!<arch>
/               1596138254  0     0     0       9768      `
    &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l  &l K K K K    p p p p p p p p p p p p p p p p p p p p p p p p p p p p p                                 H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H H t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t t '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  '  / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / / m m .d .d = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , , ,  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X  X % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % % %..Dm_cugen cugen_ cugen_cucogen_ cugen_rtos_ cugen_stor_ cugen_fmetric_ cugen_bigaints_ cugen_migrate_ cugen_init_map_table_ cugen_senslap_ cugen_outerits_ cugen_fgradchi_ cugen_innerits_ cugen_plapchi_ cugen_curead_ cugen_cuwrite_ _cutable_0_ _cutable_2_ cugen_fini_map_table_ cugen_image_ cugen_pgradchi_ cugen_pmetric_ cugen_imagev_ cugen_xmtoxc_s_ cugen_xmtoxc_ cugen_xctoxm_s_ cugen_xctoxm_ cugen_timage_ cugen_himage_ cugen_replicate_cu_ cugen_replicate_oh_ cugen_setgroup_cu_ _pbint_4_ _pbint_12_ _pbend_6_ _pbend_12_ ..Dm_cutable _cutable_0_ _cutable_2_ cutable_ ..Dm_fft23457bd _fft23457bd_0_ fft23457bd_ ..Dm_pbend _pbend_6_ _pbend_12_ pbend_ pbend_sbend_ pbend_dbend_ pbend_sbendd_ pbend_dbendd_ pbend_sbeta_ pbend_sbetad_ pbend_dbeta_ pbend_dbetad_ pbend_abeta_ pbend_mid_ pbend_dif_ pbend_ddif_ pbend_quad_ pbend_abernoulli_ pbend_sdif_ pbend_iniwhit_ pbend_wbend_ pbend_wbendd_ pbend_wbenddn_ pbend_wd_ pbend_ed_ pbend_choose_ pbend_et_ pbend_fact_ pbend_setwhit_ ..Dm_pbint _pbint_4_ _pbint_12_ pbint_ pbint_finibint_ pbint_inibint_ pbint_btableau_ pbint_getq_ pbint_getsplint_ pbint_getlap_ pbint_evaltay_ pbint_getsplintd_ pbint_getlapd_ pbint_evaltayd_ pbint_getgsplint_ pbint_getgsplintd_ pbint_invalidgsplint_ pbint_getbint_ pbint_getbintd_ pbint_getgbint_ pbint_getgbintd_ pbint_getlint_ pbint_getlintd_ pbint_getgq2_ pbint_getgq1_ pbint_getgsplqy_ pbint_bsigmoid_ _pcomb_8_ pbint_binprod_ _pbend_6_ _pbend_12_ _pcomb_4_ ..Dm_pcoco pcoco_ pcoco_set_ohco1_ pcoco_set_dhco2_ pcoco_set_thco2_ pcoco_set_ohco2_ pcoco_set_ihco2_ pcoco_set_shco2_ pcoco_set_cuco2_ pcoco_set_hhco2_ pcoco_dhztoc_ pcoco_dhztoc_d_ pcoco_dhztoc0_ pcoco_dhztoc0_d_ pcoco_thztoc_ pcoco_thztoc_d_ pcoco_thztoc0_ pcoco_thztoc0_d_ pcoco_ohztoc_ pcoco_ohztoc_d_ pcoco_ohztoc0_ pcoco_ohztoc0_d_ pcoco_ihztoc_ pcoco_ihztoc_d_ pcoco_ihztoc0_ pcoco_ihztoc0_d_ pcoco_shztoc_ pcoco_shztoc_d_ pcoco_shztoc0_ pcoco_shztoc0_d_ pcoco_cuztoc_ pcoco_cuztoc_d_ pcoco_cuztoc0_ pcoco_cuztoc0_d_ pcoco_hhztoc_ pcoco_hhztoc_d_ pcoco_hhztoc0_ pcoco_hhztoc0_d_ ..Dm_pcomb _pcomb_8_ pcomb_ pcomb_bernoulli_ pcomb_abernoulli_ pcomb_factorial4_ pcomb_factorial8_ pcomb_dfactorial_ pcomb_rfactorial_ pcomb_lfactorial_ pcomb_binomial4_ pcomb_binomial8_ pcomb_multinomial_ pcomb_pmultinomial_ pcomb_stirling4_ pcomb_stirling8_ pcomb_eulert4_ pcomb_eulert8_ pcomb_partnum_ pcomb_ipartnums4_ pcomb_dpartnum_ pcomb_ipartnums8_ pcomb_compare_bin_ pcomb_next_bin_ pcomb_next_bins_ pcomb_next_signs_ pcomb_next_num_ pcomb_next_nums_ pcomb_int_to_num_ pcomb_num_to_int_ pcomb_next_comb_ pcomb_next_comb0_ pcomb_next_comb1_ pcomb_loc_comb_ pcomb_next_perm_ pcomb_next_mperm_ pcomb_next_perm0_ pcomb_next_perm1_ pcomb_loc_perm_ pcomb_next_boxnum_ pcomb_next_dist_ pcomb_loc_dist_ pcomb_next_mdist_ pcomb_loc_mdist_ pcomb_compare_part_ pcomb_partable_ pcomb_loc_table_part_ pcomb_dualpart_ pcomb_next_sectorvector_ _pcomb_4_ pcomb_count_sectorvector_ pcomb_sectormixers_ pcomb_qprime_ pcomb_qprime_d_ pcomb_taypow_ pcomb_taymul_ pcomb_tayval_ pcomb_taycom_ pcomb_mulrat_ pcomb_euclid_ pcomb_mulrat8_ pcomb_euclid8_ pcomb_invrat_ pcomb_invrat8_ pcomb_divrat_ pcomb_divrat8_ pcomb_addrat_ pcomb_addrat8_ pcomb_subrat_ pcomb_subrat8_ ..Dm_peuc peuc_ peuc_normalized_s_ peuc_normalized_d_ peuc_cross_product_s_ peuc_cross_product_d_ peuc_outer_product_s_ peuc_outer_product_d_ peuc_outer_product_i_ peuc_triple_product_s_ peuc_triple_product_d_ peuc_det_s_ peuc_gram_s_ peuc_det_d_ peuc_gram_d_ peuc_det_i_ peuc_axial3_s_ peuc_axial3_d_ peuc_axial33_s_ peuc_axial33_d_ peuc_diagn_s_ peuc_diagn_d_ peuc_diagn_i_ peuc_diagnn_s_ peuc_diagnn_d_ peuc_diagnn_i_ peuc_trace_s_ peuc_trace_d_ peuc_trace_i_ peuc_identity_i_ peuc_identity3_i_ peuc_huarea_s_ peuc_huarea_d_ peuc_sarea_s_ peuc_sarea_d_ peuc_plaingram_s_ peuc_plaingram_d_ peuc_rowgram_ peuc_rowops_ peuc_corral_ peuc_ctoz_ peuc_ztoc_ peuc_ztocd_ peuc_setmobius_ peuc_zsetmobius_ peuc_zmobius_ peuc_cmobius_ peuc_zmobiusi_ ..Dm_pfft pfft_ pfft_infftln_ pfft_iget2357bd_ _fft23457bd_0_ pfft_iget23457bd_ pfft_srumble_ pfft_drumble_ pfft_sfftco_ pfft_dfftco_ pfft_sfftcop_ pfft_dfftcop_ pfft_zcfft_ pfft_dcfft_ pfft_zdfft_ pfft_ddfft_ pfft_sdfft_ pfft_scfft_ pfft_sgfft_ pfft_dgfft_ pfft_sdfftp_ pfft_scfftp_ pfft_ddfftp_ pfft_dcfftp_ pfft_scsft_ pfft_dcsft_ pfft_sdsft_ pfft_ddsft_ pfft_sdsfe_ pfft_ddsfe_ pfft_shsfe_ pfft_dhsfe_ pfft_srfft_ pfft_drfft_ pfft_srfftp_ pfft_drfftp_ pfft_shfft_ pfft_dhfft_ pfft_shfftp_ pfft_dhfftp_ pfft_sfftcnv_ pfft_sfftcnvp_ pfft_dfftcnv_ pfft_dfftcnvp_ pfft_sfconv_ pfft_dfconv_ ..Dm_pietc pietc_ ..Dm_pkind pkind_ ..Dm_plau plau_ plau_tay_ plau_lau_ plau_tayd_ plau_laud_ plau_taydd_ plau_laudd_ plau_tays_ plau_taysd_ plau_taysdd_ plau_ctay_ plau_clau_ plau_ctayd_ plau_claud_ plau_ctaydd_ plau_claudd_ plau_ctays_ plau_ctaysd_ plau_ctaysdd_ plau_tay0_ plau_tay0d_ plau_tay0dd_ plau_tay0s_ plau_tay0sd_ plau_tay0sdd_ plau_ctay0_ plau_ctay0d_ plau_ctay0dd_ plau_ctay0s_ plau_ctay0sd_ plau_ctay0sdd_ plau_lau2_ plau_lau2d_ plau_lau2dd_ plau_tay_reset_ plau_tay_resetx_ plau_tay0_reset_ plau_tay0_resetx_ plau_lau_reset_ plau_lau_resetx_ plau_ctay_reset_ plau_ctay_resetx_ plau_ctay0_reset_ plau_ctay0_resetx_ plau_clau_reset_ plau_lau2_reset_ plau_clau_resetx_ plau_lau2_resetx_ plau_lauarr_ plau_clauarr_ plau_lau2arr_ plau_lausuf_ plau_dcinvrt_ plau_dconv1_ ..Dm_pmat2 pmat2_ pmat2_avco_ pmat2_davco_ pmat2_tavco_ pmat2_dfco_ pmat2_ddfco_ pmat2_tdfco_ pmat2_dfco2_ pmat2_ddfco2_ pmat2_tdfco2_ pmat2_clib_ pmat2_clib_d_ pmat2_clib_c_ pmat2_cad1b_ pmat2_csb1b_ pmat2_cad2b_ pmat2_csb2b_ pmat2_ldub_ pmat2_dldub_ pmat2_ldltb_ pmat2_dldltb_ pmat2_udlb_ pmat2_dudlb_ pmat2_l1ubb_ pmat2_dl1ubb_ pmat2_l1ueb_ pmat2_dl1ueb_ pmat2_udlbv_ pmat2_dudlbv_ pmat2_ltdlbv_ pmat2_dltdlbv_ pmat2_udlbx_ pmat2_udlby_ pmat2_udlvb_ pmat2_udlxb_ pmat2_udlyb_ pmat2_u1lbv_ pmat2_u1lbx_ pmat2_u1lby_ pmat2_u1lvb_ pmat2_u1lxb_ pmat2_u1lyb_ pmat2_linbv_ pmat2_wrtb_ ..Dm_pmat3 pmat3_ pmat3_norv_d_ pmat3_norv_c_ pmat3_mulmd_i_ pmat3_mulmd_d_ pmat3_mulmd_c_ pmat3_muldm_i_ pmat3_muldm_d_ pmat3_muldm_c_ pmat3_diagmofd_i_ pmat3_diagmofd_d_ pmat3_diagmofd_c_ pmat3_diagdofm_i_ pmat3_diagdofm_d_ pmat3_diagdofm_c_ pmat3_invm_d_ pmat3_invm_c_ pmat3_finvm_d_ pmat3_finvm_c_ pmat3_invmv_d_ pmat3_invmv_c_ pmat3_finvmv_d_ pmat3_finvmv_c_ pmat3_mulpp_i_ pmat3_mulpp_d_ pmat3_mulpp_c_ pmat3_nmulpp_i_ pmat3_nmulpp_d_ pmat3_nmulpp_c_ pmat3_difp_d_ pmat3_difp_c_ pmat3_ndifp_d_ pmat3_ndifp_c_ pmat3_intp_d_ pmat3_intp_c_ pmat3_nintp_d_ pmat3_nintp_c_ pmat3_ninvp_d_ pmat3_ninvp_c_ pmat3_npowp_d_ pmat3_npowp_c_ pmat3_polps_d_ pmat3_polps_c_ pmat3_npolps_d_ pmat3_npolps_c_ pmat3_npolpp_d_ pmat3_npolpp_c_ pmat3_copbm_d_ pmat3_copbm_c_ pmat3_copmb_d_ pmat3_copmb_c_ pmat3_transposeb_d_ pmat3_transposeb_c_ pmat3_mulbb_d_ pmat3_mulbd_d_ pmat3_muldb_d_ pmat3_mulbv_d_ pmat3_mulbx_d_ pmat3_mulby_d_ pmat3_mulvb_d_ pmat3_mulxb_d_ pmat3_mulyb_d_ pmat3_l1lb_d_ pmat3_fl1lb_d_ pmat3_u1ub_d_ pmat3_fu1ub_d_ pmat3_ldlb_d_ pmat3_fldlb_d_ pmat3_udub_d_ pmat3_fudub_d_ ..Dm_pmat pmat_ pmat_sswpvv_ pmat_dswpvv_ pmat_cswpvv_ pmat_sinvmt_ pmat_sinvmtf_ pmat_dinvmt_ pmat_dinvmtf_ pmat_cinvmt_ pmat_cinvmtf_ pmat_sldumf_ pmat_dldumf_ pmat_cldumf_ pmat_slinmmt_ pmat_slinmmtf_ pmat_dlinmmt_ pmat_dlinmmtf_ pmat_clinmmt_ pmat_clinmmtf_ pmat_sudlmm_ pmat_dudlmm_ pmat_cudlmm_ pmat_slinmvt_ pmat_slinmvtf_ pmat_dlinmvt_ pmat_dlinmvtf_ pmat_clinmvt_ pmat_clinmvtf_ pmat_sudlmv_ pmat_dudlmv_ pmat_cudlmv_ pmat_iinvf_ pmat_sldum_ pmat_dldum_ pmat_cldum_ pmat_sl1lm_ pmat_sl1lmf_ pmat_dl1lm_ pmat_dl1lmf_ pmat_sldlm_ pmat_sldlmf_ pmat_dldlm_ pmat_dldlmf_ pmat_sinvu_ pmat_sinvl_ pmat_dinvu_ pmat_dinvl_ pmat_slinlv_ pmat_dlinlv_ pmat_slinuv_ pmat_dlinuv_ cugen.o/        1596138251  794   8033  100644  271696    `
ELF          >                    P         @     @          UHH  HPLHL@L8L0HHHPH0H@L8L @\HH`H`1        HEHc\H`H`1        HEHH`H`1        HEHcH`H`1        HEHcH`H`1        HEHcH`H`1        HEHcH`H`1        HEȋ@HH`H`1        HEHH`H`1        HEHcH`H`1        HEHH`H`1        HEHcH`H`1        HEHHHcH`H`1        HEHcHH`H`1        HEH0HcH`H`1        HEHcH`H`1        HEHcH`H`1        HxHcH`H`1        HpHcH`H`1        HhHcH`H`1        H`Hc\H`H`1        HXHH8 1    -       HP8
}1    5       H09t1           H08 1    4       H@9t1           H@8 }1    #       fH@H0;
~1    %       HPfn     ^HHHu    HHHu                                XY    (YH0fn     ^Hc1H}        HPq~Q    HEHPLcHcHJHIxHIH HHL΅HUUUUUU?HMHH      ?HP>LcJI      ?LcLIINDOE~Q       NN   I~LL      HɅ MAE͐Hc1H}Hu    HPǅ       HcHHǅ     fnYf.       HPD)A)AŉE   YL HHHML<HUL4ffnYYXQpf.    sFHpHxLh            xCY&C'IAEH  H        H   @33?H    A   A      f.     fAnY    hHhHxLpL            pf(Y        \xYYY                    Y    AHAEDHPD8AE1E   HEHHcH   HfAnYHPD(E)AEE~_HffAnYH            I    AHAEAHHAESH0HEH$HMHL$HUHT$HuHt$HEHD$ HHHPHUHMLELM    H0Hc1H}Hu    H      ?HMHDzǅ    E   DHcHHcHHH ~NL1HcHHML,HUL$ff.     A    AD HL9|AEH}H    Hc1    HP ǅ    >  HcHHHHXHHuHH}HHHLALHcL   LHH0HfnYHPD!A)AĉEG  HHLLLHHHUHHHfnYu- u$H            LE       H            ML    L   HcH4RHH    HqH    H9H    LL    HHH |ҿ                AIIH0I0AEHHHHHHH   6H01Ʌ~v            1H}H`ffffff.     fnY$Yf(\Y,HʅH      ?H0HcHuHH`HDADE   LhLpLxLe1fffff.     HEHHHPH$    HD$    HD$    HEHD$HMHL$ Ld$(Ll$0Lt$8L|$@H(LHHHP    A        HPHIIII VHc\1H}Hu    HpH H$HD$    HD$    H(HL$HD$     HD$(    HEHD$0HUHT$8HxHL$@HuHt$HHpHD$PH`HT$XHMHL$`HuHt$hHHHP    H0L@L8    HpHHEH$H@HcHpLH`LHHHP            H1HX    1H`    1Hh    1Hp    1Hx    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    L0L8L@LHHP 8 UHHP  HLLLLH@HhH0HHLPL8HE    HE    HE    D&ADDAĉCdDHH8H81        HEHcH8H81        HEHcH8H81        HEHcH8H81        HEȋHH8H81        HEHcH8H81        HE@HH8H81        HEHH8H81        HEHcH8H81        HEIcH8H81        HEIcH8H81        HEHP9t1    7       1        	       1                   HH$    1    1        E1E1    H1    Hhfn     ^    HM \HE(     XHE ^           9LщHH8H H$    HD$    HD$    HD$    H8LEȾ        1E1    H     9LЉHcH8H H$    HD$    HD$    HD$    H8LE        1E1    H     9LЍ4RP<IHcH8H H$    HD$    HD$    HD$    H8LE        1E1    H DAE1E   Hǅ   HcHHffAnYYDAE1E~qHf.     fAnYYXQXHE\ ^ @H@HuHH    AHAEAHHAEC HHfn     ^f(XHǅ0    Hc1H}PH    HPHP,ǅ      ǅ$   ǅ(    HE  HcH(HcPHHHhHcHH`H`HcHHpHcHHXHEPHxHU`HUHMhHMD$(1        	   PH    1            $       HH$    1    1        E1E1    H1߾       1D       1        1    HPHx  HM	HUHEH            HEfffff.      HɅE1  Y Y    \X    Xx    p    Hǅ   Hǅ    H`H HhHfAnYY   D9ALDA)AAE  pf(^x^^HcHL$HUHIH4IHHHEHHfff.     fAnYYXQPH        Y    f(\Yf(\f(YYYA$\Y\Y^    HPYKYCAIHAEAH HHH H0HEH$HMHL$HUHT$HuHt$HEHD$ H@HhHU@HMHLExLMPH    H0HPHhDEA1E~s L]L(   9LD)х~?HcHHHH4HcIIH]pHD  f(\HH9|AEHHEH$H@HhHU@HMHLELMPH    HHpHE0H$HM8HL$HU@HT$HuHHt$HEHD$ HMHL$(HUHT$0HuHt$8HEHD$@HMHL$HHUHT$PH0Ht$XHEHD$`HH@HhH8LELM    HpHHEH$H@HhHU@HMLELM    HHPE1ۅ   %    A   LX   D9ALDA)AE   HcI4HEHHMcH`IHMLTLpHEHIf(\   HcL4IKK    ,Y4YX,HH |HAEAM˅4HhD A1E   E    DADE   McLpLUIMLMxIMHEHI   HcL,IKK     YX    HH |f(           YXHH |Q   HcHIIf    ^$HH |υ]AAEHx@ HMIHUBHEH            HEfffff.      HɅE1  Y Y    \X    Xx    p    Hǅ   Hǅ    H`H HhHfAnYY   D9ALDA)AAE  pf(^x^^HcHL$HUHIH4IHHHEHHfff.     fAnYYXQPH        Y    f(\Yf(\f(YYYA$\Y\Y^    HPYKYCAIHAEAH HHH H0HEH$HMHL$HUHT$HuHt$HEHD$ H@HhHU@HMHLELMPH    H0HPHhDEA1E~s L]L(   9LD)х~?HcHHHH4HcIIH]pHD  f(\HH9|AEHHEH$H@HhHU@HMHLELMPH    HHpHE0H$HM8HL$HU@HT$HuHHt$HEHD$ HMHL$(HUHT$0HuHt$8HEHD$@HMHL$HHUHT$PH0Ht$XHEHD$`HH@HhH8LELM    HpHHEH$H@HhHU@HMLELM    HHPE1ۅ   %    A   LX   D9ALDA)AE   HcI4HEHHMcH`IHMLTLpHEHIf(\   HcL4IKK    ,Y4YX,HH |HAEAM˅4HhE1ۅ   A    DEDE   McLpLExIMHEHI   HcL$IKKD  YX    HH |f(           YXHH |Q   HcHIIf    ^$HH |υ`AA˅ $(HxHEHE,, 11Hu    1E1    HE    11Hu    1E1    HE    11Hu    1E1    HE    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}    1H}       t11Hu    1E1    HE    1H}       t11Hu    1E1    HE    1H}       t11Hu    1E1    HE    LLLLHÐ  fff.     UHH   H]LeLmLxLpH}HuHUHMLELMAHHEH}1        HEHEHcHMH}1        I    HEh AE HMD1E   E  É]IcHEHHEHEDAZE1   AHEHMhMcIIE1E1E~OLLLIcHMHUH4L}pIL}HIf\Y$\$HH9|AAIII˅H`HEH$HM HL$HU(HT$Hu0Ht$HE8HD$ HMPHL$(HUXHT$0Hu`Ht$8HE@HD$@HMHL$HHUHT$PHupHt$XHMH}HuHULELMU    H`U؋U1~CHupLEDMDE~$Hf.      \E HɅLʅHEh XE\ UHcMAD EAE@1        	       1                   HH$    1    1        E1E1    H1    HEE       ffff.     1        	       HH$    1    1        A    E1    H1}       HcM   AD        1    E˅1L    1H}    LpLxLmLeH]        UHH   HHL@L8L0L(H}HuHUHhLxLMAËM҉UMHHpHp1        HEHcHpHp1        HE    EHEDSǅ\    E   E    HcHHE1McE1ɋ\XEE~oAHLLHcIHUH4LuILu(IM    f(\YYXHH9|MDX\AHIIAE\    HE` HM0HHuhHHxDDdǅ`   E  HEQTAHuEHE EHcHQHHUHHMHcEHELcuLceIcHU    EHED8Aǅ\    E  HE` E   \9LHU)ÉXl  fff.     H HcXHc\HIH4BH}8LL$HHHMHHUHHtHt$H}hH|$LELD$HXH\H}HuLELM     H Ef(Hc\HIHcXHHuhY\MH}XXf(fT    XUUYMLEPAX^\f(XD98HEHH}(YELE0AXLMAYX# Hc\IHcXHHUhfX˅\AEZEXHEQfn^EЋ`HcHigfffH )΍)   1        	       1            )       HH$    1    1        E1E1    H1`          Eп       1        Eǅ\   E   EHE`H]A   A   \XD~kȉEHLLHcHUHHuH4L}0IIL}hIffff.     \\YXHH9|EЉX\AHIIAEa^Ef(HE`X  DTǅ\    E   DL]E1E1ɋ\X~ZLLLHcHIL}hIHML}Ifffff.     YXHH9|䉝X\IIIAEt`dd 1H}    1H}    L(L0L8L@HHf3  @ UHHP  HLLLH}HE    H1      HMA           1        	       1                   HH$    1    1        E1E1    HH1            A       1    )   E
   f.     1        	       H   H$    HD$    HD$    HD$    HD$     HD$(    HD$0    HD$8    HD$@    HD$H    HD$P    HD$X    HD$`    HD$h    HD$p    HD$x    HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$      HǄ$      H}L11    1E1    H      tE˅2f}2~1    9       1        	       H   H$    HD$        Ht$HD$    HD$     Ht$(HD$0    HD$8    HD$@    HD$H    HD$P    HD$X    HD$`   HD$h   HD$p    HD$x    HǄ$      HǄ$       H}111E1E1    HĐ   1        	       Hu1    1ҹ    A        HM1                HM1                1    1        	       Hu1    1ҹ    A        HM1                HM1                HM1                HM1                1    } ~}
~1    0       }
|	}  ~1    -           f.EsEf.    r1    .           f.EsEf.    v1    1       M    9LЍ4RT<IHcHMH H$    HD$    HD$    HD$    H}LE        1E1    H HcEHHH4@1H}    DmAE1E   1LcTII 1        	       Hu1    1ҹ    A        ǅ`   ǅd   ǅh   E   E    E   MD)    9LȉMEE   ǅl   ǅx   |EItpǅ\#   H}HH\    1    ALAE1        	       H}1        1E1    HHEH$H}HuHUHMLELM    H11Hu    1E1    HE    11       t11Hu    1E1    HE    LLLH$  fff.     UHH   HxLpLhH}Hu1      HMA           E1        	       1                   HH$    1    1        E1E1    HHM1            A       1    1H=           u1    -       )   E
   fff.     1        	       H   H$    HD$    HD$    HD$    HD$     HD$(    HD$0    HD$8    HD$@    HD$H    HD$P    HD$X    HD$`    HD$h    HD$p    HD$x    HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$       HǄ$      HǄ$      H}LM11    1E1    H   E   tE˅8}2~1    :       1        	       H   H$    HD$        Ht$HD$    HD$     Ht$(HD$0    HD$8    HD$@    HD$H    HD$P    HD$X    HD$`   HD$h   HD$p    HD$x    HǄ$      HǄ$       H}111E1E1    HĐ   1        	           Hu11HI    1                    1                    1    1        	           Hu11HI    1                    1                    1                    1                    1    D-    AE1E	  1ffffff.     1        	           Hu11HI    E   E   E           9LȉMȉEE       D)9LЉUE܉ME   E   EEщUUE#   Hc5    HHc=    HHc    HHHc    HL    I|Hu    1    AHAE1        	       H}1        1E1    LhLpHxÐ   fff.     UHH@H}HuHUHMLELM    HEȋ        ɉ    HUЋ                                    9Lȉ                                          #   HcHMH H$    HD$    HD$    HD$    H}ؾ        1A    E1    H                                     9Lȉ                                          #   HcHMH H$    HD$    HD$    HD$    H}ؾ        1A    E1    H                                     9Lȉ                                          #   HcHMH H$    HD$    HD$    HD$    H}ؾ        1A    E1    H                                     9Lȉ                                          #   HcHMH H$    HD$    HD$    HD$    H}ؾ        1A    E1    H                                                          9Lȉ                              I            #   HcHUH H$    HD$    HD$    HD$    H}ؾ        1A    E1    H                                                          9Lȉ                              I            #   HcHUH H$    HD$    HD$    HD$    H}ؾ        1A    E1    H                                                          9Lȉ                              I            #   HcHUH H$    HD$    HD$    HD$    H}ؾ        1A    E1    H                                                                   9Lȉ               I                       ʉ            #   HcHMH H$    HD$    HD$    HD$    H}ؾ        1A    E1    H HE     HM        \    HE     HM    5    5    HcHc    H)HƋ        HcHc    H)HH        HcHc    H)HH1H=    Hu    fn        ^                       ffff.     L    LGL    LOL    LL    L^L    LFL    LL    LRL    LZL    LL    LIL    LHHHHHH m        H    H    H    H(H    H@L    LXH    HpH    HqH    HyL    LAH    HQH    HqH    H9HHH g       ffff.     H    HXH    HpH    HyL    LAH    HQH    HqH    HyL    LHHH |   fff.     UH1H=              11H5        1E1    H                11H5        1E1    H                11H5        1E1    H                11H5        1E1    H                1H=              11H5        1E1    H                11H5        1E1    H                11H5        1E1    H                1H=           t/11H5        1E1    H                                ]f  UHH   HhL`LXLPLHH}HuHUHMLELMAD6AHHEH}1        IIcHEH}1        HEHEfn     ^YM    f(HE\Mf(HM\UY	\^EHUYEHE8 ~QHcL$      HE MD    BD;HE D    HEDHL9|     E~3IcH       HULBYL8XHH9|fHE8     E~?IcH      HU    BL8YLHuYL0XHH9|    \HEQ|ǅx       tIcHEf   x9L؋t)ȅ   HcHHcHL4HcxHEHU(L,Hu0L$ƐMAU    EA    UMAYL YMf(HE8XY\HL9|x|| ;HE8 Y    Y     Y    Y    ^    \HM@	ME    MHE8YYM^HMPQHUH1H}    1L    LHLPLXL`Hhl  UHH   H]LeLmLuL}H}HuHUHMLELM؋EEAEAAHHEH}1        IHc1H}    Hc1L    HEME       LceMcMc   M9LHU)ÉM    H      ?HcMHIHcuHID H HILwLMKH$HHIHH}LDLD$Ll$HELLL$HUHMH}HuLELM    H HcEIHcMHID     E˅PEM} u1~JAHULcEIDE~(Hff.         \  HɅL΅1L    L}LuLmLeH]   @ UHH   HHL@L8L0L(H}HpHUHMLELMdXTHHhHh1        HEHcHhHh1        HEHE8 }1    #       HEHU;
}1    $       HEHp;
~1    #       Hpfn     ^MYMHMHcHcTHHuHc>HLE A9 u> u    HE(   HE HMD1E  HED El$AHM`LcT   f     D\`XH\HXHp    HcXIHc\HHU xD\`XH\HXHp    xf(HcXIHc\HHU \HuL3XH}AAHAE(    d ~GHcdH      HUffffff.     HuL0YLXHH9| ^EE    dA~,HcHH1HUHuYXHH9|^EEHED0E  HED El$AHM`LcT   @ `\DXH\HXHp    HcXIHc\HHU x`\DXH\HXHp    xf(HcXIHc\HHU \HuL3XH}AAHAE(    d ~GHcdH      HUffffff.     HuL0YLXHH9| ^EE    dA~,HcHH1HUHuYXHH9|^EEHE`  HED(E}HMD!Et$AAHcTHE   f.     D\DXH\HXHp    HcXHEHc\HHU xD\DXH\HXHp    xf(HcXHEHc\HHU \HuL3XH}AAAAH`` #     d ~?HcdH      HU    HuL0YLXHH9| ^EE    dA~,HcHH1HUHuYXHH9|^EEHE`  HED(E}HMD!Et$AAHcTHE   f.     D\DXH\HXHp    HcXHEHc\HHU xD\DXH\HXHp    xf(HcXHEHc\HHU \HuL3XH}AAAAH`` #     d ~?HcdH      HU    HuL0YLXHH9| ^Ef(    dA~-HcHH1HUfHuYXHH9|^Ef(HE8    HEHU;
   M\Y        U    MXY    \M    U\Y            E       HEHU;
_HE;uWE    U    E    XE\Y            M    UE    U    E    U\Y            E               HMLY    XHH|HEHXY    PY    XY    XXHM(1H}    1H}    L(L0L8L@HH B  fff.     UHH`H]LeLmLuL}H}HuHUHMLELM؋@HuD>AE    E   LcLcLcHE+]ËM̉Mȅ   fH HcEHHHHcuHIHH}LDL$LMLL$IML@MHMJHT$HUHMMIILHELLH}HuLE    H E˅oEAEEL}LuLmLeH]f~  @ UHH   HHL@L8L0L(HxHuHUHpLELM؋dTHHhHh1        HEHp8 }1    $       HEHp;
}1    %        HEHU;
~1    $       HEfn     ^MHp9 u:HE8 u1       HE ffff.      HɅ  HxD0E   HED El$AHp`LcTH]D\`XH\HXH}    HcXIHc\HHUED\`XH\HXH}    EHcXIHc\HHU\AAHAEL    d ~;HcdH      HU HuL0YLXHH9| ^EEHxD0E   HpD El$AHM`LcTH]f.     `\DXH\HXH}    HcXIHc\HHUE`\DXH\HXH}    EHcXIHc\HHU\AAHAEL    d ~;HcdH      HU HuL0YLXHH9| ^EEHp8   HED(HxA9  `A      EuAAHcTHEH]ffff.     D\DXH\HXH}    HcXHEHc\HHUED\DXH\HXH}    EHcXHEHc\HHU\AAAAH`` G    d ~FHcdH      HUfffff.     HuL0YLXHH9| ^EEHx`A      HED(EuAAHcTHMH]fD  D\DXH\HXH}    HcXHEHc\HHUED\DXH\HXH}    EHcXHEHc\HHU\AAAAH`` G    d ~FHcdH      HUfffff.     HuL0YLXHH9| ^EM\Y        E     E    M    HE@Y    Y    XE    YH    Y@XMȸ        HLH    HH|    f(HEYH    YXMX YHYX]Y@(YPXE   f     HLHU HLHH |1H}    L(L0L8L@HHF  @ UHHpH]LeLmLuL}H}HuHUHMLELM؋΍IH}DADEE    E  LcLcLcLcHE+]ËMȉMą       H@HEH$HcMHIHHHcuHIHHELDLD$IMIHUNLT$HHHHIHHULDLD$LM MTLT$ IHNHU(LLD$(H}0LLL$0HUHMH}HuLELM    H@E˅3 EM̃}  L}LuLmLeH]fc @ UHH  HLLLLHH0HHL`LxH4R<@HcHH1        HE@HcHH1        Hǅ   ǅ   ǅ   ǅ   ǅ   ǅ    ǅ   ǅ   ǅ   ǅ   ǅǅ    ǅ    ǅ   ǅ   ǅ#   H8 }1    #       HH;
}1    $       HH0;
~1    #       H0fn     ^f(Yɸ   HHcH4RHLcLcMLHHMHffff.     HH    HH |H8    H8    1H}           HE  1H}(       1H}0              HE8f.      HɅ       HE@ HɅx           H    HLHH |HD8A   E  HD El$AHHcHfDHHH0    h    hHcH@HcHHHuT    Y$-    YXt-    YX -    Y    YX=    YX(Y%    Y    XY5    X0       HH    HH |DHHH0    h    hHcH@HcHHHuT    Y$-    YXt-    YX@-    Y    YX=    YXHY%    Y    XY5    XP   IcH4IHTH}HLf     8        f(\$XHH |AAAAEBfHǅ   H H$    HD$    HD$    HD$    HL`1        1E1h    H H@HEH$HD$   H`HL$LcLD$HD$     H`HD$(HD$0   111      A        H@h       H`T^    HH |11H`    1E1h    Hǅ`    Hǅ   H H$    HD$    HD$    HD$    HLh1        1E1    H H@H$HD$   HxHD$HcHL$HD$     HhHT$(HD$0   LcI111      A        H@h   f     HhT^    HH |11Hh    1E1h    hHǅh    HD8A   E  HD El$AHHcHDHHH0    h    hHcH@HcHHHuT    Y$-    YXt-    YXp-    Y    YX=    YXxY%    Y    XY5    X       HhH    HH |狅DHHH0    h    hHcH@HcHHHuT    Y$-    YXt-    YX-    Y    YX=    YXY%    Y    XY5    X   IcH4IHTH}HLf             f(\$XHH |AAAAEBfHǅ   H H$    HD$    HD$    HD$    HL1        1E1h    H H@HEH$HD$   H`HL$LcLD$HD$     HHD$(HD$0   111      A        H@h       HT^    HH |11H    1E1h    Hǅ    Hǅ   H H$    HD$    HD$    HD$    HL1        1E1    H H@H$HD$   HxHD$HcHL$HD$     HHT$(HD$0   LcI111      A        H@h   f     HT^    HH |11H    1E1h    hHǅ    Hǅ     HD(E}HD!Et$AAHcH8DDHHH0    h    hHcH@HcH8HHuT    Y$-    YXt-    YX-    Y    YX=    YXY%    Y    XY5    X   fHH    HH |DDHHH0    h    hHcH@HcH8HHuT    Y$-    YXt-    YX-    Y    YX=    YXY%    Y    XY5    X   HcH4IHTH}HLf.             f(\$XHH |AAAA <fHǅ   H H$    HD$    HD$    HD$    HL 1        1E1h    H H@HEH$HD$   H`HL$LcLD$HD$     H HD$(HD$0   111      A        H@h       H T^    HH |11H     1E1h    Hǅ     Hǅ   H H$    HD$    HD$    HD$    HL1        1E1    H H@H$HD$   HxHD$HcHL$HD$     HHT$(HD$0   LcI111      A        H@h   f     HT^    HH |11H    1E1h    hHǅ    Hǅ     HD(E}HD!Et$AAHcH8DDHHH0    h    hHcH@HcH8HHuT    Y$-    YXt-    YX-    Y    YX=    YXY%    Y    XY5    X    fHH    HH |DDHHH0    h    hHcH@HcH8HHuT    Y$-    YXt-    YX@-    Y    YX=    YXHY%    Y    XY5    XP   HcH4IHTH}HLf.     8        f(\$XHH |AAAA <fHǅ   H H$    HD$    HD$    HD$    HLp1        1E1h    H H@HEH$HD$   H`HL$LcLD$HD$     HpHD$(HD$0   111      A        H@h       HpT^    HH |11Hp    1E1    Hǅp    Hǅ   H H$    HD$    HD$    HD$    HL1        1E1    H H@H$HD$   HxHD$HcHL$HD$     HHT$(HD$0   LcI111      A        H@   f     HD^    HH |11H    1E1    Hǅ    H8    HH;
`          HUH       fffff.         \    YRH    H2        XY\    Y\    YQQ    HHHH |)  HH;
   H;       HUH       fffff.     H    HrH    H:    IX    \    YII    HHHH |z    HUH       fD  H    HrH    H:L    LA    \    YIIH    H1HHHH |Hǅ   H H$    HD$    HD$    HD$    HL1        1E1    H A   HHu   HHLL	HHʅAHHA|HE@f(HYIYX`Y YXYAYQXYa(X@ IYPYX`(Y YXYAYQXYa(XH1H}(       11H    1E1    Hǅ    1H}0Hu(       HH}0    HuHV        HE      Hu        HUH            XHE8     Hu        HUH            XHE8@HMA    Y    YXa    YX Y    Y    XY%    XA     YQ-    YXq(-    YXY    Y    XY5    X   (      HH@ X    HH9|HH|HE@    Y    YX`    YX@Y    Y    XY%    XH@     YP-    YXp(-    YXPY    Y    XY5    XX (08   (      HHX(    HH9|HH|HE0@    Y    YX`    Y%    YXh`-    Yp=    YXp=    YD    DYAXxfD(DYfD(DYEXDEYYX]YYXuYYXe   (       HHf.         \h    HH9|HH|HE0@    Y    YXM    Y%    YX]`-    Yp=    YXm=    YD    DYAX}fD(DYfD(DYEXDEYYX]YYXuYYXeؿ   (      HHf.         \D    HH9|HH|HE0@HM8YAY	XEHYI@YXMHU        L^XIX	HU@LHHH|1H    1H}    LLLLH   @ UHH H}HuHUHM   HMffffff.     Z    HHH|            HM    HM   f    fZHHH |A   A8   H}    LHH@     fZHHH9|AHHIA|A       UHH  HLLLxLpHHuHUHM   f.     HHTH    HH|    1f.    G   t    \        1f.    G   t    \        1f.    G      Hǅ   H H$    HD$    HD$    HD$    HL1        1E1    H H   fff.     H    HHHH   @ HHTH    HH|11H    1E1    Hǅ        X    Y        X    Y    (f(Yf(YXQ ^    ^           AǸ       fAn\fn\H    H    H        H    H    H            ǅ     Hǅ    DD+5    DD-    A   E%     D+    DDHH            H@H$    HD$   HcHc    HHc    HHcHc=    HHHc    HH    LDLD$Hc=    H|$HD$     Hc    HHc    HHc    HH5    H|H|$(Lc    LD$0111      A   A        H@AHAEH@H    H$Hc    HT$H    HL$Hc5    Ht$HD$     Hc    H Hc=    HHc    HH5    LDLD$(Lc    LL$0Lc    111   A        H@    Ë    )HcHH H$    HD$    HD$    HD$    HL1        1E1    H H@H    H$Hc    HT$H    HL$Hc5    Ht$HD$     Hc    HcH)HLLD$(HT$0Lc    111   A        H@        )ʅ~xHcHcHH4Hc=    H Lc    IL    KTD    A)McLcM)HJ         ^HH9|11H    1E1    Hǅ    H  TH@H    H$Hc    HT$H    HL$Hc5    Ht$HD$     HEHD$(HD$0   Lc    111   A        H@H@H    H$Hc    HT$H    HL$Hc5    Ht$HD$     HEHD$(HD$0   Lc    111   A        H@    Ë    )HcHH H$    HD$    HD$    HD$    HL1        1E1    H H@H    H$Hc    HT$H    HL$Hc5    Ht$HD$     Hc    HcH)HLLD$(HT$0Lc    111   A        H@   Hc    HHcH)HH    ^HULHH |11H    1E1    Hǅ        f. H   f.    uz1             (    ^        Y    (^    f(\ ^             Y    Yf(Y    f(Y-    H      ?H    Y5    Y^f(YD DYA\=    D(DY    AY^YY\    Y YX    YYX       ff.         HHH| X\    ^    HH8H0        \8Y0X Y    ^(Y0X^A   A8       HuLHHf8Y    YXHHH9|AHIHA|HMH   HU\f(\    f(YXiiYX!!Y8    YX\HHH |       HEffffff.     YXHɅQ   HEffff.     ^HɅ       ffff.     HMLHUYLXHH |޸   f     f(HMYLHUT\THH |           HMLHUYLXHH |޸   f     f(HMYLHUT\THH |Ծ       HU    H     YHɅH|   ?  HE@    Y    YX`    YX@    Y    YX-    YXHY    Y    XY%    XP        H8HUHLHH |H}G    Y    YXg    YX`    Y    YX-    YXhY    Y    XY%    XpG     YW    YXg(    YXx    Y    YX-    YXY    Y    XY%    XH`1       Hǅ   H H$    HD$    HD$    HD$    HL1        1E1    H    f   HcHIHHTHkLEI(Lf     H<H<HH |ƃ|   f   HcH<IHUHTLILffffff.     H<H<HH |ƃ|11H    1E1    Hǅ    fHE@    Y    YX`    YX    Y    YX-    YXY    Y    XY%    X   f     HHUHLHH |H}G    Y    YXg    YX    Y    YX-    YXY    Y    XY%    XG     YW    YXg(    YX    Y    YX-    YXY    Y    XY%    XH1          K  HE@    Y    YX`    YX    Y    YX-    YXY    Y    XY%    X    f.     HHUHLHH |H}G    Y    YXg    YX    Y    YX-    YXY    Y    XY%    X G     YW    YXg(    YX(    Y    YX-    YX0Y    Y    XY%    X8H1          HEH@     \  HɅ   P  HE@    Y    YX`    YX@    Y    YX-    YXHY    Y    XY%    XP   ffffff.     H8HUHLHH |H}G    Y    YXg    YX`    Y    YX-    YXhY    Y    XY%    XpG     YW    YXg(    YXx    Y    YX-    YXmY    Y    XY%    XeH`1          HEfffff.         \  HɅHEHcHH4    1    	       HE@    Y    YX`    YX]    Y    YX-    YXmY    Y    XY%    Xe   @ HLHUHLHH |H}G    Y    YXg    YX]    Y    YX-    YXmY    Y    XY%    XeG     YW    YXg(    YX]    Y    YX-    YXmY    Y    XY%    XeHu1       LpLxLLH  UHH H}HuHUHM   HMffffff.     Z    HHH |            HM    HM   f    fZHHH|A   A(   H}   LHH@     fZHHH9|AHHIA|      UHH  HLLLxHHuHUHǅ   ǅ   ǅ   ǅ   ǅ   ǅ$      ǅ     ǅ    ǅ    ǅ   ǅ   ǅ#   ǅ4   ǅ8   ǅ<   ǅd   ǅ`   ǅp   ǅ|   ǅx   ǅ   @ǅLǅP    ǅT    ǅH   ǅD   ǅ0#   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ    ǅ    ǅ    ǅ   ǅ   ǅ#   H H    f(\f(\H\   HH    HH8|H,HL1        A        ,    H       HfYXHɅQ   HL^    HH |Hǅh	   H H$    HD$    HD$    HD$    HhL1        1E1    H A   HHcH4HLH   HHLHHffffff.     L    LHHH9|AHHIA|    HHf(Y     f(YX5    hf(YX    f(YD    fE(DYAXD    fE(DYDXD=    YD    AYXD    AYXH f(YhfD(DYAXDh(fD(EYDXDf(YfE(DYAXfE(EYDXDYAYXEYDXDH8Y`0YXh@YX YDYAXDYDXDYDYAXDYDXDH1    	       11H    1E1    Hǅ            Y        YX%        YX     Y    YX-    YX(Y    Y    XY%    X0   f     HH    HH |    E1f.    DGA   t    \        E1f.    DGA   t\            ^        _HE     ^        \_Xf.u{zyf.uszq1H}Ⱦ       A   tHE    \   A   t      HE\@@LxLLHA
      H}                Hǅh   H H$    HD$    HD$    HD$    HhL`1        1E1    H A   AP   H`    LHHL    LHHH9|AHHIA|    f(H`YH    YX%    X YX@Y@YPXY`(XH    HY    YX%    X YXPY@YPXY`(XXH@1           11H`    1E1    Hǅ`    H0        Hǅh   H H$    HD$    HD$    HD$    HhLE1        1E1    H A   AP   H}    LHH    L    LHHH9|AHHIA|    f(HEYH    YXp    HY%    (YXxhYHYXmHYhYXMY@(YP XEYX(Y` X]Hp1H}Ⱥ       11Hu    1E1    HE       ffffff.         \        HH |           YXHH |Q    f(HEYP     YX-    ` YXeY@YXXYh(XmHc       fTYHM\\\HH|    f.sAEx
~g1        	       1            :       HH$    1    1        E1E1    H1    A   tA    HE\     HEf.         \  HɅA   tG    HE\@@   HEHf.         \  HɅA   t'   HEH    \  HɅA   t'   HE@     \  HɅH}G    Y    YXg     YX]O    Yo5    YX(5    YXu    Y5    YXD    DYDXDE    Y5    YXD    DYDXDEY    Y    XY%    XeY    Y-    XY=    X}Hu1       LxLLHÐ  fff.     UHH H}HuHU1   HU2ff.     H}? }1 }ZH}DLME;~1EED}8H}DA9~1AE)D}Ʌ 1           Ð       UHH H}HuHUHE1   ffff.     Hu>}1LEA8}hHu>LEA;8~1EA8D}GHu>AEAEL]E+E9~1A)E+D}Ʌ1           f  @ UHH H}HuHUHE1   ffff.     Hu>}1LEA8}eHu>}1LEA8}IHu>AEAEL]E+E9~1A)E+D}Ʌf1           Ð@       UHH  H(L LLH0HuHXH`   ff.     H    H    HHP|    HHcHH)H4    1H`	       1A   H0D0EE    p    h    x    X    P    `    @    8    H                                         E    M    E    M    E    M    p    h    xfD  HX8   1H`G8f(Y@f(YXw0Hf(YXW f(YDGfE(DYAXDW8fE(DYDXD(YDOAYXD_@AYXPf(YXfD(DYAXD`fD(EYDXDf(YfE(DYAXfE(EYDXDYAYXEYDXDhYpYXxYXYDYAXDYDXDYDYAXDYDXDH1	       HXÃ
  HXHU;
  1H`Of(Y'f(YXo0f(YXW f(YDGfD(EYAXDW8fD(EYDXD(YDOAYXD_@AYX f(YfD(DYAXDfD(EYDXD(f(YfE(DYAXfE(EYDXD0YAYXEYDXD8Y YXYX@YDYAXDYDXDHYDYAXDYDXDPH1	       HXHU2
0Ã  HED9  1H`Ghf(Yp'f(YXw0xf(YX}W f(YDGfD(EYAXDW8fE(DYDXDM(YDOAYXD_@AYXmMf(YmfD(DYAXDmfE(DYDXDef(YfD(EYAXfE(EYDXDuYAYXEYDXDmMY]YXmYXuYDYAXDYDXDUYAYXAYXmHu1	       DHM+Ã}AE1           LLL H(Ð       UHH0H}HuHUHMLEHEfn     ^HMHU^    HE HMXHU\^EH}Hu        fff.     UHH@H}HuHUHMLELMHE؋8HM    HEY HMHU؋:Hu    HEHMfnYYHUHE X\^EH}Hu           UHH@H}HuHE@    Y    YX`    YX]    Y    YX-    YXmY    Y    XY%    Xe   fHLH    HH |    Hu    HE   H H$    HD$    HD$    HD$    H}LE1        1E1    H H@H$    HD$   HEHD$HD$   HD$     HMHL$(HD$0   111   0   A   A        H@1H}Hu       11Hu    1E1    HE            UHH}Hu   1ҹ        HuH|1LEJ|DHDNMcK|rOHcI|(H|   HEHXHPHPHpHpHxH8HɅ߹   HEH       \`@HhHPHpH0HɅ̹   HEH0  ffff.     HHP    \@HH0HɅ̹   HEHP  ffff.     HHPHHp    \ HɅ]f#  @ UHH@H]LeLmLuH}HuD7HE80t1    $        1    	               f    H H=   |CvHHEH H$    HD$    HD$    HD$    H}LE1        1E1    H A      A    D   E~UHcH@HULDʘ   HcHILMITLKfffff.     LLHH |υLHu    D   E~GHcH@HULDʘ   HcHILILUKLLLHH |υIAE,11Hu    1E1    HE    LuLmLeH]   In cucogen; norh must be positive; suggest =3   In cucogen; n should not be less than 10, suggest =40           In cucogen; ntau must be even   In cucogen; ntau must be positive; suggest =10 or 20            In cucogen; mtau must be even   In cucogen; mtau cannot be negative             In cucogen; mtau must not exceed ntau                    7          UUUUUU?      ?        -DT!??UUUUUU?UUUUUU?      ?   ?   `ff?   @33?      ?                                                                                                               mtau must be even for a whole number of double-interval         (' Just inside migrate:')       cugen.f90       (' Migrate, iatau,ibtau,ictau=',5i3)            3        P                             ?      ?                                                                        (' list the successive bigc:')  cugen.f90                                                                               cugen.f90       ("Inner iteration, it,norm=",i5,2x,e15.8)          7                     ?                                                                                .dat            (' full filename is ',a12)      In curead; unopened unit number within range is not found       cube_gen.datunformattedunknown  In curead; imported norh out of reasonable rangeIn curead; imported n out of reasonable range   In curead; imported rb out of reasonable range  In curead; imported gamma out of reasonable range               cugen.f90   _        c  i  j     k        v  x                           ?        .dat            (' full filename is ',a12)      In cuwrite; data xcs in cutable not allocated   In cuwrite; unopened unit number within range is not found      cube_gen.datunformattedunknowncugen.f90                                                                 ?      ?              ࿪LXz?                LXz?      ?                                      ?                                                    ?                                      ?              ?                                                                            ?        ?,p ??,p ڿ?,p ?                ;f?;f?        3Ey3Ey3Ey?                      ?                                      ?              ?                                                                            ?                      ?                                                                    ?                                            ?                                              ?                                                    ?                                                                    ?                      ?                      ?                                                                  ?      ?      H@m0_?                       In plapchi; iy < 0 is out of bounds             In plapchi; ix < iy is out of bounds            In plapchi; ix > n is out of bounds                          ?      ?        In pgradchi; iy < 0 is out of bounds            In pgradchi; ix < iy is out of bounds           In pgradchi; ix > n is out of bounds                                 ?        In pmetric; iy < 0 is out of bounds             In pmetric; ix < iy is out of bounds            In pmetric; ix > n is out of bounds                                 ?      ?      ?                                    ?      ?                                              ?cugen.f90               ("In xctoxm; possible convergence problem in Newton its.")                                                      yE>                ???      ?      ?      ?      ?      ?      ?      ?In image; no solution found     In timage; no solution found    In himage; no solution found    In imagev; no solution found                          ?                              ?                              ?            ?                                                            ?              ࿪LXz?        LXz?      ?                              ?        UUUUUUտ        f}+?              ?        f}+?        UUUUUU?      ?                                    ?                        ?,p ?;f3Ey??,p ?;f?3Ey??,p         3Ey?        In setgroup_cu; ng must be 48 please                                ?                                                                                  01.01   ̟       cugen.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     cugen cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu cucogen 7cugen_cucogen_                 Vnorh   x  ~n   x  ~ntau   x  ~mtau   x  ~	nouterit   x  ~
ninnerit   x  ~cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu dif dif  ddif ddif  quad quad  set_cuco set_cuco2  cuztoc0 cuztoc0_d cuztoc0  triple_product triple_product_d triple_product_s  bend sbend dbend sbendd dbendd  beta sbeta dbeta sbetad dbetad  abeta abeta  mid mid  dif dif  ddif ddif  quad  quad  sdif !sdif  iniwhit "iniwhit  wbend #wbend $wbendd %wbenddn  wd &wd  ed 'ed  et (et  abernoulli )abernoulli  choose *choose  fact +fact  setwhit ,setwhit  tay -tay .tayd /taydd 0tays 1taysd 2taysdd 3ctay 4ctayd 5ctaydd 6ctays 7ctaysd 8ctaysdd  tay0 9tay0 :tay0d ;tay0dd <tay0s =tay0sd >tay0sdd ?ctay0 @ctay0d Actay0dd Bctay0s Cctay0sd Dctay0sdd  lau Elau Flaud Glaudd Hclau Ilau2 Jclaud Klau2d Lclaudd Mlau2dd  tay_reset Ntay_reset Otay_resetx Pctay_reset Qctay_resetx  tay0_reset Rtay0_reset Stay0_resetx Tctay0_reset Uctay0_resetx  lau_reset Vlau_reset Wlau_resetx Xclau_reset Ylau2_reset Zclau_resetx [lau2_resetx  lauarr \lauarr ]lau2arr ^clauarr  lausuf _lausuf  cinvrt `dcinvrt  conv1 adconv1  tay btay ctayd dtaydd etays ftaysd gtaysdd hctay ictayd jctaydd kctays lctaysd mctaysdd  tay_reset ntay_reset otay_resetx pctay_reset qctay_resetx  set_dhco rset_dhco2  set_thco sset_thco2  set_ohco tset_ohco1 uset_ohco2  set_ihco vset_ihco2  set_shco wset_shco2  set_cuco xset_cuco2  set_hhco yset_hhco2  dhztoc zdhztoc {dhztoc_d  dhztoc0 |dhztoc0 }dhztoc0_d  thztoc ~thztoc thztoc_d  thztoc0 thztoc0 thztoc0_d  ohztoc ohztoc ohztoc_d  ohztoc0 ohztoc0 ohztoc0_d  ihztoc ihztoc ihztoc_d  ihztoc0 ihztoc0 ihztoc0_d  shztoc shztoc shztoc_d  shztoc0 shztoc0 shztoc0_d  cuztoc cuztoc cuztoc_d  cuztoc0 cuztoc0 cuztoc0_d  hhztoc hhztoc hhztoc_d  hhztoc0 hhztoc0 hhztoc0_d  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  jpan   x  {jy   x  {jx   x  {iy   x  {ix   x  {is   x  {k   x  {j   x  {itau2   x  {itau   x  {i   x  {xran     {dbart     {dpdt     {dlpdt     {p     {dtau2     {kays0     |wa     |area     |y     |x     |dxx     |s     |r     |wb     |drds     }dx     }z     }dtau     ~tau     ~kay0     ~dpi   x     sp   x     dp   x     spc   x     dpc   x     zero             one           ?two            @half           ?third     UUUUUU?fourth           ?s30           ?n   x     m   x  7   nq   x     ns   x     fa   x     v   x     v0   x     ngr   x  0   nfa   x     nv   x     pi4     -DT!)@pio4     -DT!?gammac           ?gamma           ?ov     UUUUUU?piov0     -DT!?rb        @33?ds     ?aahelm        ?urc        `ff?rats     	        arint     	        ajac0   !  	        xc0s   4  xxca   _  pw     hwwb     `jac0     Xljac0     Pdacda0s     Hdiv   9   dxcdz0s   \  @gco0s     gcontra0s     ddacdaz0s     hcontra0s      co1   K  	        co2   ^  	        v1   q  	        v2     	        v3     	        mat     	        d     dd     taus     biga   
  dbar   !  ~kay   8  ~kays   O  ~ps   f  ~dxc0s   }  ~ii     	            x   !    x   4    x   _    x  x    x         x  x    x         x    x         x    x         x    x         x    x     9    x    x     \    x    x         x  x  x    x         x  x  x    x         x  x  x    x          x  x    x     K    x  x    x     ^    x  7 q    x  7     x       x       x       x  x       x        x     
    x     !    x     8    x     O    x     f    x     }    x         x  x    x       x  x    migrate cugen_migrate_                 Vnorh 8  x  ~n 8  x  ~ns 8  x  |ntau 8  x  |mtau 8  x  |nouterit 8  x  ~ninnerit 8  x  rb 8    gamma 8     kay0 8    (aahelm 8    0urc 8    8d 8  n!   dd 8  !   dbar 8  !   biga 8  !   kay 8  !   ps 8  !   ljac0 8  !   xca 8  "   cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu wbend wbenddn wbendd wbend  bend sbend dbend sbendd dbendd  beta sbeta dbeta sbetad dbetad  abeta abeta  mid mid  dif dif  ddif ddif  quad quad  sdif sdif  iniwhit iniwhit  wbend wbend wbendd wbenddn  wd wd  ed ed  et et  abernoulli abernoulli  choose choose  fact fact  setwhit setwhit  stheta 8    xctheta 8    xtheta 8    xlogr 8    xwbt 8    xwat 8    xs 8    xvr 8    xbigr 8    xkayt 8    xbigat 8    xr 8    xxx 8    xx 8    xdxx 8    xctau 8    ybtau 8    yatau 8    ydtau2 8    ydtau 8    yibtau 8  x  yiatau 8  x  yiy 8  x  yix 8  x  ynb 8  x  |ictau 8  x  |lkay0 8    |dx 8    }yy 8    }p 8    }y 8    }gammac 8    }dbart 8    ~bigc 8    ~dpi 8  x     sp 8  x     dp 8  x     spc 8  x     dpc 8  x     zero 8            one 8          ?two 8           @half 8          ?s30 8          ?n 8  x     xc 8  F"  	        dacda 8  Y"  `div 8  |"  Xchi 8  "  Psens 8  "  Hhcontra 8  "  @ddacdaz 8  #  dxcdz 8  ;#  gco 8  n#  gcontra 8  #  dchidxc 8  #  xcb 8  #  wb 8  *$  hachi 8  $  padchidxc 8  %  x!    x    !    x     !    x     !    x     !    x     !    x     "    x    x     F"    x  x    x     Y"    x   |"    x    x     "    x    x     "    x    x     "    x    x     #    x  x    x     ;#    x  x    x     n#    x  x  x    x     #    x  x  x    x     #    x  x  x    x     #    x  x    x     *$    x  x    x     1$  $    {#{#x    {#8{#<{#@x    {#P{#T{#X $  %    z#z#x    z#8z#<z#@x    z#Pz#Tz#X %  %    y#y#x    y#8y#<y#@x    y#Py#Ty#Xx    y#hy#ly#p  outerits cugen_outerits_                 Vnorh    x  n    x  @nb    x  Hnouterit    x  pninnerit    x  Prb      aahelm      urc      d    !)   dd    8)  (wb    O)  0achi    r)  8sens    )   div    )   hcontra    )   dxcdz    *   gcontra    9*   bigc       chi    l*   cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu chi0old      ~iy    x  ~ix    x  ~itm    x  chi0      hdpi    x     sp    x     dp    x     spc    x     dpc    x     ediv    *  xbigcs    *   8)    x    O)    x     r)    x    x     )    x    x     )    x    x     )    x    x     *    x  x    x     9*    x  x  x    x     l*    x  x  x    x     *    x    x     *    x    x     *    x      innerits cugen_innerits_                 Vnorh    x  n    x  @nb    x  itm    x  ~ninnerit    x  ~aahelm      urc      d    .  dd    .   wb    .  (achi     /  0hcontra    C/  8dxcdz    n/   gcontra    /   sens    /   div    /   chi0       chi    0   cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu dchi0      ~tchi      ~res      ~wdchi      ~ix    x  ~iy    x  ~it    x  ~lapchi      norm      Pwwwci      Xdpi    x     sp    x     dp    x     spc    x     dpc    x     zero              one            ?two             @wa    =0  xwawb    `0  p.    x    .    x      /    x    x     C/    x    x     n/    x  x    x     /    x  x  x    x     /    x  x  x    x     /    x    x     0    x    x     =0    x    x     `0    x    x     0    x    x      curead Ocugen_curead_                 Vfilestem 3   g3  Hcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu iy 3   x  }filename 3   j3  }open 3   ß  }u 3   x  norh_s 3   x  @n_s 3   x  Drb_s 3     Xgamma_s 3     `kay_s 3     hp_s 3     pone_dpi 3        dpi 3   x     sp 3   x     dp 3   x     spc 3   x     dpc 3   x     zero 3             half 3           ?s30 3           ?xcs_s 3   m3  xlu 3   x  
   mu 3   x  2   t3  4    }#}#x    }#8}#<}#@x    }#P}#T}#Xx    }#h}#l}#p  cuwrite cugen_cuwrite_                 Vfilestem $   6  xcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu iy $   x  ~filename $   6  open $   ß  u $   x  tdpi $   x     sp $   x     dp $   x     spc $   x     dpc $   x     lu $   x  
   mu $   x  2   rb $     	        gamma $     	        kay $     	        p $     	        xcs $   6  	        norh $   x  	        n $   x  	        6  	        7                    x                                          x                                          x                                            init_map_table cugen_init_map_table_                 Vnorh_s     x  Hn_s     x  Prb_s       `gamma_s       hkay_s       pp_s       xxcs_s     <  cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu one_dpi          dpi     x     sp     x     dp     x     spc     x     dpc     x     zero               one             ?mone             half             ?rh       ;f?s30             ?s45       ;f?s60       LXz?ms30             ࿤r6       /!	@r6o6       ?,p ?r18o6       ;f?r12o6       3Ey?r24o6       ?,p ?rb       	        gamma       	        gammac       	        kay       	        p       	        dx       	        rotx     <  	        roty     <  	        rotd     =  	        rote     ,=  	        rotpan     G=  	        xcs     j=  	        norh     x  	        norhp     x  	        norpp     x  	        n     x  	        <    x  x    x     <    x  x   =    x  x   ,=    x  x   G=    x  x   j=    x  x  x   {=  	        d>                    x                                          x                                          x                                            fini_map_table cugen_fini_map_table_                 Vcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu sp    x     spc    x     wx    @  	        wy    +A  	        wxd    A  	        wyd    B  	        linex    B  	        liney    EC  	        lineg    C  	        xcs    D  	        norh    x  	        n    x  	        @  	        +A                    x                                           <A  	        A                    x                                           A  	        B                    x                                           (B  	        B                    x                                           B  	        EC                    x                                          x                                           VC  	        C                    x                                          x                                           D  	        D                    x                                          x                                           D  	        E                    x                                          x                                          x                                            bigaints %cugen_bigaints_                 Vnorh    x  n    x  ns    x  kay0      gamma      tau      rats    I  arint    I  ajac0    I   wwb    J  (jac0    5J  0biga      8dbar       kay       kays       cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu ix    x  ~is    x  ~ljac0      ~dbigadt      ~r      ~dx      ~iy    x  ~jac0tauc      Hdxx      Ptauc      Xkay0s      `gammac      hp      pdpi    x     dp    x     dpc    x     zero              one            ?half            ?s30            ?ngr    x  0   pi4      -DT!)@ajac0tauc    XJ   aljac0    oJ  xI    x    I    x    J    x    5J    x    x     XJ    x    x     oJ    x    J    x     senslap Wcugen_senslap_                 Vnorh l   x  `n l   x  hd l   L  pdd l   L  xhcontra l   L  Pgcontra l   M  Xsens l   KM  cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu ix l   x  iy l   x  dpi l   x     sp l   x     dp l   x     spc l   x     dpc l   x     chi l   nM   L    x    L    x     M    x  x   @x   @ KM    x  x  x   @x   @ nM    x   @x   @ M    x   @x   @  plapchi wcugen_plapchi_                 Vnorh    x  n    x  ~ix    x  iy    x  @d    Q  dd    Q  hcontra    Q  gcontra    Q  chi    R   lapchi      (cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu i    x  ~hv      ~gv      ~chim      ~chit      ~jy    x  ~jx    x  ~chip      ~dx      dxx      gu      gx      Hgy      Phx      Xhu      `hy      hdpi    x     sp    x     dp    x     spc    x     dpc    x     zero              two             @four            @half            ?s30            ?line1    7R  xline0    OR  pdchidz    gR  	        ddchidzz    zR  	        Q    x  ~ Q    x   ~ Q    x   R    x  x   7R    x    x     OR    x  ~ gR    x   ~ zR    x   R    x  x    fgradchi cugen_fgradchi_                 Vnorh B   x  hn B   x  pd B   T  xdxcdz B   T  `gcontra B   T  Pchi B   	U  Xdchidxc B   ,U  cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu ix B   x  Hiy B   x  Lsp B   x     spc B   x     T    x    T    x  x  x    x     	U    x  x  x    x     ,U    x    x     WU    x  x    x      pgradchi cugen_pgradchi_                 Vnorh ~   x  ~n ~   x  ix ~   x  iy ~   x  ~d ~   X  dxcdz ~   X  Xgcontra ~   Y  chi ~   (Y  dchidxc ~   KY   cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu i ~   x  ~chim ~     ~gv ~     ~jy ~   x  ~jx ~   x  ~chip ~     dx ~     gu ~     gx ~     gy ~     dpi ~   x     sp ~   x     dp ~   x     spc ~   x     dpc ~   x     zero ~             two ~            @half ~           ?s30 ~           ?line1 ~   ^Y  xgrads ~   vY  	        dchidz ~   Y  	        X    x  ~ Y    x  x   (Y    x  x   KY    x    x     ^Y    x   vY    x  ~ Y    x   Y    x    fmetric =cugen_fmetric_                 Vnorh F   x  `n F   x  hd F   [  pdd F   [  xxc F   \  Pdxcdz F   6\  Xdacda F   i\  gco F   \  gcontra F   \   ddacdaz F   \  (hcontra F   ]  0cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu ix F   x  Diy F   x  Hsp F   x     spc F   x     [    x    \    x     6\    x  x    x     i\    x  x  x    x     \    x    x     \    x  x  x    x     \    x  x  x    x     ]    x  x    x     H]    x  x    x      pmetric Zcugen_pmetric_                 Vnorh c  x  }n c  x  |ix c  x  }iy c  x  }d c  h  |dd c  h  |xc c  h  dxcdz c  h  dacda c     gco c  i  (gcontra c  -i  0ddacdaz c  Hi  8hcontra c  [i   cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu triple_product triple_product_d triple_product_s  inv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  i c  x  xdxx c    xdx c    xjx c  x  yjy c  x  yone_dpi c       dpi c  x     sp c  x     dp c  x     spc c  x     dpc c  x     zero c            one c          ?two c           @four c          @half c          ?s30 c          ?xct c  ni  	        xcp c  i  	        xcm c  i  	        gx c  i  	        gy c  i  	        gu c  i  	        gv c  i  	        hx c  i  	        hy c  j  	        hu c  j  	        hv c  ,j  	        line1 c  ?j  xline0 c  _j   mat c  j  	        ddxcdzz c  j  	        dgcodz c  j  	        dgcontradz c  j  	        h    x  y h    x   y h    x  x    x     i    x  x   -i    x  x   Hi    x  x   [i    x   ni    x   i    x   i    x   i    x   i    x   i    x   i    x   i    x   j    x   j    x   ,j    x   ?j    x   _j    x  x  y j    x  x   y j    x  x   j    x  x  x   j    x  x  x   k    x  x  x    xmtoxc_s cugen_xmtoxc_s_                 Vxm_s    l  `xc_s    l  pxcd_s    m  xipan    x  hcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu sp    x     spc    x     xm    )m  	        xc    <m  	        xcd    Om  	        l    x   m    x   )m    x  x   <m    x   Om    x   jm    x  x    xmtoxc cugen_xmtoxc_                 Vxm A   w  {xc A   w  @xcd A   w  Hipan A   x  cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu getsplint getgsplintd getgsplint getsplintd getsplint  wbend wbenddn wbendd wbend  finibint finibint  getsplint getsplint getsplintd getgsplint getgsplintd  invalidgsplint invalidgsplint  getint getbint getbintd getlint getlintd getlap getlapd getgbint getgbintd  getq getq getgq1 getgq2 getgsplqy  inibint inibint  btableau btableau  bsigmoid bsigmoid  binprod binprod  evaltay evaltay evaltayd  bend sbend dbend sbendd dbendd  beta sbeta dbeta sbetad dbetad  abeta abeta  mid mid  dif dif  ddif ddif  quad quad  sdif sdif  iniwhit iniwhit  wbend wbend wbendd wbenddn  wd wd  ed ed  et et  abernoulli abernoulli  choose choose  fact fact  setwhit setwhit  dwbdy A     zdwbdx A     zwa A     zs A     zdbigrdy A     zdbigrdx A     zbigr A     ztheta A     zjys A   x  zj A   x  ziy A   x  zix A   x  zi A   x  zjx A   x  {jy A   x  {kd A   ß  {ky A   ß  {kx A   ß  {rx A     {ry A     {ctheta A     {stheta A     {rr A     {dthetadx A     |dthetady A     |x A     |r A     |y A     |wbd A     |wb A     |one_dpi A        dpi A   x     sp A   x     dp A   x     spc A   x     dpc A   x     zero A             one A           ?two A            @half A           ?s30 A           ?n A   x     xmt A   x  	        xca A   x  	        xcad A   )x  	        rot A   Dx  	        mat A   _x  	        rb A     	        gammac A     	        kay A     	        p A     	        dx A     	        rotx A   zx  	        roty A   x  	        rotd A   x  	        rote A   x  	        rotpan A   x  	        wx A   	y  	        wy A   y  	        wxd A   y  	        wyd A   kz  	        linex A   z  	        liney A   {  	        lineg A   Q|  	        xcs A   	}  	        norhp A   x  	        norpp A   x  	        n A   x  	        w    x   w    x   x    x  x   x    x   )x    x   Dx    x  x   _x    x  x   zx    x  x   x    x  x   x    x  x   x    x  x   x    x  x   	y    x  x  x   y  	        y                    x                                           y  	        y                    x                                           z  	        kz                    x                                           |z  	        z                    x                                           z  	        {                    x                                          x                                           {  	        Q|                    x                                          x                                           b|  	        	}                    x                                          x                                           }  	        ~                    x                                          x                                          x                                            xctoxm_s Mcugen_xctoxm_s_                 Vxc_s      `xm_s      pxmd_s      xipan    x  hcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu xc      	        xm      	        xmd    ,  	            x       x       x  x       x   ,    x   G    x  x    xctoxm bcugen_xctoxm_                 Vxc     }xm   (  @xmd   ;  Hipan   x  }cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu inv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  ky   ß  zkx   ß  zjpan   x  zit   x  znorm     zs     zdpi   x     sp   x     dp   x     spc   x     dpc   x     zero             one           ?mone           fifth     ?nit   x  
   nitm3   x     cnorm        yE>urc   V  	        xct   i  	        xca   |  	        res     	        ax     	        xcd     	        gco   Ї  	        rot     	        ii     	        	rotpan     	        (    x   ;    x   V    x  x   i    x  
 |    x       x       x       x   Ї    x  x       x  x       x  x     x  x   <    x  x  x    	image cugen_image_                 V	n    x  h	jx    x  x	jy    x  pcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu 	count    x  \	j    x  `	it    x  d	nit    x      	timage cugen_timage_                 V	n3    x  h	jx    x  p	jy    x  xcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu 	count    x  X	n6    x  \	j    x  `	it    x  d	nit    x      	himage cugen_himage_                 V	n2    x  h	jx    x  p	jy    x  xcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu 	count    x  X	n4    x  \	j    x  `	it    x  d	nit    x      	imagev cugen_imagev_                 V	n @   x  |	jx @   x  x	jy @   x  ~	mat @     ~cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu 	count @   x  |	j @   x  |	it @   x  |	i @   x  |	sp @   x     	spc @   x     	zero @             	one @           ?	mone @           	half @           ?	third @     UUUUUU?	s30 @           ?	s60 @     LXz?	ms30 @           ࿮	nit @   x     	mhalf @           ࿰	ca @     UUUUUU?	mca @     UUUUUUտ	sa @     f}+?	lmat @   ϐ  	        	mat1 @     	        	mat2 @     	        	mat3 @     	        	ii @   3  	        ϐ    x  x       x  	     x  x       x  x   3    x  x   F  x  x    	rtos ;cugen_rtos_                 V	nq    x  P	rb      h	r      `	ww      x	s      Xcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu wbend 	wbenddn 	wbendd 	wbend  bend 	sbend 	dbend 	sbendd 	dbendd  beta 	sbeta 	dbeta 	sbetad 	dbetad  abeta 	abeta  mid 	mid  dif 	dif  ddif 	ddif  quad 	quad  sdif 	sdif  iniwhit 	iniwhit  wbend 	wbend 	wbendd 	wbenddn  wd 	wd  ed 	ed  et 	et  abernoulli 	abernoulli  choose 	choose  fact 	fact  setwhit 	setwhit  	onq      H	one            ?	two             @	n    x      	stor Wcugen_stor_                 V	nq     x  X	rb       P	s       H	ww       x	r       h	drds       `cucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu wbend 	wbenddn 	wbendd 	wbend  bend 	sbend 	dbend 	sbendd 	dbendd  beta 	sbeta 	dbeta 	sbetad 	dbetad  abeta 	abeta  mid 	mid  dif 	dif  ddif 	ddif  quad 	quad  sdif 	sdif  iniwhit 	iniwhit  wbend 	wbend 	wbendd 	wbenddn  wd 	wd  ed 	ed  et 	et  abernoulli 	abernoulli  choose 	choose  fact 	fact  setwhit 
setwhit  
two              @
n     x      
replicate_cu kcugen_replicate_cu_                 V
xc1      H
xc48      pcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu 
dpi    x     
sp    x     
dp    x     
spc    x     
dpc    x     
zero              
one            ?
rh      ;f?
s45      ;f?
ms45      ;f濐
r6      /!	@
r12      LXz@
r18      lv@
r24      /!	@
r6o      ?,p ?
r12o      3Ey?
r18o      ;f?
r24o      ?,p ?
mr18o      ;f濙
mr24o      ?,p 꿚
rot    -  	        
v    H  	            x   -    x  x  0 H    x  x   [    x    
replicate_oh cugen_replicate_oh_                 V
xc1    (  p
xc48    ;  xcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu 
jp    x  \
j    x  `
ip    x  d
im    x  h
i    x  l
sp    x     
spc    x     ;    x   V    x  x  0  
setgroup_cu cugen_setgroup_cu_                 V
ng #   x  `
grouprot #   4  pcucogen migrate outerits innerits curead cuwrite init_map_table fini_map_table bigaints senslap plapchi fgradchi pgradchi fmetric pmetric xmtoxc xctoxm image timage himage imagev rtos stor replicate_cu replicate_oh setgroup_cu 
i #   x  
dpi #   x     
sp #   x     
dp #   x     
spc #   x     
dpc #   x     
unit #   [  	        [    x  x  x    v    x  x     integer integer*8 real double precision double complex logical  %  :;     .?:;@@
   ,I
   ,I
   ,I
   ,I
  	 ,I
  
 ,I
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4 ,I
  $ >   }       П     cugen   cucogen   migrate %  outerits *  innerits 0  curead 4  cuwrite 7  init_map_table e>  fini_map_table E  bigaints J  senslap M  plapchi R  fgradchi XU  pgradchi Y  fmetric I]  pmetric k  xmtoxc_s km  xmtoxc ~  xctoxm_s H  xctoxm =  image ܉  timage   himage @  imagev G  rtos   stor ͗  replicate_cu \  replicate_oh W  setgroup_cu                   	         cugen_cucogen_                       cugen_migrate_                       cugen_outerits_                      cugen_innerits_                      cugen_curead_               ?         cugen_cuwrite_              
         cugen_init_map_table_                        cugen_fini_map_table_                        cugen_bigaints_                      cugen_senslap_              
         cugen_plapchi_              6         cugen_fgradchi_                      cugen_pgradchi_                      cugen_fmetric_              #         cugen_pmetric_                        cugen_xmtoxc_s_             l         cugen_xmtoxc_                         cugen_xctoxm_s_             /         cugen_xctoxm_                         cugen_image_                          cugen_timage_                         cugen_himage_                        cugen_imagev_               }          cugen_rtos_                   cugen_stor_                  cugen_replicate_cu_         v         cugen_replicate_oh_                  cugen_setgroup_cu_       
    .  cugen.f90     	         	         	         	         	         	         	         	         	        & 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        Q 	        ! 	         	         	         	         	        % 	         	         	        ! 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        - 	         	         	         	         	         	         	         	         	         	         	        8 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        & 	         	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	        U 	        ! 	        " 	        # 	         	         	         	         	         	        . 	         	         	         	         	         	         	         	         	         	        ( 	         	         	         	         	         	         	        2 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        % 	         	         	         	        6 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	        : 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        $ 	         	         	         	         	        . 	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        $ 	         	         	         	         	        2 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        % 	         	         	         	         	         	         	         	        ' 	         	         	         	         	         	         	         	        ' 	         	         	         	         	         	         	         	        6 	         	         	         	         	         	         	         	        - 	         	        % 	         	        * 	         	         	        % 	         	         	         	         	         	        ! 	         	         	         	         	         	                        ,                     ]                          x                     	      AC                     AC                     AC                     AC                     AC               ?      AC               
      AC                     AC                     AC                     AC               
      AC               6      AC                     AC                     AC               #      AC                      AC               l      AC                      AC               /      AC                      AC                      AC                      AC                     AC               }       AC                      AC                     AC               v      AC                     AC        x                    	      AC   <                 AC   \                 AC   |                 AC                    AC              ?      AC              
      AC                    AC                   AC   <                AC   \          
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      X                               0                         4      !                   *                   3                   <                    E                   N                   W                   `                   i     @              t     (              }                                                                                                                                           ӹ                                                                            S                                      @      H       "                   +                   >     X              G     m              X     $              i                   t                 {     h                   p                   `                   d                   x                                                                            v                                           H            0              	     (              	     8              	                     	     $              )	     ]                                                                                                                                                  A	                   L	                   S	           	      b	                     u	                     	                     	                     	                     	                     	                     	                     	          }       	                 	                     	    `h            
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33 .C3_534 .C3_291 .BSS3 __cugen_migrate_END .STATICS3 .C4_297 .C4_291 .C4_383 .C4_381 .C4_387 .C4_285 .C4_385 .C4_332 .C4_283 .C4_391 .STATICS4 __cugen_outerits_END .C5_297 .C5_291 .C5_292 .C5_703 .C5_390 .C5_388 .C5_393 .C5_285 .C5_391 .C5_332 .C5_283 __cugen_innerits_END .STATICS5 .C6_448 .C6_451 .C6_449 .C6_345 .C6_285 .C6_452 .C6_333 .C6_283 .C6_458 .C6_461 .C6_463 .C6_464 .C6_466 .C6_465 .C6_468 .C6_353 .C6_472 .C6_473 .C6_474 .C6_476 .C6_291 .C6_294 .C6_477 .C6_478 .C6_284 .C6_297 .C6_480 .C6_482 __cugen_curead_END .C7_420 .C7_423 .C7_421 .C7_339 .C7_285 .C7_424 .C7_332 .C7_283 .C7_430 .C7_432 .C7_435 .C7_436 .C7_437 .C7_439 .C7_438 .C7_441 .C7_347 .C7_445 .C7_446 .C7_447 .C7_449 __cugen_cuwrite_END .C8_285 .C8_284 .C8_486 .C8_297 .C8_283 .C8_292 .C8_294 .STATICS8 __cugen_init_map_table_END .C9_285 .C9_283 __cugen_fini_map_table_END .C10_297 .C10_294 .C10_292 .C10_291 .C10_372 .C10_477 __cugen_bigaints_END .C11_297 .C11_291 __cugen_senslap_END .C12_297 .C12_377 .C12_379 .C12_380 .C12_294 .C12_291 .BSS12 .C12_551 __cugen_plapchi_END __cugen_fgradchi_END .C14_297 .C14_367 .C14_369 .C14_370 .C14_294 .C14_291 .BSS14 __cugen_pgradchi_END __cugen_fmetric_END .C16_297 .C16_521 .C16_523 .C16_524 .C16_294 .BSS16 .C16_291 .C16_283 .C16_284 .C16_574 .C16_292 .C16_1077 __cugen_pmetric_END .BSS17 __cugen_xmtoxc_s_END .BSS18 .C18_291 .C18_283 .C18_284 .C18_632 .C18_297 .C18_292 .C18_294 __cugen_xmtoxc_END .STATICS18 .BSS19 __cugen_xctoxm_s_END .C20_291 .BSS20 .C20_285 .C20_414 .C20_283 .C20_284 .C20_543 .C20_297 .C20_345 .C20_505 .STATICS20 .C20_486 .C20_509 .C20_507 .C20_410 .C20_510 .C20_332 __cugen_xctoxm_END .C21_334 __cugen_image_END .C22_335 __cugen_timage_END .C23_335 __cugen_himage_END .STATICS24 .BSS24 .C24_366 __cugen_imagev_END .C25_292 __cugen_rtos_END __cugen_stor_END .STATICS27 .BSS27 .C27_283 .C27_284 .C27_397 .C27_297 .C27_291 .C27_292 __cugen_replicate_cu_END .C28_291 __cugen_replicate_oh_END .C29_342 .BSS29 .C29_292 .C29_283 .C29_284 .C29_372 .C29_297 __cugen_setgroup_cu_END ..Dm_cugen cugen_ cugen_cucogen_ pgf90_auto_alloc04 pgf90_stop pbend_dif_ pbend_ddif_ pcoco_set_cuco2_ __fsd_pow pgf90_mset8 pgf90_mcopy8 cugen_rtos_ cugen_stor_ pcoco_cuztoc0_ cugen_fmetric_ __fsd_log pgf90_mzero8 pcoco_cuztoc0_d_ peuc_triple_product_d_ cugen_bigaints_ cugen_migrate_ cugen_init_map_table_ pgf90_auto_dealloc pgf90io_src_info03 pgf90io_encode_fmt pgf90io_fmtw_init pgf90io_fmtw_end pgf90_dfloorv pgf90_alloc04 pbend_wbend_ pgf90io_sc_i_fmt_write __mth_i_datan2 __fsd_sincos cugen_senslap_ cugen_outerits_ cugen_fgradchi_ pgf90_dealloc03 pgf90_allocated cugen_innerits_ pgf90io_sc_d_fmt_write cugen_plapchi_ cugen_curead_ pgf90_str_copy pgf90io_fmt_write pgf90io_inquire2003 pgf90io_open2003 pgf90io_unf_init pgf90io_unf_read pgf90io_unf_end pghpfio_unf_read pgf90io_close cugen_cuwrite_ _cutable_0_ pgf90io_unf_write _cutable_2_ pghpfio_unf_write cugen_fini_map_table_ cugen_image_ cugen_pgradchi_ cugen_pmetric_ cugen_imagev_ pgf90_mmul_real8 pmat_dinvmt_ cugen_xmtoxc_s_ cugen_xmtoxc_ pbint_getsplintd_ pbend_wbendd_ cugen_xctoxm_s_ cugen_xctoxm_ pghpf_maxlocs cugen_timage_ cugen_himage_ __mth_i_dpowi cugen_replicate_cu_ cugen_replicate_oh_ cugen_setgroup_cu_ _pbint_4_ _pbint_12_ _pbend_6_ _pbend_12_ pbint_ pmat_ cutable_ pietc_ pbend_ pcoco_ peuc_ plau_ pkind_ pbint_finibint_ pbint_inibint_ pbint_getsplint_ pbint_getgsplint_ pbint_getgsplintd_ pbint_invalidgsplint_ pbint_getbint_ pbint_getbintd_ pbint_getgbint_ pbint_getgbintd_ pbint_getlint_ pbint_getlintd_ pbint_getlap_ pbint_getlapd_ pbint_getq_ pbint_getgq2_ pbint_getgq1_ pbint_getgsplqy_ pbint_btableau_ pbint_bsigmoid_ pbint_binprod_ pbint_evaltay_ pbint_evaltayd_ pmat_sswpvv_ pmat_dswpvv_ pmat_cswpvv_ pmat_sinvmt_ pmat_cinvmt_ pmat_sinvmtf_ pmat_dinvmtf_ pmat_cinvmtf_ pmat_slinmmt_ pmat_dlinmmt_ pmat_clinmmt_ pmat_slinmmtf_ pmat_dlinmmtf_ pmat_clinmmtf_ pmat_slinmvt_ pmat_dlinmvt_ pmat_clinmvt_ pmat_slinmvtf_ pmat_dlinmvtf_ pmat_clinmvtf_ pmat_iinvf_ pmat_sldum_ pmat_dldum_ pmat_cldum_ pmat_sldumf_ pmat_dldumf_ pmat_cldumf_ pmat_sudlmm_ pmat_dudlmm_ pmat_cudlmm_ pmat_sudlmv_ pmat_dudlmv_ pmat_cudlmv_ pmat_sl1lm_ pmat_dl1lm_ pmat_sl1lmf_ pmat_dl1lmf_ pmat_sldlm_ pmat_dldlm_ pmat_sldlmf_ pmat_dldlmf_ pmat_sinvu_ pmat_dinvu_ pmat_sinvl_ pmat_dinvl_ pmat_slinlv_ pmat_dlinlv_ pmat_slinuv_ pmat_dlinuv_ pbend_sbend_ pbend_dbend_ pbend_sbendd_ pbend_dbendd_ pbend_sbeta_ pbend_sbetad_ pbend_dbeta_ pbend_dbetad_ pbend_abeta_ pbend_mid_ pbend_quad_ pbend_sdif_ pbend_abernoulli_ pbend_iniwhit_ pbend_wbenddn_ pbend_wd_ pbend_ed_ pbend_et_ pbend_choose_ pbend_fact_ pbend_setwhit_ plau_tay_ plau_tayd_ plau_taydd_ plau_tays_ plau_taysd_ plau_taysdd_ plau_ctay_ plau_ctayd_ plau_ctaydd_ plau_ctays_ plau_ctaysd_ plau_ctaysdd_ plau_tay0_ plau_tay0d_ plau_tay0dd_ plau_tay0s_ plau_tay0sd_ plau_tay0sdd_ plau_ctay0_ plau_ctay0d_ plau_ctay0dd_ plau_ctay0s_ plau_ctay0sd_ plau_ctay0sdd_ plau_lau_ plau_laud_ plau_laudd_ plau_clau_ plau_lau2_ plau_claud_ plau_lau2d_ plau_claudd_ plau_lau2dd_ plau_tay_reset_ plau_tay_resetx_ plau_tay0_reset_ plau_tay0_resetx_ plau_lau_reset_ plau_lau_resetx_ plau_ctay_reset_ plau_ctay_resetx_ plau_ctay0_reset_ plau_ctay0_resetx_ plau_clau_reset_ plau_lau2_reset_ plau_clau_resetx_ plau_lau2_resetx_ plau_lauarr_ plau_clauarr_ plau_lau2arr_ plau_lausuf_ plau_dcinvrt_ plau_dconv1_ pcoco_set_ohco1_ pcoco_set_dhco2_ pcoco_set_thco2_ pcoco_set_ohco2_ pcoco_set_ihco2_ pcoco_set_shco2_ pcoco_set_hhco2_ pcoco_dhztoc_ pcoco_dhztoc_d_ pcoco_dhztoc0_ pcoco_dhztoc0_d_ pcoco_thztoc_ pcoco_thztoc_d_ pcoco_thztoc0_ pcoco_thztoc0_d_ pcoco_ohztoc_ pcoco_ohztoc_d_ pcoco_ohztoc0_ pcoco_ohztoc0_d_ pcoco_ihztoc_ pcoco_ihztoc_d_ pcoco_ihztoc0_ pcoco_ihztoc0_d_ pcoco_shztoc_ pcoco_shztoc_d_ pcoco_shztoc0_ pcoco_shztoc0_d_ pcoco_cuztoc_ pcoco_cuztoc_d_ pcoco_hhztoc_ pcoco_hhztoc_d_ pcoco_hhztoc0_ pcoco_hhztoc0_d_ peuc_normalized_s_ peuc_normalized_d_ peuc_cross_product_s_ peuc_cross_product_d_ peuc_outer_product_s_ peuc_outer_product_d_ peuc_outer_product_i_ peuc_triple_product_s_ peuc_det_s_ peuc_det_d_ peuc_det_i_ peuc_axial3_s_ peuc_axial3_d_ peuc_axial33_s_ peuc_axial33_d_ peuc_diagn_s_ peuc_diagn_d_ peuc_diagn_i_ peuc_diagnn_s_ peuc_diagnn_d_ peuc_diagnn_i_ peuc_trace_s_ peuc_trace_d_ peuc_trace_i_ peuc_identity_i_ peuc_identity3_i_ peuc_huarea_s_ peuc_huarea_d_ peuc_sarea_s_ peuc_sarea_d_ peuc_gram_s_ peuc_gram_d_ peuc_plaingram_s_ peuc_plaingram_d_ peuc_rowgram_ peuc_rowops_ peuc_corral_ peuc_ctoz_ peuc_ztoc_ peuc_ztocd_ peuc_setmobius_ peuc_zsetmobius_ peuc_zmobius_ peuc_cmobius_ peuc_zmobiusi_ pghpf_function_exit pghpf_function_entry pgf90_ptr_alloc04 __pgdbg_stub pgf90_compiled la       
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^            <      ^                  #^            L      +^            D      8^            T      @^                  ^^            X      ^            L      ^            T      ^            <      ^           ^           _         9  `      
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                                                   e            @                                                                            @                                                               /                                                                   )      M                    %            )      %            q-      *            -      *            f4      0            p4      0            @<      %4            P<      -4            B      6         5          86         5         P6         5         f6         5          ~6         3        6         3  8      6         3  D      6         3        6         3        6         3        6         3        7         3        7         3        7         3        &7         3         87         3        D7         3        P7         3        \7         3        h7         3        z7         3         7         3  4      7         3  (      7         3  ,      7         3  0      7            B      7            L      4;         5          N;         5         i;         5         ;         5         ;         5          ;         5  (       ;         5  0       ;         5         ;         5         <         5         -<         5  p      E<         3        ^<         3  8      x<         3  <      <         3  @      <         3  D      s=         3        =         3        =         3        =         3        =         3        =         3        =         3        =         3         =         3        =         3        =         3        >         3        >         3        )>         3         5>         3  4      A>         3  (      M>         3  ,      Y>         3  0      >            L      >            N      ?         3          ?         3  X        @         3         @         3        2@         3  `      L@         3        f@         3  @      ~@         3        @         3  8      @         3  D      @         3          @         3  ,       @         3         @         3  @       @         3  T       A         3  H       A         3  L        A         3  P       4A         3  X       HA         3         TA         3  t       fA         3         rA         3         ~A         3         A         3         A         3         A         3         A         3         A         3         A         3         A         3        A         3          B         3         B         3          B         3        4B         3  4      @B         3  $      RB         3  H      ^B         3  \      jB         3  P      vB         3  T      B         3  X      B         3  `      B         3        B         3  |      B         3        B         3        B         3        B         3        B         3        
C         3        C         3        "C         3        .C         3        :C         3        NC         3        bC         3        nC         3        C         3        C         3  $      C         3        C         3        C         3         C         3  (      C         3  <      C         3  0      C         3  4      C         3  8      D         3  @      D         3  l      &D         3  \      8D         3        DD         3        PD         3        \D         3        hD         3        zD         3        D         3        D         3        D         3        D         3        D         3        D         3        D         3        D         3        D         3        E         3        E         3         E         3         2E         3        >E         3        JE         3        VE         3        bE         3        tE         3         E         3  4      E         3  (      E         3  ,      E         3  0      E            N      E            <R      J            @R      J            ET      M            PT      M            ^      Q            `      Q            @      R             _      R            6`      wU            @`      U            Xh      X                  X                  Y            `h      Y            i      f]            i      n]                  g                  1g                  Ig                  `g            @      wg                   g                  g            `      g                   g                  g                  h                  >h                  Zh                   uh                  h                  #k                  +k                  l            	      l            p	      l            @	      m                  m                  Uu            
      mu            	      u            
      u            	      u            @
      u         5          u         5          v         5         v         5          -v         5  (       Fv         5  0       _v         5         xv         5         v         5         v         5  p      v         3          v         3  X       v         3         
w         3        $w         3  `      >w         3        Xw         3  @      pw         3        w         3  <      w         3  @      w         3  D      y         3          &y         3  ,       2y         3         Dy         3  @       Py         3  T       \y         3  H       hy         3  L       ty         3  P       y         3  X       y         3         y         3  t       y         3         y         3         y         3         y         3         y         3         y         3         z         3         z         3         0z         3         <z         3        Hz         3         Tz         3         `z         3         tz         3        z         3  4      z         3  $      z         3  H      z         3  \      z         3  P      z         3  T      z         3  X      z         3  `      z         3        
{         3  |      {         3        ({         3        4{         3        @{         3        L{         3        ^{         3        j{         3        v{         3        {         3        {         3        {         3        {         3        {         3        {         3        {         3  $      {         3        {         3        |         3         |         3  (      "|         3  <      .|         3  0      :|         3  4      F|         3  8      Z|         3  @      n|         3  l      z|         3  \      |         3        |         3        |         3        |         3        |         3        |         3        |         3        |         3        |         3        |         3        }         3        &}         3        2}         3        D}         3        P}         3        \}         3        h}         3        t}         3         }         3        }         3        }         3        }         3        }         3        }         3         }         3  4      }         3  (      }         3  ,      }         3  0      #~                   +~                              
                  
                  
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            X      
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            <^      
            P^      
            ^                  B_                  _      '            `      5             `      C            `      Q            `      _            a      m            Ia      {            Ra                  ~a                  a                  tb                  b                  c                  c                  c                  *d                  Cd                  9e                  pe      #            e      1            f      ?            f      M             g      [            :g      i            g      w            g                  (h                  h                  h                  i                  i                  Sk                  k                  k                   l                  5l                  Ul                  l      -            l      ;            l      I            l      W            m      e            pn      s            n                  o                   q                  @r                  r                  t                  )t                  u                  v                  w                  x                  y                  y      )            9{      7            P|      E            }      S            J~      a            `      o            y      }                                                 0                                                      L                  x                                                       z      	                              ֈ      %                  3            R      A                  O            ތ      ]            [      k                  y                                                .                                    ю                                    _                                                                                                !            l      /            `      =                  K            ̗      Y                  g                  u                              E                                                                                             f                  ܛ                  L                                                      k                        +                  9                  G                  U            ۢ      c            Z      q            j                  ;                                                                        ר                                    M                  p                                                      ʫ                        '                  5                  C            p      Q                  _                  m            H      {            P                  i                                                      ̱                  V                                    P                  r                                    8                  F      #            Y      1            ɶ      ?                  M            
      [                  i            @      w            Z                  c                                                      D                  `                  i                  w                                                                        ѹ                        -                  ;                  I            ,      W            M      e            }      s                                                                  к                  ں                                                      8                  @                  Q                                                            )                  7                  E                  S                  a                  o                  }            k                                    "                  @                                                                        b                                          	            $                  t      %                  3                  A                  O            u      ]            ,      k            K      y            ]             
                                          
                                   <       
              @                    \       
              `             )      |       
                           -             
                           p4             
                           P<             
                           B             
                           L            
                           N      <      
              @            @R      \      
              `            PT      |      
                           _            
                          @`            
                          `h            
                          i            
                                       
                                 <      
              @                   \      
              `                  |      
                          0            
                                      
                                      
                          `            
                                       
                                 <      
              @            0      \      
              `                   |      
                                                     @                    `             )                   -                   p4                   P<                   B                   L                   N      @            @R      `            PT                   _                  @`                  `h                  i                                            @                   `                              0                                                      `                                            @            0      `                                      .symtab .strtab .shstrtab .rela.text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.pgi_trace .rela.debug_line .rela.debug_aranges .rela.debug_frame .rela.eh_frame .comment .IPDINFO .IPEINFO      X#PGI V26 cugen
9 cugen.f90 S582 0
07/30/2020  19:44:10
use pkind private
enduse
D 56 21 9 1 3 21 0 0 1 0 0
 0 20 3 3 21 21
D 59 21 9 1 2 22 0 0 1 0 0
 2 20 3 2 21 22
D 62 21 9 1 2 25 0 0 1 0 0
 2 23 3 2 24 25
D 65 21 9 1 2 25 0 0 1 0 0
 2 23 3 2 24 25
D 68 21 9 1 2 25 0 0 1 0 0
 2 23 3 2 24 25
D 71 21 9 1 2 25 0 0 1 0 0
 2 23 3 2 24 25
D 74 21 9 2 26 30 0 0 1 0 0
 2 27 3 2 28 29
 2 27 29 2 28 29
D 77 21 9 3 31 34 0 0 1 0 0
 0 32 3 3 32 32
 2 27 32 2 28 29
 2 27 33 2 28 29
D 80 21 9 1 3 36 0 0 1 0 0
 0 35 3 3 36 36
D 83 21 9 1 2 37 0 0 1 0 0
 2 35 3 2 36 37
D 86 21 9 2 38 42 0 0 1 0 0
 2 39 3 2 40 41
 2 39 41 2 40 41
D 89 21 9 2 38 42 0 0 1 0 0
 2 39 3 2 40 41
 2 39 41 2 40 41
D 92 21 9 2 38 46 0 0 1 0 0
 2 43 3 2 44 45
 2 43 45 2 44 45
D 95 21 9 2 38 46 0 0 1 0 0
 2 43 3 2 44 45
 2 43 45 2 44 45
D 98 21 9 3 47 50 0 0 1 0 0
 0 48 3 3 48 48
 2 43 48 2 44 45
 2 43 49 2 44 45
D 101 21 9 4 51 54 0 0 1 0 0
 0 32 3 3 32 32
 0 48 32 3 48 48
 2 43 52 2 44 45
 2 43 53 2 44 45
D 104 21 9 4 55 57 0 0 1 0 0
 0 48 3 3 48 48
 0 48 48 3 48 48
 2 43 16 2 44 45
 2 43 56 2 44 45
D 107 21 9 2 38 46 0 0 1 0 0
 2 43 3 2 44 45
 2 43 45 2 44 45
D 110 21 9 1 3 59 0 0 1 0 0
 0 58 3 3 59 59
D 113 21 9 1 2 60 0 0 1 0 0
 2 58 3 2 59 60
D 116 21 9 2 61 65 0 0 1 0 0
 2 62 3 2 63 64
 2 62 64 2 63 64
D 119 21 9 2 61 65 0 0 1 0 0
 2 62 3 2 63 64
 2 62 64 2 63 64
D 122 21 9 3 66 71 0 0 1 0 0
 0 48 3 3 48 48
 2 67 48 2 68 69
 2 67 70 2 68 69
D 125 21 9 4 72 74 0 0 1 0 0
 0 32 3 3 32 32
 0 48 32 3 48 48
 2 67 52 2 68 69
 2 67 73 2 68 69
D 128 21 9 4 75 77 0 0 1 0 0
 0 48 3 3 48 48
 0 48 48 3 48 48
 2 67 16 2 68 69
 2 67 76 2 68 69
D 131 21 9 2 61 78 0 0 1 0 0
 2 67 3 2 68 69
 2 67 69 2 68 69
D 134 21 9 2 61 78 0 0 1 0 0
 2 67 3 2 68 69
 2 67 69 2 68 69
D 137 21 9 2 61 78 0 0 1 0 0
 2 67 3 2 68 69
 2 67 69 2 68 69
D 140 18 14
D 142 18 14
D 144 21 9 3 79 84 0 0 1 0 0
 0 32 3 3 32 32
 2 80 32 2 81 82
 2 80 83 2 81 82
D 147 21 9 1 3 86 0 0 1 0 0
 0 85 3 3 86 86
D 150 21 9 1 3 86 0 0 1 0 0
 0 85 3 3 86 86
D 153 21 9 1 3 86 0 0 1 0 0
 0 85 3 3 86 86
D 156 21 9 2 87 91 0 0 1 0 0
 2 88 3 2 89 90
 2 88 90 2 89 90
D 159 21 9 2 87 91 0 0 1 0 0
 2 88 3 2 89 90
 2 88 90 2 89 90
D 162 21 9 1 3 93 0 0 1 0 0
 0 92 3 3 93 93
D 165 21 9 1 2 94 0 0 1 0 0
 2 92 3 2 93 94
D 168 21 9 3 95 100 0 0 1 0 0
 0 48 3 3 48 48
 2 96 48 2 97 98
 2 96 99 2 97 98
D 171 21 9 4 101 103 0 0 1 0 0
 0 48 3 3 48 48
 0 48 48 3 48 48
 2 96 16 2 97 98
 2 96 102 2 97 98
D 174 21 9 2 104 105 0 0 1 0 0
 2 96 3 2 97 98
 2 96 98 2 97 98
D 177 21 9 1 3 107 0 0 1 0 0
 0 106 3 3 107 107
D 180 21 9 1 2 108 0 0 1 0 0
 2 106 3 2 107 108
D 183 21 9 1 3 48 0 0 0 0 0
 0 48 3 3 48 48
D 186 21 9 2 32 16 0 0 0 0 0
 0 48 3 3 48 48
 0 48 48 3 48 48
D 189 21 9 2 109 113 0 0 1 0 0
 2 110 3 2 111 112
 2 110 112 2 111 112
D 192 21 9 1 3 115 0 0 1 0 0
 0 114 3 3 115 115
D 195 21 9 4 116 121 0 0 1 0 0
 0 32 3 3 32 32
 0 48 32 3 48 48
 2 117 52 2 118 119
 2 117 120 2 118 119
D 198 21 9 4 122 124 0 0 1 0 0
 0 48 3 3 48 48
 0 48 48 3 48 48
 2 117 16 2 118 119
 2 117 123 2 118 119
D 201 21 9 2 125 126 0 0 1 0 0
 2 117 3 2 118 119
 2 117 119 2 118 119
D 204 21 9 3 127 129 0 0 1 0 0
 0 32 3 3 32 32
 2 117 32 2 118 119
 2 117 128 2 118 119
D 207 21 9 1 3 131 0 0 1 0 0
 0 130 3 3 131 131
D 210 21 9 2 16 52 0 0 0 0 0
 0 32 3 3 32 32
 0 48 32 3 48 48
D 213 21 9 2 32 16 0 0 0 0 0
 0 48 3 3 48 48
 0 48 48 3 48 48
D 216 21 9 2 132 136 0 0 1 0 0
 2 133 3 2 134 135
 2 133 135 2 134 135
D 219 21 9 1 3 32 0 0 0 0 0
 0 32 3 3 32 32
D 222 21 9 1 3 138 0 0 1 0 0
 0 137 3 3 138 138
D 225 21 9 1 2 139 0 0 1 0 0
 2 137 3 2 138 139
D 228 21 9 3 140 145 0 0 1 0 0
 0 32 3 3 32 32
 2 141 32 2 142 143
 2 141 144 2 142 143
D 231 21 9 4 146 148 0 0 1 0 0
 0 32 3 3 32 32
 0 48 32 3 48 48
 2 141 52 2 142 143
 2 141 147 2 142 143
D 234 21 9 2 149 150 0 0 1 0 0
 2 141 3 2 142 143
 2 141 143 2 142 143
D 237 21 9 4 151 153 0 0 1 0 0
 0 48 3 3 48 48
 0 48 48 3 48 48
 2 141 16 2 142 143
 2 141 152 2 142 143
D 240 21 9 4 151 153 0 0 1 0 0
 0 48 3 3 48 48
 0 48 48 3 48 48
 2 141 16 2 142 143
 2 141 152 2 142 143
D 243 21 9 3 140 155 0 0 1 0 0
 0 48 3 3 48 48
 2 141 48 2 142 143
 2 141 154 2 142 143
D 246 21 9 3 140 155 0 0 1 0 0
 0 48 3 3 48 48
 2 141 48 2 142 143
 2 141 154 2 142 143
D 249 21 9 1 3 157 0 0 1 0 0
 0 156 3 3 157 157
D 252 21 9 1 2 158 0 0 1 0 0
 2 156 3 2 157 158
D 255 21 9 3 159 164 0 0 1 0 0
 0 32 3 3 32 32
 2 160 32 2 161 162
 2 160 163 2 161 162
D 258 21 9 2 16 52 0 0 0 0 0
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 0 48 32 3 48 48
D 261 21 9 2 32 16 0 0 0 0 0
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 0 48 48 3 48 48
D 264 21 9 2 32 16 0 0 0 0 0
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D 267 21 9 1 3 48 0 0 0 0 0
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D 270 21 9 1 3 48 0 0 0 0 0
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D 273 21 8 1 3 48 0 0 0 0 0
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D 276 21 8 1 3 32 0 0 0 0 0
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D 279 21 8 2 16 52 0 0 0 0 0
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D 282 21 9 1 3 48 0 0 0 0 0
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D 285 21 9 1 3 32 0 0 0 0 0
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D 288 21 9 2 16 52 0 0 0 0 0
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D 291 21 8 1 3 32 0 0 0 0 0
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D 294 21 8 1 3 48 0 0 0 0 0
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D 297 21 8 2 32 52 0 0 0 0 0
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D 300 21 9 1 3 32 0 0 0 0 0
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D 303 21 9 1 3 48 0 0 0 0 0
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D 306 21 9 2 32 52 0 0 0 0 0
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D 309 21 9 2 16 165 0 0 0 0 0
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D 312 21 9 1 3 32 0 0 0 0 0
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D 315 21 9 2 16 167 0 0 0 0 0
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D 318 21 9 1 3 32 0 0 0 0 0
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D 321 21 9 2 16 167 0 0 0 0 0
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D 324 21 9 3 168 171 0 0 1 0 0
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 0 32 32 3 32 32
 0 169 165 3 170 170
S 582 24 0 0 0 8 1 0 4658 10005 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 21 0 0 0 0 0 0 cugen
S 584 23 0 0 0 8 590 582 4670 4 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 585 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 8 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 586 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 4 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
R 590 16 4 pkind dp
S 593 19 0 0 0 8 1 582 4696 4000 0 A 0 0 0 0 0 0 0 0 0 594 0 0 0 0 0 0 3 1 0 0 0 0 0 582 0 0 0 0 cucogen
O 593 1 594
S 594 27 0 0 0 8 647 582 4696 10000 400000 A 0 0 0 0 0 0 58 0 0 593 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 cucogen
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S 595 19 0 0 0 6 1 582 4704 4000 0 A 0 0 0 0 0 0 0 0 0 596 0 0 0 0 0 0 5 1 0 0 0 0 0 582 0 0 0 0 migrate
O 595 1 596
S 596 27 0 0 0 6 655 582 4704 10000 400000 A 0 0 0 0 0 0 59 0 0 595 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 migrate
Q 596 595 0
S 597 19 0 0 0 8 1 582 4712 4000 0 A 0 0 0 0 0 0 0 0 0 598 0 0 0 0 0 0 7 1 0 0 0 0 0 582 0 0 0 0 outerits
O 597 1 598
S 598 27 0 0 0 8 689 582 4712 10000 400000 A 0 0 0 0 0 0 60 0 0 597 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 outerits
Q 598 597 0
S 599 19 0 0 0 6 1 582 4721 4000 0 A 0 0 0 0 0 0 0 0 0 600 0 0 0 0 0 0 9 1 0 0 0 0 0 582 0 0 0 0 innerits
O 599 1 600
S 600 27 0 0 0 6 730 582 4721 10000 400000 A 0 0 0 0 0 0 61 0 0 599 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 innerits
Q 600 599 0
S 601 19 0 0 0 8 1 582 4730 4000 0 A 0 0 0 0 0 0 0 0 0 602 0 0 0 0 0 0 11 1 0 0 0 0 0 582 0 0 0 0 curead
O 601 1 602
S 602 27 0 0 0 8 768 582 4730 10000 400000 A 0 0 0 0 0 0 62 0 0 601 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 curead
Q 602 601 0
S 603 19 0 0 0 8 1 582 4737 4000 0 A 0 0 0 0 0 0 0 0 0 604 0 0 0 0 0 0 13 1 0 0 0 0 0 582 0 0 0 0 cuwrite
O 603 1 604
S 604 27 0 0 0 8 771 582 4737 10000 400000 A 0 0 0 0 0 0 63 0 0 603 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 cuwrite
Q 604 603 0
S 605 19 0 0 0 6 1 582 4745 4000 0 A 0 0 0 0 0 0 0 0 0 606 0 0 0 0 0 0 15 1 0 0 0 0 0 582 0 0 0 0 init_map_table
O 605 1 606
S 606 27 0 0 0 6 774 582 4745 10000 400000 A 0 0 0 0 0 0 64 0 0 605 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 init_map_table
Q 606 605 0
S 607 19 0 0 0 8 1 582 4760 4000 0 A 0 0 0 0 0 0 0 0 0 608 0 0 0 0 0 0 17 1 0 0 0 0 0 582 0 0 0 0 fini_map_table
O 607 1 608
S 608 27 0 0 0 8 788 582 4760 10000 400000 A 0 0 0 0 0 0 65 0 0 607 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 fini_map_table
Q 608 607 0
S 609 19 0 0 0 8 1 582 4775 4000 0 A 0 0 0 0 0 0 0 0 0 610 0 0 0 0 0 0 19 1 0 0 0 0 0 582 0 0 0 0 bigaints
O 609 1 610
S 610 27 0 0 0 8 790 582 4775 10000 400000 A 0 0 0 0 0 0 66 0 0 609 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 bigaints
Q 610 609 0
S 611 19 0 0 0 8 1 582 4784 4000 0 A 0 0 0 0 0 0 0 0 0 612 0 0 0 0 0 0 21 1 0 0 0 0 0 582 0 0 0 0 senslap
O 611 1 612
S 612 27 0 0 0 8 812 582 4784 10000 400000 A 0 0 0 0 0 0 67 0 0 611 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 senslap
Q 612 611 0
S 613 19 0 0 0 8 1 582 4792 4000 0 A 0 0 0 0 0 0 0 0 0 614 0 0 0 0 0 0 23 1 0 0 0 0 0 582 0 0 0 0 plapchi
O 613 1 614
S 614 27 0 0 0 8 833 582 4792 10000 400000 A 0 0 0 0 0 0 68 0 0 613 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 plapchi
Q 614 613 0
S 615 19 0 0 0 8 1 582 4800 4000 0 A 0 0 0 0 0 0 0 0 0 616 0 0 0 0 0 0 25 1 0 0 0 0 0 582 0 0 0 0 fgradchi
O 615 1 616
S 616 27 0 0 0 8 851 582 4800 10000 400000 A 0 0 0 0 0 0 69 0 0 615 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 fgradchi
Q 616 615 0
S 617 19 0 0 0 8 1 582 4809 4000 0 A 0 0 0 0 0 0 0 0 0 618 0 0 0 0 0 0 27 1 0 0 0 0 0 582 0 0 0 0 pgradchi
O 617 1 618
S 618 27 0 0 0 8 874 582 4809 10000 400000 A 0 0 0 0 0 0 70 0 0 617 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 pgradchi
Q 618 617 0
S 619 19 0 0 0 8 1 582 4818 4000 0 A 0 0 0 0 0 0 0 0 0 620 0 0 0 0 0 0 29 1 0 0 0 0 0 582 0 0 0 0 fmetric
O 619 1 620
S 620 27 0 0 0 8 890 582 4818 10000 400000 A 0 0 0 0 0 0 71 0 0 619 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 fmetric
Q 620 619 0
S 621 19 0 0 0 8 1 582 4826 4000 0 A 0 0 0 0 0 0 0 0 0 622 0 0 0 0 0 0 31 1 0 0 0 0 0 582 0 0 0 0 pmetric
O 621 1 622
S 622 27 0 0 0 8 920 582 4826 10000 400000 A 0 0 0 0 0 0 72 0 0 621 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 pmetric
Q 622 621 0
S 623 19 0 0 0 8 1 582 4834 4000 0 A 0 0 0 0 0 0 0 0 0 625 0 0 0 0 0 0 35 2 0 0 0 0 0 582 0 0 0 0 xmtoxc
O 623 2 624 625
S 624 27 0 0 0 8 942 582 4841 10000 400000 A 0 0 0 0 0 0 73 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 xmtoxc_s
Q 624 623 0
S 625 27 0 0 0 8 948 582 4834 10000 400000 A 0 0 0 0 0 0 74 0 0 623 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 xmtoxc
Q 625 623 0
S 626 19 0 0 0 8 1 582 4850 4000 0 A 0 0 0 0 0 0 0 0 0 628 0 0 0 0 0 0 39 2 0 0 0 0 0 582 0 0 0 0 xctoxm
O 626 2 627 628
S 627 27 0 0 0 8 954 582 4857 10000 400000 A 0 0 0 0 0 0 75 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 xctoxm_s
Q 627 626 0
S 628 27 0 0 0 8 960 582 4850 10000 400000 A 0 0 0 0 0 0 76 0 0 626 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 xctoxm
Q 628 626 0
S 629 19 0 0 0 6 1 582 4866 4000 0 A 0 0 0 0 0 0 0 0 0 630 0 0 0 0 0 0 41 1 0 0 0 0 0 582 0 0 0 0 image
O 629 1 630
S 630 27 0 0 0 6 966 582 4866 10000 400000 A 0 0 0 0 0 0 77 0 0 629 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 image
Q 630 629 0
S 631 19 0 0 0 8 1 582 4872 4000 0 A 0 0 0 0 0 0 0 0 0 632 0 0 0 0 0 0 43 1 0 0 0 0 0 582 0 0 0 0 timage
O 631 1 632
S 632 27 0 0 0 8 971 582 4872 10000 400000 A 0 0 0 0 0 0 78 0 0 631 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 timage
Q 632 631 0
S 633 19 0 0 0 8 1 582 4879 4000 0 A 0 0 0 0 0 0 0 0 0 634 0 0 0 0 0 0 45 1 0 0 0 0 0 582 0 0 0 0 himage
O 633 1 634
S 634 27 0 0 0 8 976 582 4879 10000 400000 A 0 0 0 0 0 0 79 0 0 633 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 himage
Q 634 633 0
S 635 19 0 0 0 6 1 582 4886 4000 0 A 0 0 0 0 0 0 0 0 0 636 0 0 0 0 0 0 47 1 0 0 0 0 0 582 0 0 0 0 imagev
O 635 1 636
S 636 27 0 0 0 6 981 582 4886 10000 400000 A 0 0 0 0 0 0 80 0 0 635 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 imagev
Q 636 635 0
S 637 19 0 0 0 8 1 582 4893 4000 0 A 0 0 0 0 0 0 0 0 0 638 0 0 0 0 0 0 49 1 0 0 0 0 0 582 0 0 0 0 rtos
O 637 1 638
S 638 27 0 0 0 8 988 582 4893 10000 400000 A 0 0 0 0 0 0 81 0 0 637 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 rtos
Q 638 637 0
S 639 19 0 0 0 8 1 582 4898 4000 0 A 0 0 0 0 0 0 0 0 0 640 0 0 0 0 0 0 51 1 0 0 0 0 0 582 0 0 0 0 stor
O 639 1 640
S 640 27 0 0 0 8 995 582 4898 10000 400000 A 0 0 0 0 0 0 82 0 0 639 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 stor
Q 640 639 0
S 641 19 0 0 0 8 1 582 4903 4000 0 A 0 0 0 0 0 0 0 0 0 642 0 0 0 0 0 0 53 1 0 0 0 0 0 582 0 0 0 0 replicate_cu
O 641 1 642
S 642 27 0 0 0 8 1003 582 4903 10000 400000 A 0 0 0 0 0 0 83 0 0 641 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 replicate_cu
Q 642 641 0
S 643 19 0 0 0 8 1 582 4916 4000 0 A 0 0 0 0 0 0 0 0 0 644 0 0 0 0 0 0 55 1 0 0 0 0 0 582 0 0 0 0 replicate_oh
O 643 1 644
S 644 27 0 0 0 8 1009 582 4916 10000 400000 A 0 0 0 0 0 0 84 0 0 643 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 replicate_oh
Q 644 643 0
S 645 19 0 0 0 8 1 582 4929 4000 0 A 0 0 0 0 0 0 0 0 0 646 0 0 0 0 0 0 57 1 0 0 0 0 0 582 0 0 0 0 setgroup_cu
O 645 1 646
S 646 27 0 0 0 8 1013 582 4929 10000 400000 A 0 0 0 0 0 0 85 0 0 645 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 setgroup_cu
Q 646 645 0
S 647 23 5 0 0 0 654 582 4696 0 0 A 0 0 0 0 0 0 0 0 0 593 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 cucogen
S 648 6 3 1 0 6 1 647 4941 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 norh
S 649 6 3 1 0 6 1 647 4946 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 650 6 3 1 0 6 1 647 4948 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 ntau
S 651 1 3 1 0 6 1 647 4953 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mtau
S 652 1 3 1 0 6 1 647 4958 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nouterit
S 653 1 3 1 0 6 1 647 4967 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 ninnerit
S 654 14 5 0 0 0 1 647 4696 0 400000 A 0 0 0 0 0 0 0 2 6 593 0 0 0 0 0 0 0 0 0 0 0 55 0 582 0 0 0 0 cucogen
F 654 6 648 649 650 651 652 653
S 655 23 5 0 0 0 676 582 4704 0 0 A 0 0 0 0 0 0 0 0 0 595 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 migrate
S 656 6 3 1 0 6 1 655 4941 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 norh
S 657 6 3 1 0 6 1 655 4946 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 658 1 3 1 0 6 1 655 4976 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 ns
S 659 6 3 1 0 6 1 655 4948 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 ntau
S 660 1 3 1 0 6 1 655 4953 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mtau
S 661 1 3 1 0 6 1 655 4958 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nouterit
S 662 1 3 1 0 6 1 655 4967 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 ninnerit
S 663 1 3 1 0 9 1 655 4979 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 rb
S 664 1 3 1 0 9 1 655 4982 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 gamma
S 665 1 3 1 0 9 1 655 4988 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 kay0
S 666 1 3 1 0 9 1 655 4993 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 aahelm
S 667 1 3 1 0 9 1 655 5000 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 urc
S 668 7 3 1 0 56 1 655 5004 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 d
S 669 7 3 1 0 59 1 655 5006 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dd
S 670 7 3 1 0 62 1 655 5009 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dbar
S 671 7 3 1 0 65 1 655 5014 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 biga
S 672 7 3 1 0 68 1 655 5019 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 kay
S 673 7 3 1 0 71 1 655 5023 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 ps
S 674 7 3 1 0 74 1 655 5026 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 ljac0
S 675 7 3 3 0 77 1 655 5032 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 xca
S 676 14 5 0 0 0 1 655 4704 200 400000 A 0 0 0 0 0 0 0 9 20 595 0 0 0 0 0 0 0 0 0 0 0 248 0 582 0 0 0 0 migrate
F 676 20 656 657 658 659 660 661 662 663 664 665 666 667 668 669 670 671 672 673 674 675
S 677 6 1 0 0 6 1 655 5036 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_363
S 678 6 1 0 0 6 1 655 5044 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_365
S 679 6 1 0 0 6 1 655 5052 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_367
S 680 6 1 0 0 6 1 655 5060 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_369
S 681 6 1 0 0 6 1 655 5068 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_371
S 682 6 1 0 0 6 1 655 5076 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_373
S 683 6 1 0 0 6 1 655 5084 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_375
S 684 6 1 0 0 6 1 655 5092 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_2
S 685 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 3 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 686 6 1 0 0 6 1 655 5098 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_379
S 687 6 1 0 0 6 1 655 5106 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_381
S 688 6 1 0 0 6 1 655 5114 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_3
S 689 23 5 0 0 0 709 582 4712 0 0 A 0 0 0 0 0 0 0 0 0 597 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 outerits
S 690 6 3 1 0 6 1 689 4941 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 norh
S 691 6 3 1 0 6 1 689 4946 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 692 6 3 1 0 6 1 689 5120 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nb
S 693 6 3 1 0 6 1 689 4958 800004 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nouterit
S 694 1 3 1 0 6 1 689 4967 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 ninnerit
S 695 1 3 1 0 9 1 689 4979 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 rb
S 696 1 3 1 0 9 1 689 4993 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 aahelm
S 697 1 3 1 0 9 1 689 5000 4 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 urc
S 698 7 3 1 0 80 1 689 5004 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 d
S 699 7 3 1 0 83 1 689 5006 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dd
S 700 7 3 1 0 86 1 689 5123 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 wb
S 701 7 3 1 0 89 1 689 5126 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 achi
S 702 7 3 1 0 92 1 689 5131 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 sens
S 703 7 3 1 0 95 1 689 5136 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 div
S 704 7 3 1 0 98 1 689 5140 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 hcontra
S 705 7 3 1 0 101 1 689 5148 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dxcdz
S 706 7 3 1 0 104 1 689 5154 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 gcontra
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S 708 7 3 3 0 107 1 689 5167 800204 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 chi
S 709 14 5 0 0 0 1 689 4712 200 400000 A 0 0 0 0 0 0 0 30 19 597 0 0 0 0 0 0 0 0 0 0 0 456 0 582 0 0 0 0 outerits
F 709 19 690 691 692 693 694 695 696 697 698 699 700 701 702 703 704 705 706 707 708
S 710 6 1 0 0 6 1 689 5171 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_35
S 711 6 1 0 0 6 1 689 5178 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_37
S 712 6 1 0 0 6 1 689 5185 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_39
S 713 6 1 0 0 6 1 689 5192 40800006 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_41
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A 31 1 0 0 0 6 688 0 0 0 0 0 0 0 0 0 0 0 0 0
A 32 2 0 0 0 6 685 0 0 0 32 0 0 0 0 0 0 0 0 0
A 33 1 0 0 0 6 686 0 0 0 0 0 0 0 0 0 0 0 0 0
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A 36 1 0 0 0 6 710 0 0 0 0 0 0 0 0 0 0 0 0 0
A 37 1 0 0 0 6 711 0 0 0 0 0 0 0 0 0 0 0 0 0
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A 41 1 0 0 0 6 713 0 0 0 0 0 0 0 0 0 0 0 0 0
A 42 1 0 0 0 6 714 0 0 0 0 0 0 0 0 0 0 0 0 0
A 43 1 0 0 0 6 691 0 0 0 0 0 0 0 0 0 0 0 0 0
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A 47 1 0 0 0 6 722 0 0 0 0 0 0 0 0 0 0 0 0 0
A 48 2 0 0 0 6 719 0 0 0 48 0 0 0 0 0 0 0 0 0
A 49 1 0 0 0 6 720 0 0 0 0 0 0 0 0 0 0 0 0 0
A 50 1 0 0 0 6 721 0 0 0 0 0 0 0 0 0 0 0 0 0
A 51 1 0 0 0 6 726 0 0 0 0 0 0 0 0 0 0 0 0 0
A 52 2 0 0 0 6 723 0 0 0 52 0 0 0 0 0 0 0 0 0
A 53 1 0 0 0 6 724 0 0 0 0 0 0 0 0 0 0 0 0 0
A 54 1 0 0 0 6 725 0 0 0 0 0 0 0 0 0 0 0 0 0
A 55 1 0 0 0 6 729 0 0 0 0 0 0 0 0 0 0 0 0 0
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A 81 1 0 0 0 6 783 0 0 0 0 0 0 0 0 0 0 0 0 0
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A 83 1 0 0 0 6 785 0 0 0 0 0 0 0 0 0 0 0 0 0
A 84 1 0 0 0 6 786 0 0 0 0 0 0 0 0 0 0 0 0 0
A 85 1 0 0 0 6 793 0 0 0 0 0 0 0 0 0 0 0 0 0
A 86 1 0 0 0 6 807 0 0 0 0 0 0 0 0 0 0 0 0 0
A 87 1 0 0 0 6 811 0 0 0 0 0 0 0 0 0 0 0 0 0
A 88 1 0 0 0 6 792 0 0 0 0 0 0 0 0 0 0 0 0 0
A 89 1 0 0 0 6 808 0 0 0 0 0 0 0 0 0 0 0 0 0
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A 94 1 0 0 0 6 822 0 0 0 0 0 0 0 0 0 0 0 0 0
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A 100 1 0 0 0 6 826 0 0 0 0 0 0 0 0 0 0 0 0 0
A 101 1 0 0 0 6 830 0 0 0 0 0 0 0 0 0 0 0 0 0
A 102 1 0 0 0 6 828 0 0 0 0 0 0 0 0 0 0 0 0 0
A 103 1 0 0 0 6 829 0 0 0 0 0 0 0 0 0 0 0 0 0
A 104 1 0 0 0 6 832 0 0 0 0 0 0 0 0 0 0 0 0 0
A 105 1 0 0 48 6 831 0 0 0 0 0 0 0 0 0 0 0 0 0
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A 108 1 0 0 0 6 846 0 0 0 0 0 0 0 0 0 0 0 0 0
A 109 1 0 0 0 6 850 0 0 0 0 0 0 0 0 0 0 0 0 0
A 110 1 0 0 52 6 835 0 0 0 0 0 0 0 0 0 0 0 0 0
A 111 1 0 0 9 6 847 0 0 0 0 0 0 0 0 0 0 0 0 0
A 112 1 0 0 0 6 848 0 0 0 0 0 0 0 0 0 0 0 0 0
A 113 1 0 0 0 6 849 0 0 0 0 0 0 0 0 0 0 0 0 0
A 114 1 0 0 0 6 852 0 0 0 0 0 0 0 0 0 0 0 0 0
A 115 1 0 0 0 6 860 0 0 0 0 0 0 0 0 0 0 0 0 0
A 116 1 0 0 0 6 865 0 0 0 0 0 0 0 0 0 0 0 0 0
A 117 1 0 0 0 6 853 0 0 0 0 0 0 0 0 0 0 0 0 0
A 118 1 0 0 0 6 861 0 0 0 0 0 0 0 0 0 0 0 0 0
A 119 1 0 0 0 6 862 0 0 0 0 0 0 0 0 0 0 0 0 0
A 120 1 0 0 0 6 863 0 0 0 0 0 0 0 0 0 0 0 0 0
A 121 1 0 0 0 6 864 0 0 0 0 0 0 0 0 0 0 0 0 0
A 122 1 0 0 0 6 868 0 0 0 0 0 0 0 0 0 0 0 0 0
A 123 1 0 0 0 6 866 0 0 0 0 0 0 0 0 0 0 0 0 0
A 124 1 0 0 0 6 867 0 0 0 0 0 0 0 0 0 0 0 0 0
A 125 1 0 0 0 6 870 0 0 0 0 0 0 0 0 0 0 0 0 0
A 126 1 0 0 0 6 869 0 0 0 0 0 0 0 0 0 0 0 0 0
A 127 1 0 0 0 6 873 0 0 0 0 0 0 0 0 0 0 0 0 0
A 128 1 0 0 0 6 871 0 0 0 0 0 0 0 0 0 0 0 0 0
A 129 1 0 0 0 6 872 0 0 0 0 0 0 0 0 0 0 0 0 0
A 130 1 0 0 0 6 875 0 0 0 0 0 0 0 0 0 0 0 0 0
A 131 1 0 0 0 6 885 0 0 0 0 0 0 0 0 0 0 0 0 0
A 132 1 0 0 0 6 889 0 0 0 0 0 0 0 0 0 0 0 0 0
A 133 1 0 0 0 6 876 0 0 0 0 0 0 0 0 0 0 0 0 0
A 134 1 0 0 0 6 886 0 0 0 0 0 0 0 0 0 0 0 0 0
A 135 1 0 0 0 6 887 0 0 0 0 0 0 0 0 0 0 0 0 0
A 136 1 0 0 0 6 888 0 0 0 0 0 0 0 0 0 0 0 0 0
A 137 1 0 0 0 6 891 0 0 0 0 0 0 0 0 0 0 0 0 0
A 138 1 0 0 0 6 903 0 0 0 0 0 0 0 0 0 0 0 0 0
A 139 1 0 0 0 6 904 0 0 0 0 0 0 0 0 0 0 0 0 0
A 140 1 0 0 0 6 909 0 0 0 0 0 0 0 0 0 0 0 0 0
A 141 1 0 0 0 6 892 0 0 0 0 0 0 0 0 0 0 0 0 0
A 142 1 0 0 0 6 905 0 0 0 0 0 0 0 0 0 0 0 0 0
A 143 1 0 0 0 6 906 0 0 0 0 0 0 0 0 0 0 0 0 0
A 144 1 0 0 0 6 907 0 0 0 0 0 0 0 0 0 0 0 0 0
A 145 1 0 0 0 6 908 0 0 0 0 0 0 0 0 0 0 0 0 0
A 146 1 0 0 0 6 912 0 0 0 0 0 0 0 0 0 0 0 0 0
A 147 1 0 0 0 6 910 0 0 0 0 0 0 0 0 0 0 0 0 0
A 148 1 0 0 0 6 911 0 0 0 0 0 0 0 0 0 0 0 0 0
A 149 1 0 0 0 6 914 0 0 0 0 0 0 0 0 0 0 0 0 0
A 150 1 0 0 0 6 913 0 0 0 0 0 0 0 0 0 0 0 0 0
A 151 1 0 0 0 6 917 0 0 0 0 0 0 0 0 0 0 0 0 0
A 152 1 0 0 0 6 915 0 0 0 0 0 0 0 0 0 0 0 0 0
A 153 1 0 0 0 6 916 0 0 0 0 0 0 0 0 0 0 0 0 0
A 154 1 0 0 0 6 918 0 0 0 0 0 0 0 0 0 0 0 0 0
A 155 1 0 0 0 6 919 0 0 0 0 0 0 0 0 0 0 0 0 0
A 156 1 0 0 0 6 921 0 0 0 0 0 0 0 0 0 0 0 0 0
A 157 1 0 0 0 6 935 0 0 0 0 0 0 0 0 0 0 0 0 0
A 158 1 0 0 0 6 936 0 0 0 0 0 0 0 0 0 0 0 0 0
A 159 1 0 0 0 6 941 0 0 0 0 0 0 0 0 0 0 0 0 0
A 160 1 0 0 0 6 922 0 0 0 0 0 0 0 0 0 0 0 0 0
A 161 1 0 0 0 6 937 0 0 0 0 0 0 0 0 0 0 0 0 0
A 162 1 0 0 0 6 938 0 0 0 0 0 0 0 0 0 0 0 0 0
A 163 1 0 0 0 6 939 0 0 0 0 0 0 0 0 0 0 0 0 0
A 164 1 0 0 0 6 940 0 0 0 0 0 0 0 0 0 0 0 0 0
A 165 2 0 0 0 6 987 0 0 0 165 0 0 0 0 0 0 0 0 0
A 166 2 0 0 0 6 1007 0 0 0 166 0 0 0 0 0 0 0 0 0
A 167 2 0 0 0 6 1008 0 0 0 167 0 0 0 0 0 0 0 0 0
A 168 2 0 0 0 6 1019 0 0 0 168 0 0 0 0 0 0 0 0 0
A 169 1 0 0 0 6 1014 0 0 0 0 0 0 0 0 0 0 0 0 0
A 170 1 0 0 0 6 1017 0 0 0 0 0 0 0 0 0 0 0 0 0
A 171 1 0 0 0 6 1018 0 0 0 0 0 0 0 0 0 0 0 0 0
Z
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         X#PGI 5:cugen 0
0: 0
                                                                                              @       ]                                                    3                               +                                                         &                                                      1                                                          6                                                           A                      4      П                             <                      @     H$                          M                      }     A                             `                      	                                  [                                     
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ELF          >                    `W          @     @                            01.01          cutable.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     cutable norh   	        norhp   	        norpp   	        n   	        rb   	        gamma   	        	gammac   	        
kay   	        p   	        dx   	        rotx   	        roty   	        rotd   	        rote   	        rotpan   	        sp      spc      wx   	        wy g  	        wxd   	        wyd 9  	        linex   	        liney L  	        lineg   	        xcs   	                                                          g                    !                                           m                       !                                              9                    !                                           ?                       !                                              L                    !                                          !                                           R                       !                                          !                                                                  !                                          !                                                                  !                                          !                                          !                                            integer double precision  %  :;  4 I
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4 I
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.
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    .  cutable.f90     	         	                         PGF90 12.8-0                                                                                                                                                                	                                                                                                                                                               |      &                   2                    ;                      B                       cutable.f90 ..Dm_cutable _cutable_0_ _cutable_2_ cutable_ pkind_ __pgdbg_stub                               
                                                              
                           8                   <                   @                   D                                              &                   9                   J                    \            (       p            0                                                                            p                                      X                          %                  :            `      O                  d            @      w                              ,                          ,            @       8            T       D            H       P            L       \            P       x                               t                                                                                                                                                               
                                     "                   .                   J            4      V            $      g            H      s            \                  P                  T                  X                                    |                                                                                                                                     )                  5                  A                  ]                  i                  z                              $                                                                         (                  <                  0                  4                  8                  l                  \      $                  0                  <                  H                  T                  e                  q                  }                                                                                                                                                                                                                         '                  3                  ?                  P                   \            4      h            (      t            ,                  0             
              .                     9                     .symtab .strtab .shstrtab .text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.debug_line .debug_frame .eh_frame .comment .IPDINFO .IPEINFO    ?  X#PGI V26 cutable
11 cutable.f90 S582 0
07/30/2020  19:43:58
use pkind private
enduse
D 56 21 9 1 33 32 0 1 0 0 1
 24 28 30 24 28 26
D 59 21 6 1 0 21 0 0 0 0 0
 0 21 0 3 21 0
D 62 21 9 1 42 41 0 1 0 0 1
 36 39 40 36 39 37
D 65 21 6 1 0 21 0 0 0 0 0
 0 21 0 3 21 0
D 68 21 9 1 51 50 0 1 0 0 1
 45 48 49 45 48 46
D 71 21 6 1 0 21 0 0 0 0 0
 0 21 0 3 21 0
D 74 21 9 1 60 59 0 1 0 0 1
 54 57 58 54 57 55
D 77 21 6 1 0 21 0 0 0 0 0
 0 21 0 3 21 0
D 80 21 9 2 79 78 0 1 0 0 1
 65 68 75 65 68 66
 70 74 77 70 74 72
D 83 21 6 1 0 63 0 0 0 0 0
 0 63 0 3 63 0
D 86 21 9 2 94 93 0 1 0 0 1
 83 86 91 83 86 84
 87 90 92 87 90 88
D 89 21 6 1 0 63 0 0 0 0 0
 0 63 0 3 63 0
D 92 21 9 2 109 108 0 1 0 0 1
 98 101 106 98 101 99
 102 105 107 102 105 103
D 95 21 6 1 0 63 0 0 0 0 0
 0 63 0 3 63 0
D 98 21 9 3 134 133 0 1 0 0 1
 115 118 129 115 118 116
 119 122 130 119 122 120
 124 128 132 124 128 126
D 101 21 6 1 0 113 0 0 0 0 0
 0 113 0 3 113 0
D 104 21 9 2 16 136 0 0 0 0 0
 0 135 3 3 135 135
 0 135 135 3 135 135
D 107 21 9 2 16 136 0 0 0 0 0
 0 135 3 3 135 135
 0 135 135 3 135 135
D 110 21 9 2 16 136 0 0 0 0 0
 0 135 3 3 135 135
 0 135 135 3 135 135
D 113 21 9 2 16 136 0 0 0 0 0
 0 135 3 3 135 135
 0 135 135 3 135 135
D 116 21 9 3 22 138 0 0 0 0 0
 0 135 3 3 135 135
 0 135 135 3 135 135
 0 137 136 3 137 137
S 582 24 0 0 0 8 1 0 4658 5 0 A 0 0 0 0 0 0 0 0 0 0 0 0 18 0 0 0 0 0 0 0 0 4 0 0 0 0 0 0 cutable
S 584 23 0 0 0 8 590 582 4672 4 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 585 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 8 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 586 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 4 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
R 590 16 4 pkind dp
S 593 6 4 0 0 6 594 582 4698 4 0 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 norh
S 594 6 4 0 0 6 595 582 4703 4 0 A 0 0 0 0 0 4 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 norhp
S 595 6 4 0 0 6 596 582 4709 4 0 A 0 0 0 0 0 8 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 norpp
S 596 6 4 0 0 6 603 582 4715 4 0 A 0 0 0 0 0 12 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 n
S 597 6 4 0 0 9 598 582 4717 4 0 A 0 0 0 0 0 0 0 0 0 0 0 0 679 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 rb
S 598 6 4 0 0 9 599 582 4720 4 0 A 0 0 0 0 0 8 0 0 0 0 0 0 679 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 gamma
S 599 6 4 0 0 9 600 582 4726 4 0 A 0 0 0 0 0 16 0 0 0 0 0 0 679 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 gammac
S 600 6 4 0 0 9 601 582 4733 4 0 A 0 0 0 0 0 24 0 0 0 0 0 0 679 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 kay
S 601 6 4 0 0 9 602 582 4737 4 0 A 0 0 0 0 0 32 0 0 0 0 0 0 679 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 p
S 602 6 4 0 0 9 671 582 4739 4 0 A 0 0 0 0 0 40 0 0 0 0 0 0 679 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dx
S 603 6 4 0 0 6 615 582 4742 40800006 0 A 0 0 0 0 0 16 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_0
S 604 7 6 0 0 56 1 582 4748 10a00004 51 A 0 0 0 0 0 0 607 0 0 0 609 0 0 0 0 0 0 0 0 606 0 0 608 582 0 0 0 0 wx
S 605 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 18 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 606 8 4 0 0 59 617 582 4751 40822004 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wx$sd
S 607 6 4 0 0 7 608 582 4757 40802001 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wx$p
S 608 6 4 0 0 7 606 582 4762 40802000 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wx$o
S 609 22 1 0 0 8 1 582 4767 40000000 1000 A 0 0 0 0 0 0 0 604 0 0 0 0 606 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wx$arrdsc
S 610 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 13 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 611 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 14 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 612 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 17 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 613 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 7 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 614 7 6 0 0 62 1 582 4777 10a00004 51 A 0 0 0 0 0 0 617 0 0 0 619 0 0 0 0 0 0 0 0 616 0 0 618 582 0 0 0 0 wy
S 615 6 4 0 0 6 621 582 4780 40800006 0 A 0 0 0 0 0 20 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_1
S 616 8 4 0 0 65 623 582 4786 40822004 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wy$sd
S 617 6 4 0 0 7 618 582 4792 40802001 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wy$p
S 618 6 4 0 0 7 616 582 4797 40802000 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wy$o
S 619 22 1 0 0 8 1 582 4802 40000000 1000 A 0 0 0 0 0 0 0 614 0 0 0 0 616 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wy$arrdsc
S 620 7 6 0 0 68 1 582 4812 10a00004 51 A 0 0 0 0 0 0 623 0 0 0 625 0 0 0 0 0 0 0 0 622 0 0 624 582 0 0 0 0 wxd
S 621 6 4 0 0 6 627 582 4816 40800006 0 A 0 0 0 0 0 24 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_2
S 622 8 4 0 0 71 629 582 4822 40822004 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wxd$sd
S 623 6 4 0 0 7 624 582 4829 40802001 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wxd$p
S 624 6 4 0 0 7 622 582 4835 40802000 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wxd$o
S 625 22 1 0 0 8 1 582 4841 40000000 1000 A 0 0 0 0 0 0 0 620 0 0 0 0 622 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wxd$arrdsc
S 626 7 6 0 0 74 1 582 4852 10a00004 51 A 0 0 0 0 0 0 629 0 0 0 631 0 0 0 0 0 0 0 0 628 0 0 630 582 0 0 0 0 wyd
S 627 6 4 0 0 6 632 582 4856 40800006 0 A 0 0 0 0 0 28 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_3
S 628 8 4 0 0 77 637 582 4862 40822004 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wyd$sd
S 629 6 4 0 0 7 630 582 4869 40802001 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wyd$p
S 630 6 4 0 0 7 628 582 4875 40802000 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wyd$o
S 631 22 1 0 0 8 1 582 4881 40000000 1000 A 0 0 0 0 0 0 0 626 0 0 0 0 628 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wyd$arrdsc
S 632 6 4 0 0 6 633 582 4892 40800006 0 A 0 0 0 0 0 32 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_4
S 633 6 4 0 0 6 644 582 4898 40800006 0 A 0 0 0 0 0 36 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_5
S 634 7 6 0 0 80 1 582 4904 10a00004 51 A 0 0 0 0 0 0 637 0 0 0 639 0 0 0 0 0 0 0 0 636 0 0 638 582 0 0 0 0 linex
S 635 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 24 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 636 8 4 0 0 83 647 582 4910 40822004 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 linex$sd
S 637 6 4 0 0 7 638 582 4919 40802001 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 linex$p
S 638 6 4 0 0 7 636 582 4927 40802000 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 linex$o
S 639 22 1 0 0 6 1 582 4935 40000000 1000 A 0 0 0 0 0 0 0 634 0 0 0 0 636 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 linex$arrdsc
S 640 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 19 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 641 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 20 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 642 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 23 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 643 7 6 0 0 86 1 582 4948 10a00004 51 A 0 0 0 0 0 0 647 0 0 0 649 0 0 0 0 0 0 0 0 646 0 0 648 582 0 0 0 0 liney
S 644 6 4 0 0 6 645 582 4954 40800006 0 A 0 0 0 0 0 40 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_6
S 645 6 4 0 0 6 651 582 4960 40800006 0 A 0 0 0 0 0 44 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_7
S 646 8 4 0 0 89 654 582 4966 40822004 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 liney$sd
S 647 6 4 0 0 7 648 582 4975 40802001 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 liney$p
S 648 6 4 0 0 7 646 582 4983 40802000 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 liney$o
S 649 22 1 0 0 6 1 582 4991 40000000 1000 A 0 0 0 0 0 0 0 643 0 0 0 0 646 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 liney$arrdsc
S 650 7 6 0 0 92 1 582 5004 10a00004 51 A 0 0 0 0 0 0 654 0 0 0 656 0 0 0 0 0 0 0 0 653 0 0 655 582 0 0 0 0 lineg
S 651 6 4 0 0 6 652 582 5010 40800006 0 A 0 0 0 0 0 48 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_8
S 652 6 4 0 0 6 657 582 5016 40800006 0 A 0 0 0 0 0 52 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_9
S 653 8 4 0 0 95 663 582 5022 40822004 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 lineg$sd
S 654 6 4 0 0 7 655 582 5031 40802001 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 lineg$p
S 655 6 4 0 0 7 653 582 5039 40802000 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 lineg$o
S 656 22 1 0 0 6 1 582 5047 40000000 1000 A 0 0 0 0 0 0 0 650 0 0 0 0 653 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 lineg$arrdsc
S 657 6 4 0 0 6 658 582 5060 40800006 0 A 0 0 0 0 0 56 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_10
S 658 6 4 0 0 6 659 582 5067 40800006 0 A 0 0 0 0 0 60 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_11
S 659 6 4 0 0 6 1 582 5074 40800006 0 A 0 0 0 0 0 64 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_12
S 660 7 6 0 0 98 1 582 5081 10a00004 51 A 0 0 0 0 0 0 663 0 0 0 665 0 0 0 0 0 0 0 0 662 0 0 664 582 0 0 0 0 xcs
S 661 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 30 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 662 8 4 0 0 101 593 582 5085 40822004 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 xcs$sd
S 663 6 4 0 0 7 664 582 5092 40802001 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 xcs$p
S 664 6 4 0 0 7 662 582 5098 40802000 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 678 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 xcs$o
S 665 22 1 0 0 8 1 582 5104 40000000 1000 A 0 0 0 0 0 0 0 660 0 0 0 0 662 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 xcs$arrdsc
S 666 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 25 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 667 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 26 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 668 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 29 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 669 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 3 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 670 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 9 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 671 7 4 0 4 104 672 582 5115 800004 100 A 0 0 0 0 0 48 0 0 0 0 0 0 679 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 rotx
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Z
Z
        X#PGI 7:cutable 0
0: 0
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              1                     <                     .symtab .strtab .shstrtab .text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.debug_line .debug_frame .eh_frame .comment .IPDINFO .IPEINFO    f  X#PGI V26 fft23457bd
14 fft23457bd.f90 S582 0
07/30/2020  19:44:02
enduse
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Z
Z
        X#PGI 10:fft23457bd 0
0: 0
                                                                                                  @                                     &                     H                                     !                                                        ,                     P                                      1                      P                                     <                      d                                    7                            h                          H                                                          [                            !                              V                                      	                 p                            d                              k                            0                           |                                                                                                                                                                                                                                                                                                	                            H                                                    v      x                                                         (                              pbend.o/        1596138240  794   8033  100644  75792     `
ELF          >                    !         @     @           UHH}HuHUHE X\    ]    _    HMHE ~B        HMfHM(Y(\YYȅHMHE X    Y     ]f  @ UHH}HuHUHE X\    ]    _    HMHE ~D        HMfHMf(Yf(\YYȅHMHE X    Y     ]  @ UHH}HuHUHM    HE HMX    \]_    HE .zt.    uz    HE HE        %        HM	HU     HM(Y(\(D(HMDYAYY(\YYȅHMHU
HE X    Y     HMY    ]f       UHH}HuHUHM    HE HMX    \]_    HE f.ztf.    uz    HE HE        %        HM	HUfD  HMf(Yf(\f(fD(HMDYAYYf(\YYȅHMHU
HE X    Y     HMY    ]Ð  @ UHH}HuHU    HE. r
HE ]HE .    r    HE ]fHE     (\YX\Y        HE HM	1҅~\   Hufff.     Hu\Wfn[YYWfn[^(ˉɅHu]   @ UHH}HuHUHM    HE. rHE HM]HE .    r"    HE     HM	]-    HE (\YX(\Y        HE     HM	HU1      HuH} ωWfn[Y̅u	HE((H}YWfn[^(ƐHE\YWfn[^ىʅHuH}]f  @ UHH}HuHU    HEf. r
HE ]HE f.    r    HE ]HE     f(\YX\Y        HE HM	1҅~X   Huff.     Hu\fnYYfn^f(ˉɅHu]f       UHH}HuHUHM    HEf. rHE HM]HE f.    r"    HE     HM	]-    HE f(\YXf(\Y        HE     HM	HU1      HuH}ffffff.     ωfnY̅u
HEf(f(H}Yfn^f(fHE\Yfn^ىʅHuH}]       UHH`H]LeH}HuHU    HEf. v1           HE f.    v1           HE f.    uz    HE LeH]HE f.    uz    HE LeH]ÐHEȃ8}    E    M]HEȃ8BHM    \f(HcY    Yf(\]XEfHE EE    E    M    HE 8   HMEfHUHMH}Hu    Ef.E  Mf.  A      HE E@ E\Ef(^MHE\~fT        f.  HUHMH}Hu    AE1        	       1            '       HH$    1    1        E1E1    H1HMȋ9          HM          E          HM       1    1        	       1            =       HH$    1    1        E1E1    H1    LeH]Ef.EvHE EEf.Ev>HE EEXEY    HE ˅LeH]fLeH]f6  UHH0H]LeH}HuAHHEH}1        HE~IcH    H      ?HE~IcH}H        HED AȾ   E             A   LKH     P\HɅ~LP\HɅ    \х~HYHɅfnYfn^f(~-LѸ   fTYHuXT0T0HH9|݉փIIAE%f1H    LeH]6       UHH0H]LeH}HuAHHEH}1        HE~IcH    H      ?H    E~@IcH               TYHUTHH9| HEDAɺ   E   A      A   H{ Hff.     \HHɅх~H\HHɅXfAnYfn^~+LѸ   L^HUXLLHH9|݉AIHAEQ1H    LeH]8       UHH0H]LeH}HuAHHEH}1        HAt$~HcH    H      HAE~McH}L    HED    E          A   H{Hffffff.      \@ HɅ    \Cх~)Hffffff.      \@ HɅfnYYY    \~1L1fff.     ^HUXHH9|IHAE$1H    LeH]x  UHHPH]LeLmLuL}H}HuAHHEH}1        IIcHEH}1        IIcHEH}1        HHE8 K  E~IcH}    H      ?HMHHU:  ȉEH}L    HEʅ~6   LD   fT    fn^ HʅE~IcL    E~IcH    H      ?MIIIHMDr   Ey  E1   UDu    MbA   I~%Lff.      \@ HɅM9O΅~ HfD   \@ HɅf(~)LLf     YXHHʅD   E~f     fn^Ʌ~+Lٸ   TYHUXTTHH9|;uthfnf(LYP~ HPYXHɅAIIIIAE1H    1L    1L    L}LuLmLeH]       UHHH}HuH}Hu    HE~.   HE Xfn^ HʅÐN  @ UHHPH]LeLmLuL}H}HuAŉA)HHEH}1        HEA)AE~HcIcH)HUH<McL    H      ?L]IcHkI        f(XY    HuHE˅
  A   A   E1A      E1f(HISHIMEf(YÉ~L@ XXHɅDE~(Lfffff.     XXHɅf(f(\YfAnY*^.DDA9u    \fAAAHAHAII˅*f1H}    L}LuLmLeH]        UH               1 f(\                HHH=  |        ]f  @ UHHH}Hu       t        HEf. rHE  HE f.    r    HE HE f.    v    \f(Y    ,fn\   X       fnf(\    H	|    HE    w    HcHHI   ~Rfn    f(^¸           9tY    H	|AY    HEX  HI	|HE _     HM	f.    v    \   @ UHH H}HuHUH}Hu        HuHU       @ UHH H}HuHUHE8 }1    )       fHE8 uH}Hu    HEɉMH}HuHU    HE ^     f  UHHPH]H}HuHU    HE HM9    HEf.     f.    vH]    HE\ E    HM	HUE       ffff.     HE+M̉MH}HUHu    H}HuHU    Ẻ)ȃu    \EEHuHUH}    fnEYEYEHEX  E˅nH]  @ UHH`H]H}HuHU    HE HMf.  HE8 }H]    HE^    \    EHE8 uHE H]    EHE f(YM    UUHEE    ~YE@ HuHUH}    fnEYEXEEMYMMEYEEE˅EYE^EHE H]   fff.     UHH@H}HuHUHEHU;
|HE     ufH}HU+
MɉMȉEHu    HuH}    H}Hu    H}Hu    H}Hu    MMM܋EEHUHE)уuHEÐ       UHH0H}HuHUHE     HM9 |YHE8 |P;~H}HM+EHu    HuH}    H}Hu    MMEHU f       UHH}HuHE     HM1|7       ~&H}f     H}ʅH}] 2  UHH  HLL LLH}    A   A   A      ffffff.     DY    HHE    Efn    Yȋ    fn^A$    AIHAE1        	       1                    HH$    1    1        E1E1    H1    1        	       HH$    1    1        A    E1    H1                    1    1        	       1    1            1    HEH         Eǅ$   A   HHEfAnY    EHuHU        EY    MXMXEA      A   A   fD  A|juA|_uA|TDȉ H HuHU    EAY    M\MAIAEEHE AHE$$ EX   HEfD  ^HɅ1        	   E    1                   HH$    1    1        E1E1    HE          1    1        	       1                   HH$    1    1        E1E1    H1    1        	       1            +       HH$    1    1        E1E1    Hǅ,   ǅ0   ǅ4   ǅ\   ǅX    ǅh   ǅ8   ǅD   ǅH    ǅL    ǅ@   ǅ<   ǅ(#   H(1H}    1    1        	       HH$    1    1        A    E1    Hǅt   ǅx   ǅ|   E~   E    E   E   E   E    E    E~   E~   ǅp#   H}HHp1    1    1        	       1                   HH$    1    1        E1E1    H1    LLL LH                         @@  ?   ?                @      ?      ?   @        @@  ?   ?       @                    @      ?      ?      ?   ?  ?   ?                  ?      ?      ?      ?                In abeta; y<0 is out of bounds  In abeta; y>1 is out of bounds  ('In abeta; n,y,yc,xc=',i3,3(1x,e13.6))         pbend.f90       (' Warning: failure of Newton its. to sufficiently converge')                                  ?dy=      ?           ]4?    ?   `Y?    ?   ?   o?   @E?   b%?    ?   r?    B?   `?   o?    Ӻ?    ?   ?   ?   R?             ?      ?                      @      ?             ?                                    @      ?UUUUUU?              ?:?W|?                >g1(7"_04F38
hs9#w%;
Cd;SΔ&n<j"<:R<D-=1%c=I_]=J	=1=^>G;X9>@	zT>^:T߮m>)]q> G(><E9֧>2>o&> QEM>/ML-yf>@F[>	|>t|{?EK
?!J?e#?""?fly)?gXMK@D1?h`6?V;=?Xvl2C?P)H?łcIN?kR?AFW? Q\?%`?Ұ=d?ѝC	h?jLEXl?s'=lp?R0Ts?6D^_v?Ory?<~}?Wy΀?%N?Ww?X-7?J
!?.ᩌ7H?Bo֐?9صh?ŕx?ȶ}_?M?5kR?D؝?k%ڑ/B??.(?Op?e`?ܡ?)?= Ы?,˭?)aۯ?(=?gRh?AuH?|?Qm$?pZ;?cWZ?[ut?]|%??ȳ[?pO?#u&?D+o?l"QE?k?P6 ?4XR; ?3uN?N:\?[CQ?/?"bo?W?Ocn?s꿂?4?I?%]?/J?FW{?6k?3m&?ƫ 9?%?Q/	d??e~Ĕ?TG/?-k?0.Դ:h??i,?1__F?k?T?~|&-?H?Slu?J=|s?
_?ABFe?s ?ӝ??eP~DY?      ?:?W|?      p@      @              ?      ?        P     p   0                 In wbend; argument L must not be negative             ?                      ?(' modified bernoulli factors:')("data t/",e24.15,"_dp/")       ("data halfwhit/ &")            (e13.6,"_dp,",e24.17,"_dp,",e23.16,"_dp &")     pbend.f90(" / ")                                                ?      >              p?      `?                                                        ,                    _dp       &                *      B   
                   M                                                  01.01   "       pbend.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pbend whit g  	        twhit "  	        not_iniwhit "  	        bend beta abeta mid dif ddif quad sdif iniwhit wbend nh "     n "     wd ed et abernoulli choose fact setwhit 	y  "  
"     sbend Dpbend_sbend_                 Vnit    "  ppbend    "  hy    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit it    "  d dbend Opbend_dbend_                 Vnit    "  ppbend    "  hy    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit it    "  d sbendd Zpbend_sbendd_                 Vnit    "  hpbend    "  `y    "  pdydx    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit it    "  \ dbendd fpbend_dbendd_                 Vnit    "  hpbend    "  `y    "  p dydx    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit !it    "  \ "sbeta spbend_sbeta_                 V#n    "  p$x    "  h%pbend    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit &i2p    "  P'ip    "  T(i    "  X)c    "  \*ws    "  `+w    "  d,one    "    ?-half    "     ? .sbetad pbend_sbetad_                 V/n    "  h0x    "  `1pbend    "  x2dydx    "  pbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit 3i2p    "  H4ip    "  L5i    "  P6c    "  T7ws    "  X8w    "  \9one    "    ?:half    "     ? ;dbeta pbend_dbeta_                 V<n    "  p=x    "  h>pbend    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit ?i2p    "  D@ip    "  HAi    "  LBc    "  PCws    "  XDw    "  `Eone    "        ?Fhalf    "        ? Gdbetad pbend_dbetad_                 VHn    "  hIx    "  `Jpbend    "  xKdydx    "  pbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit Li2p    "  Mip    "  @Ni    "  DOc    "  HPws    "  PQw    "  XRone    "        ?Shalf    "        ? Tabeta pbend_abeta_                 VUn    "  HVy    "  PWxc    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit Xjt    "  Yit    "  Zr    "  [xa    "  \ya    "  ]yb    "  ^dydx    "  @_yc    "  ``xb    "  pasp    "     bspc    "     cnit    "  8   dnjt    "     ezip    "          fone    "        ?ghalf    "        ?hcrit    "  dy=if    S  	        	d  "  j"    kmid pbend_mid_                 Vln 6   "  pmw 6     xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact pbend nj 6   "  Hoi 6   "  Lpb 6   "  Pqdpi 6   "     rdp 6   "     sdpc 6   "     tone 6   "        ?uv 6      	  "  v"    	  "  v"     wdif 8pbend_dif_                 Vxn 6   "  pyw 6     xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact pbend zj 6   "  H{i 6   "  L|b 6   "  P}dpi 6   "     ~dp 6   "     dpc 6   "     one 6   "        ?v 6      	  "  v"    	  "  v"     ddif Ppbend_ddif_                 Vn 8   "  pw 8   ;  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact pbend j 8   "  Hi 8   "  Lb 8   "  Pdpi 8   "     dp 8   "     dpc 8   "     v 8   P   	P  "  v"     	e  "  v"      quad fpbend_quad_                 Vn x   "  pw x   8  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et pbend choose fact setwhit mm x   "  m x   "  i x   "  q x   "  dpi x   "     sp x   "     dp x   "     spc x   "     dpc x   "     zero x   "          one x   "        ?half x   "        ?s30 x   "        ?b x   M   cbin x   b   dbin x   w   	M  "  v"    	b  "  v"    	w  "  v"    	  "  v"     sdif pbend_sdif_                 Vn    "  ppbend    ~  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit i2m    "  hi    "  ltwo    "         @	  "  v"     abernoulli pbend_abernoulli_                 Vn N   "  pb N     hbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact pbend jp N   "  j N   "  i N   "  p4 N   "  dpi N   "     dp N   "     dpc N   "     s N     x	  "  v"    	  "  "      iniwhit pbend_iniwhit_                 Vbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit i    "  |halfwhit      	        t    "  	        	  "  j"     wbend pbend_wbend_                 Vx    "  xw    "  pbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et pbend choose fact setwhit l    "  Pk    "  Tj    "  Xi    "  \p    "  `y    "  hdpi    "     sp    "     dp    "     spc    "     dpc    "     zero    "          one    "        ?four    "        @half    "        ?s30    "        ?n    "     mh    "     m    "     mhp    "     q    C  	        d    T  	        	T  "  j"   	e  "  j"    wbendd pbend_wbendd_                 Vx    "  pw    "  hwd    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit  wbenddn pbend_wbenddn_                 Vl    "  hx    "  pdlwdxl    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit  wd *pbend_wd_                 Vn    "  `x    "  Pdnwdxn    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit m    "  Dc    "  Hl    "  Ly    "  Xdledyl    "  hdmedxm    "  pone    "        ? ed Dpbend_ed_                 Vn    "  @pbend    "  dnedxn    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit xi    "  t    "  m    "  xp    "  Pxx    "  Xp    "  `e    "  hxxp    "  pone    "        ? et apbend_et_                 Vn    "  hpbend    "  pt    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit n1    "  Hd    "  Ld1    "  Pfd1    "  Tfd    "  Xfm    "  \fn1    "  `fn    "  d choose xpbend_choose_                 Vn    "  hpbend    "  pt    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit d    "  Xfd    "  \fm    "  `fn    "  d fact pbend_fact_                 Vpbend    "  pfn    "  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed et abernoulli choose fact setwhit i    "  l setwhit pbend_setwhit_                 Vhalfwhit 2   ^"  xbend beta abeta mid dif ddif quad sdif iniwhit wbend wd ed pbend abernoulli choose fact setwhit j 2   "  }i 2   "  }gdxh 2   "  }dxdxp 2   "  }t 2   "  }fj2 2   "  ~j2 2   "  ~j2m 2   "  ~g 2   "  @s 2   "  Hx 2   "  Pdg 2   "  Xdpi 2   "     sp 2   "     dp 2   "     spc 2   "     dpc 2   "     nb 2   "     one 2   "        ?dx 2   "        p?dxh 2   "        `?dxdx 2   "        >b 2   o"  	        bnumer 2   "  	        bdenom 2   "  	        	o"  "  j"    	"  "  j"   	"  "  j"   	"  "  j"     integer real double 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  $ >          "     pbend y  sbend S  dbend -  sbendd   dbendd 	  sbeta M  sbetad   dbeta   dbetad R
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 pbend_mid_                  
 pbend_dif_                   pbend_ddif_                  pbend_quad_         W          pbend_sdif_                  pbend_abernoulli_           f          pbend_iniwhit_                       pbend_wbend_                5          pbend_wbendd_               z          pbend_wbenddn_              8        	 pbend_wd_           =        	 pbend_ed_                    	 pbend_et_                     pbend_choose_               Y          pbend_fact_         k         pbend_setwhit_ (	      
    .  pbend.f90     	         	        _ 	         	         	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	          	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	          	         	         	         	         	         	         	         	         	        0 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	        $ 	         	         	         	         	         	         	        K 	         	         	         	        % 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        % 	         	         	         	         	        $ 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	                        ,                     k$                              x                            AC                      AC               2      AC               7      AC                      AC               V      AC                      AC               d      AC                     AC                     AC                     AC                     AC                     AC               W       AC                     AC               f       AC                     AC               5       AC               z       AC               8      AC               =      AC                      AC                      AC               Y       AC               k      AC        x                           AC   <                  AC   \           2      AC   |           7      AC                     AC              V      AC                     AC              d      AC                   AC   <                AC   \                AC   |                AC                   AC             W       AC                   AC             f       AC                   AC   <          5       AC   \          z       AC   |          8      AC             =      AC                    AC                    AC             Y       AC             k      AC PGF90 12.8-0  .                                                                                                                                         	                      
                                                                                #                     +                                           =      (               E                     M      0               U                      ]      h              o      8               w      H                     <                     @                     L                     D                                         P                     p                     X                     `                     x                     h                                                                                                                                        '                    /                    7     F              J                    R                    Z                    b     B              t                    |                                                                                                                                                                                                                                             P                                                                                                              (                   1     `              :                   L     p              U     x              ^                   g                   p     $                                                                                                                                                        \                                                                            d                                                                       &                   /                   8                    A                   X                   a      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              W                   `     @              i                   r                   {     y                   k$                                                                                                                                                                         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      +                  9            '      G            6      U            P      c                  q                                                3                  @                  `                                                                                          f                                                             '            0      5            p      C                  Q                  _                  m            1      {            l                                                                        H                  R                                                                        n                                          #                   1            P      ?                  M                  [                  i                  w            0                  0                                                                                                                                                ^                                                            -                  ;            $      I            4      W            P      e            s      s                                                                                                      F                  J                                                                                                                  )            #      7            D      E            i      S            x      a                  o                  }            P                                                                                          d                                                      '                  T      	            b                  p      %                  3                  A            $      O                  ]                  k                  y                              2                  `                                                       p                   v                                      !                   !      	            6!      	            F$      !	            k$             
                                          
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                                      
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                                       
                                                       @                    `             p                                                                            P                   P                         @                  `            0                                    `                  p                                                        @      @                  `            0                                                      @                                                                .symtab .strtab .shstrtab .rela.text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.pgi_trace .rela.debug_line .rela.debug_aranges .rela.debug_frame .rela.eh_frame .comment .IPDINFO .IPEINFO    P  X#PGI V26 pbend
9 pbend.f90 S582 0
07/30/2020  19:44:00
use pkind private
enduse
D 56 21 9 1 2 24 0 0 0 0 0
 2 22 3 2 22 24
D 59 21 9 1 3 28 0 0 1 0 0
 0 27 3 3 28 28
D 62 21 9 1 3 30 0 0 1 0 0
 0 29 3 3 30 30
D 65 21 9 1 2 33 0 0 1 0 0
 2 31 3 2 32 33
D 68 21 9 1 3 35 0 0 1 0 0
 0 34 3 3 35 35
D 71 21 9 1 3 37 0 0 1 0 0
 0 36 3 3 37 37
D 74 21 9 1 3 39 0 0 1 0 0
 0 38 3 3 39 39
D 77 21 9 1 2 40 0 0 0 0 0
 2 20 3 2 20 40
S 582 24 0 0 0 8 1 0 4658 10015 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 31 0 0 0 0 0 0 pbend
S 584 23 0 0 0 8 590 582 4670 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sp
S 585 23 0 0 0 8 591 582 4673 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
R 590 16 3 pkind sp
R 591 16 4 pkind dp
S 594 19 0 0 0 8 1 582 4696 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 10 4 0 0 0 0 0 582 0 0 0 0 bend
O 594 4 616 615 614 613
S 595 19 0 0 0 8 1 582 4701 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 18 4 0 0 0 0 0 582 0 0 0 0 beta
O 595 4 620 619 618 617
S 596 19 0 0 0 8 1 582 4706 4000 0 A 0 0 0 0 0 0 0 0 0 621 0 0 0 0 0 0 20 1 0 0 0 0 0 582 0 0 0 0 abeta
O 596 1 621
S 597 19 0 0 0 6 1 582 4712 4000 0 A 0 0 0 0 0 0 0 0 0 622 0 0 0 0 0 0 22 1 0 0 0 0 0 582 0 0 0 0 mid
O 597 1 622
S 598 19 0 0 0 8 1 582 4716 4000 0 A 0 0 0 0 0 0 0 0 0 623 0 0 0 0 0 0 24 1 0 0 0 0 0 582 0 0 0 0 dif
O 598 1 623
S 599 19 0 0 0 8 1 582 4720 4000 0 A 0 0 0 0 0 0 0 0 0 624 0 0 0 0 0 0 26 1 0 0 0 0 0 582 0 0 0 0 ddif
O 599 1 624
S 600 19 0 0 0 8 1 582 4725 4000 0 A 0 0 0 0 0 0 0 0 0 625 0 0 0 0 0 0 28 1 0 0 0 0 0 582 0 0 0 0 quad
O 600 1 625
S 601 19 0 0 0 8 1 582 4730 4000 0 A 0 0 0 0 0 0 0 0 0 626 0 0 0 0 0 0 30 1 0 0 0 0 0 582 0 0 0 0 sdif
O 601 1 626
S 602 19 0 0 0 6 1 582 4735 4000 0 A 0 0 0 0 0 0 0 0 0 627 0 0 0 0 0 0 32 1 0 0 0 0 0 582 0 0 0 0 iniwhit
O 602 1 627
S 603 19 0 0 0 8 1 582 4743 4000 0 A 0 0 0 0 0 0 0 0 0 630 0 0 0 0 0 0 38 3 0 0 0 0 0 582 0 0 0 0 wbend
O 603 3 629 628 630
S 604 16 0 0 0 6 1 582 4749 14 400000 A 0 0 0 0 0 0 0 0 128 20 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 nh
S 605 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 128 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 606 16 1 0 0 6 1 582 4752 14 400000 A 0 0 0 0 0 0 0 0 256 22 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 n
S 607 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 256 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 608 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 257 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 609 7 4 0 4 56 610 582 4754 800014 100 A 0 0 0 0 0 0 0 0 0 0 0 0 645 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 whit
S 610 6 4 0 0 9 1 582 4759 14 0 A 0 0 0 0 0 2056 0 0 0 0 0 0 645 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 twhit
S 611 6 4 0 0 16 1 582 4765 80001c 0 A 0 0 0 0 0 0 0 0 0 0 0 0 646 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 not_iniwhit
S 613 27 0 0 0 8 647 582 4777 10010 400000 A 0 0 0 0 0 0 53 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sbend
Q 613 594 0
S 614 27 0 0 0 8 652 582 4783 10010 400000 A 0 0 0 0 0 0 54 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dbend
Q 614 594 0
S 615 27 0 0 0 8 657 582 4789 10010 400000 A 0 0 0 0 0 0 55 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sbendd
Q 615 594 0
S 616 27 0 0 0 8 663 582 4796 10010 400000 A 0 0 0 0 0 0 56 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dbendd
Q 616 594 0
S 617 27 0 0 0 8 669 582 4803 10010 400000 A 0 0 0 0 0 0 57 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sbeta
Q 617 595 0
S 618 27 0 0 0 8 680 582 4809 10010 400000 A 0 0 0 0 0 0 59 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dbeta
Q 618 595 0
S 619 27 0 0 0 8 674 582 4815 10010 400000 A 0 0 0 0 0 0 58 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sbetad
Q 619 595 0
S 620 27 0 0 0 8 685 582 4822 10010 400000 A 0 0 0 0 0 0 60 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dbetad
Q 620 595 0
S 621 27 0 0 0 8 691 582 4706 10000 400000 A 0 0 0 0 0 0 61 0 0 596 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 abeta
Q 621 596 0
S 622 27 0 0 0 6 696 582 4712 10000 400000 A 0 0 0 0 0 0 62 0 0 597 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 mid
Q 622 597 0
S 623 27 0 0 0 8 701 582 4716 10000 400000 A 0 0 0 0 0 0 63 0 0 598 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dif
Q 623 598 0
S 624 27 0 0 0 8 706 582 4720 10000 400000 A 0 0 0 0 0 0 64 0 0 599 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ddif
Q 624 599 0
S 625 27 0 0 0 8 712 582 4725 10000 400000 A 0 0 0 0 0 0 65 0 0 600 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 quad
Q 625 600 0
S 626 27 0 0 0 8 717 582 4730 10000 400000 A 0 0 0 0 0 0 66 0 0 601 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sdif
Q 626 601 0
S 627 27 0 0 0 6 727 582 4735 10000 400000 A 0 0 0 0 0 0 68 0 0 602 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 iniwhit
Q 627 602 0
S 628 27 0 0 0 8 733 582 4829 10010 400000 A 0 0 0 0 0 0 70 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wbendd
Q 628 603 0
S 629 27 0 0 0 8 738 582 4836 10010 400000 A 0 0 0 0 0 0 71 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wbenddn
Q 629 603 0
S 630 27 0 0 0 8 729 582 4743 10000 400000 A 0 0 0 0 0 0 69 0 0 603 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wbend
Q 630 603 0
S 631 19 0 0 0 8 1 582 4844 4010 0 A 0 0 0 0 0 0 0 0 0 632 0 0 0 0 0 0 40 1 0 0 0 0 0 582 0 0 0 0 wd
O 631 1 632
S 632 27 0 0 0 8 743 582 4844 10010 400000 A 0 0 0 0 0 0 72 0 0 631 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 wd
Q 632 631 0
S 633 19 0 0 0 8 1 582 4847 4010 0 A 0 0 0 0 0 0 0 0 0 634 0 0 0 0 0 0 42 1 0 0 0 0 0 582 0 0 0 0 ed
O 633 1 634
S 634 27 0 0 0 8 748 582 4847 10010 400000 A 0 0 0 0 0 0 73 0 0 633 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ed
Q 634 633 0
S 635 19 0 0 0 8 1 582 4850 4010 0 A 0 0 0 0 0 0 0 0 0 636 0 0 0 0 0 0 44 1 0 0 0 0 0 582 0 0 0 0 et
O 635 1 636
S 636 27 0 0 0 8 753 582 4850 10010 400000 A 0 0 0 0 0 0 74 0 0 635 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 et
Q 636 635 0
S 637 19 0 0 0 8 1 582 4853 4010 0 A 0 0 0 0 0 0 0 0 0 638 0 0 0 0 0 0 46 1 0 0 0 0 0 582 0 0 0 0 abernoulli
O 637 1 638
S 638 27 0 0 0 8 722 582 4853 10010 400000 A 0 0 0 0 0 0 67 0 0 637 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 abernoulli
Q 638 637 0
S 639 19 0 0 0 8 1 582 4864 4010 0 A 0 0 0 0 0 0 0 0 0 640 0 0 0 0 0 0 48 1 0 0 0 0 0 582 0 0 0 0 choose
O 639 1 640
S 640 27 0 0 0 8 758 582 4864 10010 400000 A 0 0 0 0 0 0 75 0 0 639 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 choose
Q 640 639 0
S 641 19 0 0 0 8 1 582 4871 4010 0 A 0 0 0 0 0 0 0 0 0 642 0 0 0 0 0 0 50 1 0 0 0 0 0 582 0 0 0 0 fact
O 641 1 642
S 642 27 0 0 0 8 763 582 4871 10010 400000 A 0 0 0 0 0 0 76 0 0 641 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 fact
Q 642 641 0
S 643 19 0 0 0 8 1 582 4876 4010 0 A 0 0 0 0 0 0 0 0 0 644 0 0 0 0 0 0 52 1 0 0 0 0 0 582 0 0 0 0 setwhit
O 643 1 644
S 644 27 0 0 0 8 767 582 4876 10010 400000 A 0 0 0 0 0 0 77 0 0 643 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 setwhit
Q 644 643 0
S 645 11 0 0 4 8 1 582 4884 40800010 801000 A 0 0 0 0 0 2064 0 0 609 610 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 _pbend$6
S 646 11 0 0 0 8 645 582 4893 40800010 801000 A 0 0 0 0 0 4 0 0 611 611 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 _pbend$12
S 647 23 5 0 0 0 651 582 4777 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 sbend
S 648 1 3 1 0 6 1 647 4903 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nit
S 649 1 3 1 0 8 1 647 4907 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 x
S 650 1 3 2 0 8 1 647 4909 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 y
S 651 14 5 0 0 0 1 647 4777 10 400000 A 0 0 0 0 0 0 0 2 3 0 0 0 0 0 0 0 0 0 0 0 0 68 0 582 0 0 0 0 sbend
F 651 3 648 649 650
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                 u                      b                                   p                            X                                                Kf      I	                                                   8      x                                                o      0                                                          0                                                 o      8                                                                                                         s      8                                                         X                                                8v                                                                                                                    Hv      8                          	                                                                                     $P                                                                                        pbint.o/        1596138241  794   8033  100644  142928    `
ELF          >                    P'         @     @           UH1H=           t/11H5        1E1    H                1H=           t/11H5        1E1    H                1H=           t/11H5        1E1    H                        ]  UHHH}    HE    Q    ɉ                                     9LЉ                                             #   HcHUH H$    HD$    HD$    HD$    H}        1A    E1    H                                      9Lȉ                                             #   HcHMH H$    HD$    HD$    HD$    H}        1A    E1    H                                                      9Lȉ                       щ                          ʉ            #   HcHMH H$    HD$    HD$    HD$    H}        1A    E1    H     1Ʌ~2Hc    H5    HD    fn Hʅ    H5            H5    H        Ð       UHH   H]LeLmLxLpH}HuHUЋAEEMMEMHHEH}1        HEHcEHEH}1        HEEHHEH}1        HEH};    t    HEAEQUMH}    fnDEAE1E   E    LMHc    H    H|Hc]HLc    If(DE~>   LH fnY^fnYHH΅AILAEE~IcH}    EEE1  EEHHELuH]LmHHEHcMHHMfAnHEX EH}HMH5    H    M    H}LHUH    DHM+D)r~UHHcHHHH1D)HcIcH}HLEIYHuXL0L0HH9|AHEIHHMIAM} *1H}    1H}    1H}    LpLxLmLeH]       UHH   HpLhL`LXLPH}HuHUHMAEDxEAǉHHEH}1        HEHcHEH}1        HEHcEHEH}1        HEHcEHEH}1        HEEHHEH}1        HEH};    t    HEAEQ|xH|    fnD|AE1E   E    LMHc    H    H|Hc]HLc    If(DE~D   LHf     fnY^fnYHH΅AILAEE~IcH}    E~IcH}    |EE1^  DuIcHEHMHML}LeH]LuHHEHcMHHMfAnHEX EHxHMH5    H    MLM    H|LHUHM    MHU+)ƍ~   HcHHHH4A$:)HcMcLELLMIHMHfD  f(YH}X\8\8$YLEBXd YXBT HH9|AHEHEIIHHMIMM} 1H}    1H}    1H}    1H}    1H}    LPLXL`LhHpÐ       UHH   H@L8L0L(L HxHuHpHMLELhD2AFED/DȉMDDAuAuEAHH`H`1    H    HHEHpqPTHxHED EA)AtOHE IcHkHhf     DމHcf.vAD)؃u DHp+Hx;LH}DALME;EOHu DAE~McH}(LH    HHE HcIcH)LhA\D E    MHp8EA)HxD;DLLMEA)A9DODLE)AD\EE  XE1D)HcHcHH]McIHHcUHHMHE    HUHEHkJ<IHcMHLHHc]HkHH]E1HMHcEHkHEHEHUJ4HuD;LuE8HPHEHEHMH4HUHM    E\EMMHTHLHMLEE    EXD)H~CHHHMHLDHcH}H YHu(XHH9|AHEH)EHMHMIHUHAXHEI\\ 1H}    L L(L0L8H@Ð       UHH  HLL LLHHHPH@HXL`L8D*AED7DȉMDmDAuAuEAHH0H01        HEHcH0H01        HEH@q$(HHHPD EA)AtLHE IcHkH8fD  DމHcf.vAD)؃u DH@+HH;LH}DALPE;EOHu DAu~HcH}(    AE~McH}0L    HE HcIcH)H8\p    M    EH@EA)LHE;ELLPE:A)A9DOD E)AEE  ,E1D)HcHcEHH]McIHLcMIHMHE    LMHEHkNLIHcHHIHcEHkHHXHE    HMHcUHkH`HhHEJ4HuHMJ<H}D; uME`H$HEHEHhH4HpHxLE    M\xE\ExU]]H(HLHMLELMEM    ME,D)H~tHHHMH4HEDHcHUHHMHD  f(YH}(X$YLE0AX$ YXA HH9|AHEH)EHMHMIHUHA,HEHEAE1H}    1H}    LLL LHf  fff.     UHH}HuHUHMLEHM1҃9 NH}      HU2LEE1A;0AEMDA   uxA)D	AE1D9AELDA   uQх~KHcHHkHHUHH     @1f. CH}   u
HɅ]   fff.     UHH   H]LeLmLuL}H}HuHUHM   AA)ǉED})D)HHEH}1        IƸ   HM+EEU)HcHUH}1        IHEɃ;    tMH}    HEЃ8 uHuH}      HEЃ8uHE E  HEЃ8u.HE f(X    \YYU  HEЃ8uEHE f(Y    X    YX    f(YYYMH   HEЃ8uNHE f(Y        \YX    YX    YYYU   HEЃ8u`HE f(Y    X    YX    YX    YX    f(YYYYM   fHEЃ8ukHE f(Y        \YX    YX    YX    YX    Yf(YYYU1    %       HEDcfAnHMXEHM    H5    H    M    fnHEX EHM    H5    H    M    uD)ƅ~IcHcMH)HUH<Hc    D~[IcHE   DHHH4    \EHc}HHkHUEMcI)KYHH9|HEQ~ZHcHHHH4]HcHcUH)IT HcMHkHM     EYXHH9| 1L    1L    L}LuLmLeH]f  UHH   H]LeLxLpLhH}HuHUHMLEЋ   AA)AE)D)ȉHHEH}1        HEHcHEH}1        HE   HM+ED)ӉEHcHUH}1        IHcHEH}1        HEHEȋɃ;    tMH}        H}\YHE8 uHuHU    \  HE8u HE EH      ?HM3  HE8u;HEf(X    \YY]Y    E  HE8uSHEf(Y    X    YX    f(YYYUYY    E  HE8ugHEf(Y        \YX    YX    YYY]f(YYY    E#  HE8utHEf(Y    X    YX    YX    YX    f(YYYYUYYY    E   HE8   HEf(Y        \YX    YX    YX    YX    Yf(YYY]f(YYYY    E1    %       HEȋKMfnHUXEHM    H5    H    LELM    fnHEX EHM    H5    H    MLM    DD)ƅ~IcIcH)HUH<Hc    E)AE~IcIcH)HUH<McL    M   HcHE   HHL    \EIcHHkH}HDHcH)LMI4HULUIf     f(YYUY\HL9|͉ىHEr~\HHcHHH4HIcHkHUMHcHc}H)I     EYXHH9| HEQ~lHHcHHH<H]HcHcUH)HuH4IcHkHUID  EYXMYXHH9|1H}    1L    1H}    1H}    LhLpLxLeH]   @ UHH   H]LxLpLhL`H}HuHUHMLELMɍQU>ǉ}D.M   AA)DEDE)D)HHEH}1        HE   HM+EE)HcHUH}1        IHEHU+
HuЋ>9}1    2       HEЋAHUD"AHu>)ωD)tFHE IcHkHM DHcf.vAĉD)u ؉HU+
HuDDALM ELUAHcIcH)HU\HH)\^E    f.r    HE    !  Ef.    r    H      ?HE  HE8 uH}Hu      HE8uHEHE  HE8u+Ef(X    \YYU  HE8uBEf(Y    X    YX    f(YYYM=   HE8uKEf(Y        \YX    YX    YYYU   HE8u[Ef(Y    X    YX    YX    YX    f(YYYYM   HE8uhEf(Y        \YX    YX    YX    YX    Yf(YYYU1    &           \EHEЋAɉMH}IcHcEHHcuH)HMHtLEMcIcI)LUKHMLEE    H}HcHcMHHcUH)HuHtLEEAMcIcI)HEJHMM    E} ~HcuH}(    E} ~FHcEH      HcMHHcuH)H}H YHu(L0HH9|AG~OMcIJ      HcMHHcuH)IfD  EYHu(XD0D0HH9|1L    1H}    L`LhLpLxH]f UHH   HXLPLHL@L8H}HuHUHMLELMAEAOdhD.   )ǉp))ÉtHHEH}1        HEHcHEH}1        HE   HM+x)Ӊ|HcHUH}1        HEHcHEH}1        HEHEHU+
Hu>9}1    2       fHEAHUD"AHu>)ωD)tIHE IcHkHMfD  DHcf.vAĉD)u ؉HU+
HuDDALM ELUA
HcIcH)HU\HH)\^M    f.r    HE    HE      fEf.    r'    H      ?HEf(HE          \EYEHE8 uH}HuHU    J  HE8uHEHEH      ?HM&  HE8u8Mf(X    \YY]Y    E  HE8uPMf(Y    X    YX    f(YYYUYY    E  HE8udMf(Y        \YX    YX    YYY]f(YYY    E  HE8upMf(Y    X    YX    YX    YX    f(YYYYUYYY    E   HE8   Mf(Y        \YX    YX    YX    YX    Yf(YYY]f(YYYY    E 1    '       HcIcH)HUIcH)\U^U    \M    \HEAɉlHlIcHcdHHchH)HMHtLEMcIcI)LUKHMLELMEM    HlHcHcdHHchH)HuHtLEEAMcIcI)HEJHMLELM    MEE~IcH}(    MEE~"IcH}0EM    MEfl    HclH4      HcpHHctH)H}HLEIff.     f(YH}(\8YYXLE0BT HH9| DH~YHHH      HcxHHc|H)H}H    EYHu(XD0D0HH9|AF~vMcIJ4      HcxHHc|H)H}HLEIffff.     EYH}0XD8MYXD8HH9|1H}    1H}    1H}    1H}    L8L@LHLPHXf       UHH0H}HuHUHE;    tMH}    HEfnHUXEHM    H5    H    LE            UHH0H}HuHUHMHE؋;    tMH}    HE؋fnHUXEHM    H5    H    LELM     B  UHH@H]LeH}HuHUHMLEAHHEH}1        H    HE8 ~hHcH       HU
f(ظ   f     f(HU\ddf(Yf.ztf(^lHH9|E~H      ?IcH}    HE8 ~THcH          f     Tf.ztf(HUY\YHuT0HH9|1H    LeH]ÐA  @ UHH@H]H}HuHUHMLELMHHEH}1        H        HE8 ~qHcH   f(HU
f(   fD  f(HU\ll8f(YXf(f(Yf.ztf(^t8HH9|~AHcH              HULHu\0HH9| 1HE   ~w       f\8f.uzJf(f(LEBYd l8YLMBdYf(\BYl YLUBdHɅt=    م~HEfX HɅf    \HcHML1    H]f  @ UHH}HuHUHED   E~E    LMA   ADڹ   E~8HEMHcH|    9t\AYAHʅf(A^	A	IAEf]f       UHH0H}HuHUHMLEHE؋HU+
MH}HuHUHM    5       UHHPH]LeLmLuH}HuHUHMHU2^ω}HUD*A)A)E~W)HcHULdHcHLcIIHHkHHMHH@ H}LH    ILAEfLuLmLeH]f       UHH   HpLhL`LXLPH}HuHUHMLELMȋEJA̋6)Ɖȍz}艕|ADDEAuAEЉUHcH}H}1    HM    HMHEHEruxHc1H}HM    HMHED(HUD+*Hu>A)AAE~YHcMcIIMHcHkILeHcMHkHH]fD  HxHL    AMHAEHcu1H}    HEHU+
Hu>)MGE   D}AHcHHcEHkHHMHMHcUHHcuH)Hc|HHHMHMHHUHEHcuHkH<0H}H}АH}HuHU    DeE~7LmH]Luf.     E~IcHL    MLAEEHEHEHEM} 1H}    LPLXL`LhHpf  UHH   HpLhL`LXLPH}HuEAǉ؉]HHEH}1        IIcHEH}1        IIcHEH}1        HEHc1H}    HEÉxA   E    ~Ff.     H}    HcMAHxHu    AHcMHUAE˅H}    UJ~,HcHH1Hu<<AD     HH9|HEQUE      EPU|HHHHEIcHuHUHUH}H}HHELcEILEHcIT HUHHuHE؋HU
} ~#H}1Hu AD A<HH9|1ҋM~!HEffff.     0HɅfLD|   E   EE1HL]HEHEHMHMDDE   E~P   HcHuHcHLeI4L}LLIfff.     DeD$D$EHɅ1ҋM~Lf.     0HɅfAAHHEIAEWEHEHEHEHEM} 1H}    1L    1L    LPLXL`LhHpf1 @ UHH   H LLLL H}HuHU4DXD]AD`EEHHEH}1    L]    HEIcHEH}1        HEHc4HEH}1        L]HEǅ<   ǅ@   ǅD       D9AL̉lǅh   ǅx   ǅH   TX\PLǅ8#   HE    HMȋ	Ʌ~HD  PډHɅHED    E~i   LcUILcMMkLMHHE01HcILffff.     f(LmA\L HH9|HAEHc1H}L]    L]HEȃ8u6    HcEHcMH)HU^HcuIcH)LEAD       LcuMcMkLmH8H}L]    L]       t        1DE~HEf     0HɅfHMH}HuHUL]    L]HcHMfnD^EHUHc2IHAXD AD QH}L]    L]4~BfnHEHc0IcH)HcUHHHE     YHɅHEȋɉ4ǅ0      A   HcEHEHcMHHMIcHkH4JHuHuHMHcEHkH}HHHEHUHUDHcHEHHHMHHUHuD6E1E~GLeH]H]fHEȋD)鉍,H,HUHL    AIHAE0AHEHE44 i1H}    1H}    ǅ8    1H}    L LLLH   UHH}HuHUHM7F1҉~HEf     D DHɅBHLcIHcHLcL)H}HMHuɅ~^HrIHEMkLLUAffffff.     8 uLH LMIIBYHɅLMA]   @ UHH}HuHUHM    HE HMЅ~JHM	HcHuHH}D  HUXYfn^HHUHE HMX ]  fff.     UHH}HuHUHMLE    HE HMHU؋2~zHMHcHUHH}LEAf(f(HUYX!HuXfn^f(XY^f(HHU
HuHE HMX ]                                                   ?             ?             ?             ?        In getbint; shape code not recognized                        @      @      .      $@      4@      U     A@     Q@     s     @     @z     _@     o@     @          @          |@      ?In getbint; shape code not recognized                        @      @      .      $@      >@      4@      U     A@     a@     Q@     s     @     @z     _@     @     o@     @          @          |@     @      ?In getgbint; Grid too small to accommodate stencil              In getgbint; shape code not recognized                               @      @      .      $@      4@      U     A@     Q@     s     @     @z     _@     o@     @          @          |@      ?        In getgbint; Grid too small to accommodate stencil              In getgbintd; shape code not recognized                      @      @      .      $@      >@      4@      U     A@     a@     Q@     s     @     @z     _@     @     o@     @          @          |@     @      ?                     ?                     ?              ?                  ?                                                          01.01   P       pbint.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pbint [nxsm O  	        nxsp O  	        nxs O  	        finibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay tableaub w  	        xs b  	        	qq   	        }  b  O                  O                                          O                                          O                                           h     P                  O                                             4   P                  O                                           finibint xpbint_finibint_                 Vfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay  inibint pbint_inibint_                 Vnxsa    O  pfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay p     P  `j    O  hi    O  ldpi    O     sp    O     dp    O     spc    O     dpc    O      getsplint pbint_getsplint_                 Vnh    O  @x     P  w    b  Pfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay factorial factorial8 factorial4  factorial  factorial4 !factorial8  binomial "binomial4 #binomial8  multinomial $multinomial  pmultinomial %pmultinomial  bernoulli &bernoulli  stirling 'stirling4 (stirling8  eulert )eulert4 *eulert8  partnum +partnum  abernoulli ,abernoulli  dpartnum -dpartnum  dfactorial .dfactorial  rfactorial /rfactorial  lfactorial 0lfactorial  compare_bin 1compare_bin  next_bin 2next_bin 3next_bins  next_num 4next_num 5next_nums  int_to_num 6int_to_num  num_to_int 7num_to_int  next_comb 8next_comb  loc_comb 9loc_comb  next_perm :next_perm ;next_mperm  loc_perm <loc_perm  next_boxnum =next_boxnum  next_dist >next_dist  loc_dist ?loc_dist  next_mdist @next_mdist  next_signs Anext_signs  next_perm0 Bnext_perm0  next_perm1 Cnext_perm1  next_comb0 Dnext_comb0  next_comb1 Enext_comb1  partable Fpartable  partnums Gipartnums4 Hipartnums8  loc_table_part Iloc_table_part  dualpart Jdualpart  next_sectorvector Knext_sectorvector  count_sectorvector Lcount_sectorvector  sectormixers Msectormixers  qprime Nqprime Oqprime_d  taypow Ptaypow  taymul Qtaymul  tayval Rtayval  taycom Staycom  mulrat Tmulrat Umulrat8  invrat Vinvrat Winvrat8  divrat Xdivrat Ydivrat8  addrat Zaddrat [addrat8  subrat \subrat ]subrat8  euclid ^euclid _euclid8  loc_mdist `loc_mdist  compart_part acompare_part  bn    O  ~ck    O  ~dj    O  ~ei    O  ~ffaci     P  ~gfacn     P  ~hnhp    O  inhm    O  jxt     P  kdpi    O     ldp    O     mdpc    O     nzero     P          oone     P        ?pwl    w  xqws      prco      hsw   P  tO    s   P  tO    tO     s   P  tO     s   P  tO    tO      ugetsplintd pbint_getsplintd_                 Vvnh    O  wx     P  xw      ywd      finibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay factorial zfactorial8 {factorial4  factorial |factorial4 }factorial8  binomial ~binomial4 binomial8  multinomial multinomial  pmultinomial pmultinomial  bernoulli bernoulli  stirling stirling4 stirling8  eulert eulert4 eulert8  partnum partnum  abernoulli abernoulli  dpartnum dpartnum  dfactorial dfactorial  rfactorial rfactorial  lfactorial lfactorial  compare_bin compare_bin  next_bin next_bin next_bins  next_num next_num next_nums  int_to_num int_to_num  num_to_int num_to_int  next_comb next_comb  loc_comb loc_comb  next_perm next_perm next_mperm  loc_perm loc_perm  next_boxnum next_boxnum  next_dist next_dist  loc_dist loc_dist  next_mdist next_mdist  next_signs next_signs  next_perm0 next_perm0  next_perm1 next_perm1  next_comb0 next_comb0  next_comb1 next_comb1  partable partable  partnums ipartnums4 ipartnums8  loc_table_part loc_table_part  dualpart dualpart  next_sectorvector next_sectorvector  count_sectorvector count_sectorvector  sectormixers sectormixers  qprime qprime qprime_d  taypow taypow  taymul taymul  tayval tayval  taycom taycom  mulrat mulrat mulrat8  invrat invrat invrat8  divrat divrat divrat8  addrat addrat addrat8  subrat subrat subrat8  euclid euclid euclid8  loc_mdist loc_mdist  compart_part compare_part  n    O  ~k    O  ~j    O  ~i    O  ~faci     P  ~facn     P  ~nhp    O  ~nhm    O  ~xt     P  dpi    O     dp    O     dpc    O     zero     P          one     P        ?wl      xwld      pws    <  hwsd    Q  `co    f  Xs   P  tO    s   P  tO    s   P  tO    tO     s<   P  tO    tO     sQ   P  tO     sf   P  tO     s   P  tO    tO      getgsplint pbint_getgsplint_                 Vl    O  ~m    O  nh    O  ~qss    B  yss    g  xss      ~x     P  lw    O  mw    O   wt      (finibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay wspl     P  }n    O  ~mh    O  ~ic    O  ~ib    O  ~ia    O  ~i0    O  ~i    O  ~i1    O  ~nhm    O  ~nhp    O  ~rx     P  wct     P  wc     P  dpi    O     dp    O     dpc    O     t    P  zero     P          one     P        ?wtt      xsg   P  tO    O     s   P  tO    tO    O     s   P  O     s   P  tO     s   P  tO      getgsplintd "pbint_getgsplintd_                 Vl    O  ~m    O  ~nh    O  ~qss      ~yss      ~xss    M  ~x     P  lw    O  mw    O   wt    g  (wtd    |  0finibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay wspld     P  }wspl     P  }n    O  }mh    O  }ic    O  }ib    O  }ia    O  }i0    O  }i    O  }i1    O  ~nhm    O  ~nhp    O  ~rx     P  ~wct     P  ~wc     P  wctd     P  wcd     P  dpi    O     dp    O     dpc    O     t    P  zero     P          one     P        ?wtt      xwttd      ps   P  tO    O     sM   P  tO    tO    O     sg   P  O     s|   P  tO     s   P  tO     s   P  tO     s   P  tO      invalidgsplint Vpbint_invalidgsplint_                 Vl    O  `m    O  hnh    O  Xxss      pflag    P  xfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay i    O  Ts   P  O      getbint jpbint_getbint_                 Vshape    O  Pnpth    O  hrx     P  Xwt    U!  pfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay wbend wbenddn wbendd wbend  bend sbend dbend sbendd dbendd  beta sbeta dbeta sbetad dbetad  abeta abeta  mid mid  dif dif  ddif ddif  quad quad  sdif sdif  iniwhit iniwhit  wbend wbend wbendd wbenddn  wd wd  ed ed  et et  abernoulli abernoulli  choose choose  fact fact  setwhit setwhit  npthmm    O  npthm    O  wb     P  xdpi    O     sp    O     dp    O     spc    O     dpc    O     zero     P          one     P        ?two     P         @three     P        @n    O     wta    p!   wtb    !   sp!   P  O    s!   P  O     s!   P  O    getbintd pbint_getbintd_                 Vshape    O  npth    O  Hrx     P  wt    %  @wtd    %  Pfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay wbend wbenddn wbendd wbend  bend sbend dbend sbendd dbendd  beta sbeta dbeta sbetad dbetad  abeta abeta  mid mid  dif dif  ddif ddif  quad quad  sdif sdif  iniwhit iniwhit  wbend wbend wbendd wbenddn  wd wd  ed ed  et et  abernoulli abernoulli  choose choose  fact fact  setwhit setwhit  npthmm    O  ~b     P  ~npthm    O  wbd     P  Xwb     P  `dpi    O     sp    O     dp    O     spc    O     dpc    O     zero     P          one     P        ?two     P         @three     P        @n    O     wta    %  xwtad    %  pwtb    %   wtbd    &  hs%   P  O     s%   P  O     s%   P  O     s%   P  O     s&   P  O    s&   P  O     getgbint pbint_getgbint_                 Vshape    O  @l    O  m    O  npth    O  Pqss    f*  Xxss    *  `x     P  lw    O  mw    O   wt    *  (finibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay wbend wbenddn wbendd wbend  bend sbend dbend sbendd dbendd  beta sbeta dbeta sbetad dbetad  abeta abeta  mid mid  dif dif  ddif ddif  quad quad  sdif sdif  iniwhit iniwhit  wbend wbend wbendd wbenddn  wd wd  ed ed  et et  abernoulli abernoulli  choose choose  fact fact  setwhit setwhit  npt    O  ~ic    O  ~ib    O  ~ia    O  ~wa     P  ~nptm    O  rx     P  Hwb     P  pdpi    O     sp    O     dp    O     spc    O     dpc    O     t    P  zero     P          one     P        ?two     P         @three     P        @n    O     wta    *  xwtb    *   s*   P  tO  O     s*   P  O     s*   P  tO   s*   P  O    s*   P  O     getgbintd pbint_getgbintd_                 Vshape   O  l   O  m   O  npth   O  qss   /  xss   /  x    P  lw   O  mw   O   wt   /  (wtd   0  0finibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay wbend wbenddn wbendd wbend  bend sbend dbend sbendd dbendd  beta sbeta dbeta sbetad dbetad  abeta abeta  mid mid  dif dif  ddif ddif  quad quad  sdif sdif  iniwhit iniwhit  wbend wbend wbendd wbenddn  wd wd  ed ed  et et  abernoulli abernoulli  choose choose  fact fact  setwhit setwhit  npt   O  ~ic   O  ~ib   O  ~ia   O  ~b    P  ~wad    P  ~wa    P  ~nptm   O  ~rx    P  wbd    P  Pwb    P  Xdpi   O     sp   O     dp   O     spc   O     dpc   O     t   P  zero    P          one    P        ?two    P         @three    P        @n   O     wta   0  xwtad   30  pwtb   N0  hwtbd   i0  `s/   P  tO  ~O     s/   P  O     s0   P  tO    s0   P  tO    s30   P  O  ~  sN0   P  O  ~  si0   P  O  ~  s0   P  O  ~   getlint Gpbint_getlint_                 Vnpth    O  `rx     P  hwt    ^1  xfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay npthm    O  Xsx1   P  O      getlintd Ypbint_getlintd_                 Vnpth    O  Xrx     P  `wt    f2  pwtd    2  xfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay npthm    O  Ps2   P  O     s2   P  O      getlap ipbint_getlap_                 Vn B   O  hqs B   4  pxss B   !4  `x B    P  Xw B   64  xfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay l B    P  i B   O  dpi B   O     dp B   O     dpc B   O     zero B    P          one B    P        ?r B   K4   s!4   P  tO    s64   P  tO    sK4   P  tO    s`4   P  tO     getlapd pbint_getlapd_                 Vn A   O  `qs A   6  hxss A   6  Xx A    P  Pw A   06  pwd A   E6  xfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay ld A    P  l A    P  j A   O  i A   O  dpi A   O     dp A   O     dpc A   O     zero A    P          one A    P        ?r A   Z6   s6   P  tO    s06   P  tO    sE6   P  tO    sZ6   P  tO    so6   P  tO     getq pbint_getq_                 Vn    O  hxss    `7  xqs    u7  pfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod pbint j    O  `i    O  done     P        ?su7   P  tO    s7   P  tO     getgq2 pbint_getgq2_                 Vl    O  `m    O  Xnpth    O  hxss    q8  pqss    8  xfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay s8   P  O     s8   P  tO   O      getgq1 pbint_getgq1_                 Vm 5   O  hnpth 5   O  `xss 5   9  pqss 5   9  xfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay npthm 5   O  j 5   O  nptm 5   O  \s9   P  tO    s9   P  tO   O      getgsplqy pbint_getgsplqy_                 Vl    O  m    O  nh    O  xss    ;  @qss    ;  yss    ;  Hfinibint getsplint invalidgsplint getint getq inibint pbint bsigmoid binprod evaltay k    O  ~j    O  ~nhp    O  ~nhm    O  i    O  dpi    O     dp    O     dpc    O     yy    ;  xs;   P  O     s;   P  tO    O     s;   P  tO    tO    O     s<   P  tO    tO     btableau pbint_btableau_                 Vn    O  tableau    C  finibint getsplint invalidgsplint getint getq inibint pbint bsigmoid binprod evaltay factorial factorial8 factorial4  binomial binomial8 binomial4  factorial factorial4 factorial8  binomial binomial4 binomial8  multinomial multinomial  pmultinomial pmultinomial  bernoulli bernoulli  stirling stirling4 stirling8  eulert eulert4 eulert8  partnum partnum  abernoulli abernoulli  dpartnum dpartnum  dfactorial dfactorial  rfactorial rfactorial  lfactorial lfactorial  compare_bin compare_bin  next_bin next_bin next_bins  next_num next_num next_nums  int_to_num int_to_num  num_to_int num_to_int  next_comb next_comb  loc_comb loc_comb  next_perm next_perm next_mperm  loc_perm loc_perm  next_boxnum next_boxnum  next_dist next_dist  loc_dist loc_dist  next_mdist next_mdist  next_signs next_signs  next_perm0 next_perm0  next_perm1 next_perm1  next_comb0 next_comb0  next_comb1 next_comb1  partable partable  partnums ipartnums4 ipartnums8  loc_table_part loc_table_part  dualpart dualpart  next_sectorvector next_sectorvector  count_sectorvector count_sectorvector  sectormixers sectormixers  qprime qprime qprime_d  taypow taypow  taymul taymul  tayval tayval  taycom taycom  mulrat mulrat mulrat8  invrat invrat invrat8  divrat divrat divrat8  addrat addrat addrat8  subrat subrat subrat8  euclid euclid euclid8  loc_mdist loc_mdist  compart_part compare_part  facn    O  ~jm    O  ~j    O  ~alt    O  ~np    O  ~i    O  k    O  sp    O     spc    O     vec    C   facs    C   bincos    D  xsC  O  tO   tO   tO    sC  O  tO    sD  O  tO    sD  O  tO     bsigmoid 2pbint_bsigmoid_                 Vn 1  O  Hx 1  L  yy 1  %L  finibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay next_bin next_bins next_bin  factorial factorial8 factorial4  factorial factorial4 factorial8  binomial binomial4 binomial8  multinomial multinomial  pmultinomial pmultinomial  bernoulli bernoulli  stirling stirling4 stirling8  eulert eulert4 eulert8  partnum partnum  abernoulli abernoulli  dpartnum dpartnum  dfactorial dfactorial  rfactorial rfactorial  lfactorial lfactorial  compare_bin compare_bin  next_bin next_bin next_bins  next_num next_num next_nums  int_to_num int_to_num  num_to_int num_to_int  next_comb next_comb  loc_comb loc_comb  next_perm next_perm next_mperm  loc_perm loc_perm  next_boxnum next_boxnum  next_dist next_dist  loc_dist loc_dist  next_mdist next_mdist  next_signs next_signs  next_perm0 next_perm0  next_perm1 next_perm1  next_comb0 next_comb0  next_comb1 next_comb1  partable partable  partnums ipartnums4 ipartnums8  loc_table_part loc_table_part  dualpart dualpart  next_sectorvector next_sectorvector  count_sectorvector count_sectorvector  sectormixers sectormixers  qprime qprime qprime_d  taypow taypow  taymul taymul  tayval tayval  taycom taycom  mulrat mulrat mulrat8  invrat invrat invrat8  divrat divrat divrat8  addrat addrat addrat8  subrat subrat subrat8  euclid euclid euclid8  loc_mdist loc_mdist  compart_part compare_part  j 1  O  }i 1  O  }k 1  O  ~p 1   P  rr 1   P  Pdpi 1  O     sp 1  O     dp 1  O     spc 1  O     dpc 1  O     t 1  P  f 1  P      one 1   P        ?xx 1  GL  xb 1  hL  palt 1  }L  hflag 1  P  	        s%L   P  tO   ~ sGL   P  tO   ~tO  ~ shL   P  tO    tO  ~ s}L  O  tO    sL  O  tO  ~  binprod bpbint_binprod_                 Vn    O  hb    M  pxx    M  `p     P  xfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod evaltay k    O  Tj    O  Xi    O  \sM  O  tO    sM   P  tO    tO     evaltay zpbint_evaltay_                 Vn    O  `co    N  xx     P  hy     P  pfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod pbint i    O  \zero     P          sN   P  tO      evaltayd pbint_evaltayd_                 Vn    O  Xco    O  xx     P  `y     P  pyd     P  hfinibint getsplint invalidgsplint getint getq inibint btableau bsigmoid binprod pbint i    O  Tzero     P          sO   P  tO       
integer 
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logical  %  :;  4 I
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.
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  4 ,I  4 ,I  4 ,I  4 ,I  4 ,I  .?:;@@
   ,I
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    . '  . '   . '  !. '  ". '  #. '  $. '  %. '  &. '  '. '  (. '  ). '  *. '  +. '  ,. '  -. '  .. '  /. '  0. '  1. '  2. '  3. '  4. '  5. '  6. '  7. '  8. '  9. '  :. '  ;. '  <. '  =. '  >. '  ?. '  @. '  A. '  B. '  C. '  D. '  E. '  F. '  G. '  H. '  I. '  J. '  K. '  L. '  M. '  N. '  O. '  P. '  Q. '  R. '  S. '  T. '  U. '  V. '  W. '  X. '  Y. '  Z. '  [. '  \. '  ]. '  ^. '  _. '  `. '  a. '  b4 ,I
  c4 ,I
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  k4 ,I  l4 ,I  m4 ,I  n4 ,I  o4 ,I  p4 ,I
  q4 ,I
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  sI  t! I"/
  u.?:;@@
  v ,I
  w ,I
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$ >   P        P     pbint 4  finibint   inibint   getsplint   getsplintd   getgsplint   getgsplintd   invalidgsplint   getbint !  getbintd  &  getgbint *  getgbintd 0  getlint y1  getlintd 2  getlap a4  getlapd p6  getq 7  getgq2 8  getgq1 9  getgsplqy <  btableau D  bsigmoid L  binprod M  evaltay N  evaltayd                        pbint_finibint_             3         pbint_inibint_                       pbint_getsplint_                     pbint_getsplintd_                    pbint_getgsplint_                    pbint_getgsplintd_                    pbint_invalidgsplint_               J         pbint_getbint_              %         pbint_getbintd_                      pbint_getgbint_                      pbint_getgbintd_            q          pbint_getlint_              y          pbint_getlintd_             G         pbint_getlap_                        pbint_getlapd_                        pbint_getq_         D          pbint_getgq2_                         pbint_getgq1_                        pbint_getgsplqy_            f         pbint_btableau_                      pbint_bsigmoid_                       pbint_binprod_                        pbint_evaltay_                        pbint_evaltayd_        
    .  pbint.f90     	         	         	         	         	         	        % 	         	         	         	        ( 	         	         	         	         	         	         	         	         	         	        ' 	         	         	         	         	         	         	         	         	         	         	        / 	         	         	         	         	         	         	         	         	         	         	         	        ' 	         	         	         	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	         	         	         	        & 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        4 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ) 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        # 	         	        ! 	         	        & 	         	         	         	         	         	         	         	         	        % 	         	         	         	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	        1 	         	         	         	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	         	         	         	         	         	        + 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	        $ 	         	         	         	        # 	         	         	         	                        ,                     ?                             x                            AC               3      AC                     AC                     AC                     AC                     AC                      AC               J      AC               %      AC                     AC                     AC               q       AC               y       AC               G      AC                     AC                      AC               D       AC                      AC                     AC               f      AC                     AC                      AC                      AC                      AC        x                           AC   <           3      AC   \                 AC   |                 AC                    AC                    AC                     AC              J      AC             %      AC   <                AC   \                AC   |          q       AC             y       AC             G      AC                   AC                    AC             D       AC   <                 AC   \                AC   |          f      AC                   AC                    AC                    AC                    AC PGF90 12.8-0  .                                                                                                                                         	                      
                                                                                 (                     0                      8                     @                     H                     P                     X                     `      #              t      (               |      0                                         8                     @                     
                    H                     P                                         X                     `                     h                     n                   ]              3                    ;                    C                    K                    S                    [                    c                    k                    s                    {                                                                                                                                                                  (                   0                   p                    8                                      p                   (                   x              
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rat8_ pcomb_addrat_ pcomb_addrat8_ pcomb_subrat_ pcomb_subrat8_ pcomb_euclid_ pcomb_euclid8_ pgf90_ptr_alloc04 pghpf_function_exit pghpf_function_entry __pgdbg_stub pgf90_compiled ayd_ pb                                 0                    5       
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"                  "                  "                  *"                  6"                  n"                  v"                  "                  "            $      "            ,      "            4      "      
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            d                   h       '            p       3                   ?            x       K            |       W                   s                                                                                                                                                                                                         4                  (                  ,      )            0      Q                   Y                                                  #                  0                                                       
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                                    (                     P                     x                                                                                                         H                    p                                                                                                    8                    `                                                                                                                         H                    p                                        ,                     7                    E             m       S                    a                    o                    }                                                   !                                      V                   p                                                                                  	                                    %                  3                   A                  O                  ]                  k                  y                              	                  `	                  
                  
                  
                                                                                           ^                        !                  /                  =                  K                   Y                  g                  u                                                                                     a                                                                                          @                                    3                  I      +                  9                  G                  U            
      c            Q      q            [                                    -                  @                  [                                                      7                                                      %                                          '            p      5                  C                  Q                  _                  m                  {            W                                    #                                    5                  F                                                                                           p                        #                  1                    ?            <       M            P       [                   i                   w                                                  !                  !!                  U!                  !                  !                  X"                  "                  "                  "                  #                  X$      -            %      ;             &      I            &      W            0&      e            &      s            &                  &                  '                  '                  ;'                  |'                  '                  B(                  (                  P)                  a)                  )                  s*      )            +      7            M,      E            ,      S            ,      a            -      o            w-      }            -                   .                  $.                  ;.                  @.                  .                  .                  .                  .                  /      	            P/                  /      %            /      3            /      A            /      O             0      ]            0      k            0      y            \0                  l0                  0                  0                   1                  $1                  61                  `1                  1                  1      	            1      	            P2      !	            ?3      /	            3      =	            3      K	            4      Y	            4      g	            4      u	            4      	            4      	            4      	            5      	            5      	            ,6      	            P6      	            6      	             7      	            07      
            x7      
            7      
            7      +
            7      9
            !8      G
            B8      U
            a8      c
            9      q
            :      
            :      
            :      
            :      
            :      
             ;      
            ;      
            ;      
            ;      
            U<      
            <                  <                  <      '            =      5            [=      C            =      Q            =      _            =      m            =      {            >                  4>                  p>                  >                  >                  >                   ?                  v?                  ?                  ?             
                                          
                                   <       
              @                    \       
              `             0      |       
                                         
                           
             
                                        
                                        
                           p            
                                 <      
              @                  \      
              `            $      |      
                          ,            
                           -            
                          -            
                          .            
                           0            
                           p1      <      
              @            1      \      
              `            2      |      
                           5            
                          8            
                          @=            
                           >            
                           >                           @                    `             0                                       
                                                         p                         @                  `            $                  ,                   -                  -                  .                   0                   p1      @            1      `            2                   5                  8                  @=                   >                   >       .symtab .strtab .shstrtab .rela.text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.pgi_trace .rela.debug_line .rela.debug_aranges .rela.debug_frame .rela.eh_frame .comment .IPDINFO .IPEINFO      X#PGI V26 pbint
9 pbint.f90 S582 0
07/30/2020  19:44:01
use pietc private
use pkind private
enduse
D 56 21 6 3 375 374 0 1 0 0 1
 350 354 368 350 354 352
 356 360 370 356 360 358
 362 366 372 362 366 364
D 59 21 6 1 0 347 0 0 0 0 0
 0 347 0 3 347 0
D 62 21 9 1 385 384 0 1 0 0 1
 379 382 383 379 382 380
D 65 21 6 1 0 377 0 0 0 0 0
 0 377 0 3 377 0
D 68 21 9 1 394 393 0 1 0 0 1
 388 391 392 388 391 389
D 71 21 6 1 0 377 0 0 0 0 0
 0 377 0 3 377 0
D 74 21 9 1 3 399 0 0 1 0 0
 0 398 3 3 399 399
D 77 21 9 1 3 402 0 0 1 0 0
 0 401 3 3 402 402
D 80 21 9 1 3 402 0 0 1 0 0
 0 401 3 3 402 402
D 83 21 9 2 403 412 0 0 1 0 0
 2 404 3 2 405 406
 407 408 406 409 410 411
D 86 21 9 3 413 418 0 0 1 0 0
 2 414 3 2 415 416
 2 414 416 2 415 416
 407 408 417 409 410 411
D 89 21 9 1 419 411 0 0 1 0 0
 407 408 3 409 410 411
D 92 21 9 1 2 423 0 0 1 0 0
 2 421 3 2 422 423
D 95 21 9 2 424 433 0 0 1 0 0
 2 425 3 2 426 427
 428 429 427 430 431 432
D 98 21 9 3 434 439 0 0 1 0 0
 2 435 3 2 436 437
 2 435 437 2 436 437
 428 429 438 430 431 432
D 101 21 9 1 440 432 0 0 1 0 0
 428 429 3 430 431 432
D 104 21 9 1 2 444 0 0 1 0 0
 2 442 3 2 443 444
D 107 21 9 1 2 444 0 0 1 0 0
 2 442 3 2 443 444
D 110 21 9 1 445 450 0 0 1 0 0
 446 447 3 448 449 450
D 113 21 9 1 451 456 0 0 1 0 0
 453 452 3 454 455 456
D 116 21 9 1 457 462 0 0 1 0 0
 459 458 3 460 461 462
D 119 21 9 1 457 462 0 0 1 0 0
 459 458 3 460 461 462
D 122 21 9 2 463 477 0 0 1 0 0
 0 466 3 3 467 467
 470 473 467 474 475 476
D 125 21 9 1 478 481 0 0 1 0 0
 468 471 3 479 480 481
D 128 21 9 1 3 482 0 0 1 0 0
 0 465 3 3 482 482
D 131 21 9 2 483 497 0 0 1 0 0
 0 486 3 3 487 487
 490 493 487 494 495 496
D 134 21 9 1 498 501 0 0 1 0 0
 488 491 3 499 500 501
D 137 21 9 1 3 502 0 0 1 0 0
 0 485 3 3 502 502
D 140 21 9 1 3 502 0 0 1 0 0
 0 485 3 3 502 502
D 143 21 9 1 503 508 0 0 1 0 0
 505 504 3 506 507 508
D 146 21 9 1 509 514 0 0 1 0 0
 511 510 3 512 513 514
D 149 21 9 1 509 514 0 0 1 0 0
 511 510 3 512 513 514
D 152 21 9 1 3 516 0 0 1 0 0
 0 515 3 3 516 516
D 155 21 9 1 3 516 0 0 1 0 0
 0 515 3 3 516 516
D 158 21 9 1 3 516 0 0 1 0 0
 0 515 3 3 516 516
D 161 21 9 1 3 518 0 0 1 0 0
 0 517 3 3 518 518
D 164 21 9 1 3 518 0 0 1 0 0
 0 517 3 3 518 518
D 167 21 9 1 3 518 0 0 1 0 0
 0 517 3 3 518 518
D 170 21 9 1 3 518 0 0 1 0 0
 0 517 3 3 518 518
D 173 21 9 1 3 520 0 0 1 0 0
 0 519 3 3 520 520
D 176 21 9 1 3 520 0 0 1 0 0
 0 519 3 3 520 520
D 179 21 9 1 521 526 0 0 1 0 0
 522 523 3 524 525 526
D 182 21 9 2 527 539 0 0 1 0 0
 0 530 3 3 531 531
 533 535 531 536 537 538
D 185 21 9 1 3 541 0 0 1 0 0
 0 540 3 3 541 541
D 188 21 9 2 542 552 0 0 1 0 0
 0 545 3 3 546 546
 543 548 546 549 550 551
D 191 21 9 1 553 558 0 0 1 0 0
 554 555 3 556 557 558
D 194 21 9 2 559 563 0 0 1 0 0
 2 560 3 2 561 562
 554 555 562 556 557 558
D 197 21 9 3 564 569 0 0 1 0 0
 2 565 3 2 566 567
 2 565 567 2 566 567
 554 555 568 556 557 558
D 200 21 6 3 570 575 0 0 1 0 0
 2 571 3 2 572 573
 2 571 573 2 572 573
 2 571 574 2 572 573
D 203 21 9 1 2 578 0 0 1 0 0
 2 576 3 2 577 578
D 206 21 9 2 579 580 0 0 1 0 0
 2 576 3 2 577 578
 0 576 578 3 577 577
D 209 21 6 1 3 583 0 0 1 0 0
 0 582 3 3 583 583
D 212 21 9 2 584 587 0 0 1 0 0
 2 582 3 2 583 585
 0 581 585 3 586 586
D 215 21 9 1 2 590 0 0 1 0 0
 2 588 3 2 589 590
D 218 21 9 1 2 593 0 0 1 0 0
 2 591 3 2 592 593
S 582 24 0 0 0 8 1 0 4658 10015 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 91 0 0 0 0 0 0 pbint
S 584 23 0 0 0 8 595 582 4670 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 586 23 0 0 0 8 755 582 4679 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 t
S 587 23 0 0 0 8 756 582 4681 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 f
S 588 23 0 0 0 8 757 582 4683 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 zero
S 589 23 0 0 0 8 758 582 4688 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 one
S 590 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 8 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
R 595 16 4 pkind dp
R 755 16 3 pietc t
R 756 16 4 pietc f
R 757 16 5 pietc zero
R 758 16 6 pietc one
S 920 19 0 0 0 8 1 582 5486 4000 0 A 0 0 0 0 0 0 0 0 0 960 0 0 0 0 0 0 7 1 0 0 0 0 0 582 0 0 0 0 finibint
O 920 1 960
S 921 19 0 0 0 8 1 582 5495 4000 0 A 0 0 0 0 0 0 0 0 0 967 0 0 0 0 0 0 19 4 0 0 0 0 0 582 0 0 0 0 getsplint
O 921 4 966 965 964 967
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S 1129 1 3 2 0 6 1 1120 5939 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mw
S 1130 7 3 2 0 137 1 1120 5942 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 wt
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S 1132 14 5 0 0 0 1 1120 5793 210 400000 A 0 0 0 0 0 0 0 65 11 0 0 0 0 0 0 0 0 0 0 0 0 516 0 582 0 0 0 0 getgbintd
F 1132 11 1121 1122 1123 1124 1125 1126 1127 1128 1129 1130 1131
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S 1144 23 5 0 0 0 1148 582 5752 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 getlint
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S 1148 14 5 0 0 0 1 1144 5752 210 400000 A 0 0 0 0 0 0 0 77 3 0 0 0 0 0 0 0 0 0 0 0 0 583 0 582 0 0 0 0 getlint
F 1148 3 1145 1146 1147
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S 1153 23 5 0 0 0 1158 582 5760 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 getlintd
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S 1155 1 3 1 0 9 1 1153 6191 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 rx
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S 1158 14 5 0 0 0 1 1153 5760 210 400000 A 0 0 0 0 0 0 0 81 4 0 0 0 0 0 0 0 0 0 0 0 0 601 0 582 0 0 0 0 getlintd
F 1158 4 1154 1155 1156 1157
S 1159 6 1 0 0 6 1 1153 6362 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_510
S 1160 6 1 0 0 6 1 1153 6426 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_509
S 1161 6 1 0 0 6 1 1153 6434 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_514
S 1162 6 1 0 0 6 1 1153 6442 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_511
S 1163 23 5 0 0 0 1169 582 5769 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 getlap
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S 1166 7 3 1 0 155 1 1163 5932 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 xss
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S 1169 14 5 0 0 0 1 1163 5769 210 400000 A 0 0 0 0 0 0 0 86 5 0 0 0 0 0 0 0 0 0 0 0 0 617 0 582 0 0 0 0 getlap
F 1169 5 1164 1165 1166 1167 1168
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S 1171 23 5 0 0 0 1178 582 5776 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 getlapd
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S 1174 7 3 1 0 164 1 1171 5932 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 xss
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S 1178 14 5 0 0 0 1 1171 5776 210 400000 A 0 0 0 0 0 0 0 92 6 0 0 0 0 0 0 0 0 0 0 0 0 646 0 582 0 0 0 0 getlapd
F 1178 6 1172 1173 1174 1175 1176 1177
S 1179 6 1 0 0 6 1 1171 6378 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_517
S 1180 23 5 0 0 0 1184 582 5527 0 0 A 0 0 0 0 0 0 0 0 0 924 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 getq
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F 1184 3 1181 1182 1183
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S 1186 23 5 0 0 0 1192 582 5810 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 getgq2
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S 1190 7 3 1 0 179 1 1186 5932 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 xss
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F 1192 5 1187 1188 1189 1190 1191
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A 561 1 0 0 59 6 1228 0 0 0 0 0 0 0 0 0 0 0 0 0
A 562 1 0 0 61 6 1229 0 0 0 0 0 0 0 0 0 0 0 0 0
A 563 1 0 0 63 6 1230 0 0 0 0 0 0 0 0 0 0 0 0 0
A 564 1 0 0 75 6 1236 0 0 0 0 0 0 0 0 0 0 0 0 0
A 565 4 0 0 502 6 560 0 3 0 0 0 0 2 0 0 0 0 0 0
A 566 1 0 0 67 6 1232 0 0 0 0 0 0 0 0 0 0 0 0 0
A 567 1 0 0 69 6 1233 0 0 0 0 0 0 0 0 0 0 0 0 0
A 568 1 0 0 535 6 1234 0 0 0 0 0 0 0 0 0 0 0 0 0
A 569 1 0 0 73 6 1235 0 0 0 0 0 0 0 0 0 0 0 0 0
A 570 1 0 0 95 6 1245 0 0 0 0 0 0 0 0 0 0 0 0 0
A 571 1 0 0 79 6 1238 0 0 0 0 0 0 0 0 0 0 0 0 0
A 572 1 0 0 86 6 1241 0 0 0 0 0 0 0 0 0 0 0 0 0
A 573 1 0 0 88 6 1242 0 0 0 0 0 0 0 0 0 0 0 0 0
A 574 1 0 0 91 6 1243 0 0 0 0 0 0 0 0 0 0 0 0 0
A 575 1 0 0 93 6 1244 0 0 0 0 0 0 0 0 0 0 0 0 0
A 576 1 0 0 99 6 1247 0 0 0 0 0 0 0 0 0 0 0 0 0
A 577 1 0 0 107 6 1251 0 0 0 0 0 0 0 0 0 0 0 0 0
A 578 1 0 0 398 6 1252 0 0 0 0 0 0 0 0 0 0 0 0 0
A 579 1 0 0 113 6 1254 0 0 0 0 0 0 0 0 0 0 0 0 0
A 580 1 0 0 111 6 1253 0 0 0 0 0 0 0 0 0 0 0 0 0
A 581 1 0 0 401 6 1256 0 0 0 0 0 0 0 0 0 0 0 0 0
A 582 4 0 0 515 6 581 0 3 0 0 0 0 2 0 0 0 0 0 0
A 583 1 0 0 127 6 1261 0 0 0 0 0 0 0 0 0 0 0 0 0
A 584 1 0 0 135 6 1265 0 0 0 0 0 0 0 0 0 0 0 0 0
A 585 1 0 0 129 6 1262 0 0 0 0 0 0 0 0 0 0 0 0 0
A 586 1 0 0 131 6 1263 0 0 0 0 0 0 0 0 0 0 0 0 0
A 587 1 0 0 133 6 1264 0 0 0 0 0 0 0 0 0 0 0 0 0
A 588 1 0 0 139 6 1267 0 0 0 0 0 0 0 0 0 0 0 0 0
A 589 1 0 0 149 6 1272 0 0 0 0 0 0 0 0 0 0 0 0 0
A 590 1 0 0 151 6 1273 0 0 0 0 0 0 0 0 0 0 0 0 0
A 591 1 0 0 155 6 1275 0 0 0 0 0 0 0 0 0 0 0 0 0
A 592 1 0 0 441 6 1281 0 0 0 0 0 0 0 0 0 0 0 0 0
A 593 1 0 0 169 6 1282 0 0 0 0 0 0 0 0 0 0 0 0 0
Z
Z
      X#PGI 5:pbint 0
0: 0
                                                                                              @       ?                                                         '                          +                     ?                                   &                      %     `                           1                     D                                     6                      D                                    A                      D       P                             <                       &     p                          M                            g%                             `                      s      T                             [                      .               
                 u                      Ȼ                                   p                      .     @                                                      !                                                   0     X                                                      0                                                    @E     0                                                                                                          pE                                                                                                             I     @                                                                                                          0L                                                                                         	                                                                               M                                                        )'                                    pcoco.o/        1596138250  794   8033  100644  439792    `
ELF          >                             @     @    -       UHH   H]LeLmLuLxH}HuD?Ay   1E1A    fH}fnY            EY    UY        \    \f(Yf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(]    Y        \Ef.rAǅ        Aǅ       txuID$     IIAEE~IcH}    E(   fAy   1E1HE    A    A    HMH}HuL    uHE    H}EM    H}EM    ]]UUA    u<H}%    f(\    \X    HEHEHMHMLA    uAH}    \E    f(\MX]U    HEHEHMHMEf(YUf(Y\YXf(YXAT$YY\A$txuID$        A\D$HE@I$HIHEIIAEw    Hu        LE    M} .LxLuLmLeH]Ð6  UHH   H]LeLxLpLhH}HuHU~HcH}    ~HcH}    	   HM;O~OHH         @     ZHuD1    ZH}L9HHH9|Ay   1A    E1     H}fnY            UY    ]Y    f(Y    %    f(\E    \Y    M\    f(Y%    \    f(Y-    XeY    Y    \]    EME    f.E   Mf(YUf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(    Y        \Ef.rAǅ       pAǅ       cEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$Aǅ       txu	ID$    IIAEAy   1A    E1D  H}fnY            Uf(Y    Mf(Y    XX    f(\    f(Y%    Y    Y    \X    f(\    f(Y-    XeY    Y    \UY    EY    M    EME    f.E   Mf(YUf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(    Y        \Ef.rAǅ       oAǅ       bEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$Aǅ       txu	ID$    IIAEE  Ay   1A    HE    A    E1f     A       HMH}HuL    u
HE    fH}EM            ]]UUH}%    f(\    \YX    Y    HEHEHMHM  A       HMH}HuL    H}EM            ]Y    ]UY    UH}%    f(\    \YX    Y    HEHEHMHM   A       HMH}HuL    xuHE    H}EM            Ef(Y    Uf(Y    X]Y    Y    \UH}%    f(\-    f(\X    HEHE    \EEEMf(YXAT$YY\A$txuID$        A\D$HE@I$HHEIIIAE>    Hu        LE    Ay   1A    HE    A    E1 A       HMH}HuL    u
HE    fH}EM            ]Y    ]eY%        f(\mH}    f(\\\    HEHEHMHM   A       HMH}HuL    H}EM            ]]    f(\eeH}    f(\\\U    HEHEHMHM  A      HMH}HuL    xuHE    H}EM            EEHEHExu    \MUf(Y    Ef(Y    X]Y    Y    \UH}            Ef(Y    Uf(Y    XMY    Y    \EEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$txuID$        A\D$HE@I$HHEIIIAE    Hu        LE    M} LhLpLxLeH]6  @ UHH   H]LeLxLpLhH}HuHU~HcH}    ~HcH}    	   HM;O~OHH         @     ZHuD1    ZH}L9HHH9|Ay   1A    E1     H}fnY            UY    ]Y    %    f(\E-    f(\M\Y    ]\    Y    f(\]    EME    f.E   Mf(YUf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(    Y        \Ef.rAǅ       oAǅ       bEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$Aǅ       txufID$    IIAEAy   1A    E1H}fnY            Uf(Y    Mf(Y    XX    EY    Y    \X    Mf(\    f(Y    f(\%    f(Y-    X]Y%    Y    \e    EME    f.E   Mf(YUf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(    Y        \Ef.rAǅ       oAǅ       bEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$Aǅ       txu	ID$    IIAEE(   Ay   1A    HE    A    E1f     A       HMH}HuL    u
HE    fH}EM            ]]UUH}%    f(\    \YX    Y    HEHEHMHM  A       HMH}HuL    H}EM            Ef(Y    Uf(Y    X]Y    Y    \UH}%    f(\    \YX    Y    HEHEHMHM  A      HMH}HuL    xuHE    H}EM            EEHEHEЃxu    \MfEf(Y    Uf(Y    X]Y    Y    \UH}            Ef(Y    Uf(Y    XMY    Y    \UEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$txuID$        A\D$HE@I$HHEIIIAE    Hu        LE    Ay   1A    HE    A    E1ff.     A       HMH}HuL    u
HE    fH}EM            Uf(Y    Ef(Y    X]Y    Y    \UH}%    f(\    \YX    Y    HEHEHMHM  A       HMH}HuL    H}EM            ]Y    ]UY    UH}%    f(\    \YX    Y    HEHEHMHM<  A    .  HMH}HuL    xuHE    H}EM            EEHEHEЃxu    \MfEf(Y    Uf(Y    X]Y    Y    \UH}%    f(\    \YX    Y    Ef(Y    Uf(Y    XMY    Y    \U EMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$txuID$        A\D$HE@I$HHEIIIAE    Hu        LE    M} LhLpLxLeH] <       UHH   HxLpLhL`LXH}HuHU~HcH}    ~HcH}    	   HM;O~YHH         fffff.         ZHuD1    ZH}L9HHH9|Ay   1A    E1     H}fnY            UY    ]Y    %    f(\E-    f(\M\Y    ]\    Y    f(\]    EME    f.E   Mf(YUf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(    Y        \Ef.rAǅ       oAǅ       bEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$Aǅ       txufID$    IIAEAy   1A    E1H}fnY            Uf(Y    Ef(Y    XX    MY    Y    \X    Ef(\    f(Y-    f(\%    f(Y    XY%    Y    \H}f(f(em    ME    me    f.   Mf(YUf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(    Y        \Ef.rAǅ       fAǅ       Yf(YXf(Yf(Yf(Y\f(YXAL$YY\A$$Aǅ       txu	ID$    IIAEE(   Ay   1A    HE    A    E1f.     A       HMH}HuL    u
HE    fH}EM            ]]UUH}%    f(\    \X    HEHEHMHM  A       HMH}HuL    H}EM            ]Y    ]eY%        f(\mH}    f(\\\    HEHEHMHM%  A      HMH}HuL    xuHE    H}EM            EEHEHEЃxu    \MfEf(Y    Uf(Y    X]Y    Y    \UH}%    f(\    \YX    Y    EY    MY    f(XU\EEf(YUf(Y\YXf(YXAT$YY\A$txu ID$        A\D$HE@I$HHEIIIAE    Hu        LE    Ay   1A    HE    A    E1fff.     A       HMH}HuL    u
HE    fH}EM            Ef(Y    Uf(Y    X]Y    Y    \UH}%    f(\    \YX    Y    HEHEHMHM  A       HMH}HuL    H}EM            EY    UY    f(X]\UH}%    f(\    \YX    Y    HEHEHMHM8  A    *  HMH}HuL    xu	HE    H}EM            EEHEHEЃxu    \MEf(Y    Uf(Y    X]Y    Y    \UH}%    f(\    \YX    Y    Ef(Y    Uf(Y    XMY    Y    \UEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$txuID$        A\D$HE@I$HHEIIIAE    Hu        LE    M} LXL`LhLpHxÐ<  fff.     UHH   HPLHL@L8L0H}HuHU    x    pE    M~HcH}    f~HcH}    	   HM;O~UHH         f.         ZHuD1    ZH}L9HHH9|Ay   1A    E1     H}fnY            UY    ]Y    %    f(\E-    f(\M\Y    ]\    Y    f(\]    EME    f.E   Mf(YUf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(    Y        \Ef.rAǅ       oAǅ       bEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$Aǅ       txufID$    IIAEAy   1A    E1H}fnY            Uf(Y    Ef(Y    XX    MY    Y    \X    Ef(\    f(Y-    f(\%    f(Y    XY%    Y    \H}f(f(h`    ME    `h    f.   Mf(YUf(Y\f(YXf(YXf(Yf(Yf(Y\fD(DYAXAl$YY\A$f(    Y        \Ef.rAǅ       jfAǅ       [ f(YXf(Yf(Yf(Y\f(YXAL$YY\A$$Aǅ       txu	ID$    IIAEǅ\(   pExMEEMMAy   1A    HE    A    E1f     A       HMH}HuL    u
HE    fH}EM            ]]UUH}%    f(\    \YX    Y    HEHEHMHM"  A       HMH}HuL    H}EM            Ef(Y    Uf(Y    X]Y    Y    \UH}%    f(\    \YX    Y    HEHEHMHMO  A    A  HMH}HuL    xuHE    H}EM            EEHEHEЃxu    \MfEf(Y%    ]f(Y    XeY    Y    \]H}mf(\uf(\f(Yf(Y\X    YYX    Ef(Y    Uf(Y    XMY    Y    \UEf(YUf(Y\f(YXf(YXf(YYY\f(YXAl$YY\A$txuID$        A\D$HE@I$HHEIIIAEl    Hu        LE    Ay   1A    HE    A    E1A       HMH}HuL    u
HE    fH}EM            Ef(Y%    ]f(Y    XeY    Y    \]H}mf(\uf(\f(Yf(Y\X    YYX    HEHEHMHM!  A       HMH}HuL    H}EM            ]f(Y%    Ef(Y    XeY    Y    \]H}mf(\uf(\f(Yf(Y\X    YYX    HEHEHMHM8  A    *  HMH}HuL    xu	HE    H}EM            EEHEHEЃxu    \MEf(Y    Uf(Y    X]Y    Y    \UH}%    f(\    \YX    Y    Ef(Y    Uf(Y    XMY    Y    \UEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$txuID$        A\D$HE@I$HHEIIIAE?    Hu        LE    \\ L0L8L@LHHP <  @ UHH   HxLpLhL`LXH}HuHU~HcH}    ~HcH}    	   HM;O~YHH         fffff.         ZHuD1    ZH}L9HHH9|Ay   1A    E1     H}fnY            UY    U]Y    %    f(\E    \M\    Y    \    Y    f(Xe\]    EME    f.E   Ef(YUf(Y\f(YXf(YXA\$YY\A$    \f.rAǅ          Aǅ       tfEf(YUf(Y\YXf(YXAT$YY\A$    f.EvAǅ       Aǅ       txu	ID$    IIAE&Ay   1A    E1D  H}fnY            EY    UY    f(X    XM\XEf(\Y%    f(\    Y    f(X]\H}f(e    ME    e    f.vXEf(YUf(Y\YXf(YXAT$YY\A$Aǅ       Qf(YMf(Y\YXf(YXAL$YY\A$Aǅ       txu	ID$    IIAEeE(   Ay   E1A    HE    A    1ffffff.            HMH}HuL    H}EM            ]]UUH}%    f(\    \X    HEHEHMHM         HMH}HuL    H}EM            ]Y    ]UY    UH}%    f(\    \X    HEHEHMHMM         HMH}HuL    H}EM            ]]%    f(\MMH}    f(\f(\\U    HEHE    \EE          HMH}HuL    H}EM            %    f(\]]f(\MMH}    f(\\M    HEHE    \EEEMf(YXAT$YY\A$EtAxuID$    "f    A\D$HE@I$HAHEIIHAE    Hu        LE    Ay   1A    HE    A    E1D  A       HMH}HuL    H}EM            ]Y    ]eY%        f(\mH}    f(\\\    HEHEHMHM   A       HMH}HuL    xu	HE    H}EM            EEHEHExu    \MUY    EY    f(X]\UH}            EY    MY    f(XU\EEf(YUf(Y\YXf(YXAT$YY\A$txuID$        A\D$HE@I$HHEIIIAE    Hu        LE    M} LXL`LhLpHxÐ9  fff.     UHH   H]LxLpLhL`H}HuHU~HcH}    ~HcH}    	   HM;O~LHH             ZHuD1    ZH}L9HHH9|Ay   1A    E1     H}fnY            UY    U]Y    %    f(\E    \M\    Y    \    Y    f(Xe\]    EME    f.E   Ef(YUf(Y\f(YXf(YXA\$YY\A$    \f.rAǅ          Aǅ       tfEf(YUf(Y\YXf(YXAT$YY\A$    f.EvAǅ       Aǅ       txu	ID$    IIAE&Ay   1A    E1D  H}fnY            MY    UY    f(X    XE\XMf(\Y    f(\    Y    f(Xe\U    EME    f.ErXEf(YUf(Y\YXf(YXAT$YY\A$Aǅ       VEf(YUf(Y\YXf(YXAT$YY\A$Aǅ       txu	ID$    IIAEoE(   Ay   E1A    HE    A    1f            HMH}HuL    H}EM            ]]UUH}%    f(\    \YX    Y    HEHEHMHM         HMH}HuL    H}EM            Ef(Y    Uf(Y    X]Y    Y    \UH}%    f(\    \YX    Y    HEHEHMHM         HMH}HuL    H}EM            ]]    f(\UUH}%    f(\\YX    Y    Ef(Y    Uf(Y    XMY    Y    \U   f       HMH}HuL    H}EM                f(\]]\UUH}    f(\YX    YM    Ef(Y    Uf(Y    XMY    Y    \UEMf(YXf(Yf(Yf(Y\f(YXA\$YY\A$EtAxuID$        A\D$HE@I$HAHEIIHAE.    Hu        LE    Ay   1A    HE    A    E1 A       HMH}HuL    H}EM            Uf(Y    Ef(Y    X]Y    Y    \UH}%    f(\    \YX    Y    HEHEHMHM  A       HMH}HuL    xuHE    H}EM            EEHEHEЃxu    \M UY    EY    f(X]\UH}%    f(\    \X    EY    MY    f(XU\EEf(YUf(Y\YXf(YXAT$YY\A$txu ID$        A\D$HE@I$HHEIIIAE    Hu        LE    M} &L`LhLpLxH]9       UHH   H]LxLpLhL`H}HuHU~HcH}    ~HcH}    	   HM;O~LHH             ZHuD1    ZH}L9HHH9|Ay   1A    E1     H}fnY            UY    MY    M    \E    \]f(\    Ef(\    ]f(U    Y    f.E   UEf(YXf(Yf(Yf(Y\f(YXA\$YY\A$$f(    Y    Mf.rAǅ          Aǅ          Ef(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YXA\$YY\A$Ef.    vAǅ       Aǅ       txu	ID$    IIAEAy   1A         H}fnY            Ef(Y    Uf(Y    XX    Y    Y    \X    f(YXf(Yf(Yf(Y\f(YXA\$YY\A$uH        IAE'E(   Ay   E1A    HE    A    1ې       HMH}HuL    H}EM            ]]UUH}%    f(\    \YX    Y    HEHEHMHM         HMH}HuL    H}EM                f(\]]\UUH}    f(\YX    YM    HEHEHMHMw         HMH}HuL    H}EM            Ef(Y    Uf(Y    X]Y    Y    \UH}%    f(\-    f(\X    HEHE    \EE           HMH}HuL    H}EM            ]]UUH}%    f(\-    f(\X    HEHE    \EEАEMf(YXAT$YY\A$EtAxuID$        A\D$HE@I$HAHEIIHAE    Hu        LE    Ay   1A    A    A    fD  HMH}HuL    uHE    H}EM                \]]UUH}    f(\X    EEMMf(Yf(Y\YXf(YXf(Yf(Yf(Y\f(YXA\$YY\A$txuID$        A\D$AGI$I IIIAE    Hu        LE    M} L`LhLpLxH] 0  @ UHH   HHL@H}HuHUHPLEHPX\    \    1f(f(`X    X`f.    ztQ    \f(    Y    Y           1       X`Åu2f(Y    f(Y    XY    Y    \nu9f(Y    f(Y    Xf(Y    Y    \3 u+f(Y    f(f(Y        \ f(Y    f(Y    XX    Y    Ef(Y    f(Y    \X    Y    MY    xY    pf(f(    hME    1f.hG     x    E1f.ȸDGpf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    vhH}EM            EEHEHE    1f.ȺGD1     \M  HE    HE      ME        YUE1f.иDGA   t=EYUf(Y    XeEYY%    \UEf(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    vaH}EM            EEHEHE    1f.ȺGD1   t\MHE    HE    A   t"HEEHE    \M2fEY    MEY        \EuFEf(Y    Uf(Y    XMY    Y    \UnuFEf(Y    Uf(Y    XMY    Y    \E#uHEEHE    \MH}    HU    L@HHf=  UHH  H LH`HhHHHLELMH@\    (\    1f(      f.    zt]    \(f(    Y    Y           1        ÅuS%        f((Yf(YX((YY\f(   fuN%        f(f(Y(YX((YY\f(=u8%        f(f(Y((Y\f((    f(Y5    f(YXX-    =    YmfD(DYf(YD\DX    DYDEf(YfD(DYAXYmYY\YM-    YXYPY8Y0f(    (ME    1f.(G   v  8    E1f.ȸDG0f(YXf(Yf(Yf(Y\f(YX]YY\MHUHpLEH`HH    px    f.    q  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\PYYUY]XXY\YXYPX08    HEHEHMHMh  HE    HE        HH     XYMYPE   ME        YUE1f.иDGA   tpEY    ]YXeE]YY\]EY]YXeEYMY\MEf(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHpLEH`Hh    px    f.    \  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\EYYUY]XeY\YMYUXU]    HEHEHMHM HE    HE    HE    HE    A   t=HEEHE    f(\UHMEHM\MW     MYUMY    f(\]UY]UY\MH}EXMXeX%    f(Y]f(Y\YX        f(\EEf(\UUH}    f(\E\MXU]    HEHEHMHMu}    MY    ]YXeM]YY\]MY]YXeMYEY\E   uz    MY    ]YXeM]YY\]MY]YXeMYUY\U=u8HEEHE    f(\UHMEHM\MH}    HUHM       MEHEf(Yf(hYXpXY Y\ HɅLH  )       UHH   HXH}HuHUH`LEH` f.    v1    !       H`C    Y    X    Kf.v1    #           H`f.@v1            H`Pf(Y    Ef(Y    E\    f(Y        \f(YXY    xY    Y\Y    p    hME    1f.hG   J  pxf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    f(\E%    f(\MXU]    HEHE    \EE  Ef(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    HU    HX6  fff.     UHH   H(HpHxHXH0LELMH0 f.    v1    !       H0C    Y    X    Kf.v1    #            H0f.@v1            H0Pf(Y    Ef(Y    E    %    f(Yh-    f(Y`\    f(Y\f(YXYHYY\Y@    8ME    1f.8G     @Hf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMLEHpHX    ME    f.    _  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}UY    MY]Y    EY\`YYUY]XhY\YhY`X@H    HEHEHMHMFHE    HE        HX     hYMY`EH}EXMXeX%    f(Y]f(Y\YX    %    f(\EEf(\MMH}    f(\Ef(\MXU]    HEEHE    f(\UHMHM\MM  Ef(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMLEHpHx    ME    f.    ;  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MfH}MY    EYUY    ]Y\Y    YMYUXY    U]    HEHEHMHM HE    HE    HE    HE    H}    HUHM       MEHE@ f(XYf((YXpXYY\HɅH(f0  UHH   HHL@H}HuHUHPLEHPX\    \    1f(f(`X    X`f.    ztQ    \f(    Y    Y           1       X`Åu2f(Y    f(Y    XY    Y    \nu9f(Y    f(Y    Xf(Y    Y    \3 u+f(Y    f(f(Y        \ f(Y    f(Y    XX    Ef(Y    f(Y    \X    MY    xY    pf(f(    hME    1f.hG     x    E1f.ȸDGpf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    vhH}EM            EEHEHE    1f.ȺGD1     \Mz  HE    HE    e  ME        YUE1f.иDGA   t=EYUf(Y    XeEYY%    \UEf(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    vaH}EM            EEHEHE    1f.ȺGD1   t\MHE    HE    A   tFEf(Y    Uf(Y    XMY    Y    \UDEf(Y    Uf(Y    XMY    Y    \UH}    f(\E    \MUYX    Y]    HEHEHMHMuGEf(Y    Uf(Y    XMY    Y    \UquFEf(Y    Uf(Y    XMY    Y    \U%u HEEHE    \MfH}    HU    L@HHf=       UHH  H LH`HhHHHLELMH@\    (\    1f(      f.    zt]    \(f(    Y    Y           1        ÅuS%        f((Yf(YX((YY\f(   fuN%        f(f(Y(YX((YY\f(=u8%        f(f(Y((Y\f((    f(Y5    f(YXX-    mf(Yf(Y\X=    }f(Yf(YXmYY\M-    YXYPY8Y0f(    (ME    1f.(G   s  8    E1f.ȸDG0f(YXf(Yf(Yf(Y\f(YX]YY\MHUHpLEH`HH    px    f.    q  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\PYYUY]XXY\YXYPX08    HEHEHMHM  HE    HE        HH     XYMYPE  ME        YUE1f.иDGA   tpEY    ]YXeE]YY\]EY]YXeEYMY\MEf(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHpLEH`Hh    px    f.    ]  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\EYYUY]XeY\YMYUXU]    HEHEHMHM HE    HE    HE    HE    A   tz    MY    ]YXeM]YY\]MY]YXeMYEY\Ex    MY    ]YXeM]YY\]MY]YXeMYEY\EH}EY    MY    eY%    X%    f(Y]Y    f(Y\YX        f(\EEf(\UUH}    f(\E\MUYX    Y]    HEHEHMHM}       MY    ]YXeM]YY\]MY]YXeMYEY\E   uz    MY    ]YXeM]YY\]MY]YXeMYEY\E@u;HEEHE    f(\UHMEHM\M H}    HUHM       MEHE    f(XYf((YXpXYY\HɅLH  &       UHH   HpH}HuHUHMLEHE f.    v1    !       H]C    Y    X    Kf.v1    #           HEf.@v1            HEP\    f(Y        \f(YXY    EY    Y\Y    M    xHE@    1f.xG   v  EMf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    f(\E    \MUYX    Y]    Ef(Y    Uf(Y    XMY    Y    \U  HE f(YPf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    v_H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    HU    HpÐ3  UHH   H0HpHxHXHMLELMHE f.    v1    !       H]C    Y    X    Kf.v1    #           HEf.@v1                    f(Yh%    f(Y`HEh\-    f(Y\f(YXYHYY\Y@    8HE@    1f.8G   n  @Hf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMLEHpHX    ME    f.    _  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}UY    MY]Y    EY\`YYUY]XhY\YhY`X@H    HEHEHMHMFHE    HE        HX     hYMY`EH}EY    MY    eY%    X%    f(Y]Y    f(Y\YX        f(\EEf(\UUH}    f(\E\MUYX    Y]        MY    ]YXeM]YY\]MY]YXMYEYU\E  HE f(YPf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMLEHpHx    ME    f.    ,  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}MY    EYUY    ]Y\YMYUXHEX    HEHEHMHM HE    HE    HE    HE    H}    HUHM       MEHEf(XYf((YXpXYY\HɅH0f0  UHH   HHL@H}HuHUHPLEHPX\    \    1f(f(`X    X`f.    ztQ    \f(    Y    Y           1       X`Åu2f(Y    f(Y    XY    Y    \nu9f(Y    f(Y    Xf(Y    Y    \3 u+f(Y    f(f(Y        \ f(Y    f(Y    XX    Ef(Y    f(Y    \X    MY    xY    pf(f(    hME    1f.hG     x    E1f.ȸDGpf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    vhH}EM            EEHEHE    1f.ȺGD1   t  \Mf  HE    HE    Q  ME        YUE1f.иDGA   t=EYUf(Y    XeEYY%    \UEf(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    vaH}EM            EEHEHE    1f.ȺGD1   t\MHE    HE    A   t2EY    MY    f(XU\EDEf(Y    Uf(Y    XMY    Y    \UH}    f(\E    \MUYX    Y]    HEHEHMHMuFEf(Y    Uf(Y    XMY    Y    \UnuFEf(Y    Uf(Y    XMY    Y    \E#uHEEHE    \MH}    HU    L@HHÐ=  UHH  H LH`HhHHHLELMH@\    (\    1f(      f.    zt]    \(f(    Y    Y           1        ÅuS%        f((Yf(YX((YY\f(   fuN%        f(f(Y(YX((YY\f(=u8%        f(f(Y((Y\f((    f(Y5    f(YXX-    mf(Yf(Y\X=    }f(Yf(YXmYY\M-    YXYPY8Y0f(    (ME    1f.(G   s  8    E1f.ȸDG0f(YXf(Yf(Yf(Y\f(YX]YY\MHUHpLEH`HH    px    f.    q  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\PYYUY]XXY\YXYPX08    HEHEHMHM  HE    HE        HH     XYMYPE~  ME        YUE1f.иDGA   tpEY    ]YXeE]YY\]EY]YXeEYMY\MEf(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHpLEH`Hh    px    f.    ]  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\EYYUY]XeY\YMYUXU]    HEHEHMHM HE    HE    HE    HE    A   tV    MYUYf(X]\MUYYEf(XM\Uz    MY    ]YXeM]YY\]MY]YXeMYEY\EfH}EY    MY    eY%    X%    f(Y]Y    f(Y\YX        f(\EEf(\UUH}    f(\E\MUYX    Y]    HEHEHMHMu}    MY    ]YXeM]YY\]MY]YXeMYEY\E   uz    MY    ]YXeM]YY\]MY]YXeMYUY\U=u8HEEHE    f(\UHMEHM\MH}    HUHM       MEHEf(Yf(hYXpXY Y\ HɅLH  &       UHH   HpH}HuHUHMLEHE f.    v1    !       H]C    Y    X    Kf.v1    #           HEf.@v1            HEP\    f(Y        \f(YXY    EY    Y\Y    M    xHE@    1f.xG   b  EMf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    f(\E    \MUYX    Y]    EY    MY    f(XU\E  HE f(YPf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    HU    Hpf3  @ UHH   H0HpHxHXHMLELMHE f.    v1    !       H]C    Y    X    Kf.v1    #           HEf.@v1                    f(Yh%    f(Y`HEh\-    f(Y\f(YXYHYY\Y@    8HE@    1f.8G   N  @Hf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMLEHpHX    ME    f.    _  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}UY    MY]Y    EY\`YYUY]XhY\YhY`X@H    HEHEHMHMFHE    HE        HX     hYMY`EH}EY    MY    eY%    X%    f(Y]Y    f(Y\YX        f(\EEf(\UUH}    f(\E\MUYX    Y]        MYUYf(X]\MUYYEf(XM\U  HE f(YPf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMLEHpHx    ME    f.    ,  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}MY    EYUY    ]Y\YMYUXHEX    HEHEHMHM HE    HE    HE    HE    H}    HUHM       MEHEf(XY YXhXYY\HɅH0f3  @ UHH   H8L0H}HuHpH@LE    E    MH@`\%    \    1f(f(PxH    HxPf.    ztY    \f(    Y    Y           1       HxPÅu2f(Y%    f(Y    XY    Y    \iu6f(Y    f(Y%    Xf(Y    Y    \.u)f(Y    f(f(Y        \ѐY%    hY    `f(f(x    xXf(E    x1f.XG      h    E1f.ȸDG`f(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hp    ME    f.    vhH}EM            EEHEHE    1f.ȺGD1     \M  HE    HE      f(Ex    x    YUE1f.иDGA   t3EYf(Y    XeEYY%    \f(YMf(Y\YXf(YXf(Yf(Yf(Y\f(YXUYY\EHUHMH}Hu    ME    f.    vdH}EM            EEHEHE    1f.ȺGD1   t\M HE    HE    A   tGEf(Y    Uf(Y    XMY    Y    \UEEf(Y    Uf(Y    XMY    Y    \UH}e]f(\muf(\f(Yf(Y\X    YYX    HEHEHMHMuFEf(Y    Uf(Y    XMY    Y    \UpuHEf(Y    Uf(Y    XMY    Y    \E%fuHEEHE    \MH}    HU    L0H8 =  @ UHH   HLHPHXH8HLELM    E    MH@\    \    1f(      f.    zt]    \f(    Y    Y           1        ÅuQ%        f(Yf(YXYY\f(   uN%        f(f(YYXYY\f(=u8%        f(f(YY\f(    f(Y5    f(YXX-    mf(Yf(Y\X=    }f(Yf(YXmYY\M-    YHY@Y(Y f(    ME    1f.G     (    E1f.ȸDG f(YXf(Yf(Yf(Y\f(YXxYY\pHpH`LEHPH8    `h    f.      H}`h            UUMMH}Y    EYY    ]Y\YMYUX`h    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    pY]Y    xY\@YYxYpXHY\YHY@X (    HEHEHMHMf  fHE    HE        H8     HYMY@E  ME        YUE1f.иDGA   tpEY    ]YXeE]YY\]EY]YXeEYMY\MEf(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YXxYY\pHpH`LEHPHX    `h    f.    h  H}`h            UUMMH}Y    EYY    ]Y\YMYUX`h    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    pY]Y    xY\EYYxYpXeY\YMYUXU]    HEHEHMHM HE    HE    HE    HE    A   t}    MY    ]YXeM]YY\]MY]YXeMYEY\E{     MY    ]YXeM]YY\]MY]YXeMYEY\EH}ef(Y]f(Y\X    EYf(YXmY\YMYUXmYUY\X-    f(YY]YeXf(Y\YX        f(\MM\EEH}e]f(\muf(\f(Yf(Y\X    YYX    HEHEHMHMu}    MY    ]YXeM]YY\]MY]YXeMYEY\E   uz    MY    ]YXeM]YY\]MY]YXeMYUY\U=u8HEEHE    f(\UHMEHM\MH}    HUHM       MEHEfD  f(Yf(hYXpXY Y\ HɅLH )       UHH   HPH}HuHxHMLE    E    MHE f.    v1    !       H]C    Y    X    Kf.v1    #           HEf.@v1            HEP\    f(Y        \f(YXY    hY    Y\Y    `    XHE@    1f.XG     `hf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMH}Hx    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}e]f(\muf(\f(Yf(Y\X    YYX    Ef(Y    Uf(Y    XMY    Y    \U  HE f(YPf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    HU    HPf3  fff.     UHH   H HpHxHHHMLELM    h    `HE f.    v1    !       H]C    Y    X    Kf.v1    #           HEf.@v1                    f(YX%    f(YPHEh\-    f(Y\f(YXY8YY\Y0    (HE@    1f.(G     08f(YXf(Yf(Yf(Y\f(YX]YY\EHUHMLEHpHH    ME    f.    _  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}UY    MY]Y    EY\PYYUY]XXY\YXYPX08    HEHEHMHMFHE    HE        HH     XYMYPEH}`f(Yhf(Y\X    EYf(YXmY\YMYUXmYUY\X-    f(YY]YeXf(Y\YX        f(\MM\EEH}`]f(\huf(\f(Yf(Y\X    YYX        MY    ]YXeM]YY\]MY]YXMYEYU\E  HE f(YPf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMLEHpHx    ME    f.    .  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MfH}MY    EYUY    ]Y\YMYUXHEX    HEHEHMHM HE    HE    HE    HE    H}    HUHM       MEHEf(Yf(hYXpXY Y\ HɅH f0  UHH   HPLHH}HuHUHXLEHXP\    \    1f.    v   f.    vfu    \f(f(<uf(f(    \!u    f(\f(\f(f(X    Ef(X    f(Y    f(Y%    XxY    Y    \p`    `hf(E    `1f.hG     x    E1f.ȸDGpf(Yf(Y\YXf(YXEYY\UHUHMH}Hu    ME    f.    vhH}EM            EEHEHE    1f.ȺGD1     \M  HE    HE      EE1f.øDGA   t    \Mf(f(YMf(Y\YXf(YXMYY\EHUHMH}Hu    ME    f.    vaH}EM            EEHEHE    1f.ȺGD1   t\MHE    HE    A   t HEEHE    \M0EY    MEY        \EH}    f(\E    \MXU]    HEHEHMHMu8EY    MY    f(XU\E    uKEf(Y    Uf(Y    XMY    Y    \E   fuFEf(Y    Uf(Y    XMY    Y    \U5u0EY    MY    f(XU\EH}    HU    LHHPf=       UHH   HLH`HhHHH LELMH P\    \    1f.    v   ff.    v u           u"    %    f(\f(f(Xu&    %    f(f(f(\f(-u(%    f(    f(\f(\f(f(X%    ef(X-    m]E%    f(Y5    f(YXXYY\Pf(Yf(YX8YY\0    (ME    1f.(G   c  8    E1f.ȸDG0f(Yf(Y\YXf(YXEYY\UHUHpLEH`HH    px    f.    t  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\M H}UY    MY]Y    EY\PYYUY]XXY\YXYPX08    HEHEHMHM  HE    HE    HHQ QXYMYPE  fEE1f.EDGA   t1    f(\U]U]\MMEfEf(YUf(Y\YXf(YXUYY\MHUHpLEH`Hh    px    f.    \  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\EYYUY]XeY\YMYUXU]    HEHEHMHM HE    HE    HE    HE    A   t:HEEHE    f(\UHMEHM\MT    MYUMY    f(\]UY]UY\MH}EXMXeX%    f(Y]f(Y\YX        f(\EEf(\UUH}    f(\E\MXU]    HEHEHMHMuY    MYUYf(X]\MUYYEf(XM\U]  u}    MY    ]YXeM]YY\]MY]YXeMYUY\U   uz    MY    ]YXeM]YY\]MY]YXeMYEY\E\uW    MYUYf(X]\MUYYEf(XM\U H}    HUHM       MEHE    Yf(`YXhPYY\HɅLH   fff.     UHH   H}HuHUHMLEHE X    Hf.v1           HE f.    v1    !       f    HEf.@v1           HEP\    f(Y    \    f(Y    XEY    Y    \M    xHE@    1f.xG   9  Ef(YUf(Y\YXf(YXUYY\MHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    f(\E%    f(\MXU]    HEHE    \EE   HE f(YPf(Y\YXf(YXUYY\MHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    HU    Ð,  UHH   HpHxHXHMLELMHE X    Hf.v1           HE f.    v1    !           HEf.@v1               f(Y        f(Y    Xhf(Y    f(Y    \`HE`\%    f(Y\    f(YXHYY\@    8HE@    1f.8G     @f(YHf(Y\YXf(YXUYY\MHUHMLEHpHX    ME    f.    _  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}UY    MY]Y    EY\`YYUY]XhY\YhY`X@H    HEHEHMHM=HE    HE    HXQ QhYMY`EH}EXMXeX%    f(Y]f(Y\YX    %    f(\EEf(\MMH}    f(\Ef(\MXU]    HEEHE    f(\UHMHM\MM  HE f(YPf(Y\YXf(YXUYY\MHUHMLEHpHx    ME    f.    /  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}MY    EYUY    ]Y\YMYUXHEX    HEHEHMHM# HE    HE    HE    HE    H}    HUHM       MEHE    f(XYf((YXpXYY\HɅÐ0       UHH   HPLHH}HuHUHXLEHXP\    \    1f.    v   f.    vftXu    \f(f(=uf(f(    \!u    f(\f(\f(f(X    Ef(X    f(Y    f(Y%    XxY    Y    \p`    `hf(E    `1f.hG     x    E1f.ȸDGpf(Yf(Y\YXf(YXEYY\UHUHMH}Hu    ME    f.    vhH}EM            EEHEHE    1f.ȺGD1     \M  HE    HE      EE1f.øDGA   t    \Mf( f(YMf(Y\YXf(YXMYY\EHUHMH}Hu    ME    f.    vaH}EM            EEHEHE    1f.ȺGD1   t\MHE    HE    A   tFEf(Y    Uf(Y    XMY    Y    \UDEf(Y    Uf(Y    XMY    Y    \Uu7EY    MY    f(XU\E   fuKEf(Y    Uf(Y    XMY    Y    \E   fuFEf(Y    Uf(Y    XMY    Y    \U5u0EY    MY    f(XU\EH}    HU    LHHPf=       UHH   HLH`HhHHH LELMH P\    \    1f.    v   ff.    v u           u"    %    f(\f(f(Xu&    %    f(f(f(\f(-u(%    f(    f(\f(\f(f(X%    ef(X-    m]E%    f(Y5    f(YXXYY\Pf(Yf(YX8YY\0    (ME    1f.(G   c  8    E1f.ȸDG0f(Yf(Y\YXf(YXEYY\UHUHpLEH`HH    px    f.    t  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\M H}UY    MY]Y    EY\PYYUY]XXY\YXYPX08    HEHEHMHMd  HE    HE    HHQ QXYMYPE"  fEE1f.EDGA   t1    f(\U]U]\MMEfEf(YUf(Y\YXf(YXUYY\MHUHpLEH`Hh    px    f.    \  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\EYYUY]XeY\YMYUXU]    HEHEHMHM HE    HE    HE    HE    A   tz    MY    ]YXeM]YY\]MY]YXeMYEY\Ex    MY    ]YXeM]YY\]MY]YXeMYEY\EH}EY    MY    eY%    X%    f(Y]Y    f(Y\YX        f(\EEf(\UUH}    f(\E\MUYX    Y]    HEHEHMHMfu\    MYUYf(X]\MUYYEf(XM\U]   u}    MY    ]YXeM]YY\]MY]YXeMYUY\U   uz    MY    ]YXeM]YY\]MY]YXeMYEY\EYuT    MYUYf(X]\MUYYEf(XM\UH}    HUHM       MEHEffff.     f(Yf(hYXpXY Y\ HɅLH        UHH   H}HuHUHMLEHE X    Hf.v1           HE f.    v1    !       f    HEf.@v1           HEP\    f(Y    \    f(Y    XEY    Y    \M    xHE@    1f.xG   j  Ef(YUf(Y\YXf(YXUYY\MHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    f(\E    \MUYX    Y]    Ef(Y    Uf(Y    XMY    Y    \U   HE f(YPf(Y\YXf(YXUYY\MHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    HU    ,  UHH   HpHxHXHMLELMHE X    Hf.v1           HE f.    v1    !           HEf.@v1               f(Y        f(Y    Xhf(Y    f(Y    \`HE`\%    f(Y\    f(YXHYY\@    8HE@    1f.8G   Y  @f(YHf(Y\YXf(YXUYY\MHUHMLEHpHX    ME    f.    _  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}UY    MY]Y    EY\`YYUY]XhY\YhY`X@H    HEHEHMHM=HE    HE    HXQ QhYMY`EH}EY    MY    eY%    X%    f(Y]Y    f(Y\YX        f(\EEf(\UUH}    f(\E\MUYX    Y]        MY    ]YXeM]YY\]MY]YXMYEYU\E  HE f(YPf(Y\YXf(YXUYY\MHUHMLEHpHx    ME    f.    /  H}EM            UUMMH}Y    EYY    ]Y\YMYUXU]    EEHEHE    1f.MȺG   tf(\UU\MH}MY    EYUY    ]Y\YMYUXHEX    HEHEHMHM# HE    HE    HE    HE    H}    HUHM       MEHE    f(Yf(hYXpXY Y\ HɅÐ0       UHH   HXLPH}HuHUH`LEH`@\    x\    p1    f.    ztI    \xp    Y    Y           1       ÅuUxf(Y    pf(Y    XxY    Y    \pF  uVpf(Y    xf(Y    XxY    Y    \p      uUxf(Y    pf(Y    XxY    Y    \p   uRxf(Y    pf(Y    XxY    Y    \p1u,    f(\xx\ppxf(Y    pf(Y    XX    Uf(Y    f(Y    \X    ]    hME    1f.hG   :  x    E1f.ȸDGpf(Yf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\UHUHMH}Hu    ME    f.    vhH}EM            EEHEHE    1f.ȺGD1   &  \M  HE    HE      ME    Y    E1f.EDGA   tDEf(Y    Uf(Y    XMY    Y    \UEMf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMH}Hu    ME    f.    vaH}EM            EEHEHE    1f.ȺGD1   t\MHE    HE    A   t HEEHE    \M0EY    MEY        \EH}    f(\E    \MXU]    HEHEHMHMuJEf(Y    Uf(Y    XMY    Y    \U  uKEf(Y    Uf(Y    XMY    Y    \E   f   uFEf(Y    Uf(Y    XMY    Y    \UquGEf(Y    Uf(Y    XMY    Y    \U&u     f(\MM\EEH}    HU    LPHXÐ=  @ UHH   HLH`HhHHH LELMH @\    8\    01    f.    ztI    \80    Y    Y           1       Åui    X    P8Y0YX88Y0Y\0  ui    X    P0Y8YX88Y0Y\0P  u'    X    P&  fuk    X    P8Y0YX88Y0Y\0   fuf    X    P8Y0YX88Y0Y\0IuD    X    Pf(\88\008    f(Y0%    f(YXX    ]f(Yf(Y\X-    mXYPYX]YPYX\U    (ME    1f.(G     8    E1f.ȸDG0f(Yf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\UHUHpLEH`HH    px    f.    t  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\PYYUY]XXY\YXYPX08    HEHEHMHMI   HE    HE        HH     XYMYPE  ME    Y    E1f.EDGA   tx    MY    ]YXeM]YY\]MY]YXeMYEY\EEMf(YXf(Yf(Yf(Y\f(YX]YY\EHUHpLEH`Hh    px    f.    \  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺGD1   tf(\UU\MH}UY    MY]Y    EY\EYYUY]XeY\YMYUXU]    HEHEHMHM HE    HE    HE    HE    A   t:HEEHE    f(\UHMEHM\MT    MYUMY    f(\]UY]UY\MH}EXMXeX%    f(Y]f(Y\YX        f(\EEf(\UUH}    f(\E\MXU]    HEHEHMHMu}    MY    ]YXeM]YY\]MY]YXeMYEY\E  u}    MY    ]YXeM]YY\]MY]YXeMYEY\EK  B  u}    MY    ]YXeM]YY\]MY]YXeMYEY\E   uz    MY    ]YXeM]YY\]MY]YXeMYEY\EAu<    f(\MMf(\UUf(\MM\EEH}    HUHM       MEHE Yf(`YXhPYY\HɅLH &  fff.     UHH   HpH}HuHUHMLEHE f.    v1    !       H]C    Y    \    f.v1    #           HEf.@v1                HEX\f(Y    \    f(YXEY    Y\M    xHE@    1f.xG   `  Ef(YUf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    f(\E%    f(\MXU]    HEHE    \EE   HE Hf(YXf(Yf(Yf(Y\f(YX]YY\EHUHMH}Hu    ME    f.    v^H}EM            EEHEHE    1f.ȺG   t\MHE    HE    H}    HU    HpÐ3       UHH   H0H`HhHXHMLELMHE f.    v1    !       H]C    Y    \    f.v1    #           HEf.@v1                HEX\f(Y    \    f(YXHY    Y\@    U    ]    8HE@    1f.8G   @  @f(YHf(Y\YXf(YXf(Yf(Yf(Y\f(YX]YY\MHUHpLEH`HX    px    f.    k  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺG   tf(\UU\MH}MY    UY]Y    EY\f(Y    YMY]Xf(Y%    \Y    Y    X@H    HEHEHMHMGHE    HE        HX     f(Y    MY    EH}EXMXeX%    f(Y]f(Y\YX    %    f(\EEf(\MMH}    f(\Ef(\MXU]    HEHE    f(\MMHMMHM\E  HE Hf(YXf(Yf(Yf(Y\f(YX]YY\EHUHpLEH`Hh    px    f.    \  H}px            UUMMH}Y    EYY    ]Y\YMYUXpx    EEHEHE    1f.MȺG   tf(\UU\MH}UY    MY]Y    EY\EYYUY]XeY\YMYUXHEX    HEHEHMHM HE    HE    HE    HE    H}    HUHM       MEHEfff.     f(XYf((YXpXYY\HɅH0             9RFq?   Q?      ?      ?        UY?       9RFq?l,??9RF߁?3Ey?3Eyҿ   ܿпLXz3Ey?LXz?      ࿮`?      UUUUUU?      ?      ?LXz?        vS?                        >p@5suAFB6	C0|\C            A)A.(BH+IiB.1B   9RFq?    )\?3Ey?LXz?9RF߁?3Ey?    )\߿8*xҿ3Eyҿ      ډpVX?LXz      ;f?UUUUUU?;f?      ?      ?LXz?        >?                        y??W:=xp;
z[9            FA{dG@/A}u5@-C?ri ?   9RFq?   Q?3Ey?LXz?9RF߁?3Ey?   Q޿(Jwѿ3EyҿLXz      HG?UY?      ?;f濑}?UUUUUU?;f?      ?      ?LXz?        FYO?        y>ֽ;ʔ| s#
QӻqkRE            5?u;>5iuA_xyʺa   _/[?+]w?9RFq?   Q?3Ey?LXz?9RF߁?3Ey?   Q޿(Jwѿ3EyҿLXzP/7?O/7?^Zu#?UY?w?^Zu#⿚?P/7ӿTDoUUUUUU?a-!r?      ?      ?LXz?        FYO?I=&`ƞ>\T(            5=Њ:/a&йgdLW      Q?     ?{z?  Q޿                 ?            ?      ?;f?        O-?=@m_@ F?w0=w
WA<            =@m_@ F?w0=w
WA<      Q?     ?{z?  Q޿           ࿪LXz?UUUUUU?      ?LXz뿑}?      ?      ?;f?        O-?        =<N	}"Eoo-+            ѱ?4=
iOZ7?Z
 #   9RF߁?    )\?9RFq?    )\߿?4(3Ey?LXz?UUUUUU?>?      ?      ?        ډpVX?5?u;>5iuA_xyʺa            ?",c=#:gzںEג          @m0_?3Ey?3Ey?LXz?UUUUUU?      ?      LXz뿪LXz?                      m0_?3Ey?3Ey?LXz?      @UUUUUU?      ?      @            ?LXz      ࿪LXz?        x>1/2; Outside fundamental region               y>|z|/2; Outside fundamental region             y<0;  Outside fundamental region        p   ?   |=   |۽3Ey?3Ey?LXz뿪LXz?UUUUUU?      ?      ?        x>1/2; Outside fundamental region               y>|z|/2; Outside fundamental region             y<0;  Outside fundamental region        p   ?   |=   |۽LXz?LXz3Ey?      @UUUUUU?      ?      ?              @3Ey?              @m0_?      3Ey?LXz?UUUUUU?      ?;f?      ?LXz뿪LXz?                      m0_?      3Ey?LXz?      @UUUUUU?      @      ?      ?;f?      ?LXz뿪LXz?              x>1/2; Outside fundamental region               y>|z|/2; Outside fundamental region             y<0;  Outside fundamental region        p   ?   |=   |۽3Ey?LXz뿪LXz?;f?      ?      ?LXz?UUUUUU?                x>1/2; Outside fundamental region               y>|z|/2; Outside fundamental region             y<0;  Outside fundamental region        p   ?   |=   |۽LXz?LXz3Ey?      @      ?;f?      ?      ?LXz?UUUUUU?              @              @m0_?      3Ey?LXz?UUUUUU?      ?      ?;f?;f濑}?      ?LXz뿪LXz?                      m0_?      3Ey?LXz?      @UUUUUU?      ?      ?      @;f?;fVI?}?      ?LXz      ࿪LXz?        x>1/2; Outside fundamental region               y>|z|/2; Outside fundamental region             y<0;  Outside fundamental region        p   ?   |=   |۽3Ey?      ?LXz뿪LXz?UUUUUU?}?      ?;f?      ?        x>1/2; Outside fundamental region               y>|z|/2; Outside fundamental region             y<0;  Outside fundamental region        p   ?   |=   |۽      ?LXz?LXz3Ey?      @UUUUUU?VI?}?      ?;f?      ?              @        _/[?3Ey?      @m0_?      LXz?UUUUUU?      ??^Zu#?w?^Zu#      ?LXz뿪LXz?                      _/[?m0_?      3Ey?LXz?      @UUUUUU?      ??      @^Zu#?w?^Zu#      ?LXz      ࿪LXz?        x>1/2; Outside fundamental region               y>|z|/2; Outside fundamental region             y<0;  Outside fundamental region        _/[?p   ?   |=   |۽3Ey?      ?LXz뿪LXz?UUUUUU?      ?w?^Zu#??                x>1/2; Outside fundamental region               y>|z|/2; Outside fundamental region             y<0;  Outside fundamental region        _/[?p   ?   |=   |۽      ?LXz?LXz3Ey?      @UUUUUU?      ?w?^Zu#??              @                  ?      ?      ?            ?        ;f;f?                  ?      ?      ?      @                    ?;f;f?y>x; Outside fundamental region x>1/2; Outside fundamental region               y<0; Outside fundamental region            |=p   ?   |۽          ?      ?      ?      ?        y>x; Outside fundamental region x>1/2; Outside fundamental region               y<0; Outside fundamental region            |=p   ?   |۽          ?      ?      ?      ?              @                  ?      ?UUUUUU?        LXz?      ?LXz;f;f?                        ?      ?UUUUUU?      @LXz?      ?LXzVI?        }?      ?;f;f?y>x; Outside fundamental region x>1/2; Outside fundamental region               y<0; Outside fundamental region            |=p   ?   |۽          ?      ?}?      ?      ?LXz?UUUUUU?                y>x; Outside fundamental region x>1/2; Outside fundamental region               y<0; Outside fundamental region            |=p   ?   |۽          ?      ?VI?}?      ?      ?LXz?UUUUUU?              @              @m0_?UUUUUU?            ?LXz      ?      ࿪LXz?                m0_?      @UUUUUU?      @            ?LXz      ?      ࿪LXz?        x>1/2; Outside fundamental region               x<|z|/2; Outside fundamental region             y<0;  Outside fundamental region        p   ?   |=   |۽LXz?      UUUUUU?      ?      ?        x>1/2; Outside fundamental region               x<|z|/2; Outside fundamental region             y<0;  Outside fundamental region        p   ?   |=   |۽?      @UUUUUU?LXz?            ?      ?              @                                                                  01.01         pcoco.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pcoco Gtay ctaysdd ctaysd ctays ctaydd ctayd 	ctay 
taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0  tay0 !tay0d "tay0dd #tay0s $tay0sd %tay0sdd &ctay0 'ctay0d (ctay0dd )ctay0s *ctay0sd +ctay0sdd  lau ,lau -laud .laudd /clau 0lau2 1claud 2lau2d 3claudd 4lau2dd  tay_reset 5tay_reset 6tay_resetx 7ctay_reset 8ctay_resetx  tay0_reset 9tay0_reset :tay0_resetx ;ctay0_reset <ctay0_resetx  lau_reset =lau_reset >lau_resetx ?clau_reset @lau2_reset Aclau_resetx Blau2_resetx  lauarr Clauarr Dlau2arr Eclauarr  lausuf Flausuf  cinvrt Gdcinvrt  conv1 Hdconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 Jset_ohco1 ipcoco_set_ohco1_                 VKm -   _ pLco -   z  xtay Mctaysdd Nctaysd Octays Pctaydd Qctayd Rctay Staysdd Ttaysd Utays Vtaydd Wtayd Xtay  tay_reset Yctay_resetx Zctay_reset [tay_resetx \tay_reset  tay ]tay ^tayd _taydd `tays ataysd btaysdd cctay dctayd ectaydd fctays gctaysd hctaysdd  tay0 itay0 jtay0d ktay0dd ltay0s mtay0sd ntay0sdd octay0 pctay0d qctay0dd rctay0s sctay0sd tctay0sdd  lau ulau vlaud wlaudd xclau ylau2 zclaud {lau2d |claudd }lau2dd  tay_reset ~tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 it -   _ ~i -   _ ~z1 -    ~z0 -    ~w1 -    ~w -    Pdpi -   _    sp -   _    dp -   _    spc -   _    dpc -   _    zero -   t         one -   t       ?half -   t       ?s30 -   t       ?c1 -          ?        ci -                  ?z000 -          ?        z090 -                  ?n -   _ x   n2 -   _    nm -   _ w   n2m -   _    nit -   _ (   pio6 -   t es-8R?pio3 -   t es-8R?dalpha -   t 9RFq?r0 -   t    Q?r06 -   t UY?r03 -   t FYO?ca -          ?3Ey?wa -    }?        zarg -     	        ww -     	        sect -     	          t _      _  x    _     _ _  x  set_dhco2 pcoco_set_dhco2_                 Vm 6   _ `co1 6   v  co2 6     htay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 it 6   _ ~i 6   _ ~za 6    ~z0 6    ~z1 6    w 6    @zb 6    pdpi 6   _    dp 6   _    dpc 6   _    zero 6   t         one 6   t       ?mone 6   t       half 6   t       ?third 6   t UUUUUU?r3 6   t LXz?s30 6   t       ?s60 6   t LXz?ms30 6   t       ࿕ms60 6   t LXz뿖c1 6          ?        mc1 6                  ci 6                  ?mci 6                  z000 6          ?        z060 6          ?LXz?z090 6                  ?z120 6          ࿪LXz?z180 6                  z270 6                  n 6   _ x   n2 6   _    nm 6   _ w   n2m 6   _    nit 6   _   f 6   _    v 6   _    v0 6   _    of 6   t UUUUUU?ov 6   t       ?ov0 6   t UUUUUU?dalpha 6   t 9RFq?dbeta 6   t 9RF߁?r0 6   t    ?r0v0 6   t `?r0f 6   t vS?re 6   t 3Ey?ca 6          ?3Ey?cb 6          ?3Eyҿw1 6    LXz?        wa 6          ?        zarg1 6     	        zarg2 6     	        ww 6     	        sect1 6     	        sect2 6     	        tco1 6     	        tco2 6     	          t _     t _      _  x    _  x    _     _ _  x   _ _  x   k _ 	 )  k _ 	  set_thco2 pcoco_set_thco2_                 Vm 6   _ hco1 6   4   co2 6   K   ptay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 it 6   _ ~i 6   _ ~zb 6    ~z1 6    ~z0 6    ze 6    w 6    Pdpi 6   _    dp 6   _    dpc 6   _    zero 6   t         one 6   t       ?mone 6   t       half 6   t       ?third 6   t UUUUUU?r2 6   t ;f?r3 6   t LXz?rh 6   t ;f?s30 6   t       ?s45 6   t ;f?s60 6   t LXz?ms30 6   t       ࿛ms60 6   t LXz뿜c1 6          ?        mc1 6                  ci 6                  ?z000 6          ?        z060 6          ?LXz?z090 6                  ?z180 6                  z240 6          ࿪LXz뿤z300 6          ?LXz뿥n 6   _ x   n2 6   _    nm 6   _ w   n2m 6   _    nit 6   _ (   f 6   _    v 6   _    v0 6   _    of 6   t UUUUUU?ov 6   t UUUUUU?ov0 6   t UUUUUU?dalpha 6   t 9RFq?dbeta 6   t 9RF߁?r0 6   t     )\?r0v0 6   t ډpVX?r0f 6   t >?re 6   t 3Ey?ca 6          ?3Ey?cb 6          ?3Eyҿce 6          ?3Ey?w1 6    ;f?        wa 6    ;f?        wg 6    ;f?        zarg1 6   b   	        zarg2 6   u   	        ww 6      	        sect1 6      	        sect2 6      	        tco1 6      	        tco2 6      	        K   t _   b   t _   u    _  x     _  x     _      _ _  x    _ _  x    k _ 	    k _ 	  set_ohco2 pcoco_set_ohco2_                 Vm <   _ `co1 <   V+  co2 <   m+  htay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 it <   _ ~i <   _ ~zb <    ~z1 <    ze <    w <    Pz0 <    pdpi <   _    sp <   _    dp <   _    spc <   _    dpc <   _    zero <   t         one <   t       ?mone <   t       half <   t       ?third <   t UUUUUU?fourth <   t       ?r3 <   t LXz?rh <   t ;f?s30 <   t       ?s45 <   t ;f?s60 <   t LXz?ms45 <   t ;f濤ms60 <   t LXz뿥c1 <          ?        ci <                  ?mci <                  z000 <          ?        z045 <    ;f?;f?z060 <          ?LXz?z090 <                  ?z225 <    ;f;f濭z270 <                  z315 <    ;f?;f濯n <   _ x   n2 <   _    nm <   _ w   n2m <   _    nit <   _ (   f <   _    v <   _    v0 <   _    of <   t UUUUUU?ov <   t       ?ov0 <   t UUUUUU?dalpha <   t 9RFq?dbeta <   t 9RF߁?r0 <   t    Q?r0v0 <   t UY?r0f <   t FYO?re <   t 3Ey?ca <          ?3Ey?cb <          ?3Eyҿce <          ?3Ey?w1 <          ?        wa <    }?        we <    HG?        wg <    ;f?        zarg1 <   +  	        zarg2 <   +  	        ww <   +  	        sect1 <   +  	        sect2 <   +  	        tco1 <   +  	        tco2 <   +  	        m+  t _   +  t _   +   _  x +   _  x +   _   +  _ _  x +  _ _  x +  k _ 	 	,  k _ 	  set_ihco2 pcoco_set_ihco2_                 Vm <   _ pco1 <   6  co2 <   6  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 rwa <   t }rwe <   t }it <   _ }i <   _ }ze <    ~zb <    ~z1 <    ~wa <    ~we <    w <    Pz0 <    `dpi <   _    dp <   _    dpc <   _    zero <   t         one <   t       ?three <   t       @four <   t       @half <   t       ?third <   t UUUUUU?fifth <   t ?r3 <   t LXz?r5 <   t w@s18 <   t P/7?s30 <   t       ?s36 <   t ^Zu#?s54 <   t w?s60 <   t LXz?ms18 <   t P/7ӿms36 <   t ^Zu#⿵ms60 <   t LXz뿶ms72 <   t TDoc1 <          ?        ci <                  ?z000 <          ?        z036 <    w?^Zu#?z060 <          ?LXz?z090 <                  ?z252 <    P/7ӿTDoz288 <    P/7?TDoz324 <    w?^Zu#n <   _ x   n2 <   _    nm <   _ w   n2m <   _    nit <   _ (   f <   _    v <   _    v0 <   _    of <   t UUUUUU?ov <   t ?ov0 <   t UUUUUU?dalpha <   t 9RFq?dbeta <   t 9RF߁?r0 <   t    Q?r0v0 <   t UY?r0f <   t FYO?re <   t 3Ey?ca <          ?3Ey?cb <          ?3Eyҿce <          ?3Ey?w1 <    O/7?        wg <    a-!r?        zarg1 <   6  	        zarg2 <   6  	        ww <   7  	        sect1 <   7  	        sect2 <   +7  	        tco1 <   >7  	        tco2 <   Q7  	        6  t _   6  t _   6   _  x 7   _  x 7   _   +7  _ _  x >7  _ _  x Q7  k _ 	 d7  k _ 	  set_shco2 mpcoco_set_shco2_                 Vm <   _ `co1 <   @  co2 <   A  htay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 it <   _ ~i <   _ ~wb <    ~za <    ~z1 <    w <    @zb <    Pz0 <    pdpi <   _    sp <   _    dp <   _    spc <   _    dpc <   _    zero <   t         one <   t       ?mone <   t       half <   t       ?fourth <   t       ?rh <   t ;f?s30 <   t       ?s45 <   t ;f?ms30 <   t       ࿼c1 <          ?        mc1 <                  ci <                  ?mci <                  z000 <          ?        z045 <    ;f?;f?z090 <                  ?z180 <                  z270 <                  n <   _ x   n2 <   _    nm <   _ w   n2m <   _    nit <   _ (   f <   _    v <   _    v0 <   _    of <   t       ?ov <   t       ?ov0 <   t       ?dalpha <   t {z?dbeta <   t {z?r0 <   t    Q?r0v0 <   t O-?r0f <   t O-?ca <          ?      ?cb <          ?      wa <          ?        w1 <          ?        zarg1 <   'A  	        zarg2 <   :A  	        ww <   MA  	        sect1 <   `A  	        sect2 <   sA  	        tco1 <   A  	        tco2 <   A  	        A  t _   'A  t _   :A   _  x MA   _  x `A   _   sA  _ _  x A  _ _  x A  k _ 	 A  k _ 	  set_cuco2 pcoco_set_cuco2_                 Vm 9   _ hco1 9   SK  co2 9   jK  ptay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 it 9   _ ~i 9   _ ~wb 9    ~zb 9    ~z1 9    ~z0 9    za 9    w 9    Pdpi 9   _    sp 9   _    dp 9   _    spc 9   _    dpc 9   _    zero 9   t         one 9   t       ?half 9   t       ?third 9   t UUUUUU?fourth 9   t       ?rh 9   t ;f?s30 9   t       ?s45 9   t ;f?s60 9   t LXz?ms30 9   t       ms60 9   t LXzc1 9          ?        ci 9                  ?z000 9          ?        z045 9    ;f?;f?z060 9          ?LXz?z090 9                  ?z240 9          ࿪LXzz300 9          ?LXzn 9   _ x   n2 9   _    nm 9   _ w   n2m 9   _    nit 9   _ (   f 9   _    v 9   _    v0 9   _    of 9   t       ?ov 9   t UUUUUU?ov0 9   t       ?dalpha 9   t {z?dbeta 9   t {z?r0 9   t    Q?r0v0 9   t O-?r0f 9   t O-?ca 9          ?      ?cb 9          ?      wa 9    }?        w1 9    ;f?        zarg1 9   K  	        zarg2 9   K  	        ww 9   K  	        sect1 9   K  	        sect2 9   K  	        tco1 9   K  	        tco2 9   K  	        jK  t _   K  t _   K   _  x K   _  x K   _   K  _ _  x K  _ _  x K  k _ 	 L  k _ 	  set_hhco2 Bpcoco_set_hhco2_                 Vm 9   _ `co1 9   T  co2 9   T  htay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 it 9   _ ~i 9   _ ~z1 9    z0 9    w 9    Pza 9    pdpi 9   _    sp 9   _    dp 9   _    spc 9   _    dpc 9   _    zero 9   t         one 9   t       ?half 9   t       ?third 9   t UUUUUU?s30 9   t       ?s60 9   t LXz?ms60 9   t LXz뿿c1 9          ?        ci 9                  ?z000 9          ?        z060 9          ?LXz?z090 9                  ?z300 9          ?LXzn 9   _ x   n2 9   _    nm 9   _ w   n2m 9   _    nit 9   _ (   f 9   _    v 9   _    v0 9   _    of 9   t UUUUUU?ov 9   t       ?ov0 9   t UUUUUU?dalpha 9   t 9RF߁?dbeta 9   t 9RFq?r0 9   t     )\?r0v0 9   t >?r0f 9   t ډpVX?re 9   t 3Ey?ca 9          ?LXz?cb 9          ?LXzw1 9    3Ey?        zarg1 9   T  	        zarg2 9   U  	        ww 9    U  	        sect1 9   3U  	        tco1 9   FU  	        tco2 9   YU  	        T  t _   T  t _   U   _  x  U   _  x 3U   _   FU  _ _  x YU  k _ 	 lU  k _ 	  dhztoc pcoco_dhztoc_                 Vm 0   _ co1 0   `  co2 0   a  z 0    ~xc 0   #a  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd 	ctaysdd  tay0 	tay0 	tay0d 	tay0dd 	tay0s 	tay0sd 	tay0sdd 	ctay0 	ctay0d 	ctay0dd 	ctay0s 	ctay0sd 	ctay0sdd  lau 	lau 	laud 	laudd 	clau 	lau2 	claud 	lau2d 	claudd 	lau2dd  tay_reset 	tay_reset 	tay_resetx 	ctay_reset 	ctay_resetx  tay0_reset 	tay0_reset 	tay0_resetx 	ctay0_reset 	ctay0_resetx  lau_reset 	lau_reset 	lau_resetx 	clau_reset 	lau2_reset 	clau_resetx 	lau2_resetx  lauarr 	lauarr 	lau2arr 	clauarr  lausuf 	lausuf  cinvrt 	dcinvrt  conv1 	dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 normalized 	normalized_s 	normalized_d  cross_product 	cross_product_s 	cross_product_d  outer_product 	outer_product_s 	outer_product_d 	outer_product_i  triple_product 	triple_product_s 	triple_product_d  det 	det_s 	det_d 	det_i  axial 	axial3_s 	axial3_d 	axial33_s 	axial33_d  diag 	diagn_s 	diagn_d 	diagn_i 	diagnn_s 	diagnn_d 	diagnn_i  trace 	trace_s 	trace_d 	trace_i  identity 	identity_i 	identity3_i  sarea 	sarea_s 	sarea_d  huarea 	huarea_s 	huarea_d  gram 	gram_s 	gram_d 	plaingram_s 	plaingram_d 	rowgram  rowops 	rowops  corral 	corral  ctoz 	ctoz  ztoc 	ztoc 	ztocd  setmobius 	setmobius 	zsetmobius  mobius 	zmobius 	cmobius  mobiusi 	zmobiusi  	kn1 0    ~	kn 0    ~	ka 0    ~	k 0   _ ~	za 0    ~	z0 0    	zp 0    	ww 0    @	w 0    `	f 0        	zero 0   t         	one 0   t       ?	mone 0   t       	three 0   t       @	half 0   t       ?	third 0   t UUUUUU?	pi2 0   t -DT!@	r3 0   t LXz?	s30 0   t       ?	s60 0   t LXz?	ms30 0   t       	ms60 0   t LXz	c0 0                    	c1 0          ?        	ci 0                  ?	mci 0                  	z000 0          ?        	z030 0    LXz?      ?	z090 0                  ?	z150 0    LXz      ?	z210 0    LXz      	z270 0                  	z300 0          ?LXz	z330 0    LXz?      	f 0   _    	v 0   _    	v0 0   _    	of 0   t UUUUUU?	ov 0   t       ?	ov0 0   t UUUUUU?
re 0   t 3Ey?
ca 0          ?3Ey?
wa 0          ?        a  t _   #a  t _   6a  t _   
dhztoc_d pcoco_dhztoc_d_                 V
m =   _ ~
co1 =   Um  ~
co2 =   lm  ~
z =    ~
xc =   m  X
xcd =   m  xtay 
ctaysdd 
ctaysd 
ctays 
ctaydd 
ctayd 
ctay 
taysdd 
taysd 
tays 
taydd 
tayd 
tay  tay_reset 
ctay_resetx 
ctay_reset 
tay_resetx 
tay_reset  tay 
tay 
tayd 
taydd 
tays 
taysd 
taysdd 
ctay 
ctayd 
ctaydd 
ctays 
ctaysd 
ctaysdd  tay0 
tay0 
tay0d 
tay0dd 
tay0s 
tay0sd 
tay0sdd 
ctay0 
ctay0d 
ctay0dd 
ctay0s 
ctay0sd 
ctay0sdd  lau 
lau 
laud 
laudd 
clau 
lau2 
claud 
lau2d 
claudd 
lau2dd  tay_reset 
tay_reset 
tay_resetx 
ctay_reset 
ctay_resetx  tay0_reset 
tay0_reset 
tay0_resetx 
ctay0_reset 
ctay0_resetx  lau_reset 
lau_reset 
lau_resetx 
clau_reset 
lau2_reset 
clau_resetx 
lau2_resetx  lauarr 
lauarr 
lau2arr 
clauarr  lausuf 
lausuf  cinvrt 
dcinvrt  conv1 
dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 normalized 
normalized_s 
normalized_d  cross_product 
cross_product_s 
cross_product_d  outer_product 
outer_product_s 
outer_product_d 
outer_product_i  triple_product 
triple_product_s 
triple_product_d  det 
det_s 
det_d 
det_i  axial 
axial3_s 
axial3_d 
axial33_s 
axial33_d  diag 
diagn_s 
diagn_d 
diagn_i 
diagnn_s 
diagnn_d 
diagnn_i  trace 
trace_s 
trace_d 
trace_i  identity 
identity_i 
identity3_i  sarea 
sarea_s 
sarea_d  huarea 
huarea_s 
huarea_d  gram 
gram_s 
gram_d 
plaingram_s 
plaingram_d 
rowgram  rowops 
rowops  corral 
corral  ctoz 
ctoz  ztoc 
ztoc 
ztocd  setmobius 
setmobius 
zsetmobius  mobius 
zmobius 
cmobius  mobiusi 
zmobiusi  
kn1 =    }
kn =    }
ka =    }k =   _ }za =    ~zad =    ~ww =    ~zp =    z0d =    z0 =    w =    @wd =    `dpi =   _    dp =   _    dpc =   _    f =        zero =   t         one =   t       ?mone =   t       two =   t        @three =   t       @half =   t       ?third =   t UUUUUU?pi2 =   t -DT!@r3 =   t LXz?s30 =   t       ?s60 =   t LXz?ms30 =   t       ࿙ms60 =   t LXz뿚c0 =                    c1 =          ?        ci =                  ?mci =                  z000 =          ?        z030 =    LXz?      ?z090 =                  ?z150 =    LXz      ?z210 =    LXz      ࿣z270 =                  z300 =          ?LXz뿥z330 =    LXz?      ࿦f =   _    v =   _    v0 =   _    of =   t UUUUUU?ov =   t       ?ov0 =   t UUUUUU?re =   t 3Ey?ca =          ?3Ey?wa =          ?        lm  t _   m  t _   m  t _  m   _   dhztoc0 2pcoco_dhztoc0_                 Vm )   _ co1 )   x  co2 )   %x  z )    ~xc )   <x  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 )    ~ka )    ~za )    ~z0 )    zp )    ww )    @w )    `f )        zero )   t         one )   t       ?half )   t       ?third )   t UUUUUU?r3 )   t LXz?s30 )   t       ?s60 )   t LXz?ms60 )   t LXz뿸c0 )                    c1 )          ?        ci )                  ?z000 )          ?        z090 )                  ?z150 )    LXz      ?f )   _    v )   _    v0 )   _    of )   t UUUUUU?ov )   t       ?ov0 )   t UUUUUU?re )   t 3Ey?eps )   t    |=ca )          ?3Ey?wa )          ?        %x  t _   <x  t _   Ox  t _   dhztoc0_d hpcoco_dhztoc0_d_                 Vm 6   _ ~co1 6   b  ~co2 6   y  ~z 6    ~xc 6     Xxcd 6     xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 6    ~ka 6    ~z0d 6    ~za 6    ~zad 6    ~ww 6    zp 6    z0 6    w 6    @wd 6    `dpi 6   _    dp 6   _    dpc 6   _    f 6        zero 6   t         one 6   t       ?two 6   t        @three 6   t       @half 6   t       ?third 6   t UUUUUU?r3 6   t LXz?s30 6   t       ?s60 6   t LXz?ms60 6   t LXzc0 6                    c1 6          ?        ci 6                  ?z000 6          ?        z090 6                  ?z150 6    LXz      ?f 6   _    v 6   _    v0 6   _    of 6   t UUUUUU?ov 6   t       ?ov0 6   t UUUUUU?re 6   t 3Ey?eps 6   t    |=ca 6          ?3Ey?wa 6          ?        y  t _     t _     t _     _   thztoc pcoco_thztoc_                 Vm 0   _ co1 0     co2 0     z 0    ~xc 0   Џ  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 0    ~kn 0    ~ka 0    ~k 0   _ ~za 0    ~z0 0    zp 0    ww 0    @w 0    `f 0        zero 0   t         one 0   t       ?mone 0   t       three 0   t       @half 0   t       ?third 0   t UUUUUU?pi2 0   t -DT!@r3 0   t LXz?rh 0   t ;f?s30 0   t       ?s45 0   t ;f?s60 0   t LXz?ms30 0   t       ms60 0   t LXzc0 0                    c1 0          ?        ci 0                  ?mci 0                  z000 0          ?        z030 0    LXz?      ?z060 0          ?LXz?z090 0                  ?z150 0    LXz      ?z210 0    LXz      ࿇z270 0                  z300 0          ?LXz뿉z330 0    LXz?      ࿊f 0   _    v 0   _    v0 0   _    of 0   t UUUUUU?ov 0   t UUUUUU?ov0 0   t UUUUUU?re 0   t 3Ey?ca 0          ?3Ey?wa 0    ;f?          t _   Џ  t _     t _   thztoc_d pcoco_thztoc_d_                 Vm =   _ ~co1 =   O  ~co2 =   f  ~z =    ~xc =   }  Xxcd =     xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 =    }kn =    }ka =    }k =   _ }za =    ~zad =    ~ww =    ~zp =    z0d =    z0 =    w =    @wd =    `dpi =   _    dp =   _    dpc =   _    f =        zero =   t         one =   t       ?mone =   t       three =   t       @half =   t       ?third =   t UUUUUU?pi2 =   t -DT!@r3 =   t LXz?rh =   t ;f?s30 =   t       ?s45 =   t ;f?s60 =   t LXz?ms30 =   t       ࿬ms60 =   t LXz뿭c0 =                    c1 =          ?        ci =                  ?mci =                  z000 =          ?        z030 =    LXz?      ?z060 =          ?LXz?z090 =                  ?z150 =    LXz      ?z210 =    LXz      ࿷z270 =                  z300 =          ?LXz뿹z330 =    LXz?      ࿺f =   _    v =   _    v0 =   _    of =   t UUUUUU?ov =   t UUUUUU?ov0 =   t UUUUUU?re =   t 3Ey?ca =          ?3Ey?wa =    ;f?        f  t _   }  t _     t _     _   thztoc0 8pcoco_thztoc0_                 Vm &   _ co1 &     co2 &   4  z0 &    xc &   K  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 &    ~ka &    ~za &    zp &    ww &    @w &    `f &        zero &   t         one &   t       ?half &   t       ?third &   t UUUUUU?r3 &   t LXz?rh &   t ;f?s30 &   t       ?s45 &   t ;f?s60 &   t LXz?ms60 &   t LXzc0 &                    c1 &          ?        z000 &          ?        z060 &          ?LXz?z150 &    LXz      ?f &   _    v &   _    v0 &   _    of &   t UUUUUU?ov &   t UUUUUU?ov0 &   t UUUUUU?re &   t 3Ey?eps &   t    |=ca &          ?3Ey?wa &    ;f?        4  t _   K  t _   ^  t _   thztoc0_d mpcoco_thztoc0_d_                 Vm 3   _ ~co1 3   p  ~co2 3     ~z0 3    xc 3     Xxcd 3     xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 3    ~ka 3    ~z0d 3    ~za 3    ~zad 3    ~ww 3    zp 3    w 3    @wd 3    `dpi 3   _    dp 3   _    dpc 3   _    f 3        zero 3   t         one 3   t       ?three 3   t       @half 3   t       ?third 3   t UUUUUU?r3 3   t LXz?rh 3   t ;f?s30 3   t       ?s45 3   t ;f?s60 3   t LXz?ms60 3   t LXzc0 3                    c1 3          ?        z000 3          ?        z060 3          ?LXz?z150 3    LXz      ?f 3   _    v 3   _    v0 3   _    of 3   t UUUUUU?ov 3   t UUUUUU?ov0 3   t UUUUUU?re 3   t 3Ey?eps 3   t    |=ca 3          ?3Ey?wa 3    ;f?          t _     t _     t _  Ĳ   _   ohztoc pcoco_ohztoc_                 Vm 0   _ co1 0   5  co2 0   L  z 0    ~xc 0   c  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 0    ~kn 0    ~ka 0    ~k 0   _ ~wd 0    ~z0d 0    ~zad 0    ~za 0    ~z0 0    zp 0    ww 0    @w 0    `f 0        zero 0   t         one 0   t       ?mone 0   t       three 0   t       @half 0   t       ?third 0   t UUUUUU?fourth 0   t       ?pi2 0   t -DT!@r3 0   t LXz?rh 0   t ;f?s30 0   t       ?s45 0   t ;f?s60 0   t LXz?ms30 0   t       ࿗ms45 0   t ;f濘ms60 0   t LXz뿙c0 0                    c1 0          ?        ci 0                  ?mci 0                  z000 0          ?        z030 0    LXz?      ?z045 0    ;f?;f?z090 0                  ?z150 0    LXz      ?z210 0    LXz      ࿣z270 0                  z300 0          ?LXz뿥z315 0    ;f?;f濦z330 0    LXz?      ࿧f 0   _    v 0   _    v0 0   _    of 0   t UUUUUU?ov 0   t       ?ov0 0   t UUUUUU?re 0   t 3Ey?ca 0          ?3Ey?wa 0    }?        L  t _   c  t _   v  t _   ohztoc_d pcoco_ohztoc_d_                 Vm =   _ ~co1 =   2  ~co2 =   I  ~z =    ~xc =   `  Xxcd =   s  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 =    }kn =    }ka =    }k =   _ }za =    ~zad =    ~ww =    ~zp =    z0d =    z0 =    w =    @wd =    `dpi =   _    dp =   _    dpc =   _    f =        zero =   t         one =   t       ?mone =   t       three =   t       @half =   t       ?third =   t UUUUUU?fourth =   t       ?pi2 =   t -DT!@r3 =   t LXz?rh =   t ;f?s30 =   t       ?s45 =   t ;f?s60 =   t LXz?ms30 =   t       ms45 =   t ;fms60 =   t LXzc0 =                    c1 =          ?        ci =                  ?mci =                  z000 =          ?        z030 =    LXz?      ?z045 =    ;f?;f?z090 =                  ?z150 =    LXz      ?z210 =    LXz      z270 =                  z300 =          ?LXzz315 =    ;f?;fz330 =    LXz?      f =   _    v =   _    v0 =   _    of =   t UUUUUU?ov =   t       ?ov0 =   t UUUUUU?re =   t 3Ey?ca =          ?3Ey?wa =    }?        I  t _   `  t _   s  t _     _   ohztoc0 ;pcoco_ohztoc0_                 Vm &   _ co1 &     co2 &     z0 &    xc &   1  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 &    ~ka &    ~za &    zp &    ww &    @w &    `f &        zero &   t         one &   t       ?half &   t       ?third &   t UUUUUU?fourth &   t       ?r3 &   t LXz?rh &   t ;f?s30 &   t       ?s45 &   t ;f?ms60 &   t LXzc0 &                    c1 &          ?        z000 &          ?        z045 &    ;f?;f?z150 &    LXz      ?f &   _    v &   _    v0 &   _    of &   t UUUUUU?ov &   t       ?ov0 &   t UUUUUU?re &   t 3Ey?eps &   t    |=ca &          ?3Ey?wa &    }?          t _   1  t _   D  t _   ohztoc0_d qpcoco_ohztoc0_d_                 Vm 3   _ ~co1 3   Y  ~co2 3   p  ~z0 3    xc 3     Xxcd 3     xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 3    ~ka 3    ~z0d 3    ~za 3    ~zad 3    ~ww 3    zp 3    w 3    @wd 3    `dpi 3   _    dp 3   _    dpc 3   _    f 3        zero 3   t         one 3   t       ?three 3   t       @half 3   t       ?third 3   t UUUUUU?fourth 3   t       ?r3 3   t LXz?rh 3   t ;f?s30 3   t       ?s45 3   t ;f?ms60 3   t LXz뿒c0 3                    c1 3          ?        z000 3          ?        z045 3    ;f?;f?z150 3    LXz      ?f 3   _    v 3   _    v0 3   _    of 3   t UUUUUU?ov 3   t       ?ov0 3   t UUUUUU?re 3   t 3Ey?eps 3   t    |=ca 3          ?3Ey?wa 3    }?        p  t _     t _     t _     _   ihztoc pcoco_ihztoc_                 Vm 3   _ co1 3   O  co2 3   f  ~z 3    ~xc 3   }  xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  rwa 3   t ~kn1 3    ~kn 3    ~ka 3    ~k 3   _ ~za 3    ~z0 3    zp 3    ww 3    wa 3    @w 3    `dpi 3   _    dp 3   _    dpc 3   _    f 3        zero 3   t         one 3   t       ?mone 3   t       three 3   t       @four 3   t       @half 3   t       ?third 3   t UUUUUU?fifth 3   t ?pi2 3   t -DT!@r3 3   t LXz?r5 3   t w@s30 3   t       ?s36 3   t ^Zu#?s54 3   t w?s60 3   t LXz?ms30 3   t       ࿻ms36 3   t ^Zu#⿼ms60 3   t LXz뿽c0 3                    c1 3          ?        ci 3                  ?mci 3                  z000 3          ?        z030 3    LXz?      ?z036 3    w?^Zu#?z090 3                  ?z150 3    LXz      ?z210 3    LXz      z270 3                  z300 3          ?LXzz324 3    w?^Zu#z330 3    LXz?      f 3   _    v 3   _    v0 3   _    of 3   t UUUUUU?ov 3   t ?ov0 3   t UUUUUU?re 3   t 3Ey?ca 3          ?3Ey?f  t _   }  t _     t _   ihztoc_d pcoco_ihztoc_d_                 Vm =   _ ~co1 =   }  ~co2 =     ~z =    }xc =     Xxcd =     xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  rwa =   t }kn1 =    }kn =    }ka =    }k =   _ }za =    ~zad =    ~ww =    ~zp =    ~z0d =    z0 =    wa =    w =    @wd =    `dpi =   _    dp =   _    dpc =   _    f =        zero =   t         one =   t       ?mone =   t       three =   t       @four =   t       @half =   t       ?third =   t UUUUUU?fifth =   t ?pi2 =   t -DT!@r3 =   t LXz?r5 =   t w@s30 =   t       ?s36 =   t ^Zu#?s54 =   t w?s60 =   t LXz?ms30 =   t       ms36 =   t ^Zu#ms60 =   t LXzc0 =                    c1 =          ?        ci =                  ?mci =                  z000 =          ?        z030 =    LXz?      ?z036 =    w?^Zu#?z090 =                  ?z150 =    LXz      ?z210 =    LXz      z270 =                  z300 =          ?LXzz324 =    w?^Zu#⿀z330 =    LXz?      ࿁f =   _    v =   _    v0 =   _    of =   t UUUUUU?ov =   t ?ov0 =   t UUUUUU?re =   t 3Ey?ca =          ?3Ey?  t _     t _     t _     _   ihztoc0 Opcoco_ihztoc0_                 Vm )   _ co1 )    co2 )    ~z0 )    xc )    xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  rwa )   t ~kn1 )    ~ka )    ~za )    ~wa )    zp )    ww )    @w )    `dpi )   _    dp )   _    dpc )   _    f )        zero )   t         one )   t       ?three )   t       @four )   t       @half )   t       ?third )   t UUUUUU?fifth )   t ?r3 )   t LXz?r5 )   t w@s30 )   t       ?s36 )   t ^Zu#?s54 )   t w?ms60 )   t LXz뿝c0 )                    c1 )          ?        z000 )          ?        z036 )    w?^Zu#?z150 )    LXz      ?f )   _    v )   _    v0 )   _    of )   t UUUUUU?ov )   t ?ov0 )   t UUUUUU?re )   t 3Ey?eps )   t    |=ca )          ?3Ey? t _    t _    t _   ihztoc0_d pcoco_ihztoc0_d_                 Vm 3   _ ~co1 3   S ~co2 3   j ~z0 3    xc 3    Xxcd 3    xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  rwa 3   t ~kn1 3    ~ka 3    ~z0d 3    ~za 3    ~zad 3    ~wa 3    ~ww 3    zp 3    w 3    @wd 3    `dpi 3   _    dp 3   _    dpc 3   _    f 3        zero 3   t         one 3   t       ?three 3   t       @four 3   t       @half 3   t       ?third 3   t UUUUUU?fifth 3   t ?r3 3   t LXz?r5 3   t w@s30 3   t       ?s36 3   t ^Zu#?s54 3   t w?ms60 3   t LXzc0 3                    c1 3          ?        z000 3          ?        z036 3    w?^Zu#?z150 3    LXz      ?f 3   _    v 3   _    v0 3   _    of 3   t UUUUUU?ov 3   t ?ov0 3   t UUUUUU?re 3   t 3Ey?eps 3   t    |=ca 3          ?3Ey?j t _    t _    t _    _   shztoc pcoco_shztoc_                 Vm 0   _ co1 0    co2 0    z 0    ~xc 0   6 xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 0    ~kn 0    ~ka 0    ~k 0   _ ~za 0    ~z0 0    zp 0    ww 0    @w 0    `sp 0   _    spc 0   _    f 0        zero 0   t         one 0   t       ?mone 0   t       half 0   t       ?fourth 0   t       ?rh 0   t ;f?s30 0   t       ?s45 0   t ;f?ms45 0   t ;fc0 0                    c1 0          ?        ci 0                  ?mci 0                  z000 0          ?        z045 0    ;f?;f?z090 0                  ?z135 0    ;f;f?z225 0    ;f;fz270 0                  z315 0    ;f?;ff 0   _    v 0   _    v0 0   _    of 0   t       ?ov 0   t       ?ov0 0   t       ?eps 0   t    |=ca 0          ?      ?wa 0          ?         t _   6 t _   I t _   shztoc_d pcoco_shztoc_d_                 Vm =   _ ~co1 =   + ~co2 =   + ~z =    ~xc =   + Xxcd =   + xtay ctaysdd ctaysd ctays ctaydd ctayd ctay taysdd taysd tays taydd tayd tay  tay_reset ctay_resetx ctay_reset tay_resetx tay_reset  tay tay tayd taydd tays taysd taysdd ctay ctayd ctaydd ctays ctaysd ctaysdd  tay0 tay0 tay0d tay0dd tay0s tay0sd tay0sdd ctay0 ctay0d ctay0dd ctay0s ctay0sd ctay0sdd  lau lau laud laudd clau lau2 claud lau2d claudd lau2dd  tay_reset tay_reset tay_resetx ctay_reset ctay_resetx  tay0_reset tay0_reset tay0_resetx ctay0_reset ctay0_resetx  lau_reset lau_reset lau_resetx clau_reset lau2_reset clau_resetx lau2_resetx  lauarr lauarr lau2arr clauarr  lausuf lausuf  cinvrt dcinvrt  conv1 dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ztocd ztoc  normalized normalized_s normalized_d  cross_product cross_product_s cross_product_d  outer_product outer_product_s outer_product_d outer_product_i  triple_product triple_product_s triple_product_d  det det_s det_d det_i  axial axial3_s axial3_d axial33_s axial33_d  diag diagn_s diagn_d diagn_i diagnn_s diagnn_d diagnn_i  trace trace_s trace_d trace_i  identity identity_i identity3_i  sarea sarea_s sarea_d  huarea huarea_s huarea_d  gram gram_s gram_d plaingram_s plaingram_d rowgram  rowops rowops  corral corral  ctoz ctoz  ztoc ztoc ztocd  setmobius setmobius zsetmobius  mobius zmobius cmobius  mobiusi zmobiusi  kn1 =    ~kn =    ~ka =    ~k =   _ ~za =    ~zad =    ~ww =    ~zp =    z0d =    z0 =    w =    @wd =    `dpi =   _    sp =   _    dp =   _     spc =   _     dpc =   _     f =         zero =   t          one =   t       ? mone =   t        two =   t        @ four =   t       @ half =   t       ? fourth =   t       ? rh =   t ;f? s30 =   t       ? s45 =   t ;f? ms45 =   t ;f濎 c0 =                     c1 =          ?         mc1 =                   ci =                  ? mci =                   z000 =          ?         z045 =    ;f?;f? z090 =                  ? z135 =    ;f;f? z180 =                   z225 =    ;f;f濙 z270 =                   z315 =    ;f?;f濛 f =   _     v =   _     v0 =   _     of =   t       ? ov =   t       ? ov0 =   t       ? eps =   t    |= ca =          ?      ? wa =          ?        + t _   + t _   + t _  +  _    shztoc0 gpcoco_shztoc0_                 V m    _  co1    6  co2    6  z0      xc    26 xtay  ctaysdd  ctaysd  ctays  ctaydd  ctayd  ctay  taysdd  taysd  tays  taydd  tayd  tay  tay_reset  ctay_resetx  ctay_reset  tay_resetx  tay_reset  tay  tay  tayd  taydd  tays  taysd  taysdd  ctay  ctayd  ctaydd  ctays  ctaysd  ctaysdd  tay0  tay0  tay0d  tay0dd  tay0s  tay0sd  tay0sdd  ctay0  ctay0d  ctay0dd  ctay0s  ctay0sd  ctay0sdd  lau  lau  laud  laudd  clau  lau2  claud  lau2d  claudd  lau2dd  tay_reset  tay_reset  tay_resetx  ctay_reset  ctay_resetx  tay0_reset  tay0_reset  tay0_resetx  ctay0_reset  ctay0_resetx  lau_reset  lau_reset  lau_resetx  clau_reset  lau2_reset  clau_resetx  lau2_resetx  lauarr  lauarr  lau2arr  clauarr  lausuf  lausuf  cinvrt  dcinvrt  conv1  dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc  ztocd  ztoc  normalized  normalized_s  normalized_d  cross_product  cross_product_s  cross_product_d  outer_product  outer_product_s  outer_product_d  outer_product_i  triple_product  triple_product_s  triple_product_d  det  det_s  det_d  det_i  axial  axial3_s  axial3_d  axial33_s !axial33_d  diag !diagn_s !diagn_d !diagn_i !diagnn_s !diagnn_d !diagnn_i  trace !trace_s !trace_d !trace_i  identity !identity_i !identity3_i  sarea !sarea_s !sarea_d  huarea !huarea_s !huarea_d  gram !gram_s !gram_d !plaingram_s !plaingram_d !rowgram  rowops !rowops  corral !corral  ctoz !ctoz  ztoc !ztoc !ztocd  setmobius !setmobius !zsetmobius  mobius !zmobius !cmobius  mobiusi !zmobiusi  !kn1     ~!ka     ~!za     !zp     !ww     @!w     `!sp    _    !spc    _    !f         !zero    t         !one    t       ?!half    t       ?!fourth    t       ?!s30    t       ?!c0                     !c1           ?        !ci                   ?!z000           ?        !z090                   ?!f    _    !v    _    !v0    _    !of    t       ?!ov    t       ?!ov0    t       ?!eps    t    |=!ca           ?      ?!wa           ?        6 t _   26 t _   E6 t _   !shztoc0_d pcoco_shztoc0_d_                 V!m ,   _ ~!co1 ,   A ~!co2 ,   #A ~!z0 ,    !xc ,   :A X!xcd ,   MA xtay !ctaysdd !ctaysd !ctays !ctaydd !ctayd !ctay !taysdd !taysd !tays !taydd !tayd !tay  tay_reset !ctay_resetx !ctay_reset !tay_resetx !tay_reset  tay !tay !tayd !taydd !tays !taysd !taysdd !ctay !ctayd !ctaydd !ctays !ctaysd !ctaysdd  tay0 !tay0 !tay0d !tay0dd !tay0s !tay0sd !tay0sdd !ctay0 !ctay0d !ctay0dd !ctay0s !ctay0sd !ctay0sdd  lau !lau !laud !laudd !clau !lau2 !claud !lau2d !claudd !lau2dd  tay_reset !tay_reset !tay_resetx !ctay_reset !ctay_resetx  tay0_reset !tay0_reset !tay0_resetx !ctay0_reset !ctay0_resetx  lau_reset !lau_reset !lau_resetx !clau_reset !lau2_reset !clau_resetx "lau2_resetx  lauarr "lauarr "lau2arr "clauarr  lausuf "lausuf  cinvrt "dcinvrt  conv1 "dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc "ztocd "ztoc  normalized "normalized_s "normalized_d  cross_product "cross_product_s "cross_product_d  outer_product "outer_product_s "outer_product_d "outer_product_i  triple_product "triple_product_s "triple_product_d  det "det_s "det_d "det_i  axial "axial3_s "axial3_d "axial33_s "axial33_d  diag "diagn_s "diagn_d "diagn_i "diagnn_s "diagnn_d "diagnn_i  trace "trace_s "trace_d "trace_i  identity "identity_i "identity3_i  sarea "sarea_s "sarea_d  huarea "huarea_s "huarea_d  gram "gram_s "gram_d "plaingram_s "plaingram_d "rowgram  rowops "rowops  corral "corral  ctoz "ctoz  ztoc "ztoc "ztocd  setmobius "setmobius "zsetmobius  mobius "zmobius "cmobius  mobiusi "zmobiusi  "kn1 ,    ~"ka ,    ~"z0d ,    ~"za ,    ~"zad ,    ~"ww ,    "zp ,    "w ,    @"wd ,    `"dpi ,   _    "sp ,   _    "dp ,   _    "spc ,   _    "dpc ,   _    "f ,        "zero ,   t         "one ,   t       ?"two ,   t        @"four ,   t       @"half ,   t       ?"fourth ,   t       ?"s30 ,   t       ?"c0 ,                    "c1 ,          ?        "ci ,                  ?"z000 ,          ?        "z090 ,                  ?"f ,   _    "v ,   _    "v0 ,   _    "of ,   t       ?"ov ,   t       ?"ov0 ,   t       ?"eps ,   t    |="ca ,          ?      ?"wa ,          ?        #A t _   :A t _   MA t _  `A  _   "cuztoc pcoco_cuztoc_                 V"m 0   _ "co1 0   L "co2 0   L "z 0    ~"xc 0   L xtay "ctaysdd "ctaysd "ctays "ctaydd "ctayd "ctay "taysdd "taysd "tays "taydd "tayd "tay  tay_reset "ctay_resetx "ctay_reset "tay_resetx "tay_reset  tay "tay "tayd "taydd "tays "taysd "taysdd "ctay "ctayd "ctaydd "ctays "ctaysd "ctaysdd  tay0 "tay0 "tay0d "tay0dd #tay0s #tay0sd #tay0sdd #ctay0 #ctay0d #ctay0dd #ctay0s #ctay0sd #ctay0sdd  lau #lau #laud #laudd #clau #lau2 #claud #lau2d #claudd #lau2dd  tay_reset #tay_reset #tay_resetx #ctay_reset #ctay_resetx  tay0_reset #tay0_reset #tay0_resetx #ctay0_reset #ctay0_resetx  lau_reset #lau_reset #lau_resetx #clau_reset #lau2_reset #clau_resetx #lau2_resetx  lauarr #lauarr #lau2arr #clauarr  lausuf #lausuf  cinvrt #dcinvrt  conv1 #dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc #ztocd #ztoc  normalized #normalized_s #normalized_d  cross_product #cross_product_s #cross_product_d  outer_product #outer_product_s #outer_product_d #outer_product_i  triple_product #triple_product_s #triple_product_d  det #det_s #det_d #det_i  axial #axial3_s #axial3_d #axial33_s #axial33_d  diag #diagn_s #diagn_d #diagn_i #diagnn_s #diagnn_d #diagnn_i  trace #trace_s #trace_d #trace_i  identity #identity_i #identity3_i  sarea #sarea_s #sarea_d  huarea #huarea_s #huarea_d  gram #gram_s #gram_d #plaingram_s #plaingram_d #rowgram  rowops #rowops  corral #corral  ctoz #ctoz  ztoc #ztoc #ztocd  setmobius #setmobius #zsetmobius  mobius #zmobius #cmobius  mobiusi #zmobiusi  #kn1 0    ~#kn 0    ~#ka 0    ~#k 0   _ ~#za 0    ~#z0 0    #zp 0    #ww 0    @#w 0    `#sp 0   _    #spc 0   _    #f 0        #zero 0   t         #one 0   t       ?#half 0   t       ?#third 0   t UUUUUU?#fourth 0   t       ?#rh 0   t ;f?#s30 0   t       ?#s45 0   t ;f?#s60 0   t LXz?#ms45 0   t ;f#ms60 0   t LXz#c0 0                    #ci 0                  ?#z045 0    ;f?;f?#z060 0          ?LXz?#z090 0                  ?#z135 0    ;f;f?#z225 0    ;f;f#z300 0          ?LXz#z315 0    ;f?;f#f 0   _    #v 0   _    #v0 0   _    #of 0   t       ?#ov 0   t UUUUUU?#ov0 0   t       ?#eps 0   t    |=#ca 0          ?      ?#wa 0    }?        L t _   L t _   L t _   #cuztoc_d 	pcoco_cuztoc_d_                 V$m =   _ ~$co1 =   Y ~$co2 =   Y ~$z =    ~$xc =   Y X$xcd =   Y xtay $ctaysdd $ctaysd $ctays $ctaydd $ctayd $ctay $taysdd $taysd $tays $taydd $tayd $tay  tay_reset $ctay_resetx $ctay_reset $tay_resetx $tay_reset  tay $tay $tayd $taydd $tays $taysd $taysdd $ctay $ctayd $ctaydd $ctays $ctaysd $ctaysdd  tay0 $tay0 $tay0d $tay0dd $tay0s $tay0sd $tay0sdd $ctay0 $ctay0d $ctay0dd $ctay0s $ctay0sd $ctay0sdd  lau $lau $laud $laudd $clau $lau2 $claud $lau2d $claudd $lau2dd  tay_reset $tay_reset $tay_resetx $ctay_reset $ctay_resetx  tay0_reset $tay0_reset $tay0_resetx $ctay0_reset $ctay0_resetx  lau_reset $lau_reset $lau_resetx $clau_reset $lau2_reset $clau_resetx $lau2_resetx  lauarr $lauarr $lau2arr $clauarr  lausuf $lausuf  cinvrt $dcinvrt  conv1 $dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc $ztocd $ztoc  normalized $normalized_s $normalized_d  cross_product $cross_product_s $cross_product_d  outer_product $outer_product_s $outer_product_d $outer_product_i  triple_product $triple_product_s $triple_product_d  det $det_s $det_d $det_i  axial $axial3_s $axial3_d $axial33_s $axial33_d  diag $diagn_s $diagn_d $diagn_i $diagnn_s $diagnn_d $diagnn_i  trace $trace_s $trace_d $trace_i  identity $identity_i $identity3_i  sarea $sarea_s $sarea_d  huarea $huarea_s $huarea_d  gram $gram_s $gram_d $plaingram_s $plaingram_d $rowgram  rowops $rowops  corral $corral  ctoz $ctoz  ztoc $ztoc $ztocd  setmobius $setmobius $zsetmobius  mobius $zmobius $cmobius  mobiusi $zmobiusi  $kn1 =    ~$kn =    ~$ka =    ~$k =   _ ~$za =    ~%zad =    ~%ww =    ~%zp =    %z0d =    %z0 =    %w =    @%wd =    `%dpi =   _    %sp =   _    %dp =   _    %spc =   _    %dpc =   _    %f =        %zero =   t         %one =   t       ?%mone =   t       %four =   t       @%half =   t       ?%third =   t UUUUUU?%fourth =   t       ?%rh =   t ;f?%s30 =   t       ?%s45 =   t ;f?%s60 =   t LXz?%ms45 =   t ;f濙%ms60 =   t LXz뿚%c0 =                    %c1 =          ?        %mc1 =                  %ci =                  ?%mci =                  %z000 =          ?        %z045 =    ;f?;f?%z060 =          ?LXz?%z090 =                  ?%z135 =    ;f;f?%z180 =                  %z225 =    ;f;f濦%z270 =                  %z300 =          ?LXz뿨%z315 =    ;f?;f濩%f =   _    %v =   _    %v0 =   _    %of =   t       ?%ov =   t UUUUUU?%ov0 =   t       ?%eps =   t    |=%ca =          ?      ?%wa =    }?        Y t _   Y t _   Y t _  Z  _   %cuztoc0 f	pcoco_cuztoc0_                 V%m    _ %co1    -d %co2    Dd %z0     %xc    [d xtay %ctaysdd %ctaysd %ctays %ctaydd %ctayd %ctay %taysdd %taysd %tays %taydd %tayd %tay  tay_reset %ctay_resetx %ctay_reset %tay_resetx %tay_reset  tay %tay %tayd %taydd %tays %taysd %taysdd %ctay %ctayd %ctaydd %ctays %ctaysd %ctaysdd  tay0 %tay0 %tay0d %tay0dd %tay0s %tay0sd %tay0sdd %ctay0 %ctay0d %ctay0dd %ctay0s %ctay0sd %ctay0sdd  lau %lau %laud %laudd %clau %lau2 %claud %lau2d %claudd %lau2dd  tay_reset %tay_reset %tay_resetx %ctay_reset %ctay_resetx  tay0_reset %tay0_reset %tay0_resetx %ctay0_reset %ctay0_resetx  lau_reset %lau_reset %lau_resetx %clau_reset %lau2_reset %clau_resetx %lau2_resetx  lauarr %lauarr %lau2arr %clauarr  lausuf %lausuf  cinvrt %dcinvrt  conv1 %dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc %ztocd %ztoc  normalized %normalized_s &normalized_d  cross_product &cross_product_s &cross_product_d  outer_product &outer_product_s &outer_product_d &outer_product_i  triple_product &triple_product_s &triple_product_d  det &det_s &det_d &det_i  axial &axial3_s &axial3_d &axial33_s &axial33_d  diag &diagn_s &diagn_d &diagn_i &diagnn_s &diagnn_d &diagnn_i  trace &trace_s &trace_d &trace_i  identity &identity_i &identity3_i  sarea &sarea_s &sarea_d  huarea &huarea_s &huarea_d  gram &gram_s &gram_d &plaingram_s &plaingram_d &rowgram  rowops &rowops  corral &corral  ctoz &ctoz  ztoc &ztoc &ztocd  setmobius &setmobius &zsetmobius  mobius &zmobius &cmobius  mobiusi &zmobiusi  &kn1     ~&ka     ~&za     &zp     &ww     @&w     `&sp    _    &spc    _    &f         &zero    t         &one    t       ?&half    t       ?&third    t UUUUUU?&fourth    t       ?&s30    t       ?&s60    t LXz?&c0                     &c1           ?        &z000           ?        &z060           ?LXz?&f    _    &v    _    &v0    _    &of    t       ?&ov    t UUUUUU?&ov0    t       ?&eps    t    |=&ca           ?      ?&wa     }?        Dd t _   [d t _   nd t _   &cuztoc0_d 	pcoco_cuztoc0_d_                 V&m ,   _ ~&co1 ,   /o ~&co2 ,   Fo ~&z0 ,    &xc ,   ]o X&xcd ,   po xtay &ctaysdd &ctaysd &ctays &ctaydd &ctayd &ctay &taysdd &taysd &tays &taydd &tayd &tay  tay_reset &ctay_resetx &ctay_reset &tay_resetx &tay_reset  tay &tay &tayd &taydd &tays &taysd &taysdd &ctay &ctayd &ctaydd &ctays &ctaysd &ctaysdd  tay0 &tay0 &tay0d &tay0dd &tay0s &tay0sd &tay0sdd &ctay0 &ctay0d &ctay0dd &ctay0s &ctay0sd &ctay0sdd  lau &lau &laud &laudd &clau &lau2 &claud &lau2d 'claudd 'lau2dd  tay_reset 'tay_reset 'tay_resetx 'ctay_reset 'ctay_resetx  tay0_reset 'tay0_reset 'tay0_resetx 'ctay0_reset 'ctay0_resetx  lau_reset 'lau_reset 'lau_resetx 'clau_reset 'lau2_reset 'clau_resetx 'lau2_resetx  lauarr 'lauarr 'lau2arr 'clauarr  lausuf 'lausuf  cinvrt 'dcinvrt  conv1 'dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc 'ztocd 'ztoc  normalized 'normalized_s 'normalized_d  cross_product 'cross_product_s 'cross_product_d  outer_product 'outer_product_s 'outer_product_d 'outer_product_i  triple_product 'triple_product_s 'triple_product_d  det 'det_s 'det_d 'det_i  axial 'axial3_s 'axial3_d 'axial33_s 'axial33_d  diag 'diagn_s 'diagn_d 'diagn_i 'diagnn_s 'diagnn_d 'diagnn_i  trace 'trace_s 'trace_d 'trace_i  identity 'identity_i 'identity3_i  sarea 'sarea_s 'sarea_d  huarea 'huarea_s 'huarea_d  gram 'gram_s 'gram_d 'plaingram_s 'plaingram_d 'rowgram  rowops 'rowops  corral 'corral  ctoz 'ctoz  ztoc 'ztoc 'ztocd  setmobius 'setmobius 'zsetmobius  mobius 'zmobius 'cmobius  mobiusi 'zmobiusi  'kn1 ,    ~'ka ,    ~'z0d ,    ~'za ,    ~'zad ,    ~'ww ,    'zp ,    'w ,    @'wd ,    `'dpi ,   _    'sp ,   _    'dp ,   _    'spc ,   _    'dpc ,   _    'f ,        'zero ,   t         'one ,   t       ?'four ,   t       @'half ,   t       ?'third ,   t UUUUUU?'fourth ,   t       ?'s30 ,   t       ?'s60 ,   t LXz?'c0 ,                    'c1 ,          ?        'z000 ,          ?        'z060 ,          ?LXz?'f ,   _    'v ,   _    'v0 ,   _    'of ,   t       ?'ov ,   t UUUUUU?'ov0 ,   t       ?'eps ,   t    |='ca ,          ?      ?'wa ,    }?        Fo t _   ]o t _   po t _  o  _   'hhztoc 	pcoco_hhztoc_                 V'm 0   _ 'co1 0   z 'co2 0   { 'z 0    ~'xc 0   ({ xtay 'ctaysdd 'ctaysd 'ctays 'ctaydd 'ctayd 'ctay 'taysdd 'taysd 'tays 'taydd 'tayd 'tay  tay_reset 'ctay_resetx 'ctay_reset 'tay_resetx 'tay_reset  tay (tay (tayd (taydd (tays (taysd (taysdd (ctay (ctayd (ctaydd (ctays (ctaysd (ctaysdd  tay0 (tay0 (tay0d (tay0dd (tay0s (tay0sd (tay0sdd (ctay0 (ctay0d (ctay0dd (ctay0s (ctay0sd (ctay0sdd  lau (lau (laud (laudd (clau (lau2 (claud (lau2d (claudd (lau2dd  tay_reset (tay_reset (tay_resetx (ctay_reset (ctay_resetx  tay0_reset (tay0_reset (tay0_resetx (ctay0_reset (ctay0_resetx  lau_reset (lau_reset (lau_resetx (clau_reset (lau2_reset (clau_resetx (lau2_resetx  lauarr (lauarr (lau2arr (clauarr  lausuf (lausuf  cinvrt (dcinvrt  conv1 (dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc (ztocd (ztoc  normalized (normalized_s (normalized_d  cross_product (cross_product_s (cross_product_d  outer_product (outer_product_s (outer_product_d (outer_product_i  triple_product (triple_product_s (triple_product_d  det (det_s (det_d (det_i  axial (axial3_s (axial3_d (axial33_s (axial33_d  diag (diagn_s (diagn_d (diagn_i (diagnn_s (diagnn_d (diagnn_i  trace (trace_s (trace_d (trace_i  identity (identity_i (identity3_i  sarea (sarea_s (sarea_d  huarea (huarea_s (huarea_d  gram (gram_s (gram_d (plaingram_s (plaingram_d (rowgram  rowops (rowops  corral (corral  ctoz (ctoz  ztoc (ztoc (ztocd  setmobius (setmobius (zsetmobius  mobius (zmobius (cmobius  mobiusi (zmobiusi  (kn1 0    ~(kn 0    ~(ka 0    ~(k 0   _ ~(za 0    ~(z0 0    (zp 0    (ww 0    @(w 0    `(sp 0   _    (spc 0   _    (f 0        (zero 0   t         (one 0   t       ?(mone 0   t       (half 0   t       ?(third 0   t UUUUUU?(pi2 0   t -DT!@(s30 0   t       ?(s60 0   t LXz?(ms30 0   t       (ms60 0   t LXz(c0 0                    (c1 0          ?        (ci 0                  ?(mci 0                  (z000 0          ?        )z060 0          ?LXz?)z090 0                  ?)z120 0          ࿪LXz?)z240 0          ࿪LXz뿄)z270 0                  )z300 0          ?LXz뿆)f 0   _    )v 0   _    )v0 0   _    )of 0   t UUUUUU?)ov 0   t       ?)ov0 0   t UUUUUU?)re 0   t 3Ey?)ca 0          ?LXz?)wa 0          ?        { t _   ({ t _   ;{ t _   )hhztoc_d 
pcoco_hhztoc_d_                 V)m =   _ ~)co1 =    ~)co2 =    ~)z =    ~)xc =   ͇ X)xcd =    xtay )ctaysdd )ctaysd )ctays )ctaydd )ctayd )ctay )taysdd )taysd )tays )taydd )tayd )tay  tay_reset )ctay_resetx )ctay_reset )tay_resetx )tay_reset  tay )tay )tayd )taydd )tays )taysd )taysdd )ctay )ctayd )ctaydd )ctays )ctaysd )ctaysdd  tay0 )tay0 )tay0d )tay0dd )tay0s )tay0sd )tay0sdd )ctay0 )ctay0d )ctay0dd )ctay0s )ctay0sd )ctay0sdd  lau )lau )laud )laudd )clau )lau2 )claud )lau2d )claudd )lau2dd  tay_reset )tay_reset )tay_resetx )ctay_reset )ctay_resetx  tay0_reset )tay0_reset )tay0_resetx )ctay0_reset )ctay0_resetx  lau_reset )lau_reset )lau_resetx )clau_reset )lau2_reset )clau_resetx )lau2_resetx  lauarr )lauarr )lau2arr )clauarr  lausuf )lausuf  cinvrt )dcinvrt  conv1 )dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc )ztocd )ztoc  normalized )normalized_s )normalized_d  cross_product )cross_product_s )cross_product_d  outer_product )outer_product_s )outer_product_d )outer_product_i  triple_product )triple_product_s )triple_product_d  det )det_s )det_d )det_i  axial )axial3_s )axial3_d )axial33_s )axial33_d  diag )diagn_s )diagn_d )diagn_i )diagnn_s )diagnn_d )diagnn_i  trace )trace_s )trace_d )trace_i  identity )identity_i )identity3_i  sarea )sarea_s )sarea_d  huarea )huarea_s )huarea_d  gram )gram_s )gram_d )plaingram_s )plaingram_d *rowgram  rowops *rowops  corral *corral  ctoz *ctoz  ztoc *ztoc *ztocd  setmobius *setmobius *zsetmobius  mobius *zmobius *cmobius  mobiusi *zmobiusi  *kn1 =    ~*kn =    ~*ka =    ~*k =   _ ~*za =    ~*zad =    ~*ww =    ~*zp =    *z0d =    *z0 =    *w =    @*wd =    `*dpi =   _    *sp =   _    *dp =   _    *spc =   _    *dpc =   _    *f =        *zero =   t         *one =   t       ?*mone =   t       *two =   t        @*three =   t       @*half =   t       ?*third =   t UUUUUU?*pi2 =   t -DT!@*s30 =   t       ?*s60 =   t LXz?*ms30 =   t       ࿨*ms60 =   t LXz뿩*c0 =                    *c1 =          ?        *mc1 =                  *ci =                  ?*mci =                  *z000 =          ?        *z060 =          ?LXz?*z090 =                  ?*z120 =          ࿪LXz?*z180 =                  *z240 =          ࿪LXz뿴*z270 =                  *z300 =          ?LXz뿶*f =   _    *v =   _    *v0 =   _    *of =   t UUUUUU?*ov =   t       ?*ov0 =   t UUUUUU?*re =   t 3Ey?*ca =          ?LXz?*wa =          ?         t _   ͇ t _    t _    _   *hhztoc0 k
pcoco_hhztoc0_                 V*m &   _ *co1 &   k *co2 &    *z0 &    *xc &    xtay *ctaysdd *ctaysd *ctays *ctaydd *ctayd *ctay *taysdd *taysd *tays *taydd *tayd *tay  tay_reset *ctay_resetx *ctay_reset *tay_resetx *tay_reset  tay *tay *tayd *taydd *tays *taysd *taysdd *ctay *ctayd *ctaydd *ctays *ctaysd *ctaysdd  tay0 *tay0 *tay0d *tay0dd *tay0s *tay0sd *tay0sdd *ctay0 *ctay0d *ctay0dd *ctay0s *ctay0sd *ctay0sdd  lau *lau *laud *laudd *clau *lau2 *claud *lau2d *claudd *lau2dd  tay_reset *tay_reset *tay_resetx *ctay_reset *ctay_resetx  tay0_reset *tay0_reset *tay0_resetx *ctay0_reset *ctay0_resetx  lau_reset *lau_reset *lau_resetx +clau_reset +lau2_reset +clau_resetx +lau2_resetx  lauarr +lauarr +lau2arr +clauarr  lausuf +lausuf  cinvrt +dcinvrt  conv1 +dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc +ztocd +ztoc  normalized +normalized_s +normalized_d  cross_product +cross_product_s +cross_product_d  outer_product +outer_product_s +outer_product_d +outer_product_i  triple_product +triple_product_s +triple_product_d  det +det_s +det_d +det_i  axial +axial3_s +axial3_d +axial33_s +axial33_d  diag +diagn_s +diagn_d +diagn_i +diagnn_s +diagnn_d +diagnn_i  trace +trace_s +trace_d +trace_i  identity +identity_i +identity3_i  sarea +sarea_s +sarea_d  huarea +huarea_s +huarea_d  gram +gram_s +gram_d +plaingram_s +plaingram_d +rowgram  rowops +rowops  corral +corral  ctoz +ctoz  ztoc +ztoc +ztocd  setmobius +setmobius +zsetmobius  mobius +zmobius +cmobius  mobiusi +zmobiusi  +kn1 &    ~+ka &    ~+za &    +zp &    +ww &    @+w &    `+f &        +zero &   t         +one &   t       ?+half &   t       ?+third &   t UUUUUU?+s30 &   t       ?+s60 &   t LXz?+ms30 &   t       +c0 &                    +c1 &          ?        +ci &                  ?+z000 &          ?        +z060 &          ?LXz?+z090 &                  ?+z120 &          ࿪LXz?+f &   _    +v &   _    +v0 &   _    +of &   t UUUUUU?+ov &   t       ?+ov0 &   t UUUUUU?+re &   t 3Ey?+eps &   t    |=+ca &          ?LXz?+wa &          ?         t _    t _    t _   +hhztoc0_d 
pcoco_hhztoc0_d_                 V+m 3   _ ~+co1 3   	 ~+co2 3     ~+z0 3    +xc 3   7 X+xcd 3   J xtay +ctaysdd +ctaysd +ctays +ctaydd +ctayd +ctay +taysdd +taysd +tays +taydd +tayd +tay  tay_reset +ctay_resetx +ctay_reset +tay_resetx +tay_reset  tay +tay +tayd +taydd +tays +taysd +taysdd +ctay +ctayd +ctaydd +ctays +ctaysd +ctaysdd  tay0 +tay0 +tay0d +tay0dd +tay0s ,tay0sd ,tay0sdd ,ctay0 ,ctay0d ,ctay0dd ,ctay0s ,ctay0sd ,ctay0sdd  lau ,lau ,laud ,laudd ,clau ,lau2 ,claud ,lau2d ,claudd ,lau2dd  tay_reset ,tay_reset ,tay_resetx ,ctay_reset ,ctay_resetx  tay0_reset ,tay0_reset ,tay0_resetx ,ctay0_reset ,ctay0_resetx  lau_reset ,lau_reset ,lau_resetx ,clau_reset ,lau2_reset ,clau_resetx ,lau2_resetx  lauarr ,lauarr ,lau2arr ,clauarr  lausuf ,lausuf  cinvrt ,dcinvrt  conv1 ,dconv1  Iset_dhco Iset_thco Iset_ohco Iset_ihco Iset_shco Iset_cuco Iset_hhco Idhztoc Idhztoc0 Ithztoc Ithztoc0 Iohztoc Iohztoc0 Iihztoc Iihztoc0 Ishztoc Ishztoc0 Icuztoc Icuztoc0 Ihhztoc Ihhztoc0 ztoc ,ztocd ,ztoc  normalized ,normalized_s ,normalized_d  cross_product ,cross_product_s ,cross_product_d  outer_product ,outer_product_s ,outer_product_d ,outer_product_i  triple_product ,triple_product_s ,triple_product_d  det ,det_s ,det_d ,det_i  axial ,axial3_s ,axial3_d ,axial33_s ,axial33_d  diag ,diagn_s ,diagn_d ,diagn_i ,diagnn_s ,diagnn_d ,diagnn_i  trace ,trace_s ,trace_d ,trace_i  identity ,identity_i ,identity3_i  sarea ,sarea_s ,sarea_d  huarea ,huarea_s ,huarea_d  gram ,gram_s ,gram_d ,plaingram_s ,plaingram_d ,rowgram  rowops ,rowops  corral ,corral  ctoz ,ctoz  ztoc ,ztoc ,ztocd  setmobius ,setmobius ,zsetmobius  mobius ,zmobius ,cmobius  mobiusi ,zmobiusi  ,kn1 3    ~,ka 3    ~,zad 3    ~,za 3    ~,ww 3    ~,zp 3    ,z0d 3    ,w 3    @,wd 3    `,dpi 3   _    ,dp 3   _    ,dpc 3   _    ,f 3        ,zero 3   t         ,one 3   t       ?,two 3   t        @,three 3   t       @,half 3   t       ?,third 3   t UUUUUU?,s30 3   t       ?,s60 3   t LXz?,ms30 3   t       ,ms60 3   t LXz,c0 3                    ,c1 3          ?        ,ci 3                  ?,z000 3          ?        ,z060 3          ?LXz?,z090 3                  ?,z120 3          ࿪LXz?,z240 3          ࿪LXz,f 3   _    ,v 3   _    ,v0 3   _    ,of 3   t UUUUUU?,ov 3   t       ?,ov0 3   t UUUUUU?,re 3   t 3Ey?,eps 3   t    |=,ca 3          ?LXz?,wa 3          ?          t _   7 t _   J t _  ]  _    integer real double precision double complex logical  %  :;    . '  . '  . '  . '  . '  	. '  
. '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '   . '  !. '  ". '  #. '  $. '  %. '  &. '  '. '  (. '  ). '  *. '  +. '  ,. '  -. '  .. '  /. '  0. '  1. '  2. '  3. '  4. '  5. '  6. '  7. '  8. '  9. '  :. '  ;. '  <. '  =. '  >. '  ?. '  @. '  A. '  B. '  C. '  D. '  E. '  F. '  G. '  H. '  I   J.?:;@@
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,  set_ihco2 e7  set_shco2 A  set_cuco2 L  set_hhco2 mU  dhztoc 7a  dhztoc_d m  dhztoc0 Px  dhztoc0_d   thztoc   thztoc_d   thztoc0 _  thztoc0_d Ų  ohztoc w  ohztoc_d   ohztoc0 E  ohztoc0_d   ihztoc   ihztoc_d   ihztoc0  ihztoc0_d  shztoc J shztoc_d + shztoc0 F6 shztoc0_d aA cuztoc L cuztoc_d Z cuztoc0 od cuztoc0_d o hhztoc <{ hhztoc_d  hhztoc0  hhztoc0_d                    {         pcoco_set_ohco1_                     pcoco_set_dhco2_                     pcoco_set_thco2_                     pcoco_set_ohco2_                     pcoco_set_ihco2_            
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         pcoco_shztoc_d_             [         pcoco_shztoc0_                       pcoco_shztoc0_d_            b         pcoco_cuztoc_               
         pcoco_cuztoc_d_                      pcoco_cuztoc0_              #         pcoco_cuztoc0_d_                     pcoco_hhztoc_                        pcoco_hhztoc_d_                      pcoco_hhztoc0_              :         pcoco_hhztoc0_d_ 2      
    .  pcoco.f90     	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ? 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        = 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        A 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        = 	        $ 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ; 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ; 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        8 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        / 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        - 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        + 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        - 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        - 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        + 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        . 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        . 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        + 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        2 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        2 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        1 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        2 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ) 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ) 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        + 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	                        ,                     !                             x                     {      AC                     AC                     AC                     AC                     AC               
      AC               T      AC                     AC                     AC               Q      AC                     AC               :      AC                     AC                     AC                     AC               Z      AC               {      AC                     AC                     AC               6      AC                     AC               a      AC               .      AC                     AC               b      AC               
      AC               [      AC                     AC               b      AC               
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      AC              T      AC                    AC                   AC   <          Q      AC   \                AC   |          :      AC                   AC                   AC                   AC             Z      AC             {      AC   <                AC   \                AC   |          6      AC                   AC             a      AC             .      AC                   AC             b      AC   <          
      AC   \          [      AC   |                AC             b      AC             
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      +                :          #      K    @           Y     	           i    0           x         :                                                                                                                                                                                                                        !                     7                     N                     e                     q                     }                                                                                                                                                                                                                                                             ,                     :                     H                     Y                     k                     z                                                                                                                                                                                                                                                            &                     7                     E                     S                     b                     v                                                                                                                                                                                                                                                                                                      *                     6                     C                     Q                     ]                     j                     x                                                                                                                                                                                                                                                                                                      -                     ?                     O                     `                     q                                                                                                                                                                                             	                                            $                      2                      ?                      L                       pcoco.f90 .BSS2 .C2_422 .C2_291 .C2_424 .C2_292 .C2_294 .C2_410 .C2_427 __pcoco_set_ohco1_END .STATICS3 .BSS3 .C3_446 .C3_291 .C3_483 .C3_593 .C3_292 .C3_458 .C3_487 .C3_294 .C3_397 .C3_448 .C3_489 .C3_490 .C3_462 .C3_493 .C3_399 .C3_396 .C3_394 .C3_395 .C3_398 .C3_431 .C3_453 .C3_452 __pcoco_set_dhco2_END .STATICS4 .BSS4 .C4_450 .C4_291 .C4_454 .C4_292 .C4_397 .C4_460 .C4_294 .C4_452 .C4_493 .C4_494 .C4_462 .C4_465 .C4_497 .C4_401 .C4_395 .C4_396 .C4_400 .C4_399 .C4_435 .C4_457 .C4_398 .C4_394 .C4_456 __pcoco_set_thco2_END .STATICS5 .BSS5 .C5_455 .C5_291 .C5_459 .C5_292 .C5_400 .C5_465 .C5_294 .C5_457 .C5_502 .C5_503 .C5_467 .C5_470 .C5_506 .C5_404 .C5_399 .C5_397 .C5_398 .C5_402 .C5_479 .C5_401 .C5_440 .C5_462 .C5_403 .C5_476 .C5_461 __pcoco_set_ohco2_END .C6_291 .C6_607 .C6_601 .STATICS6 .BSS6 .C6_463 .C6_467 .C6_292 .C6_398 .C6_473 .C6_294 .C6_465 .C6_515 .C6_516 .C6_475 .C6_478 .C6_519 .C6_406 .C6_397 .C6_483 .C6_400 .C6_407 .C6_396 .C6_403 .C6_402 .C6_401 .C6_447 .C6_470 .C6_405 .C6_404 .C6_487 .C6_469 __pcoco_set_ihco2_END .STATICS7 .BSS7 .C7_442 .C7_291 .C7_445 .C7_292 .C7_294 .C7_475 .C7_477 .C7_479 .C7_400 .C7_397 .C7_398 .C7_429 .C7_447 .C7_399 __pcoco_set_shco2_END .STATICS8 .BSS8 .C8_446 .C8_291 .C8_449 .C8_292 .C8_294 .C8_481 .C8_483 .C8_485 .C8_401 .C8_397 .C8_399 .C8_402 .C8_398 .C8_458 .C8_400 .C8_433 .C8_451 __pcoco_set_cuco2_END .STATICS9 .BSS9 .C9_437 .C9_291 .C9_441 .C9_292 .C9_398 .C9_294 .C9_439 .C9_468 .C9_469 .C9_447 .C9_433 .C9_422 .C9_443 .C9_445 __pcoco_set_hhco2_END .C10_514 .C10_294 .C10_291 .C10_395 .C10_583 .C10_401 .C10_399 .C10_394 .C10_400 .C10_584 .C10_398 .C10_396 .C10_283 __pcoco_dhztoc_END .C11_521 .C11_294 .C11_291 .C11_400 .C11_604 .C11_406 .C11_404 .C11_399 .C11_405 .C11_607 .C11_403 .C11_401 .C11_516 .C11_292 .C11_283 __pcoco_dhztoc_d_END .C12_507 .C12_508 .C12_294 .C12_494 .C12_510 .C12_511 .C12_512 .C12_565 .C12_496 .C12_397 .C12_395 .C12_291 .C12_394 .C12_292 .C12_283 __pcoco_dhztoc0_END .C13_520 .C13_521 .C13_294 .C13_504 .C13_523 .C13_524 .C13_525 .C13_527 .C13_401 .C13_403 .C13_506 .C13_291 .C13_400 .C13_399 .C13_292 .C13_499 .C13_283 __pcoco_dhztoc0_d_END .C14_520 .C14_294 .C14_291 .C14_396 .C14_588 .C14_403 .C14_401 .C14_395 .C14_402 .C14_399 .C14_397 .C14_400 .C14_292 .C14_283 __pcoco_thztoc_END .C15_526 .C15_294 .C15_291 .C15_401 .C15_609 .C15_408 .C15_406 .C15_400 .C15_407 .C15_404 .C15_402 .C15_521 .C15_549 .C15_405 .C15_292 .C15_283 __pcoco_thztoc_d_END .C16_509 .C16_510 .C16_294 .C16_497 .C16_512 .C16_513 .C16_514 .C16_499 .C16_399 .C16_396 .C16_291 .C16_395 .C16_397 .C16_292 .C16_398 .C16_283 __pcoco_thztoc0_END .C17_521 .C17_522 .C17_294 .C17_506 .C17_524 .C17_525 .C17_526 .C17_402 .C17_405 .C17_508 .C17_291 .C17_401 .C17_400 .C17_530 .C17_403 .C17_292 .C17_404 .C17_501 .C17_283 __pcoco_thztoc0_d_END .C18_526 .C18_294 .C18_291 .C18_396 .C18_599 .C18_405 .C18_402 .C18_395 .C18_403 .C18_400 .C18_397 .C18_398 .C18_401 .C18_404 .C18_529 .C18_292 .C18_283 __pcoco_ohztoc_END .C19_532 .C19_294 .C19_291 .C19_401 .C19_617 .C19_410 .C19_407 .C19_400 .C19_408 .C19_405 .C19_402 .C19_403 .C19_527 .C19_406 .C19_409 .C19_557 .C19_535 .C19_292 .C19_283 __pcoco_ohztoc_d_END .C20_510 .C20_511 .C20_294 .C20_497 .C20_513 .C20_514 .C20_515 .C20_499 .C20_399 .C20_397 .C20_291 .C20_395 .C20_502 .C20_292 .C20_398 .C20_396 .C20_283 __pcoco_ohztoc0_END .C21_522 .C21_523 .C21_294 .C21_506 .C21_525 .C21_526 .C21_527 .C21_403 .C21_405 .C21_508 .C21_291 .C21_401 .C21_400 .C21_531 .C21_511 .C21_292 .C21_404 .C21_402 .C21_501 .C21_283 __pcoco_ohztoc0_d_END .C22_291 .C22_604 .C22_535 .C22_294 .C22_400 .C22_614 .C22_412 .C22_409 .C22_399 .C22_405 .C22_402 .C22_403 .C22_408 .C22_407 .C22_411 .C22_292 .C22_410 .C22_283 __pcoco_ihztoc_END .C23_291 .C23_619 .C23_537 .C23_294 .C23_401 .C23_629 .C23_413 .C23_410 .C23_400 .C23_411 .C23_406 .C23_403 .C23_404 .C23_532 .C23_409 .C23_408 .C23_412 .C23_292 .C23_283 __pcoco_ihztoc_d_END .C24_291 .C24_571 .C24_522 .C24_523 .C24_294 .C24_508 .C24_525 .C24_526 .C24_527 .C24_510 .C24_407 .C24_403 .C24_401 .C24_292 .C24_406 .C24_405 .C24_402 .C24_283 __pcoco_ihztoc0_END .C25_291 .C25_587 .C25_528 .C25_529 .C25_294 .C25_511 .C25_531 .C25_532 .C25_533 .C25_404 .C25_408 .C25_513 .C25_402 .C25_400 .C25_292 .C25_407 .C25_406 .C25_403 .C25_506 .C25_283 __pcoco_ihztoc0_d_END .C26_294 .C26_291 .C26_520 .C26_521 .C26_399 .C26_398 .C26_292 .C26_401 .C26_400 .C26_283 __pcoco_shztoc_END .C27_294 .C27_291 .C27_292 .C27_403 .C27_534 .C27_535 .C27_405 .C27_404 .C27_407 .C27_406 .C27_283 __pcoco_shztoc_d_END .C28_486 .C28_497 .C28_499 .C28_500 .C28_501 .C28_502 .C28_294 .C28_503 .C28_504 .C28_291 .C28_398 .C28_292 .C28_283 __pcoco_shztoc0_END .C29_495 .C29_509 .C29_511 .C29_512 .C29_513 .C29_514 .C29_515 .C29_291 .C29_516 .C29_292 .C29_294 .C29_404 .C29_403 .C29_283 __pcoco_shztoc0_d_END .C30_294 .C30_291 .C30_523 .C30_524 .C30_399 .C30_398 .C30_401 .C30_403 .C30_402 .C30_400 .C30_283 __pcoco_cuztoc_END .C31_294 .C31_291 .C31_292 .C31_403 .C31_544 .C31_545 .C31_406 .C31_404 .C31_405 .C31_408 .C31_410 .C31_550 .C31_529 .C31_409 .C31_407 .C31_283 __pcoco_cuztoc_d_END .C32_489 .C32_501 .C32_503 .C32_504 .C32_505 .C32_506 .C32_294 .C32_507 .C32_508 .C32_291 .C32_399 .C32_493 .C32_292 .C32_400 .C32_398 .C32_283 __pcoco_cuztoc0_END .C33_497 .C33_512 .C33_514 .C33_515 .C33_516 .C33_517 .C33_518 .C33_291 .C33_519 .C33_292 .C33_294 .C33_405 .C33_403 .C33_523 .C33_501 .C33_406 .C33_404 .C33_283 __pcoco_cuztoc0_d_END .C34_401 .C34_294 .C34_291 .C34_506 .C34_585 .C34_402 .C34_403 .C34_507 .C34_398 .C34_292 .C34_283 __pcoco_hhztoc_END .C35_407 .C35_294 .C35_291 .C35_517 .C35_610 .C35_408 .C35_292 .C35_409 .C35_403 .C35_518 .C35_404 .C35_283 __pcoco_hhztoc_d_END .C36_504 .C36_505 .C36_294 .C36_495 .C36_507 .C36_508 .C36_509 .C36_396 .C36_397 .C36_291 .C36_489 .C36_292 .C36_283 __pcoco_hhztoc0_END .C37_521 .C37_522 .C37_294 .C37_509 .C37_524 .C37_525 .C37_526 .C37_402 .C37_403 .C37_291 .C37_591 .C37_503 .C37_502 .C37_292 .C37_400 .C37_283 __pcoco_hhztoc0_d_END ..Dm_pcoco pcoco_ pcoco_set_ohco1_ __fsz_exp __mth_i_cdabs __c_mzero8 plau_tay_ __mth_i_cdsqrt __mth_i_cddiv plau_tay_reset_ pcoco_set_dhco2_ __mth_i_cdpowcd pcoco_set_thco2_ pcoco_set_ohco2_ pcoco_set_ihco2_ pcoco_set_shco2_ pcoco_set_cuco2_ pcoco_set_hhco2_ pcoco_dhztoc_ __mth_i_datan2 pgf90_dfloorv pgf90_modulov peuc_ztoc_ pcoco_dhztoc_d_ plau_tayd_ __fsd_pow peuc_ztocd_ pcoco_dhztoc0_ pgf90_stop pcoco_dhztoc0_d_ pcoco_thztoc_ pcoco_thztoc_d_ pcoco_thztoc0_ pcoco_thztoc0_d_ pcoco_ohztoc_ pcoco_ohztoc_d_ pcoco_ohztoc0_ pcoco_ohztoc0_d_ pcoco_ihztoc_ pcoco_ihztoc_d_ pcoco_ihztoc0_ pcoco_ihztoc0_d_ pcoco_shztoc_ pcoco_shztoc_d_ pcoco_shztoc0_ pcoco_shztoc0_d_ pcoco_cuztoc_ pcoco_cuztoc_d_ pcoco_cuztoc0_ pcoco_cuztoc0_d_ pcoco_hhztoc_ pcoco_hhztoc_d_ pcoco_hhztoc0_ pcoco_hhztoc0_d_ peuc_ pietc_ pkind_ plau_ peuc_normalized_s_ peuc_normalized_d_ peuc_cross_product_s_ peuc_cross_product_d_ peuc_outer_product_s_ peuc_outer_product_d_ peuc_outer_product_i_ peuc_triple_product_s_ peuc_triple_product_d_ peuc_det_s_ peuc_det_d_ peuc_det_i_ peuc_axial3_s_ peuc_axial3_d_ peuc_axial33_s_ peuc_axial33_d_ peuc_diagn_s_ peuc_diagn_d_ peuc_diagn_i_ peuc_diagnn_s_ peuc_diagnn_d_ peuc_diagnn_i_ peuc_trace_s_ peuc_trace_d_ peuc_trace_i_ peuc_identity_i_ peuc_identity3_i_ peuc_huarea_s_ peuc_huarea_d_ peuc_sarea_s_ peuc_sarea_d_ peuc_gram_s_ peuc_gram_d_ peuc_plaingram_s_ peuc_plaingram_d_ peuc_rowgram_ peuc_rowops_ peuc_corral_ peuc_ctoz_ peuc_setmobius_ peuc_zsetmobius_ peuc_zmobius_ peuc_cmobius_ peuc_zmobiusi_ pghpf_function_exit pghpf_function_entry plau_taydd_ plau_tays_ plau_taysd_ plau_taysdd_ plau_ctay_ plau_ctayd_ plau_ctaydd_ plau_ctays_ plau_ctaysd_ plau_ctaysdd_ plau_tay0_ plau_tay0d_ plau_tay0dd_ plau_tay0s_ plau_tay0sd_ plau_tay0sdd_ plau_ctay0_ plau_ctay0d_ plau_ctay0dd_ plau_ctay0s_ plau_ctay0sd_ plau_ctay0sdd_ plau_lau_ plau_laud_ plau_laudd_ plau_clau_ plau_lau2_ plau_claud_ plau_lau2d_ plau_claudd_ plau_lau2dd_ plau_tay_resetx_ plau_tay0_reset_ plau_tay0_resetx_ plau_lau_reset_ plau_lau_resetx_ plau_ctay_reset_ plau_ctay_resetx_ plau_ctay0_reset_ plau_ctay0_resetx_ plau_clau_reset_ plau_lau2_reset_ plau_clau_resetx_ plau_lau2_resetx_ plau_lauarr_ plau_clauarr_ plau_lau2arr_ plau_lausuf_ plau_dcinvrt_ plau_dconv1_ __pgdbg_stub pgf90_compiled hztocJ       
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            +                  +            l      +           ,                  ,                  +,                  8,                  @,                  L,            \      ],                  i,                  u,            \      ,                  ,                  ,                  ,           ,           ,            T      n-           v-            \      ~-            l      -                  -                   .                  r.      
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1            T      1           ,1                  =1                  N1                  V1                  1            l      %2      
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            p7                  x7            ,      }7           7                  7                  7            ,      7                  7                  7                  7                  7                  7           8           s8            ,      8                  8                  8                  8                  
9                  D9      
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            A                  A                  A           
B                  B                  $B                  9B                  JB                  RB                  ZB                  bB                  }B           B           B                  C                  C                  oC                  }C                  C                  C      
            C                  C                  C           C                  D                  D                  =D                  ID                  QD                  lD           D           D                  1E                  sE      
            {E                  E      
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            lI      
            qI      
            zI           I      
            I                  I      
            I                  I           I                  I                  I           I                  J                  J                  J                  1J                  AJ                  QJ                  ZJ           vJ                  J           J                  J                  J           J                  J                  K                  (K                  8K                  EK           RK                  _K                  K                  L      
            #L      
            (L      
            1L           L           L           L                  	M                  1M      
            PM            t      XM                  ]M           jM            |      wM            |      M                  M                  M                  M                  M           M                  AN           IN                  [N                 kN                 N                  N                 
O                 DO      
            `O                  hO                  mO           ~O                  O                  O                  O                  O                  O                  P                  ;P      
            CP                  IP      
            RP                 mP           P                  P                  P           P                  P                  P                  P           P                 Q           %Q                  -Q                  2Q           :Q                  ^Q                  rQ                  Q           Q                 Q           Q                  Q                  Q           Q                  Q                  R                  R                  )R                  9R                  JR           ZR                  rR                 R           R                  R                  R           R                  R                  R           S                  YS                  S      
      t      S      
            S      
            S           S      
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            S      
            S           T                  
T                  T           T                  7T                  LT           T                  U      
      t      $U      
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            2U           U            D      U            d      U           U                  U                  V           V            4      V            <      &V           6V           XV            t      dV            d      pV            t      xV            d      V            d      V            |      V            |      V            d      V            l      V            l      V                  V            t      W                  W            D      W            L      )W            t      5W                  AW            d      IW            L      VW            T      fW            T      {W           W           W                  6X           EX           MX                  eX            \      mX                  rX           X                  X           X            d      Y            t      9Y            t      Y           Y           Y                  Y            d      Y                  Z           Z                  oZ                  Z            l      Z            l      Z                  Z            t      Z                  Z            t      Z                  [                  [            |      .[            |      6[                  [[                  m[      
      4      v[           [                  [                  \           4\                  @\                  Q\           Y\                  a\                  k\           {\           \                  \                  \                  ]                  L]                  T]                  ]                  ]                  ]                  ]                  ]                  )^                  b^           y^           ^                  *_           ?_           G_                  i_                  q_                  v_           _                  _                  _           _                  3`                  I`                  `           `                  `           a           #a                  Va                  Gb           \b           db                  b                  b                  b           b                  b                  b           c                  Pc                  fc                  c           d                  4d                  Sd                  d                  d           d                  d                  e           2e                  Ce                  e                  e                  @f                  lf      
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h                  h                  *h                  7h           Nh           h           h           h                  	i                  i                  i           0i                  mi                  ~i                  i           i                  :j           Ij           Qj                  ij                  qj                  vj           j                  j      
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      s            <
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                                    d            
      0                             l                  t      ̦            |                        2           L                                                                                       "           B                  S                  }                             ֨                                    L           v                                               ©                  ϩ                  ש                                                                 5                  T                  ^           f                  I           X           `                  |                                                                                                                =                  S                                   
      P      Ȭ           g            \      t                                                                             \                  \                                   	                             #           M            D      Y                  e            D      m                                                L                  L                                          Ϯ                  ׮            \                                                     /           d            \      ޯ                                  \                                    \                 4            \                                   Ѱ            D                  D      o           ~                       \                                    \                 ű            \                  ,      '            $      8            ,      @            $      ]            ,      n            4                  ,                  4      Բ            <                 
            D                  T      ,            D      4            T      U            T      f            L      w            L                  T                  \            
                       !                  .            l      G                  [                  ~                                                          ô                  ˴            t      մ                                                          a                  i                              |                                                                              9                  p                                                          z                                                                            Ʒ                                               '           A                                                                 4                  D           v           ~                                                          Ⱥ                                                                                   (                  X           r                                    ͻ                  $           g                  x                                                      ~                  ̽                                               _                  p                                                                                                     ƿ      
      h      ӿ           }                                                            
                                                                             
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      `                 %                  1                  9                  U                  e                  u                                        +           :           B                  Z                  b                  g                                                                            )                  :                  B                                                                                                         .                  h      
            q                                                                       
                                                     $                  6      
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      `      d           l                  t                                                                                                                                                                                                       =           W                                                                 6                  F                                                                            {                                                                                                                                                                                            2           L                                                                       
                                   $                  $                  <                  <                  <                  <      /            <      O            $      `            $      l                  x                                                                                         <      k           z                       <                                    <                             <      '            <                                        <                  $                  <                             <      4            <      L            ,      ^            ,      f            <      {            4                  <                             D                  D                  D                  L      $            L      ,            D      R            D      c            L      t            D      |            L                  L                  L            
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      X                 K            $      ]      
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                                               
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      `                 !                  -                  9                  E                  V                  ^                  l                                                               /                  7                  <           V                                                                                                                                                           m           |                                                                                                    
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                                                !            
                                                  B                   Y                    r                                                x                  /                  '                        "            8      <            6      U            0      n                   K                  S                              Q                  I                  :                  Z                  X                   P      ,                    	!                   !            (      *            s      *            k      *            \      +            |      +            z      5+            p      N+            @      +,            (      3,            u6      6                  ,6                  C6            ~      ]6                  w6                  6                  6                  7            6      7            @      Z@                  t@                  @                  @                  @                  @            p      @            @      A            A      A            dL      J                  J                  J                  J                  K                  2K            P      KK                   (L            pL      0L            eU      GT                  aT                  xT                  T                 T                  T                  U            pU      U            [      Va            [      ^a            f      m            f      m            j      qx            j      yx            *r      ҃            0r      ڃ            x                  x                                          ɜ                                                                                    k                  p                                                            f                  n            &                  0                  ճ                                    A                  P                  ~      /                 7           z                                        i                 q                 ,                  ,           {      g6                 o6           C      |A           P      A                 M                 M           q      !Z                 )Z                 d                 d           3     o           @     o                [{            	     c{                           0                     Β                ֒           !            
                                   (                    P                    x                                                                                                   @                   h                                                                                               0                   X                                                                                                                   H                   p                                                                                               8                   `                                                                                                (                   P                   x                   ,                     7             =       E             @      S             P      a             [      o             _      }                                                                                         $                   `                   j                                                               	            *                  I      %            r      3                  A            `      O            C      ]                  k                  y                               b                  f                                                      =                  J                  W                                                                        	      !            	      /            6	      =            	      K            	      Y            t
      g            
      u            Q                                                                                                                                                                  l                  z                                          +                  9                  G                  U            0      c            Y      q                              P                                                                                          %                  )                  O                  K                                                            '            i      5            m      C                  Q                  _                  m            q      {                              D                  R                                    a                                                                        
                  P                  ^                  1      #            ?      1                  ?                  M            M      [                   i            {      w                                                                                    \                                                       Y                  f                  s                                                            -                   ;                   I                   W                   e            (!      s            ,!                  P!                  !                  !                  %"                  3"                  "                  "                  =#                  #                  H$                  [$                  z$      )            $      7            $      E            $      S            %      a            %      o            &      }            &                  &                  '                  (                  #(                  B(                  a(                  (                  (                  2)      	            )                  *      %            )+      3            6+      A            C+      O            +      ]            +      k            +      y            ,                  -                  -                  -                  .                  .                  0.                  .                  .                  A/      	            O/      	            0      !	            "0      /	            }0      =	            c1      K	            1      Y	            1      g	            2      u	            $2      	            `2      	            n2      	            W3      	            e3      	            @4      	            N4      	            4      	            x5      	            5      
            5      
            6      
            !6      +
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            6      G
            `7      U
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            8      q
            8      
            8      
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C                  zC                  C                  C                  C                  C                  C                  D      -            D      ;            9E      I            =E      W            aE      e            E      s            E                  2F                  ?F                  G                  G                  G                  G                  H                  I                  #I                  BI                  bI                  I      )            I      7            sJ      E            J      S            J      a            yK      o            K      }            K                  K                  L                  BL                  L                  @M                  M                  XN                  hN                  xN      	            N                  O      %            O      3            O      A            O      O            :O      ]            P      k            )P      y            PP                  ]P                  P                  P                  Q                  Q                  pR                  }R                  S                  DS                  US                  tS      !            S      /            S      =            S      K            T      Y            T      g             U      u            U                  CU                  U                  U                  PV                  V                  V                  V                  W                  SX                  X                  X                  X      +            	Y      9            Y      G            :Z      U            EZ      c            UZ      q            ^Z                  Z                  Z                  Z                  Z                  Z                  E[                  h[                  z[                  [                  <\                  \                  \      '            C]      5            ]      C            ^      Q            Q_      _            `      m            &`      {            `                  a                  Ia                  a                  nb                  ,c                  Cc                  c                  c                  c                  0d                  d      #            *e      1            .e      ?            e      M            *f      [            gf      i            f      w            f                  g                  pg                  g                  oh                  h                  Ji                  Ui                  ei                  i                  Wj                  j                  j      -            j      ;            j      I            j      W            &k      e            |k      s            k                  l                  4m                  m                  m                  n                  n                  o                  Xp                  q                   q                  q                  q      )            q      7            q      E            !r      S            `r      a            r      o            s      }            Bs                  s                  s                  ct                  u                  ]u                  ku                  u                  u                  v      	            v                  v      %            w      3            w      A            Tw      O            w      ]            w      k            w      y            0x                  {x                  x                  x                  y                  |y                  y                  0z                  z                  z                  {                  p|      !            .}      /            E}      =            }      K            ,~      Y            e~      g            ~      u                              H                  `                                                                                                            ̂                  Ԃ                  Q                  Ѓ                        +            @      9                  G            Ƅ      U                  c            :      q                              l                                    ʆ                  چ                  `                                    T                  `                  p                  p                                    È      '                  5            7      C                  Q                  _            R      m            i      {                              H                  {                  *                  َ                                    V                  v                  v                                                       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                                     '             ų      5                   C                   Q                   _             X      m                   {                                                                      _                   v                                       k                                                         Һ      !                  !                  #!            :      1!            Z      ?!            c      M!                  [!            X      i!                  w!                  !                  !                  !                  !                  !            1      !            y      !                  !                  !                  "                  "            H      "                  -"                  ;"                  I"            T      W"                  e"            H      s"            S      "            c      "            c      "            u      "                  "                  "            3      "            W      "            -      "                  "            r      #                  #            "      )#            h      7#            	      E#                  S#            g      a#                  o#                  }#                  #                  #            0      #            q      #                  #                  #                  #                  #            &      #            G      	$                  $                  %$                  3$                  A$                  O$            #      ]$                  k$                  y$            
      $                  $            #      $            C      $            s      $                  $                  $                  $            @      $                  %                  %                  !%            -      /%            Y      =%            t      K%                  Y%                  g%                  u%                  %                  %                  %            F      %            `      %                  %            @      %            _      %                  %                  &                  &                  &            y      +&                  9&                  G&                  U&            0      c&                  q&                  &            3      &                  &            4      &                  &                  &                  &            ?      &            }      &                  &            G      '                  '                  ''                  5'            +      C'                  Q'                  _'            L      m'            W      {'            g      '            g      '            y      '                  '                  '                  '                  '                  '            :      '            Q      (                  (            '      #(                  1(                  ?(            0      M(            G      [(                  i(                  w(                  (                   (            A      (                  (                  (                  (                  (                  (                  (                  )            ]      )                  )                  -)                  ;)                  I)                  W)                  e)                  s)                  )                  )            A      )                  )                  )                  )                  )                  )            [      )                  )                  *                  *            )      )*            D      7*            Y      E*                  S*                  a*                  o*                  }*            X      *                  *            0      *                  *                  *            /      *            `      *                  *                  *                  	+            I      +            i      %+            r      3+                  A+            d      O+            0      ]+            4      k+                  y+                  +                  +                  +                   +            a      +                  +                  +                  +                  +                  ,            p      ,            {      !,                  /,                  =,                  K,                  Y,                  g,                  u,                  ,            
      ,            <      ,            z      ,                  ,                  ,                  ,                  ,                  ,            z      -                  -                  -            q      +-                   9-            7      G-                  U-                  c-                  q-                  -            1     -            p     -                 -                  -            U     -                 -                 -                 -            j     -                 .            6     .                 '.            L     5.            Z     C.            p     Q.                 _.            g     m.                 {.                 .                 .                 .                 .            1     .            r     .            v     .                 .                 .                 /            d     /                 #/                 1/                 ?/            =	     M/            	     [/            	     i/            6
     w/            
     /            
     /            @     /                 /                 /                 /                 /            Z     /            q     /                 0            [     0                 0                 -0                 ;0            [     I0            r     W0                 e0                 s0            "     0            \     0                 0            V     0            Z     0                 0            Y     0            b     0                 0            c     0                 1                 1                 )1            V     71                 E1                 S1            e     a1                 o1            V     }1            a     1            q     1                 1            J     1                 1                 1                 1                 1                 1                 	2            ^     2                 %2            C     32                 A2                 O2                 ]2            i     k2                 y2                 2                 2                 2                 2            {      2                  2                  2                  2            !     2            !            
                                          
                                  <       
             @                   \       
             `                   |       
                                        
                          (             
                          6             
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9 pcoco.f90 S582 0
07/30/2020  19:44:08
use plau private
use pkind private
enduse
D 293 21 9 1 3 275 0 0 1 0 0
 0 274 3 3 275 275
D 296 21 9 1 3 277 0 0 1 0 0
 0 276 3 3 277 277
D 299 21 9 1 3 277 0 0 1 0 0
 0 276 3 3 277 277
D 302 21 9 1 3 279 0 0 1 0 0
 0 278 3 3 279 279
D 305 21 9 1 3 279 0 0 1 0 0
 0 278 3 3 279 279
D 308 21 9 1 3 281 0 0 1 0 0
 0 280 3 3 281 281
D 311 21 9 1 3 281 0 0 1 0 0
 0 280 3 3 281 281
D 314 21 9 1 3 283 0 0 1 0 0
 0 282 3 3 283 283
D 317 21 9 1 3 283 0 0 1 0 0
 0 282 3 3 283 283
D 320 21 9 1 3 285 0 0 1 0 0
 0 284 3 3 285 285
D 323 21 9 1 3 285 0 0 1 0 0
 0 284 3 3 285 285
D 326 21 9 1 3 287 0 0 1 0 0
 0 286 3 3 287 287
D 329 21 9 1 3 287 0 0 1 0 0
 0 286 3 3 287 287
D 332 21 9 1 3 289 0 0 1 0 0
 0 288 3 3 289 289
D 335 21 9 1 3 289 0 0 1 0 0
 0 288 3 3 289 289
D 338 21 9 1 3 291 0 0 1 0 0
 0 290 3 3 291 291
D 341 21 9 1 3 291 0 0 1 0 0
 0 290 3 3 291 291
D 344 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 347 21 9 1 3 294 0 0 1 0 0
 0 293 3 3 294 294
D 350 21 9 1 3 294 0 0 1 0 0
 0 293 3 3 294 294
D 353 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 356 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 359 21 9 1 3 296 0 0 1 0 0
 0 295 3 3 296 296
D 362 21 9 1 3 296 0 0 1 0 0
 0 295 3 3 296 296
D 365 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 368 21 9 1 3 298 0 0 1 0 0
 0 297 3 3 298 298
D 371 21 9 1 3 298 0 0 1 0 0
 0 297 3 3 298 298
D 374 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 377 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 380 21 9 1 3 300 0 0 1 0 0
 0 299 3 3 300 300
D 383 21 9 1 3 300 0 0 1 0 0
 0 299 3 3 300 300
D 386 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 389 21 9 1 3 302 0 0 1 0 0
 0 301 3 3 302 302
D 392 21 9 1 3 302 0 0 1 0 0
 0 301 3 3 302 302
D 395 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 398 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 401 21 9 1 3 304 0 0 1 0 0
 0 303 3 3 304 304
D 404 21 9 1 3 304 0 0 1 0 0
 0 303 3 3 304 304
D 407 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 410 21 9 1 3 306 0 0 1 0 0
 0 305 3 3 306 306
D 413 21 9 1 3 306 0 0 1 0 0
 0 305 3 3 306 306
D 416 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 419 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 422 21 9 1 3 308 0 0 1 0 0
 0 307 3 3 308 308
D 425 21 9 1 3 308 0 0 1 0 0
 0 307 3 3 308 308
D 428 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 431 21 9 1 3 310 0 0 1 0 0
 0 309 3 3 310 310
D 434 21 9 1 3 310 0 0 1 0 0
 0 309 3 3 310 310
D 437 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 440 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 443 21 9 1 3 312 0 0 1 0 0
 0 311 3 3 312 312
D 446 21 9 1 3 312 0 0 1 0 0
 0 311 3 3 312 312
D 449 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 452 21 9 1 3 314 0 0 1 0 0
 0 313 3 3 314 314
D 455 21 9 1 3 314 0 0 1 0 0
 0 313 3 3 314 314
D 458 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 461 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 464 21 9 1 3 316 0 0 1 0 0
 0 315 3 3 316 316
D 467 21 9 1 3 316 0 0 1 0 0
 0 315 3 3 316 316
D 470 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 473 21 9 1 3 318 0 0 1 0 0
 0 317 3 3 318 318
D 476 21 9 1 3 318 0 0 1 0 0
 0 317 3 3 318 318
D 479 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 482 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 485 21 9 1 3 320 0 0 1 0 0
 0 319 3 3 320 320
D 488 21 9 1 3 320 0 0 1 0 0
 0 319 3 3 320 320
D 491 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 494 21 9 1 3 322 0 0 1 0 0
 0 321 3 3 322 322
D 497 21 9 1 3 322 0 0 1 0 0
 0 321 3 3 322 322
D 500 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 503 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 506 21 9 1 3 324 0 0 1 0 0
 0 323 3 3 324 324
D 509 21 9 1 3 324 0 0 1 0 0
 0 323 3 3 324 324
D 512 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 515 21 9 1 3 326 0 0 1 0 0
 0 325 3 3 326 326
D 518 21 9 1 3 326 0 0 1 0 0
 0 325 3 3 326 326
D 521 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 524 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 527 21 9 1 3 328 0 0 1 0 0
 0 327 3 3 328 328
D 530 21 9 1 3 328 0 0 1 0 0
 0 327 3 3 328 328
D 533 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 536 21 9 1 3 330 0 0 1 0 0
 0 329 3 3 330 330
D 539 21 9 1 3 330 0 0 1 0 0
 0 329 3 3 330 330
D 542 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 545 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 548 21 9 1 3 332 0 0 1 0 0
 0 331 3 3 332 332
D 551 21 9 1 3 332 0 0 1 0 0
 0 331 3 3 332 332
D 554 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 557 21 9 1 3 334 0 0 1 0 0
 0 333 3 3 334 334
D 560 21 9 1 3 334 0 0 1 0 0
 0 333 3 3 334 334
D 563 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 566 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 569 21 9 1 3 336 0 0 1 0 0
 0 335 3 3 336 336
D 572 21 9 1 3 336 0 0 1 0 0
 0 335 3 3 336 336
D 575 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 578 21 9 1 3 338 0 0 1 0 0
 0 337 3 3 338 338
D 581 21 9 1 3 338 0 0 1 0 0
 0 337 3 3 338 338
D 584 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 587 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 590 21 9 1 3 340 0 0 1 0 0
 0 339 3 3 340 340
D 593 21 9 1 3 340 0 0 1 0 0
 0 339 3 3 340 340
D 596 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 599 21 9 1 3 342 0 0 1 0 0
 0 341 3 3 342 342
D 602 21 9 1 3 342 0 0 1 0 0
 0 341 3 3 342 342
D 605 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 608 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 611 21 9 1 3 344 0 0 1 0 0
 0 343 3 3 344 344
D 614 21 9 1 3 344 0 0 1 0 0
 0 343 3 3 344 344
D 617 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 620 21 9 1 3 346 0 0 1 0 0
 0 345 3 3 346 346
D 623 21 9 1 3 346 0 0 1 0 0
 0 345 3 3 346 346
D 626 21 9 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
D 629 21 12 1 3 292 0 0 0 0 0
 0 292 3 3 292 292
S 582 24 0 0 0 8 1 0 4658 10015 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 71 0 0 0 0 0 0 pcoco
S 584 23 0 0 0 8 594 582 4670 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 585 23 0 0 0 8 596 582 4673 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dpc
S 587 19 0 0 0 8 1 582 4682 14 0 A 0 0 0 0 0 0 0 0 0 667 0 0 0 0 0 0 125 12 0 0 0 0 0 582 0 0 0 0 tay
O 587 12 762 752 743 735 726 718 711 701 692 684 675 667
S 588 19 0 0 0 8 1 582 4686 14 0 A 0 0 0 0 0 0 0 0 0 995 0 0 0 0 0 0 112 4 0 0 0 0 0 582 0 0 0 0 tay_reset
O 588 4 1079 1068 1006 995
R 594 16 4 pkind dp
R 596 16 6 pkind dpc
R 599 19 3 plau tay
R 600 19 4 plau tay0
R 601 19 5 plau lau
R 602 19 6 plau tay_reset
R 603 19 7 plau tay0_reset
R 604 19 8 plau lau_reset
R 605 19 9 plau lauarr
R 606 19 10 plau lausuf
R 607 19 11 plau cinvrt
R 608 19 12 plau conv1
R 667 14 71 plau tay
R 675 14 79 plau tayd
R 684 14 88 plau taydd
R 692 14 96 plau tays
R 701 14 105 plau taysd
R 711 14 115 plau taysdd
R 718 14 122 plau ctay
R 726 14 130 plau ctayd
R 735 14 139 plau ctaydd
R 743 14 147 plau ctays
R 752 14 156 plau ctaysd
R 762 14 166 plau ctaysdd
R 995 14 399 plau tay_reset
R 1006 14 410 plau tay_resetx
R 1068 14 472 plau ctay_reset
R 1079 14 483 plau ctay_resetx
S 1224 19 0 0 0 8 1 582 6396 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 128 1 0 0 0 0 0 582 0 0 0 0 set_dhco
O 1224 1 1245
S 1225 19 0 0 0 8 1 582 6405 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 130 1 0 0 0 0 0 582 0 0 0 0 set_thco
O 1225 1 1246
S 1226 19 0 0 0 8 1 582 6414 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 134 2 0 0 0 0 0 582 0 0 0 0 set_ohco
O 1226 2 1248 1247
S 1227 19 0 0 0 8 1 582 6423 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 136 1 0 0 0 0 0 582 0 0 0 0 set_ihco
O 1227 1 1249
S 1228 19 0 0 0 8 1 582 6432 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 138 1 0 0 0 0 0 582 0 0 0 0 set_shco
O 1228 1 1250
S 1229 19 0 0 0 8 1 582 6441 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 140 1 0 0 0 0 0 582 0 0 0 0 set_cuco
O 1229 1 1251
S 1230 19 0 0 0 8 1 582 6450 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 142 1 0 0 0 0 0 582 0 0 0 0 set_hhco
O 1230 1 1252
S 1231 19 0 0 0 8 1 582 6459 4000 0 A 0 0 0 0 0 0 0 0 0 1254 0 0 0 0 0 0 146 2 0 0 0 0 0 582 0 0 0 0 dhztoc
O 1231 2 1253 1254
S 1232 19 0 0 0 8 1 582 6466 4000 0 A 0 0 0 0 0 0 0 0 0 1256 0 0 0 0 0 0 150 2 0 0 0 0 0 582 0 0 0 0 dhztoc0
O 1232 2 1255 1256
S 1233 19 0 0 0 8 1 582 6474 4000 0 A 0 0 0 0 0 0 0 0 0 1258 0 0 0 0 0 0 154 2 0 0 0 0 0 582 0 0 0 0 thztoc
O 1233 2 1257 1258
S 1234 19 0 0 0 8 1 582 6481 4000 0 A 0 0 0 0 0 0 0 0 0 1260 0 0 0 0 0 0 158 2 0 0 0 0 0 582 0 0 0 0 thztoc0
O 1234 2 1259 1260
S 1235 19 0 0 0 8 1 582 6489 4000 0 A 0 0 0 0 0 0 0 0 0 1262 0 0 0 0 0 0 162 2 0 0 0 0 0 582 0 0 0 0 ohztoc
O 1235 2 1261 1262
S 1236 19 0 0 0 8 1 582 6496 4000 0 A 0 0 0 0 0 0 0 0 0 1264 0 0 0 0 0 0 166 2 0 0 0 0 0 582 0 0 0 0 ohztoc0
O 1236 2 1263 1264
S 1237 19 0 0 0 6 1 582 6504 4000 0 A 0 0 0 0 0 0 0 0 0 1266 0 0 0 0 0 0 170 2 0 0 0 0 0 582 0 0 0 0 ihztoc
O 1237 2 1265 1266
S 1238 19 0 0 0 6 1 582 6511 4000 0 A 0 0 0 0 0 0 0 0 0 1268 0 0 0 0 0 0 174 2 0 0 0 0 0 582 0 0 0 0 ihztoc0
O 1238 2 1267 1268
S 1239 19 0 0 0 8 1 582 6519 4000 0 A 0 0 0 0 0 0 0 0 0 1270 0 0 0 0 0 0 178 2 0 0 0 0 0 582 0 0 0 0 shztoc
O 1239 2 1269 1270
S 1240 19 0 0 0 8 1 582 6526 4000 0 A 0 0 0 0 0 0 0 0 0 1272 0 0 0 0 0 0 182 2 0 0 0 0 0 582 0 0 0 0 shztoc0
O 1240 2 1271 1272
S 1241 19 0 0 0 8 1 582 6534 4000 0 A 0 0 0 0 0 0 0 0 0 1274 0 0 0 0 0 0 186 2 0 0 0 0 0 582 0 0 0 0 cuztoc
O 1241 2 1273 1274
S 1242 19 0 0 0 8 1 582 6541 4000 0 A 0 0 0 0 0 0 0 0 0 1276 0 0 0 0 0 0 190 2 0 0 0 0 0 582 0 0 0 0 cuztoc0
O 1242 2 1275 1276
S 1243 19 0 0 0 8 1 582 6549 4000 0 A 0 0 0 0 0 0 0 0 0 1278 0 0 0 0 0 0 194 2 0 0 0 0 0 582 0 0 0 0 hhztoc
O 1243 2 1277 1278
S 1244 19 0 0 0 8 1 582 6556 4000 0 A 0 0 0 0 0 0 0 0 0 1280 0 0 0 0 0 0 198 2 0 0 0 0 0 582 0 0 0 0 hhztoc0
O 1244 2 1279 1280
S 1245 27 0 0 0 8 1286 582 6564 10010 400000 A 0 0 0 0 0 0 200 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 set_dhco2
Q 1245 1224 0
S 1246 27 0 0 0 8 1292 582 6574 10010 400000 A 0 0 0 0 0 0 201 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 set_thco2
Q 1246 1225 0
S 1247 27 0 0 0 8 1281 582 6584 10010 400000 A 0 0 0 0 0 0 199 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 set_ohco1
Q 1247 1226 0
S 1248 27 0 0 0 8 1298 582 6594 10010 400000 A 0 0 0 0 0 0 202 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 set_ohco2
Q 1248 1226 0
S 1249 27 0 0 0 8 1304 582 6604 10010 400000 A 0 0 0 0 0 0 203 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 set_ihco2
Q 1249 1227 0
S 1250 27 0 0 0 8 1310 582 6614 10010 400000 A 0 0 0 0 0 0 204 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 set_shco2
Q 1250 1228 0
S 1251 27 0 0 0 8 1316 582 6624 10010 400000 A 0 0 0 0 0 0 205 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 set_cuco2
Q 1251 1229 0
S 1252 27 0 0 0 8 1322 582 6634 10010 400000 A 0 0 0 0 0 0 206 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 set_hhco2
Q 1252 1230 0
S 1253 27 0 0 0 8 1337 582 6644 10010 400000 A 0 0 0 0 0 0 208 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dhztoc_d
Q 1253 1231 0
S 1254 27 0 0 0 8 1328 582 6459 10000 400000 A 0 0 0 0 0 0 207 0 0 1231 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dhztoc
Q 1254 1231 0
S 1255 27 0 0 0 8 1354 582 6653 10010 400000 A 0 0 0 0 0 0 210 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dhztoc0_d
Q 1255 1232 0
S 1256 27 0 0 0 8 1346 582 6466 10000 400000 A 0 0 0 0 0 0 209 0 0 1232 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dhztoc0
Q 1256 1232 0
S 1257 27 0 0 0 8 1371 582 6663 10010 400000 A 0 0 0 0 0 0 212 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 thztoc_d
Q 1257 1233 0
S 1258 27 0 0 0 8 1363 582 6474 10000 400000 A 0 0 0 0 0 0 211 0 0 1233 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 thztoc
Q 1258 1233 0
S 1259 27 0 0 0 8 1388 582 6672 10010 400000 A 0 0 0 0 0 0 214 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 thztoc0_d
Q 1259 1234 0
S 1260 27 0 0 0 8 1380 582 6481 10000 400000 A 0 0 0 0 0 0 213 0 0 1234 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 thztoc0
Q 1260 1234 0
S 1261 27 0 0 0 8 1405 582 6682 10010 400000 A 0 0 0 0 0 0 216 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ohztoc_d
Q 1261 1235 0
S 1262 27 0 0 0 8 1397 582 6489 10000 400000 A 0 0 0 0 0 0 215 0 0 1235 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ohztoc
Q 1262 1235 0
S 1263 27 0 0 0 8 1422 582 6691 10010 400000 A 0 0 0 0 0 0 218 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ohztoc0_d
Q 1263 1236 0
S 1264 27 0 0 0 8 1414 582 6496 10000 400000 A 0 0 0 0 0 0 217 0 0 1236 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ohztoc0
Q 1264 1236 0
S 1265 27 0 0 0 6 1439 582 6701 10010 400000 A 0 0 0 0 0 0 220 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ihztoc_d
Q 1265 1237 0
S 1266 27 0 0 0 6 1431 582 6504 10000 400000 A 0 0 0 0 0 0 219 0 0 1237 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ihztoc
Q 1266 1237 0
S 1267 27 0 0 0 6 1456 582 6710 10010 400000 A 0 0 0 0 0 0 222 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ihztoc0_d
Q 1267 1238 0
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A 284 1 0 0 57 6 1311 0 0 0 0 0 0 0 0 0 0 0 0 0
A 285 1 0 0 0 6 1315 0 0 0 0 0 0 0 0 0 0 0 0 0
A 286 1 0 0 0 6 1317 0 0 0 0 0 0 0 0 0 0 0 0 0
A 287 1 0 0 0 6 1321 0 0 0 0 0 0 0 0 0 0 0 0 0
A 288 1 0 0 61 6 1323 0 0 0 0 0 0 0 0 0 0 0 0 0
A 289 1 0 0 0 6 1327 0 0 0 0 0 0 0 0 0 0 0 0 0
A 290 1 0 0 0 6 1329 0 0 0 0 0 0 0 0 0 0 0 0 0
A 291 1 0 0 0 6 1336 0 0 0 0 0 0 0 0 0 0 0 0 0
A 292 2 0 0 0 6 1335 0 0 0 292 0 0 0 0 0 0 0 0 0
A 293 1 0 0 0 6 1338 0 0 0 0 0 0 0 0 0 0 0 0 0
A 294 1 0 0 0 6 1345 0 0 0 0 0 0 0 0 0 0 0 0 0
A 295 1 0 0 0 6 1347 0 0 0 0 0 0 0 0 0 0 0 0 0
A 296 1 0 0 0 6 1353 0 0 0 0 0 0 0 0 0 0 0 0 0
A 297 1 0 0 0 6 1355 0 0 0 0 0 0 0 0 0 0 0 0 0
A 298 1 0 0 0 6 1362 0 0 0 0 0 0 0 0 0 0 0 0 0
A 299 1 0 0 0 6 1364 0 0 0 0 0 0 0 0 0 0 0 0 0
A 300 1 0 0 0 6 1370 0 0 0 0 0 0 0 0 0 0 0 0 0
A 301 1 0 0 0 6 1372 0 0 0 0 0 0 0 0 0 0 0 0 0
A 302 1 0 0 78 6 1379 0 0 0 0 0 0 0 0 0 0 0 0 0
A 303 1 0 0 0 6 1381 0 0 0 0 0 0 0 0 0 0 0 0 0
A 304 1 0 0 0 6 1387 0 0 0 0 0 0 0 0 0 0 0 0 0
A 305 1 0 0 84 6 1389 0 0 0 0 0 0 0 0 0 0 0 0 0
A 306 1 0 0 0 6 1396 0 0 0 0 0 0 0 0 0 0 0 0 0
A 307 1 0 0 0 6 1398 0 0 0 0 0 0 0 0 0 0 0 0 0
A 308 1 0 0 0 6 1404 0 0 0 0 0 0 0 0 0 0 0 0 0
A 309 1 0 0 94 6 1406 0 0 0 0 0 0 0 0 0 0 0 0 0
A 310 1 0 0 95 6 1413 0 0 0 0 0 0 0 0 0 0 0 0 0
A 311 1 0 0 97 6 1415 0 0 0 0 0 0 0 0 0 0 0 0 0
A 312 1 0 0 0 6 1421 0 0 0 0 0 0 0 0 0 0 0 0 0
A 313 1 0 0 0 6 1423 0 0 0 0 0 0 0 0 0 0 0 0 0
A 314 1 0 0 106 6 1430 0 0 0 0 0 0 0 0 0 0 0 0 0
A 315 1 0 0 0 6 1432 0 0 0 0 0 0 0 0 0 0 0 0 0
A 316 1 0 0 109 6 1438 0 0 0 0 0 0 0 0 0 0 0 0 0
A 317 1 0 0 0 6 1440 0 0 0 0 0 0 0 0 0 0 0 0 0
A 318 1 0 0 292 6 1447 0 0 0 0 0 0 0 0 0 0 0 0 0
A 319 1 0 0 114 6 1449 0 0 0 0 0 0 0 0 0 0 0 0 0
A 320 1 0 0 0 6 1455 0 0 0 0 0 0 0 0 0 0 0 0 0
A 321 1 0 0 0 6 1457 0 0 0 0 0 0 0 0 0 0 0 0 0
A 322 1 0 0 116 6 1464 0 0 0 0 0 0 0 0 0 0 0 0 0
A 323 1 0 0 123 6 1466 0 0 0 0 0 0 0 0 0 0 0 0 0
A 324 1 0 0 0 6 1472 0 0 0 0 0 0 0 0 0 0 0 0 0
A 325 1 0 0 125 6 1474 0 0 0 0 0 0 0 0 0 0 0 0 0
A 326 1 0 0 0 6 1481 0 0 0 0 0 0 0 0 0 0 0 0 0
A 327 1 0 0 0 6 1483 0 0 0 0 0 0 0 0 0 0 0 0 0
A 328 1 0 0 132 6 1489 0 0 0 0 0 0 0 0 0 0 0 0 0
A 329 1 0 0 128 6 1491 0 0 0 0 0 0 0 0 0 0 0 0 0
A 330 1 0 0 0 6 1498 0 0 0 0 0 0 0 0 0 0 0 0 0
A 331 1 0 0 137 6 1500 0 0 0 0 0 0 0 0 0 0 0 0 0
A 332 1 0 0 0 6 1506 0 0 0 0 0 0 0 0 0 0 0 0 0
A 333 1 0 0 0 6 1508 0 0 0 0 0 0 0 0 0 0 0 0 0
A 334 1 0 0 150 6 1515 0 0 0 0 0 0 0 0 0 0 0 0 0
A 335 1 0 0 0 6 1517 0 0 0 0 0 0 0 0 0 0 0 0 0
A 336 1 0 0 152 6 1523 0 0 0 0 0 0 0 0 0 0 0 0 0
A 337 1 0 0 153 6 1525 0 0 0 0 0 0 0 0 0 0 0 0 0
A 338 1 0 0 155 6 1532 0 0 0 0 0 0 0 0 0 0 0 0 0
A 339 1 0 0 158 6 1534 0 0 0 0 0 0 0 0 0 0 0 0 0
A 340 1 0 0 0 6 1540 0 0 0 0 0 0 0 0 0 0 0 0 0
A 341 1 0 0 0 6 1542 0 0 0 0 0 0 0 0 0 0 0 0 0
A 342 1 0 0 164 6 1549 0 0 0 0 0 0 0 0 0 0 0 0 0
A 343 1 0 0 170 6 1551 0 0 0 0 0 0 0 0 0 0 0 0 0
A 344 1 0 0 0 6 1557 0 0 0 0 0 0 0 0 0 0 0 0 0
A 345 1 0 0 172 6 1559 0 0 0 0 0 0 0 0 0 0 0 0 0
A 346 1 0 0 180 6 1566 0 0 0 0 0 0 0 0 0 0 0 0 0
Z
Z
         X#PGI 5:pcoco 0
0: 0
                                                                                          @       !                                                       x                          +                     `!     h                              &                       }     `                           1                     ;                                  6                      ;                                   A                      ;                                 <                      }                               M                                                        `                      g                                  [                      h               
                 u                      X                                  p                           `                                                     3                                                        0W                                                     0                                                         0                                                 H                                                        @                                                                                                                  `                                                x                                                         `                                                              K                         	                      Hi     [                                                    A                                                        ͮ                                    pcomb.o/        1596138240  794   8033  100644  220752    `
ELF          >                    PW         @     @    *       UHH H]H}HcHEH}1        HH}H    HEHcDE1H    EH] M  fff.     UHH@H]LeLmLuL}H}HuAŉA)HHEH}1        IA)AE~HcIcH)I<McL    H      ?MIcHkI
        f(XY    HuHE˅  A   E1A   A      E1f(HIRHIMf(YÉ~'Lffff.     XXHɅDE~(Lfffff.     XXHɅf(f(\YfAnY*^.DDA9u    \fAAAAHAHII˅$f1L    L}LuLmLeH]  fff.     UHHH}HE8 }1    "       HE8~1    D          HM   ~fff.     ʅ   fff.     UHHH}HEH8 }1    "       HEH8~1    K          HM~   f.     HHʅ f       UHHH}HE8 }1    "       HE8~1    K          HM~!   fff.     HHʅ f       UHHH}HE8 }1    "           HE   ~ fnYɅf  @ UHH0H]LeH}HE82]8 }1    #           HED    E   fnU    UXAE   HEfnE        EE    Mf(\    Y\UY    X    f(ظ   f.     f(Xf(Yf(fn    Yfn    ^XHH,|f(LeH]   fff.     UHH0H]LeLmLuH}HuHE8 |HM9|;}1           HEHU;
t:uE1eA   HEAHMD+1D;1DO1A   E~= D9}1    ,       fAęAAAAEDLuLmLeH]Ð   fff.     UHH0H]LeLmLuH}HuHEH8 |HMH9|HHH;}1           HEHHHUH;
tH:uE1sA   HEHIHML+1L;1LO1A   M~I    HHHL9}1    ,       HIHIIIHIMLLuLmLeH]ÐB  @ UHH@H]LeLmLuL}H}HuAHHEH}1        IE111DE~HEff.     0HɅfAE~IcLHu    HE   ~!HEfD  8 }ZHɅA   ~/E}=DHcHM+t    AAAHcE|H}L    AA1L    DL}LuLmLeH]f  @ UHH}Hu1҉~HEfD  0HɅf׺   HEDAE~:LEA0   ~f.     ΅IAEʉ]$       UHH@H]LeLmLuL}H}HuE1HED AE    E~YHED8fff.     HuH}    AHE0+u    D}    DDEEAEH}    DL}LuLmLeH] $  fff.     UHH@H]LeLmLuL}H}HuE1HEL IHE    M~bHEL8ff.     HuH}    IHEH0H+uH    HLH}    LLMHEIM H}    HLHHL}LuLmLeH]f$  UHHPH]LeLmLuL}H}HuE1HED E    E~]HED8D}DeA@ D}H}Hu    Aŋu    }+}Ëu    DDEEAEDL}LuLmLeH]$  fff.     UHH`H]LeLmLuL}H}HuE1HEL HE    M~eHEL8L}LeI L}H}Hu    IHuH    H}H+}HHu    LLMHEIMLL}LuLmLeH] 1  UHH0H]LeH}HHEH}1        HHUH}H    HEHcD$1H    DLeH]Ð1       UHH0H]LeH}HHEH}1        HHUH}H    HEHcL$1H    LLeH]Ð       UHH}HuHUHMHE     HM9 ~bHcHHkHH    HUtH};t8}HE ]fHUtH};t8~HE    ]fHH9]Ð  UHH H]H}Hu1        	       1            C       HH$    1    1        E1E1    H1    HE8     H]       t~HcH}            c HE    ~FHMffff.     9t$HcH}D   r~%Hc    H]Hȅ    H]f  @ UHHH}HuF4~0~    9Lȅ           t'~HcHHUH|Hc            bȺ   ~MHcHuHf9t.HcHcHH}D   r~)HH|Hc    Hȅ      UHHH}HuF4~0~    9Lȅu           t/~HcHHUH|Hcо               s Ⱥ   ~XHcHuHf.     9t2HcHcHHuDʅ~0HH|HcҾ       Hȅ     f       UHH H]H}HuHU1        	       1            =       HH$    1    1        E1E1    H1    HE8     H]       t~HcH}            [HE    ~BHM1HM@ 99t HcH}Dr~$Hc    H]Hȅ    H]f       UHH H}HuHUB4z0z    9Lȅ           t'~HcHHUH|Hc            nȺ   ~YHM1LcLMKfD  DA9t*HcHcHH}Dr~*HH|Hc    Hȅf      UHH}HuHUHMHE1Ƀ8 LH}1? AAN	HUD
E1EAENA	D    A   u> DE~"?HMfff.     H΅1ɅOȉ    ]       UHH}HuHUHMHE1҅ɾNH}71AAN	       ufHU        ʅ~8HcH}HL     H}DEHA9 DDDHʅ        f]f       UHH}HuHU       t0HE   ~HEHʅf        ~HEȅ~hHU2HcH}HL@ 9)9t9HcHuDHM	)~9HHD    PHɅ]H     ]  UHH}HuHUB4z0z    9LHE       t5~HcHuH@ Hʅf           ȅ   LcHcHJLMILff.     AD	EA)A9tRHcHcHHH}DA)DE~JHHHHHfffff.     PHɅ]H     ]  UHH}HuHUB4z0z    9L       t?   ~$HcHuHf     Hʅf           ȅ   HUHcLcIILMILD  AD	EA)A9tRHcHcHHH}DA)DE~JHHHHHfffff.     PHɅ]H     ]$  UHH@H]LeLmH}HuHUHMH}Hu    HMHED(A   E~BH] HE+MHU2D)uH}Hu    HM)AHAELmLeH]   UHH0H]LeH}Hu       t<HE   ~HEf     Hʅf          HEy˅  A   AHcHELDMApA;0c  DDET  LfD  D!A9/  HcHMTLcBTtAHuDA)McLMH H$    HD$    HD$    HD$    H}LE1        1E1    H HM1)~LHcHcHHH}HHHMcMkIHEf.     10HHʅHE)~"HcHMH|IcH)LEI4Hc    11Hu    1E1    HE    LeH]HȅAIυ}f    LeH]&       UHH@H]LeLmLuH}HuHU?             ~HEff.     ;0L0HɅ~HE;OHɅu}1           HEHcHU|t1    +        H}Hu       HEAޅ           ؅   AčH˅~HHUHDf8tHɅCAAL$)MH}HHUHt           t[DDD)~-D)HHuHLMcJD1809HHʅAEA    LuLmLeH]f.  fff.     UHH@H]LeLmLuH}HuF4Dn0ADn    AA9DL       t7DE~IcHuH@ Hʅf          DxÅ  A   HIcHLHUHIMApA;0h  DDEY  LDA9:  HcIcHHU|AMcLɉ|tEADD)HcHuH H$    HD$    HD$    HD$    H}LE1        1E1    H D)~IHcIcHHcHHLEILHIcHkHHE10HHʅD)~(HcIcHHuH|McL)LMI4Hc    11Hu    1E1    HE    LuLmLeH]HȅAIυx    LuLmLeH] .  @ UHH@H]LeLmLuH}HuF4Dn0ADnA    A9DL       t9D   E~IcHuHHʅf          DxÅ  A   IcHHLHUHIMApA;0h  DDEY  LDA9:  HcIcHHU|AMcLɉ|tEADD)HcHuH H$    HD$    HD$    HD$    H}LE1        1E1    H D)~IHcIcHHcHHLEILHIcHkHHE10HHʅD)~(HcIcHHuH|McL)LMI4Hc    11Hu    1E1    HE    LuLmLeH]HȅAIυx    LuLmLeH] (  @ UHHPH]LeLmLuL}H}HuHUHE    HMD)EA   E~]ALefA$DHE s89OHɅDmH}    HMHUAAIAEL}LuLmLeH]f  UHH H}HuHUHM9            t)~HM1HcHcH}            fHE8u'HEHU1;
D5    DD  HE       HM1HM 99   HEɅ~%HEHffff.     ;8O8HɅ   HEɅ~HEH    ;0L0HɅuHEAAA9}9~HE@HcH}Dʅ~HE0HcHc    Hȅ8           UHH H}HuHU       t1HM9 ~~HcH}    HEHU
        xHE1Ƀ8 Dʉ       uYHEHcH}tD     ȉ~,HHL 9 ~HcHML4Hȅ     (  fff.     UHHPH]LeLmLuH}HuHUHMHE    HMD1HUD*AE~=EH]DE܋A)DȉEH}Hu    HMAHAELuLmLeH]Ð  @ UHH H}HuHU6       t~HcH}               1҉~HE 8HɅfUHEHcH};Tu<HE1;AADȉ       uLU~Hc    EHMH}HuHU           t1           ff       UHH H}HuHU1҉~"HEfffff.     0HɅfUH}HuHUHM    HuEȉEH}    HMÐ  @ UHH}HuHUHM?1҉~"HEfffff.     0HɅf1҉~HEf8HɅf9~HE ]9~HE    ]HEщօ~!HcHEHD@ 8 HɅHE8~"HcHEHDD  8 HɅ9}HE ]9~HE    ]Å~dHcH      ff.     HUtH};t8~HE ]fHUtH};t8}HE    ]fHH9|HE     ] i  @ UHH  HLLLLxH}HuHHhLLM؋DcDEHc1H}    Hc1H}    Ic1Hh    Ic1H    ~HcHh       H    HM    H   E   Hu>ǅ     Oǅ   ǅ    HcHHpHcHuHǅx   HcHIILHuHHHHUHhML8LMMT LULEHHkH}HH8HEL@LH0H    H)LLLLLEHMAHUB       HHHIL+ELMCtHxH+}LUA   L]AD   E     Hǅ`   HHPHHXHxHHHEHPH`A   4  EHHHHuH@HhHHHHHHH ;  HHHAH D$
A)E{  HcELLHLHMHUHtHuHcHLIH HMH0D9  EHEHMIHMF<0HcHUH H$    HD$    HD$    HD$    H}L(1        1E1    H  ~HcH(L     ~HcH}H(    11H(    1E1    Hǅ(    M~$LH0HH8Hc0HɅEHMHEHIAEAH@H)HM  EHPH`+HXEH` ^fE ~&HcHEHhH<HcuHp    EHM+HUHpHxHEHEHEHMHMHM 
EHM;t1           HED E   EX  HEMHcIHcHuHUHBH)LmMt HcHH)HLMHHUEÅ   L@ 9    HcHEH H$    HD$    HD$    HD$    H}LE1        1E1    H ؉~1HHLH+EHMHLHEfD  10HHʅ~HcLHu    11Hu    1E1    HE    Hȅ*EHEIHMIIAELxLLLHÐ=  UHH@H]LeLmH}HuHUHHEH}1        HHE8h     1        	       1            C       HH$    1    1        E1E1    H1    1        	       1    1            1    H   HEH    HMH   HUDA   E   A      DHJ   Dʹ   E~JLfff.     )AE|1EA)E|McN,McN,LcLcNLʅJHHUH+
HuJHAIAEj1H    LmLeH]Ð=  fff.     UHH@H]LeLmH}HuHUHHEH}1        H   HE    HM   HUDA   E   A      DIC   Dҹ   Mffffff.     )ȉÅ|0AA)E|McF,HcD,LcBAʅBHU+
HuBAIAEr1    LmLeH]f9  @ UHH`H]LeLmLuL}H}HuHUHMLED/EAHE     HM1҃9 N։         A   IcIcH)HuHTHMH}Hu    1} L       t HE     L}LuLmLeH]Ã} u HE    L}LuLmLeH]IcHcHIcH)HuHTHMH}Hu    1} O       u	} u HEL}LuLmLeH]HED8E   McIMcMkHEHIff.     D؉HM1D9D5       uRHcILHMH}Hu    } t1} }
HE	fHED AE1    C       L}LuLmLeH]Ð   @ UHH0H]LeLmH}HuHU1HMAԅ~IHcIHMH\f;}#)ʅ~HcHEH|HcL    IHAEHM1)ƅ~HHHMH|Hc    LmLeH]D  @ UHH   H]LeLmLxLpH}HuHUHMLEHMEHEɉM       q  1H=              11H5        1E1    H                11H5        1E1    H                11H5        1E1    H                11H5        1E1    H                                                HU;
L
                                          #   HcHMH H$    HD$    HD$    HD$    H}        1A    E1    H                                 HU;
L
                                          #   HcHMH H$    HD$    HD$    HD$    H}        1A    E1    H                             HEɸ    9Lȉ                                          #   HcHMH H$    HD$    HD$    HD$    H}        1A    E1    H                             HEɸ    9Lȉ                                          #   HcHMH H$    HD$    HD$    HD$    H}        1A    E1    H HED(A   E       EfAnM    E    M   Hc    H    L|Hc    H5    Ltf.     fAn\EYE^EEYE    AE    XEYEM^AAHAE} ~HcUH}          U   ~W   Hc=    L    MDLc    L    K|fff.     ADDE Hʅ         A  HcEHMTHu1;AAD=          11H5        1E1    H                11H5        1E1    H                11H5        1E1    H                11H5        1E1    H                LpLxLmLeH]ËM΅+  AHcHUHLfff.     9ǉ9~e;y   ~WHcHM|Hc;|uCHc    HHL    ELAHELLc    LL    ELLELM)   HcHcHHH<V)Hc5    HH0L    ILLc    L    Ktff.     LEBD    DIDD	HHH9|HF H      ?HEHcHEHL    HuU~oHMHc5    H=    H|Lc    L    KtLUAfff.     LcNLBLUYHHʅLEA     M~'HEffff.     YXHɅQM~%HEff.     ^HɅHE8    HcEHc    HH    fnLYHu^HMLpLxLmLeH]       UHH H}HuHUHEHU
M2ΉuH}Hu    HMfE      UHH   H LLLL H}HuHUHMLEAōH,HHEH}1        HEIcHEH}1        Iǅ|   E   E       D9AL͉ME   E   E   EEEMMǅx#   ǅ4   ǅ8   ǅ<   dǅ`   ǅp   ǅ@   LPTHDǅ0#   HEЃ8
8}1    2       H}    HM;t1    /          HEЋ    LHM;t    .           A ʚ;McLuHc,   H)HJH]IfD  HxH}           u E~HHuHU    LAEA ʚ;McLuHc,   H)HJH]I     H0L           u E~HLHU    LAE        1L    ǅ0    1H}    ǅx    L LLLH Ð       UHH}HuHE1҃D1L	LEA      9   HcHiVUUUH )Ѝ4@)u]HEWfn [X    Q,HcHHi*H )Ϲ   ~/   D     Dt DtυHE ]  UHH}HuHEH1HD1HL	LEA      HH?HHHHH)   HVUUUUUUUHHH?H)HRH)u]HEH* X    Q,HcHHi*H )υ~A      L fff.     LHHHt%LHHHtHHυHE ]       UHHp  HLLLLHPHXHUHHHE    HE    HE    AHH@H@1        HEHcH@H@1        HEIcH@H@1        HEIcH@H@1        HEHHPHu    HPHcH@H H$    HD$    HD$    HD$    H@LE1        1E1    H     HP;
L
 ى2HcH@H H$    HD$    HD$    HD$    H@LE        1E1    H HcH@H H$    HD$    HD$    HD$    H@LE1        1E1    H HHEH$HMHL$HHPHUHMLELM    HHX8HM    HH HP<ǅ8     HX(HcHhHc H`HHEHMHHMIcHuLDLEHHUHHp    EHED8EHMD1E)D4EH  8H,HHxMcL`IWHhHHULhIHpHE8 ~ H}HHuHHuHx    1ҋ8~HEL@ 0HɅf()H]ȉ    ED,E~5LeD  ; t;A$    YEEIHAEԋ,0H0Hu    fnYEXEE4HEHEIAEEHE 8HEHEHMHM<< O11Hu    1E1    HE    11Hu    1E1    HE    11Hu    1E1    HE    1H}    1H}    1H}    1H}    1H}       t!11Hu    1E1    HE    f1H}       t11Hu    1E1    HE    1H}       t11Hu    1E1    HE    LLLLHÐ  @ UHH}HuHUHMHED AE~b       LM1f(~*LHEf     YXHHʅHE8HIAE]Ð  @ UHH}HuHUHMHE HM    HU
~DHUHHufD  f(Yf(YHUXHɅHU]i  UHH`H]LeLmLuL}H}HuHUHMAAHHEH}1        HIcHEH}1        IAu~HcH}     HEHHUH
AU~HcHHu    HED A   E   DAHHHHEfE~;HMIcHU1f     YHUXHH9|H}HuHL    E~IcHL    AAE1L    1H    L}LuLmLeH]Ð  UHH H}HuHUHEHU
H}prw      @ UHH H}HuHUHEHHUH
H}HHpHrHw    f  fff.     UHHH}HuHEHH}W       UHHH}HuHEHHH}HHHW       fff.     UHH H}HuHUHEHHU
H}0rw      @ UHH H}HuHUHEHHHUH
H}HH0HrHw    f  fff.     UHH H}HuHUHEHHuDF8AH}AȉO           UHH H}HuHUHEHHHHuHLFH8IHH}HIHO    Ð  UHH H}HuHUHEHHuDF8A)H}DDG       @ UHH H}HuHUHEHHHHuHLFH8IH)H}HLLG    Ð  UHH}HEx }   f     HɅHE8 u@   ]fHEx 1)șѾ@ tϙ΅   HM@ H΅]Ð       UHH}HEHx }        HHɅ HEH8 u
H@   ]HEHxH HH?H1H)HHHѾ    HtHHHHH΅   HMfffff.     HHHHH΅]                                                          @      ?UUUUUU?                In factorial4; negative value of n              In factorial4; n>12 too large; call dfactorial or rfactorial instead            In factorial8; negative value of n              In factorial8; n>20 too large for integer function; call rfactorial instead     In dfactorial; negative value of n              In dfactorial; n>20 too large for integer function; call rfactorial instead     In rfactorial; negative value of n                    ?        In Lfactorial; n<0 is out of bounds                     -DT!@      ?      ?      h  <             h.                  ;        )  )G  (_m         In binomial4; invalid n or m    In binomial4; numbers are becoming too large    In binomial8; invalid n or m    In binomial8; numbers are becoming too large             pcomb.f90           ('IN NEXT_BIN; REPLACE BY SIMPLER NEXT_BINS WITH SIMPLER ARG LIST')                            pcomb.f90   (' IN NEXT_NUM; REPLACE WITH NEXT_NUMS FOR SIMPLER ARG LIST')                                            In next_mperm; invalid dom      In next_mperm; dom must terminate in a "1")                                                 anomalous results in next_mdist In partable; k /= nk                                          (' WARNING IN PARTNUMS: nn is too large; results not guaranteed!!')             pcomb.f90      r           s            In loc_table_part; full number of iterations used - check the logic                                        -DT!?      ?      ?        in sectormixers; m is outside the reasonable range              In sectormixers; nperm is not consistent with m In sectormixers; nbin is not consistent with m        ?      ?                                   ?              ?                                 01.01          pcomb.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pcomb plus1 C  	        minus1 T  	        flag   	        t   kilo x    mega x  @B 	giga x   ʚ;
factorial 
binomial 
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bernoulli 
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eulert 
partnum 
abernoulli 
dpartnum 
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compare_bin 
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num_to_int 
next_comb 
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next_signs 
next_perm0 
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partable 
partnums 
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dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part T  x  x   e  x  x   bernoulli gpcomb_bernoulli_                   Vn *   x  pbn *     x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
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next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
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next_perm1 
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partable 
partnums 
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dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
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tayval 
taycom 
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invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part dpi *   x     dp *   x     dpc *   x     b *   '   <    x     abernoulli vpcomb_abernoulli_                 Vn M   x  xb M   	  p
factorial 
binomial 
multinomial 
pmultinomial 
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eulert 
partnum 
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dpartnum 
dfactorial 
rfactorial 
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partable 
partnums 
loc_table_part 
dualpart 
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count_sectorvector 
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taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
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subrat 
euclid 
loc_mdist 
compart_part j M   x  i M   x  p4 M     dpi M   x     dp M   x     dpc M   x     zero M              one M           ?!two M            @"four M           @#s M   	   	    x    	    $x      %factorial4 pcomb_factorial4_ x                  V&n    x  x'f    x   
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
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next_num 
int_to_num 
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loc_perm 
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loc_dist 
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next_perm1 
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next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part (pcomb    x  t )factorial8 pcomb_factorial8_                   V*n      x+f       
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
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dualpart 
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count_sectorvector 
sectormixers 
qprime 
taypow 
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tayval 
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mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part ,i    x  t-one_dpi          .dfactorial pcomb_dfactorial_                   V/n    x  x0f       
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
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next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
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loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
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partable 
partnums 
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dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
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tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part 1i    x  t2one_dpi          3rfactorial pcomb_rfactorial_                   V4n    x  x5f       
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
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tayval 
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invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part 6i    x  t7one            ? 8lfactorial pcomb_lfactorial_                   V9n    x  h:l       
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
pcomb ;pz      <zp      @=k    x  H>i    x  L?z      p@zero              Aone            ?Bhalf            ?Cpi2      -DT!@Ds30            ?Enn    x  
   Fnum      	        Gden      	          x  x  
   x  x  
  Hbinomial4 pcomb_binomial4_ x                  VIn     x  pJm     x  xKpcomb     x   
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part Lh     x  HMi     x  L Nbinomial8 pcomb_binomial8_                   VOn       pPm       xQpcomb        
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part Rh       @Si       HTone_dpi           Umultinomial pcomb_multinomial_ x                  VVnm B   x  xWm B   a   pXmultinomial B   x   
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part Ycneg B   x  Zs B   x  [f B   x  \i B   x  ]sp B   x     ^spc B   x     _mp B   v    v   x  x       x  x     `pmultinomial Epcomb_pmultinomial_ x                  Vanm    x  pbm    T#  xcpcomb    x   
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part ds    x  dej    x  hfi    x  li#  x  x     gstirling4 Wpcomb_stirling4_ x                  Vhpcomb $   x  pim $   x  xjs $   x   
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part kb $   x  lk $   x  l mstirling8 fpcomb_stirling8_                   Vnpcomb $     hom $     xps $      
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part qb $     rk $     psone_dpi $         teulert4 vpcomb_eulert4_ x                  Vun $   x  xvpcomb $   x  pwe $   x   
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part xb $   x  yk $   x  l zeulert8 pcomb_eulert8_                   V{n $     X|pcomb $     P}e $      
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part ~b $     k $     xone_dpi $         partnum pcomb_partnum_ x                  Vn 1   x  xp 1   x   
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part c 1   x  lsp 1   x     spc 1   x     pn 1   $1   91  x  x      dpartnum pcomb_dpartnum_                   Vn 1   x  xp 1      
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part c 1     pdpi 1   x     dp 1   x     dpc 1   x     pn 1   4   &4    x      compare_bin pcomb_compare_bin_                 Vn    x  `bin1    6  hpcomb    6  pleg    x  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part i    x  \6  x  x    7  x  x     next_bin pcomb_next_bin_                 Vn    x  pbin    9  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part i    x  dt      f          9  x  x     next_bins pcomb_next_bins_                 Vbin    <  x=  
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part n    x  hi    x  ldpi    x     dp    x     dpc    x     t      f          <  =  x  p#p#x   p#8p#<p#@  next_signs pcomb_next_signs_                 Vs    @  xI@  
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part n    x  hi    x  ldpi    x     dp    x     dpc    x     t      f          
@  I@  x  p#p#x   p#8p#<p#@  next_num pcomb_next_num_                 Vn    x  hr    x  pdigits    C  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part i    x  \t      f          (C  x  x     next_nums (pcomb_next_nums_                 Vr    x  pdigits    +F  xqF  
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part n    x  `i    x  ddpi    x     dp    x     dpc    x     t      f          2F  qF  x  h#h#x   h#8h#<h#@  int_to_num Epcomb_int_to_num_                 Vint    x  `n    x  pr    x  hpcomb    ?I  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part c    x  Xi    x  \TI  x  x     num_to_int Xpcomb_num_to_int_                 Vint    x  xn    x  `r    x  hdigits    @L  p
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part h    x  Xi    x  \t      f          UL  x  x     next_comb opcomb_next_comb_                 Vnc    x  hn    x  xcomb    ,O  p
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part j    x  `i    x  dt      f          AO  x  x     next_comb0 pcomb_next_comb0_                 Vnc    x  pcomb    eR  xR  
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part ncm    x  Xn    x  \j    x  `i    x  ddpi    x     dp    x     dpc    x     t      f          lR  R  x  h#h#x   h#8h#<h#@  next_comb1 pcomb_next_comb1_                 Vnc    x  pcomb    U  xV  
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part n    x  \j    x  `i    x  ddpi    x     dp    x     dpc    x     t      f          U  V  x  h#h#x   h#8h#<h#@  loc_comb pcomb_loc_comb_                 Vn $   x  hm $   x  ppcomb $   X  `index $   x  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part i $   x  X  x  x     next_perm pcomb_next_perm_                 Vn    x  hb    [  p
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part tt    x  Dj    x  Hi    x  Lsp    x     spc    x     t      f          [  x  x     next_mperm pcomb_next_mperm_                 Vnn &   x  hb &   $_  xdom &   9_  p
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part tt &   x  k2 &   x  k1 &   x  iseg &   x  m &   x  l &   x  k &   x  n &   x  dt &     f &         9_  x  x    N_  x  x     next_perm0 pcomb_next_perm0_                 Vb .   b  pb  
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part tt .   x  n .   x  j .   x  i .   x  dpi .   x     sp .   x     dp .   x     spc .   x     dpc .   x     t .     f .         b  b  x  `#`#x   `#8`#<`#@  next_perm1 @pcomb_next_perm1_                 Vb .   f  pIf  
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part tt .   x  n .   x  j .   x  i .   x  dpi .   x     sp .   x     dp .   x     spc .   x     dpc .   x     t .     f .         
f  If  x  `#`#x   `#8`#<`#@  loc_perm ]pcomb_loc_perm_                 Vn (   x  hperm (   i  ppcomb (   x  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part k (   x  j (   x  i (   x  +i  x  x     next_boxnum spcomb_next_boxnum_                 Vm    x  xn    x  hnum    k  p
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part i    x  dt      f          
l  x  x     next_dist pcomb_next_dist_                 Vnc    x  hn    x  pdist    n  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part i    x  `s    x  dt      f          n  x  x     loc_dist pcomb_loc_dist_                 Vnc (   x  `n (   x  hpcomb (   q  pindex (   x  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part r (   x  i (   x  ic (   x  \q  x  x     next_mdist pcomb_next_mdist_                 Vpcomb    x  hn    x  pdist    t  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part nc    x  df          t  x  x     loc_mdist pcomb_loc_mdist_                 Vn    x  ppcomb    gw  hindex    x  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part nc    x  `|w  x  x     compare_part pcomb_compare_part_                 Vn    x  `part1    z  hpcomb    z  pleg    x  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part n2    x  Ln1    x  Pm2    x  Tm1    x  Xi    x  \z  x  x    z  x  x     partable pcomb_partable_                 Vnn i   x  nk i   x  pn i   >~  }ls i   T~  ~ns i   v~  }pk i   ~  Xok i   ~  mk i   ~  
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part k1 i   x  |r i   x  |p i   x  |m i   x  |l i   x  |k i   x  |j i   x  |n i   x  }sp i   x     spc i   x     T~  x  x   } v~  x  x   }x   } ~  x  x   }x   } ~  x  x  }x    ~  x  x  }x    ~  x  x     ipartnums8 [pcomb_ipartnums8_                 Vnn =   x  hpn =   +  xclast =     p
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
pcomb s =   x  n =   x  l =   x  k =   x  @j =   x  Done_dpi =        dpi =   x     dp =   x     dpc =   x     c =   @   @    x     U    x      ipartnums4 pcomb_ipartnums4_                 Vpcomb =   x  hpn =   s  xclast =   x  p
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part s =   x  n =   x  l =   x  k =   x  @j =   x  Dsp =   x     spc =   x     c =        x  x       x  x      loc_table_part pcomb_loc_table_part_                 Vn 9   x  hnk 9   x  Xpcomb 9     `item 9   ӈ  pindex 9   x  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part l 9   x  indexb 9   x  indexa 9   x  leg 9   x  Tӈ  x  x   x      x  x     dualpart pcomb_dualpart_                 Vn     x  pp       hpcomb       x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part k     x  Dj     x  Hi     x  L  x  x    ֋  x  x     next_sectorvector pcomb_next_sectorvector_                 Vm D   x  pn D   x  Xiv D     `xv D     hws D     x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part l2 D   x  ~l1m D   x  ~l1 D   x  ~i1 D   x  ~i D   x  ~dis D     ~mm D   x  t2 D     dpi D   x     sp D   x     dp D   x     spc D   x     dpc D   x     f D         zero D             one D           ?half D           ?pih D     -DT!?s30 D           ?  x  x   +    x    count_sectorvector ;pcomb_count_sectorvector_                 Vm    x  pn    x  hpcomb    x  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part  sectormixers Cpcomb_sectormixers_                 Vm E  x  Pnperm E  x  Hnbin E  x  Xperms E  I  hbins E  i  `
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part k E  x  }dpi E  x     sp E  x     dp E  x     spc E  x     dpc E  x     t E    f E        bin E    xperm E     i  x  x   x      x  x   x      x  x      x  x     qprime _pcomb_qprime_                 Vm    x  pprime      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part r      di    x  hn    x  lsp    x     spc    x     t       qprime_d vpcomb_qprime_d_                 Vmm      pprime      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part r      Hiip      Piim      Xii      `i    x  hn    x  lt      half            ?s30            ? taypow pcomb_taypow_                 Vn    x  ~pow    x  ~q      qp    Ҡ  ~
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part i    x  }nk    x  }k    x  ~jn    x  ~tt      s      dpi    x     sp    x     dp    x     spc    x     dpc    x     zero              one            ?ls      `ns      Xpn    '  Poka    <  Hpk    Q  hok      pmk    -  xҠ    x         x       x  x    x     '  x  x    x     <  x  x     Q  x  x     X    x   # #x     #8 #< #@x     #P #T #X ¡  -  x  }#}#x    }#8}#<}#@x    }#P}#T}#X 4  r  x   # #x     #8 #< #@  taymul pcomb_taymul_                 Vn    x  `qa    j  ppcomb      hqc      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part s      Hk    x  Tj    x  Xi    x  \zero                  x         x         x      tayval pcomb_tayval_                 Vn    x  hq      `pcomb      pqz      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part zp      Pi    x  \one            ?    x      taycom pcomb_taycom_                 Vn i   x  pf i     `g i   ƫ  xh i   ۫  h
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part pow i   x  dpi i   x     dp i   x     dpc i   x     zero i             gp i      ggp i      ƫ    x     ۫    x         x         x         x      mulrat pcomb_mulrat_                 Vrata      pratb    Į  hpcomb    ծ  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part Į  x  x   ծ  x  x     x  x    mulrat8 pcomb_mulrat8_                 Vrata      pratb      hpcomb      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part     x       x       x    invrat pcomb_invrat_                 Vrata    9  pratb    J  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part J  x  x   [  x  x    invrat8 pcomb_invrat8_                 Vrata      pratb      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part     x       x    divrat %pcomb_divrat_                 Vrata      pratb      hpcomb      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
next_signs 
next_perm0 
next_perm1 
next_comb0 
next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part   x  x     x  x   й  x  x    divrat8 /pcomb_divrat8_                 Vrata    k  pratb    |  hpcomb      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
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next_perm1 
next_comb0 
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partable 
partnums 
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count_sectorvector 
sectormixers 
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taypow 
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mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part |    x       x       x    addrat :pcomb_addrat_                 Vrata    7  hratb    H  ppcomb    Y  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
next_boxnum 
next_dist 
loc_dist 
next_mdist 
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next_perm0 
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next_comb1 
partable 
partnums 
loc_table_part 
dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part H  x  x   Y  x  x   j  x  x    addrat8 Dpcomb_addrat8_                 Vrata      hratb      ppcomb    '  x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
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loc_dist 
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partable 
partnums 
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dualpart 
next_sectorvector 
count_sectorvector 
sectormixers 
qprime 
taypow 
taymul 
tayval 
taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part     x   '    x   8    x    subrat Opcomb_subrat_                 Vrata      pratb      hpcomb      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
compare_bin 
next_bin 
next_num 
int_to_num 
num_to_int 
next_comb 
loc_comb 
next_perm 
loc_perm 
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next_dist 
loc_dist 
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partable 
partnums 
loc_table_part 
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count_sectorvector 
sectormixers 
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taypow 
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taycom 
mulrat 
invrat 
divrat 
addrat 
subrat 
euclid 
loc_mdist 
compart_part   x  x     x  x     x  x    subrat8 Ypcomb_subrat8_                 Vrata      pratb      hpcomb      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
stirling 
eulert 
partnum 
abernoulli 
dpartnum 
dfactorial 
rfactorial 
lfactorial 
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loc_comb 
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invrat 
divrat 
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subrat 
euclid 
loc_mdist 
compart_part     x       x       x    euclid dpcomb_euclid_                 Vrat      x
factorial 
binomial 
multinomial 
pmultinomial 
bernoulli 
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dpartnum 
dfactorial 
rfactorial 
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euclid 
loc_mdist 
compart_part tt    x  hb    x  lpcomb    x  pkdum    x  t  x  x    euclid8 zpcomb_euclid8_                 Vrat    e  x
factorial 
binomial 
multinomial 
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compart_part kdum    x  \tt      `b      hpcomb      pone_dpi         v    x     integer integer*8 real double precision logical  %  :;  4 I
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  4 ,I  $ >               pcomb e  bernoulli =  abernoulli 	  factorial4 H  factorial8   dfactorial   rfactorial C  lfactorial   binomial4   binomial8 R  multinomial    pmultinomial j#  stirling4 &  stirling8 (  eulert4 +  eulert8 a.  partnum :1  dpartnum '4  compare_bin 7  next_bin 9  next_bins =  next_signs M@  next_num )C  next_nums uF  int_to_num UI  num_to_int VL  next_comb BO  next_comb0 R  next_comb1 V  loc_comb X  next_perm [  next_mperm O_  next_perm0 b  next_perm1 Mf  loc_perm ,i  next_boxnum l  next_dist n  loc_dist q  next_mdist t  loc_mdist }w  compare_part z  partable ~  ipartnums8 V  ipartnums4   loc_table_part   dualpart ׋  next_sectorvector ,  count_sectorvector ג  sectormixers   qprime   qprime_d   taypow s  taymul   tayval   taycom   mulrat   mulrat8   invrat \  invrat8   divrat ѹ  divrat8   addrat k  addrat8 9  subrat   subrat8   euclid   euclid8                  ]          pcomb_bernoulli_                     pcomb_abernoulli_           m          pcomb_factorial4_           r          pcomb_factorial8_           r          pcomb_dfactorial_           V          pcomb_rfactorial_           @         pcomb_lfactorial_                     pcomb_binomial4_                      pcomb_binomial8_            &         pcomb_multinomial_                    pcomb_pmultinomial_                   pcomb_stirling4_                      pcomb_stirling8_                      pcomb_eulert4_                        pcomb_eulert8_              c          pcomb_partnum_              c          pcomb_dpartnum_                       pcomb_compare_bin_          &         pcomb_next_bin_                       pcomb_next_bins_                      pcomb_next_signs_           "         pcomb_next_num_                       pcomb_next_nums_                      pcomb_int_to_num_                     pcomb_num_to_int_                     pcomb_next_comb_                     pcomb_next_comb0_                    pcomb_next_comb1_                     pcomb_loc_comb_             $         pcomb_next_perm_                     pcomb_next_mperm_           U         pcomb_next_perm0_           U         pcomb_next_perm1_                     pcomb_loc_perm_                      pcomb_next_boxnum_                    pcomb_next_dist_                      pcomb_loc_dist_                       pcomb_next_mdist_           w          pcomb_loc_mdist_            u         pcomb_compare_part_                  pcomb_partable_                      pcomb_ipartnums8_                    pcomb_ipartnums4_           '         pcomb_loc_table_part_                         pcomb_dualpart_             t	         pcomb_next_sectorvector_            B          pcomb_count_sectorvector_                    pcomb_sectormixers_                   pcomb_qprime_                        pcomb_qprime_d_                      pcomb_taypow_                         pcomb_taymul_               |          pcomb_tayval_               k         pcomb_taycom_               8          pcomb_mulrat_               >          pcomb_mulrat8_              )          pcomb_invrat_               -          pcomb_invrat8_              8          pcomb_divrat_               >          pcomb_divrat8_              D          pcomb_addrat_               K          pcomb_addrat8_              E          pcomb_subrat_               K          pcomb_subrat8_                        pcomb_euclid_                         pcomb_euclid8_       
    .  pcomb.f90     	         	         	         	        # 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	          	         	         	        ( 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        + 	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	        ' 	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	         	        " 	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	         	         	        " 	         	         	        % 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        % 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	        ' 	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	         	         	        " 	         	         	        # 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        / 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	        M 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ) 	         	         	         	         	         	        " 	         	         	         	         	         	        # 	         	         	         	         	         	        + 	         	         	         	         	         	         	         	         	         	         	        # 	         	         	         	        % 	        % 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	                        ,                     P                                x                     ]       AC                     AC               m       AC               r       AC               r       AC               V       AC               @      AC                      AC                      AC               &      AC                      AC                      AC                      AC                      AC                      AC               c       AC               c       AC                      AC               &      AC                      AC                      AC               "      AC                      AC                      AC                      AC                      AC                     AC                     AC                      AC               $      AC                     AC               U      AC               U      AC                      AC                     AC                      AC                      AC                      AC               w       AC               u      AC                     AC                     AC                     AC               '      AC                      AC               t	      AC               B       AC                     AC                      AC                     AC                     AC                      AC               |       AC               k      AC               8       AC               >       AC               )       AC               -       AC               8       AC               >       AC               D       AC               K       AC               E       AC               K       AC                      AC                      AC        x                    ]       AC   <                 AC   \           m       AC   |           r       AC              r       AC              V       AC              @      AC                     AC                    AC   <          &      AC   \                 AC   |                 AC                    AC                    AC                    AC             c       AC             c       AC   <                 AC   \          &      AC   |                 AC                    AC             "      AC                    AC                    AC                    AC   <                 AC   \                AC   |                AC                    AC             $      AC                   AC             U      AC             U      AC   <                 AC   \                AC   |                 AC                    AC                    AC             w       AC             u      AC                   AC   <                AC   \                AC   |          '      AC                    AC             t	      AC             B       AC                   AC                    AC   <                AC   \                AC   |                 AC             |       AC             k      AC             8       AC             >       AC             )       AC   <          -       AC   \          8       AC   |          >       AC             D       AC             K       AC             E       AC             K       AC                    AC   <                 AC PGF90 12.8-0  .                                                                                                                                         	                      
                                            m                                     )                      1      (               9      0               A      8               I      @               Q      p              h      P               p                     x                                                                    r                    P                                                                                                     V                                      @                   H                   P              $     X              ,     `              6                   M                   U                   ]                   s                   |     0                                      `                                      T	                   
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                                      y              )     d              2                   F     h              O     S              d                   |                        l                                                                                                                                                                           0                                      4                   8              !                   *     <              3     @              <                   Q                   g                   ~     R                   ,                   L                   l                   	                   L                   P                    D              	     H                   4              (     `              1                   :                   Q                   Z                   c                   l                   u     e                                                                                                                   !                   #                   #              
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                                    (                     P                     x                                                                                                        @                    h                                                                                                    0                    X                                                                                                                         H                    p                                                                                                    8                    `                                                                                                     (                    P                    x                                                                                                    @                    h                                                                                                    @                    p                                                                                                 8                   `                                               	                              	                   (	                   P	                   x	                   	                   	                   	                   
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         
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4                  04                  A4                  4      #            4      1            4      ?            4      M            4      [            4      i            4      w            4                  T5                  o5                  9                  P:                  V:                  :                  ;                  <                  <                  +<                  ?<                  <      -            <      ;            =      I             =      W            =      e            =      s            h>                  >                  >                  %@                  U@                  @                  @                  @A                  A                  A                  !B                  B                  B      )            B      7            B      E            B      S            C      a            C      o            C      }            C                  C                  D                  F                  G                  G                  G                   H                  H                  ,H      	            |H                  H      %            OI      3            J      A            PJ      O            jJ      ]            J      k            J      y            yK                  K                  K                   L                  8L                  QL                  eL                  L                  L                  L                  L                   M      !            7M      /            PM      =            kM      K            M      Y            M      g            M      u            M                  $N                  RN                  tN                  N                  N                  N                  O                  IO                  XO                  O                  O                  O      +            O      9            O      G            O      U            O      c            *P      q            4P                  `P                  eP                  P                  P                  P             
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9 pcomb.f90 S582 0
07/30/2020  19:43:59
use pietc private
use pkind private
enduse
D 56 21 6 1 363 362 0 1 0 0 1
 354 358 360 354 358 356
D 59 21 6 1 0 351 0 0 0 0 0
 0 351 0 3 351 0
D 62 21 6 1 372 371 0 1 0 0 1
 366 369 370 366 369 367
D 65 21 6 1 0 351 0 0 0 0 0
 0 351 0 3 351 0
D 68 21 9 1 381 380 0 1 0 0 1
 375 378 379 375 378 376
D 71 21 6 1 0 351 0 0 0 0 0
 0 351 0 3 351 0
D 74 21 9 1 390 389 0 1 0 0 1
 384 387 388 384 387 385
D 77 21 6 1 0 351 0 0 0 0 0
 0 351 0 3 351 0
D 80 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 83 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 86 21 9 1 3 397 0 0 1 0 0
 0 396 3 3 397 397
D 89 21 6 1 3 399 0 0 1 0 0
 0 398 3 3 399 399
D 92 21 6 1 3 401 0 0 1 0 0
 0 400 3 3 401 401
D 95 21 6 1 3 403 0 0 1 0 0
 0 402 3 3 403 403
D 98 21 6 1 3 403 0 0 1 0 0
 0 402 3 3 403 403
D 101 21 6 1 3 405 0 0 1 0 0
 0 404 3 3 405 405
D 104 21 6 1 406 409 1 1 0 0 1
 3 407 3 3 407 408
D 107 21 6 1 410 413 1 1 0 0 1
 3 411 3 3 411 412
D 110 21 6 1 3 415 0 0 1 0 0
 0 414 3 3 415 415
D 113 21 6 1 416 419 1 1 0 0 1
 3 417 3 3 417 418
D 116 21 6 1 3 421 0 0 1 0 0
 0 420 3 3 421 421
D 119 21 6 1 3 423 0 0 1 0 0
 0 422 3 3 423 423
D 122 21 6 1 3 425 0 0 1 0 0
 0 424 3 3 425 425
D 125 21 6 1 426 429 1 1 0 0 1
 3 427 3 3 427 428
D 128 21 6 1 430 433 1 1 0 0 1
 3 431 3 3 431 432
D 131 21 6 1 3 435 0 0 1 0 0
 0 434 3 3 435 435
D 134 21 6 1 3 437 0 0 1 0 0
 0 436 3 3 437 437
D 137 21 6 1 3 439 0 0 1 0 0
 0 438 3 3 439 439
D 140 21 6 1 3 439 0 0 1 0 0
 0 438 3 3 439 439
D 143 21 6 1 440 443 1 1 0 0 1
 3 441 3 3 441 442
D 146 21 6 1 444 447 1 1 0 0 1
 3 445 3 3 445 446
D 149 21 6 1 3 449 0 0 1 0 0
 0 448 3 3 449 449
D 152 21 6 1 3 451 0 0 1 0 0
 0 450 3 3 451 451
D 155 21 6 1 3 453 0 0 1 0 0
 0 452 3 3 453 453
D 158 21 6 1 3 455 0 0 1 0 0
 0 454 3 3 455 455
D 161 21 6 1 3 457 0 0 1 0 0
 0 456 3 3 457 457
D 164 21 6 1 3 459 0 0 1 0 0
 0 458 3 3 459 459
D 167 21 6 1 3 461 0 0 1 0 0
 0 460 3 3 461 461
D 170 21 6 1 3 461 0 0 1 0 0
 0 460 3 3 461 461
D 173 21 6 1 2 464 0 0 1 0 0
 2 462 3 2 463 464
D 176 21 6 2 465 466 0 0 1 0 0
 2 462 3 2 463 464
 2 462 464 2 463 464
D 179 21 6 2 465 466 0 0 1 0 0
 2 462 3 2 463 464
 2 462 464 2 463 464
D 182 21 6 2 464 469 0 0 1 0 0
 0 462 3 3 463 463
 0 467 463 3 468 468
D 185 21 6 2 464 469 0 0 1 0 0
 0 462 3 3 463 463
 0 467 463 3 468 468
D 188 21 6 1 3 468 0 0 1 0 0
 0 467 3 3 468 468
D 191 21 7 1 2 472 0 0 1 0 0
 2 470 3 2 471 472
D 194 21 6 1 2 475 0 0 1 0 0
 2 473 3 2 474 475
D 197 21 6 2 476 481 0 0 1 0 0
 0 477 3 3 478 478
 0 479 478 3 480 480
D 200 21 6 1 3 478 0 0 1 0 0
 0 477 3 3 478 478
D 203 21 6 1 3 483 0 0 1 0 0
 0 482 3 3 483 483
D 206 21 6 1 3 483 0 0 1 0 0
 0 482 3 3 483 483
D 209 21 6 1 3 486 0 0 1 0 0
 0 485 3 3 486 486
D 212 21 9 1 3 487 0 0 1 0 0
 0 484 3 3 487 487
D 215 21 6 2 488 493 0 0 1 0 0
 0 489 3 3 490 490
 0 491 490 3 492 492
D 218 21 6 2 488 496 0 0 1 0 0
 0 489 3 3 490 490
 0 494 490 3 495 495
D 221 21 9 1 2 499 0 0 1 0 0
 2 497 3 2 498 499
D 224 21 9 1 2 499 0 0 1 0 0
 2 497 3 2 498 499
D 227 21 9 1 2 502 0 0 1 0 0
 2 500 3 2 501 502
D 230 21 9 1 2 502 0 0 1 0 0
 2 500 3 2 501 502
D 233 21 9 1 2 502 0 0 1 0 0
 2 500 3 2 501 502
D 236 21 9 1 2 505 0 0 1 0 0
 2 503 3 2 504 505
D 239 21 9 1 2 508 0 0 1 0 0
 2 506 3 2 507 508
D 242 21 9 1 2 508 0 0 1 0 0
 2 506 3 2 507 508
D 245 21 9 1 2 508 0 0 1 0 0
 2 506 3 2 507 508
D 248 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 251 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 254 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 257 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 260 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 263 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 266 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 269 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 272 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 275 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 278 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 281 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 284 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 287 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 290 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 293 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 296 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 299 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 302 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 305 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 308 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 311 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 314 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 317 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 320 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 323 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 326 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 329 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 332 21 6 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
D 335 21 7 1 3 391 0 0 0 0 0
 0 391 3 3 391 391
S 582 24 0 0 0 8 1 0 4658 10015 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 23 0 0 0 0 0 0 pcomb
S 584 23 0 0 0 8 594 582 4670 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 585 23 0 0 0 8 592 582 4673 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dpi
S 587 23 0 0 0 8 755 582 4683 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 f
S 588 23 0 0 0 8 754 582 4685 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 t
S 589 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 8 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
R 592 16 2 pkind dpi
R 594 16 4 pkind dp
R 754 16 3 pietc t
R 755 16 4 pietc f
S 919 16 0 0 0 6 1 582 5486 4 400000 A 0 0 0 0 0 0 0 0 1000 344 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 kilo
S 920 16 0 0 0 6 1 582 5491 4 400000 A 0 0 0 0 0 0 0 0 1000000 346 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 mega
S 921 16 0 0 0 6 1 582 5496 4 400000 A 0 0 0 0 0 0 0 0 1000000000 348 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 giga
S 922 7 4 0 4 80 923 582 5501 80000c 100 A 0 0 0 0 0 0 0 0 0 0 0 0 1076 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 plus1
S 923 7 4 0 4 83 924 582 5507 80000c 100 A 0 0 0 0 0 16 0 0 0 0 0 0 1076 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 minus1
S 924 6 4 0 0 16 1 582 5514 80000c 0 A 0 0 0 0 0 24 0 0 0 0 0 0 1076 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 flag
S 925 19 0 0 0 8 1 582 5519 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 12 2 0 0 0 0 0 582 0 0 0 0 factorial
O 925 2 1012 1011
S 926 19 0 0 0 8 1 582 5529 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 22 2 0 0 0 0 0 582 0 0 0 0 binomial
O 926 2 1017 1016
S 927 19 0 0 0 6 1 582 5538 4000 0 A 0 0 0 0 0 0 0 0 0 1018 0 0 0 0 0 0 24 1 0 0 0 0 0 582 0 0 0 0 multinomial
O 927 1 1018
S 928 19 0 0 0 8 1 582 5550 4000 0 A 0 0 0 0 0 0 0 0 0 1019 0 0 0 0 0 0 26 1 0 0 0 0 0 582 0 0 0 0 pmultinomial
O 928 1 1019
S 929 19 0 0 0 8 1 582 5563 4000 0 A 0 0 0 0 0 0 0 0 0 1009 0 0 0 0 0 0 6 1 0 0 0 0 0 582 0 0 0 0 bernoulli
O 929 1 1009
S 930 19 0 0 0 8 1 582 5573 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 30 2 0 0 0 0 0 582 0 0 0 0 stirling
O 930 2 1021 1020
S 931 19 0 0 0 8 1 582 5582 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 34 2 0 0 0 0 0 582 0 0 0 0 eulert
O 931 2 1023 1022
S 932 19 0 0 0 8 1 582 5589 4000 0 A 0 0 0 0 0 0 0 0 0 1024 0 0 0 0 0 0 36 1 0 0 0 0 0 582 0 0 0 0 partnum
O 932 1 1024
S 933 19 0 0 0 8 1 582 5597 4000 0 A 0 0 0 0 0 0 0 0 0 1010 0 0 0 0 0 0 8 1 0 0 0 0 0 582 0 0 0 0 abernoulli
O 933 1 1010
S 934 19 0 0 0 8 1 582 5608 4000 0 A 0 0 0 0 0 0 0 0 0 1025 0 0 0 0 0 0 38 1 0 0 0 0 0 582 0 0 0 0 dpartnum
O 934 1 1025
S 935 19 0 0 0 8 1 582 5617 4000 0 A 0 0 0 0 0 0 0 0 0 1013 0 0 0 0 0 0 14 1 0 0 0 0 0 582 0 0 0 0 dfactorial
O 935 1 1013
S 936 19 0 0 0 8 1 582 5628 4000 0 A 0 0 0 0 0 0 0 0 0 1014 0 0 0 0 0 0 16 1 0 0 0 0 0 582 0 0 0 0 rfactorial
O 936 1 1014
S 937 19 0 0 0 6 1 582 5639 4000 0 A 0 0 0 0 0 0 0 0 0 1015 0 0 0 0 0 0 18 1 0 0 0 0 0 582 0 0 0 0 lfactorial
O 937 1 1015
S 938 19 0 0 0 8 1 582 5650 4000 0 A 0 0 0 0 0 0 0 0 0 1026 0 0 0 0 0 0 40 1 0 0 0 0 0 582 0 0 0 0 compare_bin
O 938 1 1026
S 939 19 0 0 0 6 1 582 5662 4000 0 A 0 0 0 0 0 0 0 0 0 1028 0 0 0 0 0 0 44 2 0 0 0 0 0 582 0 0 0 0 next_bin
O 939 2 1027 1028
S 940 19 0 0 0 6 1 582 5671 4000 0 A 0 0 0 0 0 0 0 0 0 1031 0 0 0 0 0 0 50 2 0 0 0 0 0 582 0 0 0 0 next_num
O 940 2 1030 1031
S 941 19 0 0 0 6 1 582 5680 4000 0 A 0 0 0 0 0 0 0 0 0 1032 0 0 0 0 0 0 52 1 0 0 0 0 0 582 0 0 0 0 int_to_num
O 941 1 1032
S 942 19 0 0 0 6 1 582 5691 4000 0 A 0 0 0 0 0 0 0 0 0 1033 0 0 0 0 0 0 54 1 0 0 0 0 0 582 0 0 0 0 num_to_int
O 942 1 1033
S 943 19 0 0 0 6 1 582 5702 4000 0 A 0 0 0 0 0 0 0 0 0 1034 0 0 0 0 0 0 56 1 0 0 0 0 0 582 0 0 0 0 next_comb
O 943 1 1034
S 944 19 0 0 0 6 1 582 5712 4000 0 A 0 0 0 0 0 0 0 0 0 1037 0 0 0 0 0 0 62 1 0 0 0 0 0 582 0 0 0 0 loc_comb
O 944 1 1037
S 945 19 0 0 0 6 1 582 5721 4000 0 A 0 0 0 0 0 0 0 0 0 1039 0 0 0 0 0 0 66 2 0 0 0 0 0 582 0 0 0 0 next_perm
O 945 2 1038 1039
S 946 19 0 0 0 6 1 582 5731 4000 0 A 0 0 0 0 0 0 0 0 0 1042 0 0 0 0 0 0 72 1 0 0 0 0 0 582 0 0 0 0 loc_perm
O 946 1 1042
S 947 19 0 0 0 6 1 582 5740 4000 0 A 0 0 0 0 0 0 0 0 0 1043 0 0 0 0 0 0 74 1 0 0 0 0 0 582 0 0 0 0 next_boxnum
O 947 1 1043
S 948 19 0 0 0 6 1 582 5752 4000 0 A 0 0 0 0 0 0 0 0 0 1044 0 0 0 0 0 0 76 1 0 0 0 0 0 582 0 0 0 0 next_dist
O 948 1 1044
S 949 19 0 0 0 6 1 582 5762 4000 0 A 0 0 0 0 0 0 0 0 0 1045 0 0 0 0 0 0 78 1 0 0 0 0 0 582 0 0 0 0 loc_dist
O 949 1 1045
S 950 19 0 0 0 6 1 582 5771 4000 0 A 0 0 0 0 0 0 0 0 0 1046 0 0 0 0 0 0 80 1 0 0 0 0 0 582 0 0 0 0 next_mdist
O 950 1 1046
S 951 19 0 0 0 6 1 582 5782 4000 0 A 0 0 0 0 0 0 0 0 0 1029 0 0 0 0 0 0 46 1 0 0 0 0 0 582 0 0 0 0 next_signs
O 951 1 1029
S 952 19 0 0 0 6 1 582 5793 4000 0 A 0 0 0 0 0 0 0 0 0 1040 0 0 0 0 0 0 68 1 0 0 0 0 0 582 0 0 0 0 next_perm0
O 952 1 1040
S 953 19 0 0 0 6 1 582 5804 4000 0 A 0 0 0 0 0 0 0 0 0 1041 0 0 0 0 0 0 70 1 0 0 0 0 0 582 0 0 0 0 next_perm1
O 953 1 1041
S 954 19 0 0 0 6 1 582 5815 4000 0 A 0 0 0 0 0 0 0 0 0 1035 0 0 0 0 0 0 58 1 0 0 0 0 0 582 0 0 0 0 next_comb0
O 954 1 1035
S 955 19 0 0 0 6 1 582 5826 4000 0 A 0 0 0 0 0 0 0 0 0 1036 0 0 0 0 0 0 60 1 0 0 0 0 0 582 0 0 0 0 next_comb1
O 955 1 1036
S 956 27 0 0 0 8 1302 582 5837 10000 400000 A 0 0 0 0 0 0 176 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 compare_part
Q 956 1049 0
S 957 19 0 0 0 8 1 582 5850 4000 0 A 0 0 0 0 0 0 0 0 0 1050 0 0 0 0 0 0 86 1 0 0 0 0 0 582 0 0 0 0 partable
O 957 1 1050
S 958 19 0 0 0 8 1 582 5859 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 90 2 0 0 0 0 0 582 0 0 0 0 partnums
O 958 2 1052 1051
S 959 19 0 0 0 6 1 582 5868 4000 0 A 0 0 0 0 0 0 0 0 0 1053 0 0 0 0 0 0 92 1 0 0 0 0 0 582 0 0 0 0 loc_table_part
O 959 1 1053
S 960 19 0 0 0 8 1 582 5883 4000 0 A 0 0 0 0 0 0 0 0 0 1054 0 0 0 0 0 0 94 1 0 0 0 0 0 582 0 0 0 0 dualpart
O 960 1 1054
S 961 19 0 0 0 6 1 582 5892 4000 0 A 0 0 0 0 0 0 0 0 0 1055 0 0 0 0 0 0 96 1 0 0 0 0 0 582 0 0 0 0 next_sectorvector
O 961 1 1055
S 962 19 0 0 0 8 1 582 5910 4000 0 A 0 0 0 0 0 0 0 0 0 1056 0 0 0 0 0 0 98 1 0 0 0 0 0 582 0 0 0 0 count_sectorvector
O 962 1 1056
S 963 19 0 0 0 8 1 582 5929 4000 0 A 0 0 0 0 0 0 0 0 0 1057 0 0 0 0 0 0 100 1 0 0 0 0 0 582 0 0 0 0 sectormixers
O 963 1 1057
S 964 19 0 0 0 8 1 582 5942 4000 0 A 0 0 0 0 0 0 0 0 0 1059 0 0 0 0 0 0 104 2 0 0 0 0 0 582 0 0 0 0 qprime
O 964 2 1058 1059
S 965 19 0 0 0 8 1 582 5949 4000 0 A 0 0 0 0 0 0 0 0 0 1060 0 0 0 0 0 0 106 1 0 0 0 0 0 582 0 0 0 0 taypow
O 965 1 1060
S 966 19 0 0 0 8 1 582 5956 4000 0 A 0 0 0 0 0 0 0 0 0 1061 0 0 0 0 0 0 108 1 0 0 0 0 0 582 0 0 0 0 taymul
O 966 1 1061
S 967 19 0 0 0 8 1 582 5963 4000 0 A 0 0 0 0 0 0 0 0 0 1062 0 0 0 0 0 0 110 1 0 0 0 0 0 582 0 0 0 0 tayval
O 967 1 1062
S 968 19 0 0 0 8 1 582 5970 4000 0 A 0 0 0 0 0 0 0 0 0 1063 0 0 0 0 0 0 112 1 0 0 0 0 0 582 0 0 0 0 taycom
O 968 1 1063
S 969 19 0 0 0 6 1 582 5977 4000 0 A 0 0 0 0 0 0 0 0 0 1065 0 0 0 0 0 0 116 2 0 0 0 0 0 582 0 0 0 0 mulrat
O 969 2 1064 1065
S 970 19 0 0 0 6 1 582 5984 4000 0 A 0 0 0 0 0 0 0 0 0 1067 0 0 0 0 0 0 120 2 0 0 0 0 0 582 0 0 0 0 invrat
O 970 2 1066 1067
S 971 19 0 0 0 8 1 582 5991 4000 0 A 0 0 0 0 0 0 0 0 0 1069 0 0 0 0 0 0 124 2 0 0 0 0 0 582 0 0 0 0 divrat
O 971 2 1068 1069
S 972 19 0 0 0 8 1 582 5998 4000 0 A 0 0 0 0 0 0 0 0 0 1071 0 0 0 0 0 0 128 2 0 0 0 0 0 582 0 0 0 0 addrat
O 972 2 1070 1071
S 973 19 0 0 0 8 1 582 6005 4000 0 A 0 0 0 0 0 0 0 0 0 1073 0 0 0 0 0 0 132 2 0 0 0 0 0 582 0 0 0 0 subrat
O 973 2 1072 1073
S 974 19 0 0 0 8 1 582 6012 4000 0 A 0 0 0 0 0 0 0 0 0 1075 0 0 0 0 0 0 136 2 0 0 0 0 0 582 0 0 0 0 euclid
O 974 2 1074 1075
S 975 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 1000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 976 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 1000000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 977 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 1000000000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 978 6 4 0 0 6 990 582 6019 40800016 0 A 0 0 0 0 0 0 0 0 0 0 0 0 1077 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 z_b_0
S 979 7 6 0 0 56 1 582 6025 10a00014 51 A 0 0 0 0 0 0 982 0 0 0 984 0 0 0 0 0 0 0 0 981 0 0 983 582 0 0 0 0 kv
S 980 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 18 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 981 8 4 0 0 59 992 582 6028 40822014 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 1077 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 kv$sd
S 982 6 4 0 0 7 983 582 6034 40802011 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 1077 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 kv$p
S 983 6 4 0 0 7 981 582 6039 40802010 1020 A 0 0 0 0 0 0 0 0 0 0 0 0 1077 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 kv$o
S 984 22 1 0 0 6 1 582 6044 40000000 1000 A 0 0 0 0 0 0 0 979 0 0 0 0 981 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 kv$arrdsc
S 985 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 13 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 986 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 14 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
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S 1079 6 3 1 0 6 1 1078 6393 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1080 1 3 0 0 9 1 1078 6395 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 bn
S 1081 14 5 0 0 9 1 1078 5563 4 1400000 A 0 0 0 0 0 0 0 2 1 929 0 1080 0 0 0 0 0 0 0 0 0 103 0 582 0 0 0 0 bernoulli
F 1081 1 1079
S 1082 23 5 0 0 0 1085 582 5597 0 0 A 0 0 0 0 0 0 0 0 0 933 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 abernoulli
S 1083 6 3 1 0 6 1 1082 6393 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1084 7 3 2 0 86 1 1082 6398 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 b
S 1085 14 5 0 0 0 1 1082 5597 200 400000 A 0 0 0 0 0 0 0 4 2 933 0 0 0 0 0 0 0 0 0 0 0 118 0 582 0 0 0 0 abernoulli
F 1085 2 1083 1084
S 1086 6 1 0 0 6 1 1082 6400 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_396
S 1087 23 5 0 0 8 1090 582 6164 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 factorial4
S 1088 1 3 1 0 6 1 1087 6393 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1089 1 3 0 0 6 1 1087 4683 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 f
S 1090 14 5 0 0 6 1 1087 6164 14 1400000 A 0 0 0 0 0 0 0 7 1 0 0 1089 0 0 0 0 0 0 0 0 0 147 0 582 0 0 0 0 factorial4
F 1090 1 1088
S 1091 23 5 0 0 8 1094 582 6175 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 factorial8
S 1092 1 3 1 0 7 1 1091 6393 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1093 1 3 0 0 7 1 1091 4683 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 f
S 1094 14 5 0 0 7 1 1091 6175 14 1400000 A 0 0 0 0 0 0 0 9 1 0 0 1093 0 0 0 0 0 0 0 0 0 160 0 582 0 0 0 0 factorial8
F 1094 1 1092
S 1095 23 5 0 0 8 1098 582 5617 0 0 A 0 0 0 0 0 0 0 0 0 935 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dfactorial
S 1096 1 3 1 0 6 1 1095 6393 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1097 1 3 0 0 7 1 1095 4683 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 f
S 1098 14 5 0 0 7 1 1095 5617 4 1400000 A 0 0 0 0 0 0 0 11 1 935 0 1097 0 0 0 0 0 0 0 0 0 177 0 582 0 0 0 0 dfactorial
F 1098 1 1096
S 1099 23 5 0 0 8 1102 582 5628 0 0 A 0 0 0 0 0 0 0 0 0 936 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 rfactorial
S 1100 1 3 1 0 6 1 1099 6393 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1101 1 3 0 0 9 1 1099 4683 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 f
S 1102 14 5 0 0 9 1 1099 5628 4 1400000 A 0 0 0 0 0 0 0 13 1 936 0 1101 0 0 0 0 0 0 0 0 0 193 0 582 0 0 0 0 rfactorial
F 1102 1 1100
S 1103 23 5 0 0 6 1106 582 5639 0 0 A 0 0 0 0 0 0 0 0 0 937 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 lfactorial
S 1104 1 3 1 0 6 1 1103 6393 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1105 1 3 0 0 9 1 1103 6408 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 l
S 1106 14 5 0 0 9 1 1103 5639 4 1400000 A 0 0 0 0 0 0 0 15 1 937 0 1105 0 0 0 0 0 0 0 0 0 207 0 582 0 0 0 0 lfactorial
F 1106 1 1104
S 1107 23 5 0 0 8 1111 582 6186 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 binomial4
S 1108 1 3 1 0 6 1 1107 6393 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1109 1 3 1 0 6 1 1107 6410 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 1110 1 3 0 0 6 1 1107 4683 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 f
S 1111 14 5 0 0 6 1 1107 6186 14 1400000 A 0 0 0 0 0 0 0 17 2 0 0 1110 0 0 0 0 0 0 0 0 0 243 0 582 0 0 0 0 binomial4
F 1111 2 1108 1109
S 1112 23 5 0 0 8 1116 582 6196 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 binomial8
S 1113 1 3 1 0 7 1 1112 6393 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n
S 1114 1 3 1 0 7 1 1112 6410 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 1115 1 3 0 0 7 1 1112 4683 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 f
S 1116 14 5 0 0 7 1 1112 6196 14 1400000 A 0 0 0 0 0 0 0 20 2 0 0 1115 0 0 0 0 0 0 0 0 0 264 0 582 0 0 0 0 binomial8
F 1116 2 1113 1114
S 1117 23 5 0 0 6 1120 582 5538 4 0 A 0 0 0 0 0 0 0 0 0 927 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 multinomial
S 1118 6 3 1 0 6 1 1117 6412 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nm
S 1119 7 3 1 0 89 1 1117 6410 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 1120 14 5 0 0 6 1 1117 5538 204 400000 A 0 0 0 0 0 0 0 23 2 927 0 1121 0 0 0 0 0 0 0 0 0 285 0 582 0 0 0 0 multinomial
F 1120 2 1118 1119
S 1121 1 3 0 0 6 1 1117 5538 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 multinomial
S 1122 6 1 0 0 6 1 1117 6415 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_398
S 1123 23 5 0 0 6 1126 582 5550 4 0 A 0 0 0 0 0 0 0 0 0 928 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 pmultinomial
S 1124 6 3 1 0 6 1 1123 6412 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nm
S 1125 7 3 1 0 92 1 1123 6410 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 1126 14 5 0 0 6 1 1123 5550 204 400000 A 0 0 0 0 0 0 0 26 2 928 0 1127 0 0 0 0 0 0 0 0 0 325 0 582 0 0 0 0 pmultinomial
F 1126 2 1124 1125
S 1127 1 3 0 0 6 1 1123 5550 14 1003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 pmultinomial
S 1128 6 1 0 0 6 1 1123 6423 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_400
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ELF          >                              @     @    +       UHH H}HuHUr4z0z    9L    ~-HcHUHfff.     YXHɅQ.    uz~SHcH}    Å~AHcH      HcHuHLf     ^HuL0HH9|f+  fff.     UHH H}HuHUr4z0z    9L    ~-HcHUHfff.     YXHɅQf.    uz~RHcH}    Å~@HcH      HcHuHL     ^HuL0HH9|f  fff.     UHH}HuHUHE@(HMYIPYY\HU
YYY\ZYAY \R]   fff.     UHH}HuHUHE@f(HMYIPYY\HU
YYY\ZYAY \R]fH  fff.     UHH]LeH}HuHUHMLEq0qA@4EP0AEP    ;Q4LQ4A¿    9LA   ~tMcII\$HcHMHtLcMkL]IcLUMTE~7HIcA   IL     YHH9|AυLeH]]fH  UHH]LeH}HuHUHMLEq0qA@4EP0AEP    ;Q4LQ4A¿    9LA   ~tMcII\$HcHMHtLcMkL]IcLUMTE~7HIcAʸ   IL     YHH9|AυLeH]]fP  UHH]LeLmLuH}HuHUHMLEq0qA@4EX0AEX    ;Q4LQ4AA    A9DLA   E~xMcIMeHcHMH|HcHkH]IcHuL\E~:LIcA   IHffffff.     D4DD4HH9|AAELuLmLeH]]f       UHH H}HuHU    HuHU           ffff.     HMLY    XHH|f       UHH H}HuHU    HuHU           ffff.     HMLY    XHH |f      UHH  HLxLpLhL`H}HuN4ADvXEFHDV0ADv    9LȉAHcHMH}Ⱦ        HEǅh   ǅl   ǅp       9LˉME   E   D9ALԉUE   Mǅt   މuEEщ|xǅd#       D9AL݃  ǅ   HMQ ǅ$   q 8y$<LǅH   ǅX   Q(q0q@qyXyH40,ǅ#   HIcIcHH}HHMA    A        ǅ   HMAǅ   Q q$    D9ALǅ    ǅ   Qq0q@qDAHADAXADǅ#   HIcIcLJH}JHMA    A        ǅ   HMAǅ   Q q$    D9ALǅ   ǅ   Qq0q@qDAHADAXADǅ#   HIcHIMcIH}JHMA    A        H}HuHU    EHHM1H}    A    A        HHM1H}    A    A        HHM1H}    A    A        4H`HMLdH}HuLE    `9}E    1H}    ǅd    EL`LhLpLxHÐ @ UHH  HxLpLhL`LXH}HuN4ADvXEFHDV0ADv    9LȉAHcHMH}        HEǅd   ǅh   ǅl       9LˉME   E   D9ALԉUE   Mǅp   މ|EEщxtǅ`#       D9AL݃  ǅ   HMQǅ    q 4y$8HǅD   ǅT   Q$q0q@qyXyH0,(ǅ#   HIcIcHH}HHMA    A        ǅ   HMAǅ   Q q$    D9AL ǅ   ǅ   Qq0q@qDAHADAXADǅ#   HIcIcLJH}JHMA    A        ǅ   HMAǅ   Q q$    D9ALǅ   ǅ   Qq0q@qDAHADAXADǅ#   HIcHIMcIH}JHMA    A        H}HuHU    EHHM1H}    A    A        HHM1H}    A    A        HHM1H}    A    A        5H\HML`H}HuLE    \9}HE    1H}    ǅ`    ELXL`LhLpHxÐ  UHH   HxLpLhL`LXH}HuD~XD}FHDN0AD~    ^49L؋VL9LADsHcHUH}        IE   E   E       9LˉME   E   D9ALԉUE   ME   މuEEщUUE#   EA   E~gLcIcHkJ<IMHIcLcUII4HuIڅ~$HH@ fn HHʅALLAEHuL        1L    E    LXL`LhLpHxf  @ UHHH}Hu1H}	       HE HMAHIPQ    (\a(\A\Y  fff.     UHHH}Hu1H}	       HE HMA(HI0PQ    f(\a8f(\A\Yf       UHH}HuHE@\@    YHMP\PYQ@\@YA]f  @ UHH}HuHE@(\@8    YHMP0\PYQ@\@YA]fO  @ UHH@H]LeLmLuH}HuHUDb4DDr0ADr    A9DLEDAAĸ    9LHcH}    څ~DIcHIcHkHHMIcLEIHffffff.     89HHʅLuLmLeH]ÐO       UHH@H]LeLmLuH}HuHUDb4DDr0ADr    A9DLEDAAĸ    9LHcH}    څ~FIcHIcHkHHMIcLEIHffffff.     H8H9HHʅLuLmLeH] O  @ UHH@H]LeLmLuH}HuHUDb4DDj0ADj    A9DLEDAAĸ    9LHcH}    څ~DIcHMHIcHIcHkHHEHffffff.     98HHʅLuLmLeH]Ð-       UHH}HuHUB4rXJHDB0ADr    9LЅ~6HMHcHcHHHH}HHD  89HHʅ]Ð-       UHH}HuHUB4rXJHDB0ADr    9LЅ~8HMHcHcHHHH}HHD  H8H9HHʅ] -  @ UHH}HuHUB4JX΋zHDB0ADJ    9LЅ~6HcHHcHHH}HHHEH98HHʅ]Ð       UHH0H]H}HuN4    9LщHcHUH H$    HD$    HD$    HD$    H}LE        1E1    H H}HuHU        م~HEf.     X HɅfE11Hu    1E1    HE    EH]Ð  fff.     UHH0H]H}HuN4    9LщHcHUH H$    HD$    HD$    HD$    H}LE        1E1    H H}HuHU        م~HEf.     X HɅfE11Hu    1E1    HE    EH]Ð  fff.     UHH0H]H}HuN4    9LщHcHUH H$    HD$    HD$    HD$    H}LE        1E1    H H}HuHU    1҉م~HE0HɅf11Hu    1E1    HE    H] $  UHH H]LeH}HuA܉Hc1H}    HE~4IcHHcHkHHEHff.         HɅLeH]f  UHHH}1H}	          HEff.         HɅf       UHHH}HuHE(Y    (\QHE (Y(\QYXY^    Ð       UHHH}HuHEf(Y    f(\QHE f(Yf(\QYXY^    Ð$ @ UHH  HH HHǅ   ǅ   ǅ   ǅ   ǅ   ǅ      ǅ    ǅ    ǅ    ǅ   ǅ   ǅ#   ǅl   ǅp   ǅt   ǅ   ǅ   ǅ   xǅ    ǅ    ǅ    ǅ   ǅ|   ǅh#   ǅ$   ǅ(   ǅ,   ǅT   ǅP   ǅ`   0ǅ<    ǅ@    ǅD    ǅ8   ǅ4   ǅ #   ǅx   ǅ|   ǅ   ǅ   ǅ   ǅ   ǅ    ǅ    ǅ    ǅ   ǅ   ǅt#   E    H    H     Hh    H    H     H                    .    zU  ǅ    ǅ@      @ff.         \    YXHɅ҉@    ǅ    ǅ<      <ffff.         \    YXHɅ҉<    ǅ    ǅ8      8ffff.         \    YXHɅ҉8        .w    .v*fI                A    A          .    w    .    v(I                A    A                      Ht            ǅ    ǅ4      4D      Y    XHɅ։4    ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ    ǅ    ǅ    ǅ   ǅ   ǅ#   ǅT   ǅP   ǅH   ǅD   Hǅ   H H$    HD$    HD$    HD$    HLX1        1E1    H ǅ0      HcHXHT0    fff.         Y    \
Hȅى0HcHXH4H        11HX    1E1    HǅX    ǅ                    ǅ    ǅ,      ,fffff.         \    Y    XHɅΉ,    \    ǅ    ǅ(      (    \    Y    XHɅΉ(                            XEEH    UHH}HuHUHMLELMLUHE HM	HU 
       HMT    Hu|0|LEFL DL0BT HH|] $ UHH0  HHHHǅ   ǅ   ǅ   ǅ   ǅ   ǅ      ǅ    ǅ    ǅ    ǅ   ǅ   ǅ#   ǅd   ǅh   ǅl   ǅ   ǅ   ǅ   pǅ|    ǅ    ǅ    ǅx   ǅt   ǅ`#   ǅ   ǅ    ǅ$   ǅL   ǅH   ǅX   (ǅ4    ǅ8    ǅ<    ǅ0   ǅ,   ǅ#   ǅT   ǅX   ǅ\   ǅ   ǅ   ǅ   `ǅl    ǅp    ǅt    ǅh   ǅd   ǅP#   HE    H    H    H`    H    H    H                    f.    zS  Hǅ    ǅ               \    YXHɅ҉    Hǅ     ǅ      fff.         \    YX  HɅ҉     Hǅ    ǅ      fff.         \    YXHɅ҉        f.w    f.v(I                A    A          f.    w    f.    v(I                A    A                      HP            Hǅ    ǅ      f    Y    XHɅ։    ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ    ǅ    ǅ    ǅ   ǅ   ǅ#   ǅ,   ǅ(   ǅ    ǅ   Hǅ   H H$    HD$    HD$    HD$    HL01        1E1    H ǅ      HcH0HT    fff.         Y    \
HȅىHcH0H4H        11H0    1E1    Hǅ0    ǅ                    Hǅ    ǅ      ffff.         \    Y    XHɅΉ    \    Hǅ    ǅ            \    Y    XHɅΉ                             XEEH    UHH}HuHUHMLELMLUHE HM	HU 
       HMHTH    HuH|0H|LENL LL0JT HH |]  fff.     UHHP  HLLLLHH(HH8LL AX4AExXDAPLAA@HDAp0AExAy4AAXEEALDXAqHAy0AAE    9L؉ 9LЉ,8Ps0HcH@H@        HE,HMHH@H@1        HE    ,9Lȉ@ǅ   ىHc H@H@        HEǅd   ǅh   ǅl        9Lȉǅ   ǅ   ǅp   |xtǅ`#   Hc H@H@        HEǅp   ǅt   ǅx   ǅ   ǅ   ǅ   ǅ|   ǅ    ǅ    ǅ    ǅ   ǅ   ǅl#       D9ALՉD9ALh9L9u;XLX9t1            DPE~}Lc8LpIcHLcIM$HHIHc0   H)HJH]I     8 ~HLHp    MLAE׋DhHH@H H$    HD$    HD$    HD$    H@L1        1E1    H HH    XA      LcIHc]HHcL   McMkLHcMH(LLDE~:L޸   IcHHLILD  Wfn[HH9|Aυ11H    1E1    Hǅ        H8     P   ~cLc8Hc0HkJHMHHID8 DE~!HD  T    _HɅL΅(.    uzH       Y    h9OH    DA9DLD\     HP4<TH DFHD@DǅX   FXAD~0~@~F$V DFD@L8HcHMHcEHHPHc H Hc8HHHNHHc,HHHLcL`J   HHLcMMQNL(MD$ML]HMHMIN,MLeLc]L)H   HMHMLc0A   M)IJ<&LuLH}IIBLHMLzL}K<HK<4HMkMLKHXHMkL]LHuHE;  ǅ   ǅ   ǅ       49Lȉ<ǅ8   ǅH   89LЉTǅP   `ǅ   މ$(,щ ǅ#   HuH@H H$    HD$    HD$    HD$    H@L        1E1    H D8A   E~hD4Hc$Lc`IMLH}LmDE~"LHLfD  D0D1HHʅAMHAEǅL   ǅP   ǅT   ǅh    ǅl        T9LЉ|ǅx   ǅ   +D9Lȉǅ   LPH9t
ߋXdщ`\ǅH#   ǅ   ǅ       9L։ǅ   ǅ   @)9LΉǅ    9tH fH ~щǅ#   HHLL1H}HH(    11H    1E1    Hǅ    ǅ    ǅ   ǅ   ǅ       49Lȉډǅ   )9Lǅ   D<A)Dǅ#   +DTHcH@H H$    HD$    HD$    HD$    H@L        1E1    H AڋD)EЅ   D4LcIhD)HHMcIM$HcHL\E~KLLIcHILHHffffff.     T    HH9|AυHHlL1H    A           f.     ɉ    HH|11H    1E1    Hǅ    ǅ        )Ɖ߅~BD4HULDE~HАT    _HɅL΅.rCH
  D-    5    A  ~%HcHPHH}H       ~[HH   IcHPHXHcHPHXH}     \DD8DHH9|܃  ~#IcHHH}H     8 ~[H   IcHHHcHHH}     \DD8DHH9|ǅ(   ǅ,   ǅ0   ǅD    ǅH    +D    9LƉXǅT   ǅd   ǅ4   D@<8ǅ$#   ǅp   tǅx   9L։ǅ   ǅ   @)9LΉǅ   9tH f H ~|щǅl#   HH`H$HD$    L$Ll1H}H(HU        Hǅ   ǅ   ǅ       9Lȉǅ   ǅ   ǅ   ǅ#   HcH@H H$    HD$    HD$    HD$    H@L0        1E1    H ǅ   ǅ       9L։ǅ   ǅ$   @)9LΉ0ǅ,   <9tH f H ~ щǅ#   ǅH   ǅL   ǅP   ǅd    ǅh    +D    9Lȉxǅt   ǅ   ǅT   D`\XǅD#   HLLDH0H(HU     ~&HcHH0HtH}H`    11H0    1E1    Hǅ0    ǅ        ~HE YXHɅQ    HE.v\((H8Y~(HEfffff.     ^HɅꋅ)0A߅  X,HMHMD9/  HcH@H H$    HD$    HD$    HD$    H@LE1        1E1    H ǅ   ǅ   ǅ       9Lȉǅ   ǅ$   ǅ    ǅ#   HcH@H H$    HD$    HD$    HD$    H@Lx        1E1    H DE)D,E  LuHEHpIcHPHXf     ~6HH   IcHPHXYXHH9|HcH@H H$    HD$    HD$    HD$    H@Lh1        1E1    H  ~SHH   Hc HxHTIcHPHXfY\HH9|Hc HxH4HHh     ~LHhH`    11Hh    1E1    Hǅh    AHpIAEnD9~N11Hx    1E1    Hǅx    ǅ    11Hu    1E1    HE    D,,HEHE00 rX4Hc8H)E<@DHLPTHEHEXHUHUHUHEHMHMHU\\ 31H}    1H}    ǅ`    1H}    1H}    LLLLH  fff.     UHHP  HLLLLHH HH0LLAX4AExXDAPLAA@HDAp0AExAy4AAXEEALDXAqHAy0AAE    9L؉9LЉ(Ps HcH8H8        HEHMHH8H81        HE    9Lȉ8ǅ   ىHcH8H8        HEǅT   ǅX   ǅ\       9Lȉǅ   ǅ   ǅ`   lpthdǅP#   HcH8H8        HEǅh   ǅl   ǅp   ǅ   ǅ   ǅ   ǅt   ǅ    ǅ    ǅ    ǅ|   ǅx   ǅd#       D9ALՉD9AL`9L9u;XLX9t1            DPE~}Lc(LpIcHLcIM$HHIHc    H)HJH]I     ( ~HLHp    MLAE׋AčXHH8H H$    HD$    HD$    HD$    H8L1        1E1    H HH    XA   ~vLc]HcEHNL McHcHkJ4HHHIIڅ~ LHfn HHʅAMLυ11H    1E1    Hǅ        H0     P   ~]Lc(Hc HkJHMHHID(DE~HАfT    _HɅL΅f(f.    uzH       Y    `9OH    DA9DLDL     8@$,DHDFHD04ǅH   FXAD~0~@~F$V DFD8<(HcHMHcEHHPHcHHc(HHHNH HcHHHLcL`J   HHLcMMQINL IHIL]LeLeIN,MLELc]L)L$   LeLeLc A   M)IJ<LuLH}M$BILeLzL}M<
LK<0HMkMLM	LXHMkL]LHuHE;  ǅ   ǅ   ǅ       $9Lȉ4ǅ0   ǅ@   (9LЉLǅH   Xǅ   މ $щǅ #   HuH8H H$    HD$    HD$    HD$    H8L        1E1    H D(A   E~fD$HcLcXIMLH}LmDE~ LHL@ L0L1HHʅAMHAEǅD   ǅH   ǅL   ǅ`    ǅd        D9LЉtǅp   ǅ   +49Lȉǅ   <@89t
ߋP\щXTǅ@#   ǅ   ǅ       9L։ǅ   ǅ   0)9LΉǅ   9tHfH~щǅ#   H@L L1H}HH     11H    1E1    Hǅ    ǅ     ǅ   ǅ   ǅ       $9Lȉډǅ   )9L ǅ   D,A)Dǅ#   +4DHcH8H H$    HD$    HD$    HD$    H8L        1E1    H AڋD)EЅ   D$LcI`D)HHMcIM$HcHL\E~LLLIcHILHHffffff.     fT    HH9|AυHHdL1H    A           f     ɉ    HH|11H    1E1    Hǅ    ǅ        )Ɖ߅~CD$HULDE~HАfT    _HɅL΅f.rCH~
  D-    5    A ~#HcHPHH}H     ~[HH   IcHPHXHcHPHXH}     \LD8LHH9|܃ ~#IcHHH}H    ( ~[H    IcHHHcHHH}     \LD8LHH9|ǅ   ǅ    ǅ$   ǅ8    ǅ<    +4    9LƉLǅH   ǅX   ǅ(   440,ǅ#   ǅd   hǅl   9L։ǅ   ǅ   0)9LΉǅ   9tHf H~p|щxtǅ`#   HHPH$HD$    LL`1H}H HU        Hǅ   ǅ   ǅ       9Lȉǅ   ǅ   ǅ   ǅ#   HcH8H H$    HD$    HD$    HD$    H8L(        1E1    H ǅ   ǅ       9L։ǅ   ǅ   0)9LΉ$ǅ    09tHf H~щǅ#   ǅ<   ǅ@   ǅD   ǅX    ǅ\    +4    9Lȉlǅh   ǅx   ǅH   4TPLǅ8#   HLL8H(H HU     ~&HcHH(HtH}H`    11H(    1E1    Hǅ(    ǅ        ~HE YXHɅQ    HEf.v\f(f(H0Y~%HEff.     ^HɅꋅ) A߅  HHMHMD9/  HcH8H H$    HD$    HD$    HD$    H8LE1        1E1    H ǅ   ǅ   ǅ       9Lȉǅ   ǅ   ǅ   ǅ#   HcH8H H$    HD$    HD$    HD$    H8Lx        1E1    H DE)DE  LuHEHpIcHPHXf     ~6HH   IcHPHXYXHH9|HcH8H H$    HD$    HD$    HD$    H8Lh1        1E1@    H @ ~SHH   HcHxHTIcHPHXfY\HH9|HcHxH4HHh     ~LHhH`    11Hh    1E1    Hǅh    AHpIAEnD9~N11Hx    1E1    Hǅx    ǅ    11Hu    1E1    HE    DHEHE   rH$Hc(H)E,048<@DHEHEHHUHUHUHEHMHMHULL 51H}    1H}    ǅP    1H}    1H}    LLLLH J  fff.     UHH`H]LeLmLuL}H}HuHUDr4BXE܋ZLJHr0BEظ    D9ALΉMԉ9L9t    "           ޿   ~LHcELcEIIHUDE~%Hf     T    _HɅL΅(HE     .    ugzeA܅/  McLcmHcEHHJHMHHI@ E~HL    LAEL}LuLmLeH]Y    (D}E   E  AA       LcUIIcL$   HcMIH]LUHuLLf(DE~HfYXHɅQ.rrDeA)AE4  McHcEHLcmIHcIHHUHHfD  E~HL    LAEL}LuLmLeH]DE~H@ ^HɅHEEDE   HcIL(E~*L   HcILɐYXHH9|E~4L   HcILfY$\$HH9|AEDAAHEHAEL}LuLmLeH]J  UHH`H]LeLmLuL}H}HuHUDr4BXE܋ZLJHr0BEظ    D9ALΉMԉ9L9t    "           ޿   ~MHcELcEIIHUDE~&Hf     fT    _HɅL΅f(HE     f.    udzbA܅,  McLcmHcEHHJHMHHIE~HL    LAEL}LuLmLeH]Y    f(D}E   E  AA       LcUIIcL$   HcMIH]LUHuLLf(DE~HؐYXHɅQf.rqDeA)AE3  McHcEHLcmIHcIHHUHHD  E~HL    LAEL}LuLmLeH]DE~H@ ^HɅHEEDE   HcILf(E~)L   HcILYXHH9|E~4L   HcILfY$\$HH9|AEDAAHEHAEL}LuLmLeH] UHH  HLLLLH}HuHpHMLELM؋Љ񉵴HcHhHh1        HEHcHhHh1        HEHcHhHh1        HEǅ$   ǅ(   ǅ,       9LȉTǅP   ǅ`   ǅ0   <@D84ǅ #   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ   ǅ#   HEHU;
}1    +       HEfnY    HU
Hc1H}Hpx    Hc1H}    xHEǅ        HEAɉ    HcHUHEHELcIKHH)H}HHEMI)N   LH}HuHuи   H)IM$LeHHMIsHuHkHUHU f(DDEх~bHuMD   f(DE~LL@  YXHɅf.vf(EAHIυf.  Hc1H}    DEE   DAHc   HH)HcHL$LeMcHcH)HJH]HuIf.     E~IcHL    HEILAEۋHM)Ɖu:  DpHIHcH]HcHMH)HL<HUIHkIIH4HHHuЋA   ~XE    HUHuIff(DE~HfT    _HɅAHLυfH HL 1Hu    A             H      ?HHELH+EHUHEA   E       K<Df(DE~/HHIcIff.     YXHɅDE~1HHIcI@ Y\HɅAAE    ~(LHffff.     YXHɅQ~"LH    ^HɅAIIM} HM1  HEDD;t[~QLHEMMcL+UHuJ<LcL+MJ4f     LLLLLLHʅQHE ~LL@ ^HɅDAE   LMHcH+EHMH<Df(DE~5LLIcL}Iffff.     YXHɅf(ADE~8LLIcL}I    Y$\$HɅAIAEcHEHEAHMHMHEHEI DEE~rMcLuHc   HH)LcIM$LeHcH)HJH]IfD   ~HLHU    MLAE1H}    1H}    ǅ     1H}    LLLLHf>  @ UHH   H]LeLmLuL}H}HuHUHMLELMAE~IcH}HuHE    HEHMD!   E     HUD2E^McIIA   IcHHHuHHHkLLMH}LEA   HHUHEHE A 9tHHUHtL?H7L| A^E~FLLLHcHUHUHfD  YL}BL8\BL8HH9|؉HEIAIHIIIAEZL}LuLmLeH]÷ UHHp  HLLLLH}HuHUHMLELM؍HHHxHx1        HEHcHxHx1        HEǅ   ǅ    ǅ$       9LLHǅX   d`pǅ(   ǅ4   8<Љ0,ǅ#   ǅ   ǅ   ǅ    ǅ   ǅ   ǅ   ǅ#   Hc1H}    HEȋME      HEЋMHcHHHuHcHHkHLEILHMHHUHkHEHHEH}H}DmE~R   LeLcuLuL}MLufA$   tAfT        AHIAEEHEHEM} ƅ~HcH}    Hc1H}    HEȋ~D    HEHc0HHcHH}HHff.      HɅ HED(EE   E  HEȋM        HcHUMcIHLHEHIHc   H)HcIIM$LeHHH]H}LEHUM~lLLHLMLEH}LcUL]OL}MML}Oא    t A\AA\ALLHɅEIIHAErHED A   E!  HEЋDYM        HcHUHcHcHHkHH}HHHkLLEIMHHHMHHEHHUHuH<2H}fEMcLuCƋM~bHEJ4HLH}LMOL}MMO    t A\AA\AHHHɅAAHEHHMIAEgHHH}Hu    HEЃ8 ~4HcL$       HE    HEDHL9|HED(E~CHEHcHHUL$H]ffff.     A$    IHAEHEȋ8A      HEЋALcIHcH   LcMkL]MLUE~HHIcHED   IHLLf(LmBYL(^HH9|Aυ1H}    ǅ    1H}    ǅ    LLLLHÐ  fff.     UHH}HuHUHE     HMAHUB	
Qf.    vX        ^LHEHY YX1f.    zDHu   u,    \@^f(HEYHHY  ]f       UHH}HuHUHE    t0   ffffff.     H    HUHLHH |]HE@f(Yf(YX%    f(Xf(^f(XYHEY@\Yh]        UHH H}HuHUHMHE    t(       H    HUHLHH |HE@f(Yf(Yf(X-    f(Xf(^fD(DXf(AYHu6DYDFf(\YvYX\XY    Y    YY    f(\    Y\                HM   @     \    AH    HHHH |Ð,  fff.     UHH   H(H0H8HMLELMHuH H(    H@H$H0    HuHH8    EHf(\U]@f(\euf(\}f(\fD(D\DEfD(D\DM1f.zD1f.zD!# 3$   tj1f.ӹzD1f.ȾzD!#$3   t51f.߹zD1f.ƾzD!#3    u11    ,   `X    X`   ud      ME`X    hME    X`f.h7  $   tYH}f(f(    Hp        U]    xHE@p      tXH}EM    Hp        U]    xHE@p|H}]f(YEf(Y\YYXEM    Hp    f(\E\M    xHE@pHE MYP]YX%    f(\HEXMY]Y\$   tGHEP MY]YX\HE`YUYE\     tW    HE@ Mf(HMYUYYXHE@YYI\   H}EMU]    Ef(HEYHUYX%    \HMaYPY \H}EMU]    EMYU]Y\f(HEY`YUYEXYXHMaYYP\	    t[H}EM    Hp        U]    xHE@p   $   tVH}f(f(    Hp        U]    xHE@p~H}Ef(Y]f(Y\YYXEM    Hp    f(\E\M    xHE@pfHE MYP]YX%    f(\HEXMY]Y\    tGHE` MY]YX\HE`YUYE\L  $   t\HE@HMA	UY]YX%    \HE`YEYM\    H}EMU]    Ef(HEY    \]HY\HMQY@Y\H}EMU]    EMYU]Y\f(HEY`YUYEXYXHMaYYP\	Ð&  @ UHH   H}HuHhHMLELMHE@HhIf(\Uf(\eHUrf(\:f(\fD(D\DEfD(D\DM1f.zD1f.zD!H}#HM3   tb1f.ӺzD1f.AzAD!#HU3   t/1f.߹zD1f.AzAD!#3   u11    ,   xp    pxHE    udHE    ~  HE@xp    EHE@    pxf.E*  HE    tRH}f(f(    H}        U]    EHE@M   fHE    tOH}EM    H}        U]    EHE@MuH}]f(YEf(Y\YYXEM    H}    f(\E\M    EHE@MfHE f(HMYIPYX%    f(\HEXIYY\HU   tLHE P f(HMYIYX\HE(`YQY\u   HE    tW    HE @ Mf(HMYUYYXHE(@YYI\   H}EMU]    Ef(HEYHUYX%    \HM aYPY \H}EMU]    HE MYP]Y\f(HMYaYUYEXYXHE(`Y	YQ\HE    tRH}EM    H}        U]    EHE @M   HE    tMH}f(f(    H}        U]    EHE @MsH}Ef(Y]f(Y\YYXEM    H}    f(\E\M    EHE @MHE  f(HMYIPYX%    f(\HE(XIYY\HU   tGHE` MY]YX\HE`YUYE\Q  HE    t^HE @HMA	f(HUYRYX%    \HE`YBY
\    H}EMU]    Ef(HE Y    \]HY\HMQY@Y\H}EMU]    HE MYP]Y\f(HM YaYUYEXYXHE`Y	YQ\        UHH`H}HuHUHMLELM    HE@ HM    HU   t)HEXHMAE	M   HE f(HMYYHYXHUXZYaY\Xf(HEY`(YXHMXaeY YH\XEMEU]    ]Uf.    uzHE H}f(f(U]    EHE@M   @ UHH`H}HuHUHMLELMHuHUH}    HHEH$HMHL$LELMH}HuHUHM    HH}HuHU    f#  UHH   H}HuHUHMLELMH}HEf(HMY@IY\HU
f(HEY jpY\\YYYXYHY(X\            EMf(HEYPYXUYPY\]f(HMYQYXUYQY\]f(HEYPYX%    f(\]PYY\Uf(HMYYYX\eYAY	\EHHEH$HMHL$H}HuHUHMLELM    H                                                                                    ?          ?                                                                            ?          ?                                                            In gram; incompatible dimensions  ?'7                               In gram; incompatible dimensions                                ?&.>                        In gram; matrix needs to be square              '7        In gram; matrix needs to be square              &.>                In rowgram; this routines needs m>=n please                  ˮ@:                             ?                    ?      ?                            ?      @                                                      In setmobius; anchor points must be distinct          ?        In setmobius; anchor points must be distinct          ?                      ?                                                          01.01   0a       peuc.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     peuc /normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi normalized_s Ypeuc_normalized_s_                   Vb +     xa +     p  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi s +   `  d	dpi +   `     
dp +   `     dpc +   `       `  `        `  h#h#`   h#8h#<h#@  normalized_d apeuc_normalized_d_ 1                  Vb +   1  xa +   F  p  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi s +   a  `dpi +   `     dp +   `     dpc +   `     F  a  `    L    a  h#h#`   h#8h#<h#@  cross_product_s kpeuc_cross_product_s_                   Vcross_product_s      xa      pb      hnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi   `  `     `  `     `  `     cross_product_d tpeuc_cross_product_d_ 
                  V!cross_product    
  x"a      p#b    ,  hnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi   a  `   ,  a  `   =  a  `    $outer_product_s ~peuc_outer_product_s_                   V%c H     p&a H     h'b H   	  x(U	  )W	  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi *i H   `  @+nb H   `  D,dpi H   `     -dp H   `     .dpc H   `       `  `   `      	  `  X#X#`   X#8X#<X#@ 	  U	  `  `#`#`   `#8`#<`#@  /outer_product_d peuc_outer_product_d_ 
                  V0c H   
  p1a H   
  h2b H   .  x3q  4s  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi 5i H   `  @6nb H   `  D7dpi H   `     8dp H   `     9dpc H   `     
  a  `   `    
  .  a  X#X#`   X#8X#<X#@ 4  q  a  `#`#`   `#8`#<`#@  :outer_product_i peuc_outer_product_i_                   V;c P     p<a P   	  h=b P   L  x>  ?  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi @i P   `  Anb P   `  Bdpi P   `     Cdp P   `     Ddpc P   `     	  `  `   `      L  `  X#X#`   X#8X#<X#@ R    `  `#`#`   `#8`#<`#@  Etriple_product_s peuc_triple_product_s_ `                  VFa      hGb      pHc      xItripleproduct    `   normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi Jcross_product_s1      	          `  `     `  `     `  `   /  `  `    Ktriple_product_d peuc_triple_product_d_ a                  VLa      hMb      pNc      xOtripleproduct    a   normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi Pcross_product2      	          a  `     a  `     a  `     a  `    Qdet_s peuc_det_s_ `                  VRa   H  hS  Tdet   `  Dnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi Un   `  |Vnrank   `  ~Wdpi   `     Xsp   `     Ydp   `     Zspc   `     [dpc   `     \b     xN    `  p#p#`   p#8p#<p#@`   p#Pp#Tp#X   `  `   `     ]det_d peuc_det_d_ a                  V^a   O  `_  `det   a  xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi an   `  |bnrank   `  ~cdpi   `     dsp   `     edp   `     fspc   `     gdpc   `     hb     pU    a  h#h#`   h#8h#<h#@`   h#Ph#Th#X   a  `   `     idet_i peuc_det_i_ `                  Vja    D  xk  lidet    `   normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi mbdet    a  ~ndpi    `     osp    `     pdp    `     qspc    `     rdpc    `     sb       J    `  h#h#`   h#8h#<h#@`   h#Ph#Th#X   a  `   `     taxial3_s peuc_axial3_s_                   Vub      xva      pnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi wsp    `     xspc    `       `  `  `     `  `    yaxial3_d peuc_axial3_d_ /                  Vzb    /  x{a    G  pnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi |sp    `     }spc    `     G  a  `  `   X  a  `    ~axial33_s peuc_axial33_s_ z                  Va    z  xb      pnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi sp    `     spc    `       `  `     `  `  `    axial33_d peuc_axial33_d_                   Va      xb      pnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi sp    `     spc    `       a  `     a  `  `    diagn_s peuc_diagn_s_ F                  Vb O   F  pa O   f  x  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i O   `  @n O   `  Ddpi O   `     dp O   `     dpc O   `     f  `  `   `    l    `  h#h#`   h#8h#<h#@  diagn_d peuc_diagn_d_                   Vb O     pa O   !  xd  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i O   `  @n O   `  Ddpi O   `     dp O   `     dpc O   `     !  a  `   `    '  d  a  h#h#`   h#8h#<h#@  diagn_i peuc_diagn_i_                    Vb O      xa O      p !  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i O   `  @n O   `  Ddpi O   `     dp O   `     dpc O   `        `  `   `        !  `  h#h#`   h#8h#<h#@  diagnn_s peuc_diagnn_s_ {"                  Va -   {"  pb -   "  x"  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i -   `  `n -   `  ddpi -   `     dp -   `     dpc -   `     "  `  `    "  "  `  h#h#`   h#8h#<h#@`   h#Ph#Th#X  diagnn_d peuc_diagnn_d_ Q$                  Va -   Q$  pb -   f$  x$  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i -   `  `n -   `  ddpi -   `     dp -   `     dpc -   `     f$  a  `    l$  $  a  h#h#`   h#8h#<h#@`   h#Ph#Th#X  diagnn_i peuc_diagnn_i_ '&                  Va -   '&  xb -   <&  p&  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i -   `  `n -   `  ddpi -   `     dp -   `     dpc -   `     <&  `  `    B&  &  `  h#h#`   h#8h#<h#@`   h#Ph#Th#X  trace_s (peuc_trace_s_ `                  Vb    '  hd(  s    `  \normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi dpi    `     sp    `     dp    `     spc    `     dpc    `     (  d(  `  p#p#`   p#8p#<p#@`   p#Pp#Tp#X  trace_d /peuc_trace_d_ a                  Vb    )  `*  s    a  xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi dpi    `     dp    `     dpc    `     )  *  a  h#h#`   h#8h#<h#@`   h#Ph#Th#X  trace_i 6peuc_trace_i_ `                  Vb    _+  h+  s    `   normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi dpi    `     sp    `     dp    `     spc    `     dpc    `     e+  +  `  p#p#`   p#8p#<p#@`   p#Pp#Tp#X  identity_i >peuc_identity_i_ ,                  Va $   ,  xn $   `  pnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i $   `  \,  `  `   `     identity3_i Fpeuc_identity3_i_ ".                  Va    ".  xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i    `  tsp    `     spc    `     :.  `  `  `    huarea_s Npeuc_huarea_s_ `                  Vsa    `  xsb    `  parea    `   normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi cb    `  hca    `  l huarea_d [peuc_huarea_d_ a                  Vsa    a  xsb    a  parea    a   normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi cb    a  `ca    a  h sarea_s ipeuc_sarea_s_ `                  Vv1 $  3  xv2 $  3  xv3 $  3  xarea $  `  |normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi dpi $  `     sp $  `     dp $  `     spc $  `     dpc $  `     s123 $  `  	        a1 $  `  	        a2 $  `  	        b $  `  	        d1 $  `  	        d2 $  `  	        d3 $  `  	        u0 $  3  	        u1 $  3  	        u2 $  3  	        u3 $  3  	        x $  
4  	        y $  4  	        cross_product_s22 $  ,4  	        cross_product_s25 $  ,4  	        3  `  `   3  `  `   3  `  `   3  `  `   3  `  `   3  `  `   
4  `  `   4  `  `   ,4  `  `   =4  `  `   cyclic                 Vxu1     5  `u2     5  hu3     5  pd1     `  Pd2     `  Hd3     `  Xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi dt     `  Dut     5  	        5  `  `   5  `  `   5  `  `   5  `  `     sarea_d peuc_sarea_d_ a                  Vv1 $  8  wv2 $  8  wv3 $  8  warea $  a  xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi dpi $  `     sp $  `     dp $  `     spc $  `     dpc $  `     s123 $  a  	        a1 $  a  	        a2 $  a  	        b $  a  	        d1 $  a  	        d2 $  a  	        d3 $  a  	        u0 $  8  	        u1 $  9  	        u2 $  9  	        u3 $  /9  	        x $  @9  	        y $  Q9  	        cross_product37 $  b9  	        cross_product40 $  b9  	        8  a  `   8  a  `   8  a  `   9  a  `   9  a  `   /9  a  `   @9  a  `   Q9  a  `   b9  a  `   s9  a  `   cyclic                 Vxu1     :  `u2     :  hu3     :  pd1     a  Pd2     a  Hd3     a  Xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi dt     a  @ut     :  	        :  a  `   :  a  `   :  a  `   ;  a  `     gram_s peuc_gram_s_                 Vas   =  }b   >  ~nrank   `  }det   `  ~u>  w>  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi l   `  sk   `  sj   `  si   `  ss   `  sval   `  sm   `  vvcrit   `  xn   `  {dpi   `     sp   `     dp   `     spc   `     dpc   `     crit   `  '7a   y>  xab   >  ptv   >  hw   >  `ii   >  	        =  >  `  }#}#`   }#8}#<}#@`   }#P}#T}#X >  u>  `  ~#~#`  {~#8~#<~#@`   ~#P~#T~#X >  `  `  |`    >  `  `  |`    >  `  `  x >  `  `  x >  `  `    gram_d peuc_gram_d_                 Vas   A  }b   A  ~nrank   `  }det   a  ~aB  cB  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi l   `  sk   `  sj   `  si   `  ss   a  sval   a  sm   `  vn   `  {vcrit   a  }dpi   `     sp   `     dp   `     spc   `     dpc   `     crit   a  &.>a   eB  xab   B  ptv   B  hw   B  `ii   B  	        A  A  a  }#}#`   }#8}#<}#@`   }#P}#T}#X A  aB  a  ~#~#`  {~#8~#<~#@`   ~#P~#T~#X B  a  `  |`    B  a  `  |`    B  a  `  x B  a  `  x B  `  `    plaingram_s <peuc_plaingram_s_                 Vb J   D  hnrank J   `  pD  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi k J   `  j J   `  vcrit J   `  val J   `  n J   `  Tdpi J   `     dp J   `     dpc J   `     crit J   `  '7D  D  `  `#`#`   `#8`#<`#@`   `#P`#T`#X  plaingram_d ]peuc_plaingram_d_                 Vb J   F  hnrank J   `  pG  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi k J   `  j J   `  vcrit J   a  val J   a  n J   `  Tdpi J   `     dp J   `     dpc J   `     crit J   a  &.>F  G  a  `#`#`   `#8`#<`#@`   `#P`#T`#X  rowgram ~peuc_rowgram_                 Vm   `  n   `  a   I  ~ipiv   I  tt   I  b   J  Xrank   `  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi maxi   `  |j   `  |i   `  |nepss   a  |maxp   a  }ii   `  ~iii   `  ~dpi   `     sp   `     dp   `     spc   `     dpc   `     eps   a  vIh%<=epss   a  ˮ@:aa   (J  xrowv   JJ  pp   `J  hjloc   vJ  	        I  a  `  ~`  ~ I  `  `  ~ J  a  `  ~`  ~ (J  a  `  ~`  ~ JJ  a  `  ~`  ~ `J  a  `  ~ vJ  a  `  ~ J  `  `    rowops peuc_rowops_                 Vm >   `  Hn >   `  @ipiv >   L  Ptt >   L  Xv >   9L  vv >   NL  pnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi p >   a  ~k >   `  ~j >   `  i >   `  L  `  `    9L  a  `   `    NL  a  `    cL  a  `     corral peuc_corral_                 Vm   `  Pn   `  Hmask   P  a   Q  Xd   ,Q  haa   BQ  `e   cQ  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  nh   `  }k   `  }j   `  }i   `  }dpi   `     sp   `     dp   `     spc   `     dpc   `     zero   a          one   a        ?mone   a        g   xQ  xh   Q  pQ  (a  `  }`    ,Q  a  `  }`    BQ  a  `  } cQ  a  `  }`    xQ  a  `    Q  a  `   }`   } Q  a  `   }  ctoz cpeuc_ctoz_                 Vv    :S  hz    a  xinfz    (a  pnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi zzpi    a  Xrr    a  `dpi    `     dp    `     dpc    `     zero    a          one    a        ?KS  a  `    ztoc ypeuc_ztoc_                 Vz    a  pinfz    (a  hv    T  xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi rsbi    a  @rsc    a  Hrs    a  Pq    a  Xr    a  `zero    a          one    a        ?T  a  `    ztocd peuc_ztocd_                 Vz    a  hinfz    (a  `v    #W  pvd    4W  xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi i    `  rsbis    a  rsbi    a  rsc    a  @rs    a  Hq    a  Pr    a  Xdpi    `     dp    `     dpc    `     zero    a          one    a        ?u1    EW  	        u2    VW  	        cross_product98    gW  	        4W  a  `   EW  a  `   VW  a  `   gW  a  `   xW  a  `    setmobius peuc_setmobius_                 Vxc0 ,   Y  ~xc1 ,   Y  ~xc2 ,   Y  ~aa ,   a  bb ,   a  xcc ,   a  Xdd ,   a  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi z02 ,   a  ~infz2 ,   (a  ~infz0 ,   (a  ~infz1 ,   (a  ~z1 ,   a  ~z2 ,   a  z21 ,   a  z10 ,   a  z0 ,   a  @zero ,   a          one ,   a        ?Y  a  `   Y  a  `   Y  a  `    zsetmobius peuc_zsetmobius_                 Vz0 &   a  hinfz0 &   (a  z1 &   a  ~infz1 &   (a  z2 &   a  infz2 &   (a  aa &   a  bb &   a  cc &   a   dd &   a  (normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi z02 &   a  ~z21 &   a  @z10 &   a  Pzero &   a          one &   a        ? zmobius Apeuc_zmobius_                 Vaa     a  bb     a  cc     a  @dd     a  Hz     a  infz     (a  w     a  infw     (a  normalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi top     a  bot     a  `zero     a           cmobius bpeuc_cmobius_                 Vaa     a  @bb     a  Hcc     a  Pdd     a  Xvz     ^  vw     _  xnormalized cross_product outer_product triple_product det axial diag trace identity sarea huarea gram rowops corral ctoz ztoc setmobius mobius mobiusi infz     (a  infw  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  4 ,I  $ >          4a     peuc F  normalized_s   normalized_d   cross_product_s   cross_product_d >  outer_product_s Z	  outer_product_d v  outer_product_i   triple_product_s 0  triple_product_d   det_s   det_d   det_i   axial3_s   axial3_d Y  axial33_s   axial33_d   diagn_s   diagn_d g  diagn_i #!  diagnn_s "  diagnn_d $  diagnn_i &  trace_s g(  trace_d *  trace_i +  identity_i ,  identity3_i ;.  huarea_s n/  huarea_d 0  sarea_s 5  sarea_d ;  gram_s >  gram_d B  plaingram_s D  plaingram_d 	G  rowgram J  rowops dL  corral Q  ctoz LS  ztoc T  ztocd yW  setmobius Y  zsetmobius [  zmobius q]  cmobius _  zmobiusi                           peuc_normalized_s_                    peuc_normalized_d_          m          peuc_cross_product_s_               n          peuc_cross_product_d_                         peuc_outer_product_s_                         peuc_outer_product_d_                         peuc_outer_product_i_               b          peuc_triple_product_s_              b          peuc_triple_product_d_              g         peuc_det_s_         k         peuc_det_d_                  peuc_det_i_         p          peuc_axial3_s_              r          peuc_axial3_d_              V          peuc_axial33_s_             V          peuc_axial33_d_                       peuc_diagn_s_                         peuc_diagn_d_                         peuc_diagn_i_               s          peuc_diagnn_s_              u          peuc_diagnn_d_              s          peuc_diagnn_i_                        peuc_trace_s_                         peuc_trace_d_                         peuc_trace_i_               z          peuc_identity_i_            B          peuc_identity3_i_           c          peuc_huarea_s_              g          peuc_huarea_d_                       peuc_sarea_s_                         peuc_sarea_s_cyclic                  peuc_sarea_d_                         peuc_sarea_d_cyclic                  peuc_gram_s_                         peuc_gram_d_                <         peuc_plaingram_s_           <         peuc_plaingram_d_           	         peuc_rowgram_                        peuc_rowops_                         peuc_corral_                         
 peuc_ctoz_                   
 peuc_ztoc_          _         peuc_ztocd_                  peuc_setmobius_             $         peuc_zsetmobius_            h         peuc_zmobius_               z          peuc_cmobius_                        peuc_zmobiusi_       
    .  peuc.f90     	         	        q 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        % 	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	         	        ' 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	         	        & 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	         	         	         	         	         	         	        8 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ' 	         	         	         	         	         	         	        2 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        . 	         	         	         	         	         	          	         	        * 	          	         	        % 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        - 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ' 	         	         	         	         	         	         	        $ 	         	        $ 	         	                        ,                                                      x                            AC                      AC               m       AC               n       AC                      AC                      AC                      AC               b       AC               b       AC               g      AC               k      AC                     AC               p       AC               r       AC               V       AC               V       AC                      AC                      AC                      AC               s       AC               u       AC               s       AC                      AC                      AC                      AC               z       AC               B       AC               c       AC               g       AC                     AC                      AC                     AC                      AC                     AC                     AC               <      AC               <      AC               	      AC                     AC                     AC                      AC                      AC               _      AC                     AC               $      AC               h      AC               z       AC                     AC        x                           AC   <                  AC   \           m       AC   |           n       AC                     AC                     AC                     AC              b       AC             b       AC   <          g      AC   \          k      AC   |                AC             p       AC             r       AC             V       AC             V       AC                    AC   <                 AC   \                 AC   |          s       AC             u       AC             s       AC                    AC                    AC                    AC   <          z       AC   \          B       AC   |          c       AC             g       AC                   AC                    AC                   AC                    AC   <                AC   \                AC   |          <      AC             <      AC             	      AC                   AC                   AC                    AC   <                 AC   \          _      AC   |                AC             $      AC             h      AC             z       AC                   AC PGF90 12.8-0  .                                                                                                                                         	                      
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            {            i{            {            {            {                  {                  {            "|            1|                  9|                  H|            |            |                  |            }                  }                  ~            7~                  r~            ~                                                            Y            h                  p                                                                        G                  	                  J            c                              T      
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                                                             
              n                   v                                                                                      =                  P                        l                  t                  	                  	                                                                                                              `                   h            b      }                                p                  
                  
                  K                  P                                                            3                  ;                  {                              f                  p                                                                                          e                  p                  3      E!            @      M!                  #                  ##            5      $            @      $                  &                  &                  (                  (                  &*                  .*            i      +            p      +                  #-                  +-            2      ].            @      e.                  /                  /                  0                   0            #      .2            @       E2            D       \2            H       r2            L       2            P       2            T       2            X       2            \       2            h       2            t       3                   )3                   ?3                   e3                   3                   I4             #      Q4            #      5                   5            #      6            +      h7                   7                   7                   7                   7                   7                  7                  8                   8            @      68            `      M8                  c8                  y8                  8                  8                   9            +      9            =,      :                   +;            P,      3;            =E      =            @      ?            PE      ?            ^      |A            P      	C            0^      C            la      E            pa      !E            d      %G            d      -G            m      I            `      J            m      J            \o      ~L            `o      L            ov      Q            v      Q            Bw      bS            Pw      jS            x      T            x      U            oy      V                  V                  W                  W            y      W                  Y                   Z            D      [            P      [                  ]                  ]            :      6_            @      >_                         
                                    (                     P                                                                                                        @                    p                                                                                                     (                    P                    x                                                                                                    @                    h                                                                                                    0                    X                                                                         #                                       +      H                    p                                                                                                    8                    `                                                                                                                       8                   `                   +                     6             ;       D                   R                   `             ;      n             `      |                                                   [                                      ;                                      &                                                                           `                  t      $                  2            d
      @            
      N            
      \            
      j                  x                                                                                    &                  F                                                       ~                                                                          d      .            |      <                  J                  X            p      f                  t            @                                                      m                                                                         m                                                                                                 *                  8            c      F                  T                  b            0      p            P      ~                                                                  D                                    P                                                      Y                        
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9                  :                  Q:                  b:                  {:                  :                  ;                  p;                  <                  >                  0@      ,            [@      :            @      H            @      V            @      g            B      x            @C                  C                  cD                  D                  D                  G                  1H                  H                  I                  dJ                  J                  J                   L      .            M      <            Q      J            R      X            3S      f            DS      t            ]S                  S                  S                  PT                  U                  W                  Y                  <Y                  pY                  Y                   Y                  `[      "             \      0            \      >            C]      L            ]      Z            ]      h            z^      v            ^                  _                  _                  _                  _                  `                  `                  `                  `                  `      	            :a      	            Va      	            Va      ,	            a      :	            b      H	            _b      V	            b      d	             c      r	            0c      	            Pc      	            c      	            c      	            d      	             d      	            zd      	            d      	            d      	            f      	            g      
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8 peuc.f90 S582 0
07/30/2020  19:44:06
use pkind private
enduse
D 56 21 8 1 20 23 1 1 0 0 1
 3 21 3 3 21 22
D 59 21 8 1 3 27 0 0 1 0 0
 0 26 3 3 27 27
D 62 21 9 1 29 32 1 1 0 0 1
 3 30 3 3 30 31
D 65 21 9 1 3 35 0 0 1 0 0
 0 34 3 3 35 35
D 68 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 71 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 74 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 77 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 80 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 83 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 86 21 8 1 38 41 1 1 0 0 1
 3 39 3 3 39 40
D 89 21 8 1 42 45 1 1 0 0 1
 3 43 3 3 43 44
D 92 21 8 2 46 53 0 0 1 0 0
 0 48 3 3 49 49
 0 51 49 3 52 52
D 95 21 9 1 56 59 1 1 0 0 1
 3 57 3 3 57 58
D 98 21 9 1 60 63 1 1 0 0 1
 3 61 3 3 61 62
D 101 21 9 2 64 71 0 0 1 0 0
 0 66 3 3 67 67
 0 69 67 3 70 70
D 104 21 6 1 74 77 1 1 0 0 1
 3 75 3 3 75 76
D 107 21 6 1 78 81 1 1 0 0 1
 3 79 3 3 79 80
D 110 21 6 2 82 89 0 0 1 0 0
 0 84 3 3 85 85
 0 87 85 3 88 88
D 113 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 116 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 119 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 122 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 125 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 128 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 131 21 8 2 92 98 1 1 0 0 1
 3 93 3 3 93 94
 3 95 96 3 95 97
D 134 21 9 2 99 105 1 1 0 0 1
 3 100 3 3 100 101
 3 102 103 3 102 104
D 137 21 6 2 106 112 1 1 0 0 1
 3 107 3 3 107 108
 3 109 110 3 109 111
D 140 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 143 21 8 2 16 113 0 0 0 0 0
 0 37 3 3 37 37
 0 37 37 3 37 37
D 146 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 149 21 9 2 16 113 0 0 0 0 0
 0 37 3 3 37 37
 0 37 37 3 37 37
D 152 21 8 2 16 113 0 0 0 0 0
 0 37 3 3 37 37
 0 37 37 3 37 37
D 155 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 158 21 9 2 16 113 0 0 0 0 0
 0 37 3 3 37 37
 0 37 37 3 37 37
D 161 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 164 21 8 1 114 117 1 1 0 0 1
 3 115 3 3 115 116
D 167 21 8 2 118 124 0 0 1 0 0
 0 120 3 3 121 121
 0 122 121 3 123 123
D 170 21 9 1 127 130 1 1 0 0 1
 3 128 3 3 128 129
D 173 21 9 2 131 137 0 0 1 0 0
 0 133 3 3 134 134
 0 135 134 3 136 136
D 176 21 6 1 140 143 1 1 0 0 1
 3 141 3 3 141 142
D 179 21 6 2 144 150 0 0 1 0 0
 0 146 3 3 147 147
 0 148 147 3 149 149
D 182 21 8 2 153 159 1 1 0 0 1
 3 154 3 3 154 155
 3 156 157 3 156 158
D 185 21 8 1 3 162 0 0 1 0 0
 0 161 3 3 162 162
D 188 21 9 2 164 170 1 1 0 0 1
 3 165 3 3 165 166
 3 167 168 3 167 169
D 191 21 9 1 3 173 0 0 1 0 0
 0 172 3 3 173 173
D 194 21 6 2 175 181 1 1 0 0 1
 3 176 3 3 176 177
 3 178 179 3 178 180
D 197 21 6 1 3 184 0 0 1 0 0
 0 183 3 3 184 184
D 200 21 8 2 186 192 1 1 0 0 1
 3 187 3 3 187 188
 3 189 190 3 189 191
D 203 21 9 2 193 199 1 1 0 0 1
 3 194 3 3 194 195
 3 196 197 3 196 198
D 206 21 6 2 200 206 1 1 0 0 1
 3 201 3 3 201 202
 3 203 204 3 203 205
D 209 21 6 2 207 210 0 0 1 0 0
 0 208 3 3 209 209
 0 208 209 3 209 209
D 212 21 6 2 16 113 0 0 0 0 0
 0 37 3 3 37 37
 0 37 37 3 37 37
D 215 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 218 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 221 21 8 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 224 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 227 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 230 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 233 21 8 2 211 217 1 1 0 0 1
 3 212 3 3 212 213
 3 214 215 3 214 216
D 236 21 8 2 218 224 1 1 0 0 1
 3 219 3 3 219 220
 3 221 222 3 221 223
D 239 21 9 2 225 231 1 1 0 0 1
 3 226 3 3 226 227
 3 228 229 3 228 230
D 242 21 9 2 232 238 1 1 0 0 1
 3 233 3 3 233 234
 3 235 236 3 235 237
D 245 21 8 2 239 245 1 1 0 0 1
 3 240 3 3 240 241
 3 242 243 3 242 244
D 248 21 9 2 246 252 1 1 0 0 1
 3 247 3 3 247 248
 3 249 250 3 249 251
D 251 21 9 2 253 258 0 0 1 0 0
 0 254 3 3 255 255
 0 256 255 3 257 257
D 254 21 6 1 3 257 0 0 1 0 0
 0 256 3 3 257 257
D 257 21 9 2 253 258 0 0 1 0 0
 0 254 3 3 255 255
 0 256 255 3 257 257
D 260 21 9 2 259 260 0 0 1 0 0
 0 256 3 3 257 257
 0 256 257 3 257 257
D 263 21 6 1 3 262 0 0 1 0 0
 0 261 3 3 262 262
D 266 21 9 2 263 266 0 0 1 0 0
 0 264 3 3 265 265
 0 261 265 3 262 262
D 269 21 9 1 3 265 0 0 1 0 0
 0 264 3 3 265 265
D 272 21 9 1 3 265 0 0 1 0 0
 0 264 3 3 265 265
D 275 21 16 2 267 272 0 0 1 0 0
 0 268 3 3 269 269
 0 270 269 3 271 271
D 278 21 9 2 267 272 0 0 1 0 0
 0 268 3 3 269 269
 0 270 269 3 271 271
D 281 21 9 1 3 269 0 0 1 0 0
 0 268 3 3 269 269
D 284 21 9 2 267 272 0 0 1 0 0
 0 268 3 3 269 269
 0 270 269 3 271 271
D 287 21 9 1 3 271 0 0 1 0 0
 0 270 3 3 271 271
D 290 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 293 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 296 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 299 21 12 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 302 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 305 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 308 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 311 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
D 314 21 9 1 3 37 0 0 0 0 0
 0 37 3 3 37 37
S 582 24 0 0 0 8 1 0 4658 10015 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 47 0 0 0 0 0 0 peuc
S 584 23 0 0 0 8 591 582 4669 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sp
S 585 23 0 0 0 8 592 582 4672 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 586 23 0 0 0 8 594 582 4675 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dpc
S 588 3 0 0 0 6 1 1 0 0 0 A 0 0 0 0 0 0 0 0 0 4 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
R 591 16 3 pkind sp
R 592 16 4 pkind dp
R 594 16 6 pkind dpc
S 595 19 0 0 0 6 1 582 4695 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 7 2 0 0 0 0 0 582 0 0 0 0 normalized
O 595 2 615 614
S 596 19 0 0 0 8 1 582 4706 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 11 2 0 0 0 0 0 582 0 0 0 0 cross_product
O 596 2 617 616
S 597 19 0 0 0 8 1 582 4720 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 17 3 0 0 0 0 0 582 0 0 0 0 outer_product
O 597 3 620 619 618
S 598 19 0 0 0 8 1 582 4734 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 21 2 0 0 0 0 0 582 0 0 0 0 triple_product
O 598 2 622 621
S 599 19 0 0 0 8 1 582 4749 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 27 3 0 0 0 0 0 582 0 0 0 0 det
O 599 3 625 624 623
S 600 19 0 0 0 8 1 582 4753 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 35 4 0 0 0 0 0 582 0 0 0 0 axial
O 600 4 629 628 627 626
S 601 19 0 0 0 8 1 582 4759 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 47 6 0 0 0 0 0 582 0 0 0 0 diag
O 601 6 635 634 633 632 631 630
S 602 19 0 0 0 8 1 582 4764 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 53 3 0 0 0 0 0 582 0 0 0 0 trace
O 602 3 638 637 636
S 603 19 0 0 0 6 1 582 4770 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 57 2 0 0 0 0 0 582 0 0 0 0 identity
O 603 2 640 639
S 604 19 0 0 0 8 1 582 4779 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 65 2 0 0 0 0 0 582 0 0 0 0 sarea
O 604 2 644 643
S 605 19 0 0 0 8 1 582 4785 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 61 2 0 0 0 0 0 582 0 0 0 0 huarea
O 605 2 642 641
S 606 19 0 0 0 8 1 582 4792 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 75 5 0 0 0 0 0 582 0 0 0 0 gram
O 606 5 649 648 647 646 645
S 607 19 0 0 0 8 1 582 4797 4000 0 A 0 0 0 0 0 0 0 0 0 650 0 0 0 0 0 0 77 1 0 0 0 0 0 582 0 0 0 0 rowops
O 607 1 650
S 608 19 0 0 0 8 1 582 4804 4000 0 A 0 0 0 0 0 0 0 0 0 651 0 0 0 0 0 0 79 1 0 0 0 0 0 582 0 0 0 0 corral
O 608 1 651
S 609 19 0 0 0 8 1 582 4811 4000 0 A 0 0 0 0 0 0 0 0 0 652 0 0 0 0 0 0 81 1 0 0 0 0 0 582 0 0 0 0 ctoz
O 609 1 652
S 610 19 0 0 0 8 1 582 4816 4000 0 A 0 0 0 0 0 0 0 0 0 654 0 0 0 0 0 0 85 2 0 0 0 0 0 582 0 0 0 0 ztoc
O 610 2 653 654
S 611 19 0 0 0 8 1 582 4821 4000 0 A 0 0 0 0 0 0 0 0 0 656 0 0 0 0 0 0 89 2 0 0 0 0 0 582 0 0 0 0 setmobius
O 611 2 655 656
S 612 19 0 0 0 6 1 582 4831 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 93 2 0 0 0 0 0 582 0 0 0 0 mobius
O 612 2 658 657
S 613 19 0 0 0 6 1 582 4838 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 95 1 0 0 0 0 0 582 0 0 0 0 mobiusi
O 613 1 659
S 614 27 0 0 0 6 660 582 4846 10010 400000 A 0 0 0 0 0 0 96 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 normalized_s
Q 614 595 0
S 615 27 0 0 0 6 670 582 4859 10010 400000 A 0 0 0 0 0 0 97 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 normalized_d
Q 615 595 0
S 616 27 0 0 0 8 679 582 4872 10010 400000 A 0 0 0 0 0 0 98 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 cross_product_s
Q 616 596 0
S 617 27 0 0 0 8 685 582 4888 10010 400000 A 0 0 0 0 0 0 99 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 cross_product_d
Q 617 596 0
S 618 27 0 0 0 8 690 582 4904 10010 400000 A 0 0 0 0 0 0 100 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 outer_product_s
Q 618 597 0
S 619 27 0 0 0 8 707 582 4920 10010 400000 A 0 0 0 0 0 0 101 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 outer_product_d
Q 619 597 0
S 620 27 0 0 0 8 724 582 4936 10010 400000 A 0 0 0 0 0 0 102 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 outer_product_i
Q 620 597 0
S 621 27 0 0 0 8 741 582 4952 10010 400000 A 0 0 0 0 0 0 103 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 triple_product_s
Q 621 598 0
S 622 27 0 0 0 8 747 582 4969 10010 400000 A 0 0 0 0 0 0 104 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 triple_product_d
Q 622 598 0
S 623 27 0 0 0 8 753 582 4986 10010 400000 A 0 0 0 0 0 0 105 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 det_s
Q 623 599 0
S 624 27 0 0 0 8 764 582 4992 10010 400000 A 0 0 0 0 0 0 106 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 det_d
Q 624 599 0
S 625 27 0 0 0 8 775 582 4998 10010 400000 A 0 0 0 0 0 0 107 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 det_i
Q 625 599 0
S 626 27 0 0 0 8 786 582 5004 10010 400000 A 0 0 0 0 0 0 108 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 axial3_s
Q 626 600 0
S 627 27 0 0 0 8 791 582 5013 10010 400000 A 0 0 0 0 0 0 109 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 axial3_d
Q 627 600 0
S 628 27 0 0 0 8 795 582 5022 10010 400000 A 0 0 0 0 0 0 110 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 axial33_s
Q 628 600 0
S 629 27 0 0 0 8 799 582 5032 10010 400000 A 0 0 0 0 0 0 111 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 axial33_d
Q 629 600 0
S 630 27 0 0 0 8 803 582 5042 10010 400000 A 0 0 0 0 0 0 112 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 diagn_s
Q 630 601 0
S 631 27 0 0 0 8 815 582 5050 10010 400000 A 0 0 0 0 0 0 113 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 diagn_d
Q 631 601 0
S 632 27 0 0 0 8 827 582 5058 10010 400000 A 0 0 0 0 0 0 114 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 diagn_i
Q 632 601 0
S 633 27 0 0 0 8 839 582 5066 10010 400000 A 0 0 0 0 0 0 115 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 diagnn_s
Q 633 601 0
S 634 27 0 0 0 8 851 582 5075 10010 400000 A 0 0 0 0 0 0 116 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 diagnn_d
Q 634 601 0
S 635 27 0 0 0 8 863 582 5084 10010 400000 A 0 0 0 0 0 0 117 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 diagnn_i
Q 635 601 0
S 636 27 0 0 0 8 875 582 5093 10010 400000 A 0 0 0 0 0 0 118 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 trace_s
Q 636 602 0
S 637 27 0 0 0 8 886 582 5101 10010 400000 A 0 0 0 0 0 0 119 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 trace_d
Q 637 602 0
S 638 27 0 0 0 8 897 582 5109 10010 400000 A 0 0 0 0 0 0 120 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 trace_i
Q 638 602 0
S 639 27 0 0 0 6 908 582 5117 10010 400000 A 0 0 0 0 0 0 121 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 identity_i
Q 639 603 0
S 640 27 0 0 0 6 915 582 5128 10010 400000 A 0 0 0 0 0 0 122 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 identity3_i
Q 640 603 0
S 641 27 0 0 0 8 918 582 5140 10010 400000 A 0 0 0 0 0 0 123 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 huarea_s
Q 641 605 0
S 642 27 0 0 0 8 923 582 5149 10010 400000 A 0 0 0 0 0 0 124 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 huarea_d
Q 642 605 0
S 643 27 0 0 0 8 928 582 5158 10010 400000 A 0 0 0 0 0 0 125 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sarea_s
Q 643 604 0
S 644 27 0 0 0 8 934 582 5166 10010 400000 A 0 0 0 0 0 0 126 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sarea_d
Q 644 604 0
S 645 27 0 0 0 8 940 582 5174 10010 400000 A 0 0 0 0 0 0 127 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 gram_s
Q 645 606 0
S 646 27 0 0 0 8 960 582 5181 10010 400000 A 0 0 0 0 0 0 128 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 gram_d
Q 646 606 0
S 647 27 0 0 0 8 980 582 5188 10010 400000 A 0 0 0 0 0 0 129 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 plaingram_s
Q 647 606 0
S 648 27 0 0 0 8 991 582 5200 10010 400000 A 0 0 0 0 0 0 130 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 plaingram_d
Q 648 606 0
S 649 27 0 0 0 8 1002 582 5212 10010 400000 A 0 0 0 0 0 0 131 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 rowgram
Q 649 606 0
S 650 27 0 0 0 8 1017 582 4797 10000 400000 A 0 0 0 0 0 0 132 0 0 607 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 rowops
Q 650 607 0
S 651 27 0 0 0 8 1029 582 4804 10000 400000 A 0 0 0 0 0 0 133 0 0 608 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 corral
Q 651 608 0
S 652 27 0 0 0 8 1042 582 4811 10000 400000 A 0 0 0 0 0 0 134 0 0 609 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ctoz
Q 652 609 0
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F 752 3 748 749 750
S 753 23 5 0 0 8 756 582 4986 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 det_s
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W 2 119 5
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W 2 119 5
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ELF          >                    `7         @     @           UHH}HuHUHE        HU2ff.     H}DDD9uHE|]$  @ UHH@H]LeLmLuL}H}HuHEMH}            H}            H}            H}            H}            H}            H}                                            5           Aǋ5           AƋ5           Aŋ5           Aċ5           Ë5              ֋        LAAAAǉ    )щ    5    HU;t    ;       1}DHUL}LuLmLeH]Ð       UHH}HuHUHMLELM    HMЉ    Hu؉=    LEA8    HM    Hu=    LEA8    HM]        UHH@H]LeLmLuH}Hufn        ^fZM    AE1~B1HHML4 WfAn[YE    HEAAHAE͸   1    ~HcH1ɐH    kH9|    ~(HcHcHHfH    kH9|    ~,HcHcHHH    )ƉH9|    ~0HcHcHHf.     H    H9|    ~&HcHcHHH    @H9|        ~-HcHcHH     H    H9|           ~')HHcHkHH    HH9    ~')HHcHkHH    IHH9    ~6)HHcHkHHffffff.         HH9    ~<)HHcHkHHffffff.         )ωHH9    ~0)HHcHkHHf         kHH9=     ~7HcHc    HkHHffffff.         kHH9    LMAD    A   E~gHc    H   ID1=     ~4Iع   fD          )    HL9|A9AIAE5       ~5HUH9}f.     HH}9|H΅LuLmLeH]f   fff.     UHH@H]LeLmLuH}Hufn        ^M    AE1~D1HHML4    fAnYE    HEAAHAEϸ   1    ~ HcH1 H    kH9|    ~(HcHcHHfH    kH9|    ~,HcHcHHH    )ƉH9|    ~0HcHcHHf.     H    H9|    ~&HcHcHHH    @H9|        ~-HcHcHH     H    H9|           ~')HHcHkHH    HH9    ~')HHcHkHH    IHH9    ~6)HHcHkHHffffff.         HH9    ~<)HHcHkHHffffff.         )ωHH9    ~0)HHcHkHHf         kHH9=     ~7HcHc    HkHHffffff.         kHH9    LMAD    A   E~gHc    H   ID1=     ~4Iع   fD          )    HL9|A9AIAE5       ~5HUH9}f.     HH}9|H΅LuLmLeH]f$  fff.     UHH@H]H}HuHUHMLELMH}Hu    E   u1    -       HHE(H$H}HuHUHMLELM     HHE8   .  Hc    H;    uNٍQ  HcHH1D      H}4D    LME	HHH9|H]Ð   +        HMHH;    uKٍQ   HcHH1f    H}4D    LME	HHH9|H]ÐH}Hu    C~THcHHHHc    H1fHu<    LEE D    HHH9|H}Hu    H]f$  fff.     UHH@H]H}HuHUHMLELMH}Hu    E   u1    -       HHE(H$H}HuHUHMLELM     HHE8   ^  Hc    HH;    u[ߍOF  HcHHHHHUHMD  D    DL    L	HHHHH9|H]Ð   +        HMHHH;    uXߍO   HHcHHHHUHMfD    DL    L	HHHHH9|H]ÐH}Hu    C~dHcHHHc    HHHHHuHHMfDD    L	L    HHHHH9|H}Hu    H]f   fff.     UHH@H}HuHUHMLELMHuH}    E   u1    -       HHE(H$H}HuHUHMLELM     HHEH};t	Hu        fff.     UHH@H}HuHUHMLELMHuH}    E   u1    -       HHE(H$H}HuHUHMLELM     HHEH};t	Hu     W  fff.     UHH0H]LeLmH}HuDhHHEH}1        IHcHEH}1        HDB~;HcHH1HMHff.     HqI4H9H<HHH9|H}LH    AE~9McIILHM1f.     H4HqI<H9HHH9|1H    1L    LmLeH]fW  fff.     UHH0H]LeLmH}HuDhHHEH}1        IHcHEH}1        HDB~;HcHH1HMHff.     HqI4H9H<HHH9|H}LH    AE~9McIILHM1f.     H4HqI<H9HHH9|1H    1L    LmLeH]f  fff.     UHH@H]H}HuHUHEfn     ^fZ(ɉHUY

HcHMH H$    HD$    HD$    HD$    H}LE1        1E1E    H Ẻ؉~/HMHHHuHD Y	HHʅ~H}HHcHuE    E11Huк    1E1E    EHE    (HEYHcHMH H$    HD$    HD$    HD$    H}LE1        1E1    H Ẻ؉~9HMHHHuHDffff.     Y	HHʅ~H}HHcHu    11Hu    1E1    HE    H}HuHU    H]S  @ UHHPH]LeH}HuHUHHEH}1        IHcHEH}1        HH HEH$HMHL$HUHT$HuHt$HMLELMH}LH    H H0HEH$HMHL$HUHT$HuHt$HEHD$ HMHL$(HMLELMH}LH    H01H    1L    LeH]Ð  fff.     UHH@H]H}HuHUHEfn     ^f(ɉHUY

HcHMH H$    HD$    HD$    HD$    H}LE1        1E1E    H E؉؉~2HMHHHuHDfD  Y	HHʅ~H}HHcHuE    E11HuȺ    1E1E    EHE    f(HEYHcHMH H$    HD$    HD$    HD$    H}LE1        1E1    H E؉؉~8HMHHHuHDfff.     Y	HHʅ~H}HHcHu    11Hu    1E1    HE    H}HuHU    H]S  @ UHHPH]LeH}HuHUHHEH}1        IHcHEH}1        HH HEH$HMHL$HUHT$HuHt$HMLELMH}LH    H H0HEH$HMHL$HUHT$HuHt$HEHD$ HMHL$(HMLELMH}LH    H01H    1L    LeH]Ð   fff.     UHHPH]H}HuHUHMLEHEfn     ^fZ(ɉHUY

HcHMH H$    HD$    HD$    HD$    H}LE1        1E1E    H E؉~7HMHHHuHDff.     Y	HHʅ~H}HHcHuE    E11Hu    1E1E    EHE    (HEYHcHMH H$    HD$    HD$    HD$    H}LE1        1E1    H E؉~9HMHHHuHDffff.     Y	HHʅ~H}HHcHu    11Huк    1E1    HE    H}HuHUHMLE    H]   fff.     UHHPH]H}HuHUHMLEHEfn     ^f(ɉHUY

HcHMH H$    HD$    HD$    HD$    H}LE1        1E1E    H Eȉ؉~:HMHHHuHDfffff.     Y	HHʅ~H}HHcHuE    E11Hu    1E1E    EHE    f(HEYHcHMH H$    HD$    HD$    HD$    H}LE1        1E1    H Eȉ؉~8HMHHHuHDfff.     Y	HHʅ~H}HHcHu    11Huк    1E1    HE    H}HuHUHMLE    H]  fff.     UHHPH}HuHUHMLEH HEH$HMHL$HUHT$HuHt$HMLELMH}HuHU    H H0HEH$HMHL$HUHT$HuHt$HEHD$ HMHL$(HMLELMH}HuHU    H0  fff.     UHHPH}HuHUHMLEH HEH$HMHL$HUHT$HuHt$HMLELMH}HuHU    H H0HEH$HMHL$HUHT$HuHt$HEHD$ HMHL$(HMLELMH}HuHU    H0X  fff.     UHH  HLLLLHXH H`HLLHXQ   ~S   f     H <9~+HcHu0DDDDLU8EAEAHʅǅ   HXH2$  HcH`HHxfDDEǅ    E   E1E1EEDDHHHEMcIMcI1HcHHMHcHH}H`BHxBMBUB	(Y(Y\eYYXM D  HuLLHMcI    E(Lu0AY(L}8AY\A$(\mA47Y}E6DYAXDEEYDUEEYEXD(E\D(E\E,6E4E<E6DXE$AYAYXAXAX(XE7EE$A\AXDYDYE\EYEYE\A(AX(\AXAD\E\A(A\A7EXELLLLυfHEIHMIHEIIHAE$$  H8C  DD҉U1E  Mș  DE1E1HcHHEHcH`L$H`B Cu   DLHcH ((LcLu0CY((L}8CY,\A4(\C<C,XACYYXA(\C$XAHʅHEIAIAE.   DMșE1MDeDA   DLHcHf     ((LcLu0CY((L}8CY,\A4(\C<C,XACYYXA(\C$XADH΅{AIAE@EHF          HcH`HHUHcHiVUUUH )DC4RuE    E  DӋEE1E1HcHHMDH`B4(HMB	((Y(Y\XY֋Uu7  LHcH ((AEMcLm0CY| D(E(Lu8GYA\D(E(LcGYL D(G$EYE\D(EXEd EXGt G| Ed CY4EYAXGYEYEXD(EXEEXEDYE\D\DYA(A\C<EXGDYE\D\DYA(A\Ct EXGd HʅEHEIIAEfE HEd  HXHcHigfffH 0)򋽨HcL`AhHcAZ    f(\fZx(XY$YY\Z\fZ   HcIHMHcHigfffH )4ǅ    D  ǅ\    HE    HE    HcHHpDH`HMEHU
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XY$Xf(HL9|HcHMHUAEQMčA~7HcHH1HuHUfH<LEI< LLUMHH9|1L    1L    1H}    1H}    L}LuLmLeH]        UHHpH]LeLmLuL}H}HuHUHMȉHHEH}1        HEHcHEH}1        HEHcHEH}1        IHcHEH}1        IHED(AMMfAn    ^fZM    ^fZUE1E~<1f.     WfAn[YE    AAAHAEЋuƅ~HcH}    uƅ~HcH}    ]DS1E   EHEDHcHHE   I1HcHULeA1L,IfAHcA(HEYXA$(HUY
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XY$\(HL9|HcHMHUAEXMȍA~NHcHH1HuHUED  (YH}YLEA HH9| 1L    1L    1H}    1H}    L}LuLmLeH]Û  fff.     UHHpH]LeLmLuL}H}HuHUHMHHEH}1        HEHcHEH}1        HEHcHEH}1        IHcHEH}1        IHED(AMMfAn    ^M    ^UE1E~41ffAnYE    AAAHAEfuƅ~HcH}    uƅ~HcH}    ]DS1E   EHEDHcHHE   I1HcHULeA1L,IfAHcAf(HEYXA$f(HUY
XY
XY$\f(HL9|HcHMHU AERfMA~VHcHH1HuHUEffff.     f(YH}YLEA HH9|f1L    1L    1H}    1H}    L}LuLmLeH]=  fff.     UHH   H]LeLmLxLpH}HuHUHMLELM    HE HMHUHu HED8fAn    ^fZUAOAAAA1E#  EHEMHM	MEE1D  HMB!MHuB&UDAHcE]Wfn[EYeUM    MEEYEEM.MuzE.Ez   E    MUY]eYXY(HEX  Y]YM\Y(HMX		   Wfn[YHEX  YHM \fE.EuzE.Ez   f    \E    MUY]eY\Y(HEX  Y]YMXY(HMX		Wfn[YHE\YHM XAIAEE(HEY(HMY(HUY

HE Y  LpLxLmLeH]ÐO       UHH   H`LXLPLHL@HhHuHUHxLpLM    HE HMHUHu HhD8fAn    ^UAOAAAA1E2  EHpMHx	MEE1fffff.     HMB!MHuB&UDAHcE]fnEYeUM    MEEYEEMf.MuzEf.Ez   E    MUY]eYXYf(HEX  Y]YM\Yf(HMX		   fnYHEX  YHM \fEf.EuzEf.Ez       \E    MUY]eY\Yf(HEX  Y]YMXYf(HMX		fnYHE\YHM XAIAEEf(HEYf(HMYf(HUY

HE Y  L@LHLPLXH`Ð,  fff.     UHH`H]LeLmLuH}HuHUHMLEHE؋fn    ^fZMԍKAAAAWfAn[LeAY$    IcHMYXY    HU    HuAA   E   A$EHcHL$HHf     WfAn[EYM    YHEXA$Y\AY$YXYMHM\AIHAEE(HEYHMYLuLmLeH],  @ UHH`H]LeLmLuH}HuHUHMLEHEfn    ^MKAAAAfAnLeAY$    IcHMYXY    HU    HuAA   E   A$EHcHL$HHffffff.     fAnEYM    YHEXA$Y\AY$YXYMHM\AIHAEEf(HEYHMYLuLmLeH]Ð?  @ UHH@H]LeLmLuH}HuDhHHEH}1        HHED Et$DAAAAE~McHL    H}HuH    E)AE~IcHMH<H4McL    1H    LuLmLeH] ?       UHH@H]LeLmLuH}HuDhHHEH}1        HHED Et$DAAAAE~McHL    H}HuH    E)AE~IcHMH<H4McL    1H    LuLmLeH] G       UHHPH]LeLmLuH}HuHUHMDhHHEH}1        HHED Et$DAAAAE~McHL    H}HuHUHMI    E)AE~IcHMH<H4McL    1H    LuLmLeH] G       UHHPH]LeLmLuH}HuHUHMDhHHEH}1        HHED Et$DAAAAE~McHL    H}HuHUHMI    E)AE~IcHMH<H4McL    1H    LuLmLeH] >       UHHPH]LeLmLuL}H}HuHcHEH}1        HHEQAAAAADi    Hc    E)HcHUH H$    HD$    HD$    HD$    H}LE1        1E1    H DD)ʍB~hHcHcHHH4HDHcHcHHHMIcHkHUffffff.     H}DDD	DHHH9|IcHEH H$    HD$    HD$    HD$    H}LE1        1E1    H DE~8HMIcHHDf         \ HHʅfE~H{IcHu    11Hu    1E1    HE    E)AE~$IcHMH<IcH)HuH4McL    11Hu    1E1    HE    H}HuH    1H    L}LuLmLeH]f>       UHHPH]LeLmLuL}H}HuHcHEH}1        HHEQAAAAADiH    HcH    E)HcHUH H$    HD$    HD$    HD$    H}LE1        1E1    H DD)ʍB~fHcHcHHH4HHcDHcHHHMIcHkHUffff.     H}LLL	LHHH9|IcHEH H$    HD$    HD$    HD$    H}LE1        1E1    H DE~8HMIcHHDf         \ HHʅfE~H{IcHu    11Hu    1E1    HE    E)AE~$IcHMH<IcH)HuH4McL    11Hu    1E1    HE    H}HuH    1H    L}LuLmLeH]fF       UHH`H]LeLmLuL}H}HuHUHMHcHEH}1        HHEQAAAAADi    Hc    E)HcHUH H$    HD$    HD$    HD$    H}LE1        1E1    H DD)ʍB~`HcHHcHH4HcDHcHHHMIcHkHUff.     H}DDD	DHHH9|IcHEH H$    HD$    HD$    HD$    H}LE1        1E1    H DE~8HMIcHHDf         \ HHʅfE~H{IcHu    11Huк    1E1    HE    E)AE~$IcHMH<IcH)HuH4McL    11Huغ    1E1    HE    H}HuHUHMI    1H    L}LuLmLeH]fF  UHH`H]LeLmLuL}H}HuHUHMHcHEH}1        HHEQAAAAADiH    HcH    E)HcHUH H$    HD$    HD$    HD$    H}LE1        1E1    H DD)ʍB~^HcHHcHH4ЉHcDHcHHHMIcHkHUf     H}LLL	LHHH9|IcHEH H$    HD$    HD$    HD$    H}LE1        1E1    H DE~8HMIcHHDf         \ HHʅfE~H{IcHu    11Huк    1E1    HE    E)AE~$IcHMH<IcH)HuH4McL    11Huغ    1E1    HE    H}HuHUHMI    1H    L}LuLmLeH]fW  UHH@H]LeH}HuHUHMHHEH}1        IHcHEH}1        H    H}HLHMLELM    1H    1L    LeH]fW  @ UHH@H]LeH}HuHUHMHHEH}1        IHcHEH}1        H    H}HLHMLELM    1H    1L    LeH]fg  @ UHHPH]LeLmH}HuHUHMLELMDhHHEH}1        IHcHEH}1        HAE~1McIIL1fHUЋ4A4H}DDHH9|H}HuHUL    H}HuHUH    H}LHHM    H}HuHUHM    1H    1L    LmLeH]fg       UHHPH]LeLmH}HuHUHMLELMDhHHEH}1        IHcHEH}1        HAE~2McIIL1fHUH4I4H}LLHH9|H}HuHUL    H}HuHUH    H}LHHM    H}HuHUHM    1H    1L    LmLeH]Ð       UHH}HuHUHMHE0)Ɖ~41HcHD  HULEAY LMAHɅڍG~uHcHH   HEHcHH   fHu(H}YY\LEA YYXAHHH9|]       UHH}HuHUHMHE0)Ɖ~41HcHD  HULEAY LMAHɅڍG~vHcHH   HEHcHH   fHuf(H}YY\LEA YYXAHHH9|]                           prime factors of fft period are not only 2, 3, 5, 7, 11, 13                              -DT!@-DT!@prime factors are not only 2, 3, 5, 7, 11, 13                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                           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factors are not only 2, 3, 5, 7, 11, 13   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                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                       prime factors are not only 2, 3, 5, 7, 11, 13   prime factors are not only 2, 3, 5, 7, 11, 13                             ?                           ?                                  ?                            ?          ?׳]?      ?      ?LXz?      ?       -DT!@       -DT!@             ?-DT!@             ?-DT!@              ?      ?           ?           @       @      ?                                                                                                                                                                                                 01.01   a       pfft.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pfft fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft infftln @pfft_infftln_                 Vn1    za  pm    za  hnfftln    za  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft n2    za  `	i    za  d iget2357bd Upfft_iget2357bd_                 Vnin $   za  pget2357bd $   a  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft k $   za  lsp $   za     spc $   za     ln2 $   za  	        ln3 $   za  	        ln4 $   za  	        ln5 $   za  	        ln7 $   za  	        lnb $   za  	        lnd $   za  	        ln $   za  	        n $   za  	        nm $   za  	        nh $   za  	         iget23457bd xpfft_iget23457bd_                 Vpl2    za  Ppl3    za  Xpl4    za  ` pl5    za  h!pl7    za  p"plb    za  x#pld    za  fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft $ln2    za  	        %ln3    za  	        &ln4    za  	        'ln5    za  	        (ln7    za  	        )lnb    za  	        *lnd    za  	         +srumble pfft_srumble_                 V,jumble       x-tumble       pfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft .ang     a  /kd     za  0ir     za  1is     za  2id     za  3l     za  4j     za  @5i     za  D6pi2on     a  l7pi2     a  -DT!@8ml     za     9nd       	        :md       	        ;.L00400         <ln2     za  	        =ln3     za  	        >ln4     za  	        ?ln5     za  	        @ln7     za  	        Alnb     za  	        Blnd     za  	        Cln     za  	        Dn     za  	        Enm     za  	        Fnh     za  	        G  za  Hza    G  a  Hza    G  za  Iza   G  za  Iza    Jdrumble pfft_drumble_                 VKjumble       xLtumble       pfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft Mang     a  Nkd     za  Oir     za  Pis     za  Qid     za  Rl     za  Sj     za  @Ti     za  DUpi2on     a  hVpi2     a  -DT!@Wml     za     Xnd       	        Ymd       	        Z.L00400         [ln2     za  	        \ln3     za  	        ]ln4     za  	        ^ln5     za  	        _ln7     za  	        `lnb     za  	        alnd     za  	        bln     za  	        cn     za  	        dnm     za  	        enh     za  	        G  za  Hza    G  a  Hza    G  za  Iza   G  za  Iza    fsfftco pfft_sfftco_                 Vgn $   za  hhj $     piw $     xjln2 $   za  Pkln3 $   za  Xlln4 $   za  `mln5 $   za  nln7 $   za  olnb $   za   plnd $   za  (fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft qnm $   za  rget2357bd $   a  Lsbsize $   za     tbsizem $   za    ubsize2 $   za     vzero $   a      wult $   za  	        xjs $     	        yws $     	        G  za  zza     G  a  zza     G  za  {za   Iza   G1  a  {za   Iza    |dfftco &pfft_dfftco_                 V}n $   za  h~j $   H  pw $   ]  xln2 $   za  Pln3 $   za  Xln4 $   za  `ln5 $   za  ln7 $   za  lnb $   za   lnd $   za  (fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nm $   za  get2357bd $   a  Lbsize $   za     bsizem $   za    bsize2 $   za     zero $   a          ult $   za  	        js $   r  	        ws $     	        G]  za  zza     Gr  a  zza     G  za  {za   Iza   G  a  {za   Iza    sfftcop Opfft_sfftcop_                 Vn     za  hjs       pws     ,  xln2     za  Pln3     za  Xln4     za  `ln5     za  ln7     za  lnb     za   lnd     za  (fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft get2357bd     a  LG,  za  zza     GA  a  zza      dfftcop ^pfft_dfftcop_                 Vn     za  hjs       pws       xln2     za  Pln3     za  Xln4     za  `ln5     za  ln7     za  lnb     za   lnd     za  (fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft get2357bd     a  LG  za  zza     G  a  zza      zcfft xpfft_zcfft_                 Vn W   za  pz W     xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft dpi W   za     dp W   za     dpc W   za     r W   
   q W      G
  a  zza     G  a  zza     G4  a  zza      zdfft pfft_zdfft_                 Vn W   za  pz W   K  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft dpi W   za     dp W   za     dpc W   za     r W   `   q W   u   G`  a  zza     Gu  a  zza     G  a  zza      sdfft pfft_sdfft_                 Vn    za  hr      pq      xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft rfac    a  nm    za  sp    za     spc    za     one    a        ?G  a  zza     G  a  zza      scfft pfft_scfft_                 Vn S   za  xr S   z  hq S     pfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft ln5 S   za  Dln7 S   za  Hlnb S   za  Llnd S   za  Pln2 S   za  Tln3 S   za  Xln4 S   za  \sp S   za     spc S   za     jumble S      w S      G  a  zza     G  a  zza     G  za  zza     G  a  zza      ddfft pfft_ddfft_                 Vn    za  hr      pq    *  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft rfac    a  nm    za  dpi    za     dp    za     dpc    za     one    a        ?G*  a  zza     G?  a  zza      dcfft pfft_dcfft_                 Vn S   za  xr S     hq S     pfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft ln5 S   za  Dln7 S   za  Hlnb S   za  Llnd S   za  Pln2 S   za  Tln3 S   za  Xln4 S   za  \dpi S   za     sp S   za     dp S   za     spc S   za     dpc S   za     jumble S   /   w S   D   G  a  zza     G/  a  zza     GD  za  zza     GY  a  zza      sdfftp pfft_sdfftp_                 Vn     za  Xjs       `ws       hr       pq       xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft rfac     a  nm     za  sp     za     spc     za     one     a        ?G  za  zza     G  a  zza     G  a  zza     G  a  zza      ddfftp pfft_ddfftp_                 Vn     za  Xjs     q   `ws        hr        pq        xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft rfac     a  nm     za  dpi     za     dp     za     dpc     za     one     a        ?G   za  zza     G   a  zza     G   a  zza     G   a  zza      scfftp pfft_scfftp_                 Vn    za  hjs    9"  pws    N"  xr    c"  Xq    x"  `fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft ln5    za  ln7    za  @lnb    za  Dlnd    za  Hln2    za  Lln3    za  Pln4    za  TGN"  za  zza     Gc"  a  zza     Gx"  a  zza     G"  a  zza      dcfftp pfft_dcfftp_                 Vn    za  hjs    $  pws    $  xr    +$  Xq    @$  `fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft ln5    za  ln7    za  @lnb    za  Dlnd    za  Hln2    za  Lln3    za  Pln4    za  TG$  za  zza     G+$  a  zza     G@$  a  zza     GU$  a  zza      sgfft 'pfft_sgfft_                 Vn X   za  ~jumble X   -  ~w X   .  ~ln2 X   za  ~ln3 X   za  ~ln4 X   za  ~ln5 X   za  ln7 X   za  lnb X   za   lnd X   za  (r X   .  0q X   /.  8fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft t6 X   a  wt5 X   a  wt4 X   a  wt3 X   a  wt2 X   a  wt1 X   a  wqep X   a  wrla X   a  wrka X   a  wrio X   a  wrth X   a  wret X   a  wrze X   a  wrep X   a  wqc X   a  wqb X   a  wqa X   a  wq9 X   a  wq8 X   a  xq7 X   a  xq4 X   a  xq3 X   a  xq2 X   a  xq1 X   a  xq0 X   a  xrc X   a  xrb X   a  xra X   a  xr9 X   a  xr8 X   a  xr7 X   a  xr6 X   a  xr5 X   a  xr4 X   a  xr3 X   a  xr2 X   a  xr1 X   a  xr0 X   a  xnze X   za  xjmb6 X   za  xjmb5 X   za  xjmb4 X   za  xjmb3 X   za  xjmb2 X   za  xjmb X   za  xmb2 X   za  xma3 X   za  xma2 X   za  xma X   za  xkc X   za  xkb X   za  yka X   za  yk9 X   za  yk8 X   za  yk7 X   za  yk6 X   za  yk5 X   za  yk4 X   za  yk3 X   za  yk2 X   za  yk1 X   za  yk0 X   za  yl X   za  yi X   za  yma7 X   za  ymab X   za  {nh X   za  {mb X   za  {nm X   za  {rf1 X   a  {qf1 X   a  {rfc X   a  {qfc X   a  {rf2 X   a  {qf2 X   a  {rfb X   a  {qfb X   a  {rf3 X   a  {qf3 X   a  {rfa X   a  {qfa X   a  {rf4 X   a  {qf4 X   a  {rf9 X   a  {qf9 X   a  {rf5 X   a  {qf5 X   a  {rf8 X   a  |qf8 X   a  |rf6 X   a  |qf6 X   a  |rf7 X   a  |qf7 X   a  |qet X   a  |qze X   a  |qth X   a  |qio X   a  |qka X   a  |qla X   a  |rzc X   a  |rec X   a  |rtc X   a  |ric X   a  |q5 X   a  |rkc X   a  |q6 X   a  |rlc X   a  |ma4 X   za  }ma5 X   za  }j X   za  }mad X   za  }sp X   za     spc X   za     one X   a        ?three X   a        @half X   a        ?s30 X   a        ?G.  za  zza     G.  a  zza     G/.  a  zza     GD.  a  zza      dgfft 4pfft_dgfft_                 Vn X   za  zjumble X   7  xw X   
8  zln2 X   za  xln3 X   za  xln4 X   za  xln5 X   za  ln7 X   za  lnb X   za   lnd X   za  (r X   8  0q X   48  8fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft t6 X   a  st5 X   a  st4 X   a  st3 X   a  st2 X   a  st1 X   a  sqep X   a  srla X   a  srka X   a  srio X   a  srth X   a  sret X   a  srze X   a  trep X   a  tqc X   a  tqb X   a  tqa X   a  tq9 X   a  tq8 X   a  tq7 X   a  tq4 X   a  tq3 X   a  tq2 X   a  tq1 X   a  tq0 X   a  trc X   a  trb X   a  tra X   a  tr9 X   a  ur8 X   a  ur7 X   a  ur6 X   a  ur5 X   a  ur4 X   a  ur3 X   a  ur2 X   a  ur1 X   a  ur0 X   a  unze X   za  ujmb6 X   za  ujmb5 X   za  ujmb4 X   za  ujmb3 X   za  ujmb2 X   za  ujmb X   za  umb2 X   za  uma5 X   za  uma4 X   za  uma3 X   za  uma2 X   za  uma X   za  vkc X   za  vkb X   za  vka X   za  vk9 X   za  vk8 X   za  vk7 X   za  vk6 X   za  vk5 X   za  vk4 X   za  vk3 X   za  vk2 X   za  vk1 X   za  vk0 X   za  vl X   za  vi X   za  vma7 X   za  vmab X   za  wnh X   za  wmb X   za  wnm X   za  wj X   za  wmad X   za  xrf1 X   a  zqf1 X   a  zrfc X   a  zqfc X   a  zrf2 X   a  {qf2 X   a  {rfb X   a  {qfb X   a  {rf3 X   a  {qf3 X   a  {rfa X   a  {qfa X   a  {rf4 X   a  {qf4 X   a  {rf9 X   a  {qf9 X   a  {rf5 X   a  {qf5 X   a  {rf8 X   a  {qf8 X   a  {rf6 X   a  |qf6 X   a  |rf7 X   a  |qf7 X   a  |qet X   a  |qze X   a  |qth X   a  |qio X   a  }qka X   a  }qla X   a  }rzc X   a  }rec X   a  }rtc X   a  }ric X   a  }q5 X   a  ~rkc X   a  ~q6 X   a  ~rlc X   a  ~sp X   za     spc X   za     one X   a        ?two X   a         @three X   a        @half X   a        ?s30 X   a        ?G
8  za  zza     G8  a  zza     G48  a  zza     GI8  a  zza      scsft Apfft_scsft_                 Vn    za  Xrb    9  `qb    :  hfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft ang    a  ik    za  k    za  i    za  dang    a  Dnm    za  Hsp    za     spc    za     pi2    a  -DT!@ra    ):  xqa    >:  pwc    S:   ws    h:   G:  a  zza   L G):  a  zza   L G>:  a  zza   L GS:  a  zza   L Gh:  a  zza   L G}:  a  zza   L  dcsft _pfft_dcsft_                 Vn    za  Xrb    \<  `qb    q<  hfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft ang    a  ik    za  k    za  i    za  nm    za  @dang    a  Pdpi    za     dp    za     dpc    za     zero    a          pi2    a  -DT!@ra    <  xqa    <  pwc    <   ws    <   Gq<  a  zza   D G<  a  zza   D G<  a  zza   D G<  a  zza   D G<  a  zza   D G<  a  zza   D  sdsft zpfft_sdsft_                 Vn    za  Xrb    >  `qb    >  hfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft ang    a  ik    za  k    za  i    za  dang    a  @nm    za  Drfac    a  Lsp    za     spc    za     one    a        ?pi2    a  -DT!@ra    >  xqa    >  pwc    ?   ws    !?   G>  a  zza   H G>  a  zza   H G>  a  zza   H G?  a  zza   H G!?  a  zza   H G6?  a  zza   H  ddsft pfft_ddsft_                 Vn    za  Prb    >A  `qb    TA  hfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft ang    a  ~ik    za  k    za  i    za  nm    za  dang    a  Hrfac    a  Xdpi    za     dp    za     dpc    za     zero    a          one    a        ?pi2    a  -DT!@ra    jA  xqa    A  pwc    A   ws    A   GTA  a  zza    GjA  a  zza    GA  a  zza    GA  a  zza    GA  a  zza    GA  a  zza     sdsfe pfft_sdsfe_                 Vn =   za  Prb =   [D  hqb =   pD  px =   a  `y =   a  Xr =   a  xq =   a  dr =   a  dq =   a   fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft l =   za  ~nhm =   za  ~nh =   za  ~nm =   za  ~k =   za  ~qterm =   a  ~rterm =   a  ~eangy =   a  ~angx =   a  ~qbk =   a  rbk =   a  angy =   a  rbl =   a  qbl =   a  @cangx =   a  Dsangx =   a  Hrfac =   a  Lone =   a        ?.L00003         GpD  a  zza     GD  a  zza      ddsfe pfft_ddsfe_                 Vn O   za  ~rb O   8G  qb O   MG  x O   a  ~y O   a  ~r O   a  xq O   a  dr O   a  dq O   a   fftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft l O   za  ~nhm O   za  ~nh O   za  ~nm O   za  ~k O   za  ~qterm O   a  ~rterm O   a  ~eangy O   a  ~angx O   a  ~qbk O   a  rbk O   a  angy O   a  Hrbl O   a  Pqbl O   a  Xcangx O   a  `sangx O   a  hrfac O   a  pzero O   a          one O   a        ?.L00003         GMG  a  zza     GbG  a  zza      shsfe pfft_shsfe_                 Vn ,   za  Xb ,   1I  hx ,   a  `r ,   a  pdr ,   a  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft bl ,   a  bk ,   a  sang ,   a  cang ,   a  ang ,   a  l ,   za  k ,   za  nhm ,   za  nh ,   za  nm ,   za  rfac ,   a  Ttwo ,   a         @GFI  a  zza      dhsfe 'pfft_dhsfe_                 Vn ,   za  @b ,   ,K  Px ,   a  Hr ,   a  pdr ,   a  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft bl ,   a  ~bk ,   a  ~sang ,   a  ~cang ,   a  ~ang ,   a  l ,   za  k ,   za  nhm ,   za  nh ,   za  nm ,   za  rfac ,   a  hzero ,   a          two ,   a         @GAK  a  zza      srfft Apfft_srfft_                 Vn ?   za  pr ?   ZL  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nhp ?   za  @nm ?   za  Dsp ?   za     spc ?   za     t ?   oL   GoL  a  zza     GL  a  zza      drfft ^pfft_drfft_                 Vn ?   za  pr ?   M  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nhp ?   za  @nm ?   za  Ddpi ?   za     dp ?   za     dpc ?   za     t ?   M   GM  a  zza     GM  a  zza      srfftp mpfft_srfftp_                 Vn G   za  `js G   O  hws G   -O  pr G   BO  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nhp G   za  nm G   za  sp G   za     spc G   za     t G   WO   G-O  za  zza     GBO  a  zza     GWO  a  zza     GlO  a  zza      drfftp }pfft_drfftp_                 Vn G   za  `js G   P  hws G   P  pr G   P  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nhp G   za  nm G   za  dpi G   za     dp G   za     dpc G   za     t G   P   GP  za  zza     GP  a  zza     GP  a  zza     GQ  a  zza      shfft pfft_shfft_                 Vn >   za  pr >   OR  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nhp >   za  nmh >   za  nh >   za  nm >   za  sp >   za     spc >   za     t >   dR   GdR  a  zza     GyR  a  zza      dhfft pfft_dhfft_                 Vn >   za  pr >   S  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nhp >   za  nmh >   za  nh >   za  nm >   za  dpi >   za     dp >   za     dpc >   za     t >   S   GS  a  zza     GS  a  zza      shfftp pfft_shfftp_                 Vn F   za  `js F   UU  hws F   jU  pr F   U  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nhp F   za  nmh F   za  nh F   za  nm F   za  sp F   za     spc F   za     t F   U   GjU  za  zza     GU  a  zza     GU  a  zza     GU  a  zza      dhfftp pfft_dhfftp_                 Vn F   za  `js F   W  hws F   2W  pr F   GW  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nhp F   za  nmh F   za  nh F   za  nm F   za  dpi F   za     dp F   za     dpc F   za     t F   \W   G2W  za  zza     GGW  a  zza     G\W  a  zza     GqW  a  zza      sfftcnv pfft_sfftcnv_                 Vn W   za  `a W   X  hb W   X  pd W   X  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft sp W   za     spc W   za     ws W   X   js W   X   GX  a  zza     GX  a  zza     GX  a  zza     GX  a  zza     GY  za  zza      dfftcnv pfft_dfftcnv_                 Vn W   za  `a W   eZ  hb W   zZ  pd W   Z  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft dpi W   za     sp W   za     dp W   za     spc W   za     dpc W   za     ws W   Z   js W   Z   GzZ  a  zza     GZ  a  zza     GZ  a  zza     GZ  a  zza     GZ  za  zza      sfftcnvp pfft_sfftcnvp_                 Vn g   za  `js g   \  hws g   2\  pa g   G\  Pb g   \\  Xd g   q\  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft sp g   za     spc g   za     at g   \   bt g   \   G2\  za  zza     GG\  a  zza     G\\  a  zza     Gq\  a  zza     G\  a  zza     G\  a  zza     G\  a  zza      dfftcnvp pfft_dfftcnvp_                 Vn g   za  `js g   ^  hws g   &^  pa g   ;^  Pb g   P^  Xd g   e^  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft dpi g   za     dp g   za     dpc g   za     at g   z^   bt g   ^   G&^  za  zza     G;^  a  zza     GP^  a  zza     Ge^  a  zza     Gz^  a  zza     G^  a  zza     G^  a  zza      sfconv pfft_sfconv_                 Vn    za  `a    _  hb    _  pc    _  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nh    za  Pnmnh    za  Tic    za  Xi    za  \G_  a  zza     G_  a  zza     G`  a  zza      dfconv &pfft_dfconv_                 Vn    za  `a    9a  hb    Na  pc    ca  xfftco fftcop cfft dfft csft dsft dsfe hsfe rfft hfft fftcnv fconv snfftln sget2357bd get23457bd rumble gfft nh    za  Pnmnh    za  Tic    za  Xi    za  \GNa  a  zza     Gca  a  zza     Gxa  a  zza       
integer 
real 
double precision 
double complex 
logical  %  :;     .?:;@@
   ,I
   ,I
   ,I
  4 ,I
  	4 ,I
  .?:;@@
   ,I
   ,I
  4 ,I
  4 ,I  4 ,I  4 ,I
  4 ,I
  4 ,I
  4 ,I
  4 ,I
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$ >          a     pfft   infftln   iget2357bd   iget23457bd   srumble   drumble   sfftco 2  dfftco   sfftcop B  dfftcop   zcfft 5  zdfft   sdfft   scfft   ddfft @  dcfft Z  sdfftp   ddfftp    scfftp "  dcfftp V$  sgfft E.  dgfft J8  scsft ~:  dcsft <  sdsft 7?  ddsft A  sdsfe D  ddsfe cG  shsfe GI  dhsfe BK  srfft L  drfft M  srfftp mO  drfftp Q  shfft zR  dhfft S  shfftp U  dhfftp rW  sfftcnv Y  dfftcnv Z  sfftcnvp \  dfftcnvp ^  sfconv `  dfconv               X          pfft_infftln_                        pfft_iget2357bd_            t          pfft_iget23457bd_                    pfft_srumble_                        pfft_drumble_                        pfft_sfftco_                         pfft_dfftco_                          pfft_sfftcop_                         pfft_dfftcop_                        pfft_zcfft_                  pfft_zdfft_                  pfft_sdfft_                  pfft_scfft_                  pfft_ddfft_                  pfft_dcfft_         0         pfft_sdfftp_                0         pfft_ddfftp_                          pfft_scfftp_                          pfft_dcfftp_                u?         pfft_sgfft_         [A         pfft_dgfft_                  pfft_scsft_                  pfft_dcsft_                  pfft_sdsft_                  pfft_ddsft_         #         pfft_sdsfe_         O         pfft_ddsfe_                  pfft_shsfe_                  pfft_dhsfe_                   pfft_srfft_                   pfft_drfft_                   pfft_srfftp_                          pfft_drfftp_                         pfft_shfft_                  pfft_dhfft_                  pfft_shfftp_                         pfft_dhfftp_                          pfft_sfftcnv_                         pfft_dfftcnv_                        pfft_sfftcnvp_                       pfft_dfftcnvp_                        pfft_sfconv_                          pfft_dfconv_ G      
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 	         	         	        * 	         	         	        " 	         	         	        ! 	         	         	          	         	         	         	        # 	         	          	         	         	         	        % 	         	        " 	         	         	         	        ! 	         	         	         	        $ 	         	        $ 	         	        , 	         	         	         	         	         	         	         	        . 	         	         	         	         	         	          	         	         	         	         	         	         	         	        ( 	         	         	         	         	         	         	        : 	         	         	         	         	         	         	         	        O 	         	         	         	         	         	         	          	        r 	         	         	         	         	         	         	        " 	         	         	         	         	        - 	         	         	         	         	         	         	         	        . 	         	         	         	         	         	          	        	 	         	         	         	         	         	         	        ( 	         	         	         	         	         	         	        : 	         	         	         	         	         	         	         	        O 	         	         	         	         	         	         	          	        r 	         	         	         	         	         	         	        " 	         	         	         	         	        ' 	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	        & 	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	        - 	         	         	         	         	         	         	        - 	         	         	         	         	         	         	        $ 	         	         	         	        " 	         	         	         	        - 	         	         	         	         	         	         	         	        ! 	         	         	         	          	         	         	         	        ' 	         	         	         	         	         	        ! 	         	         	          	         	         	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	         	                        ,                                                      x                     X       AC                     AC               t       AC                     AC                     AC                     AC                     AC                      AC                      AC                     AC                     AC                     AC                     AC                     AC                     AC               0      AC               0      AC                      AC                      AC               u?      AC               [A      AC                     AC                     AC                     AC                     AC               #      AC               O      AC                     AC                     AC                      AC                      AC                      AC                      AC                     AC                     AC                     AC                     AC                      AC                      AC                     AC                     AC                      AC                      AC        x                    X       AC   <                 AC   \           t       AC   |                 AC                    AC                    AC                    AC                     AC                    AC   <                AC   \                AC   |                AC                   AC                   AC                   AC             0      AC             0      AC   <                 AC   \                 AC   |          u?      AC             [A      AC                   AC                   AC                   AC                   AC   <          #      AC   \          O      AC   |                AC                   AC                    AC                    AC                    AC                    AC   <                AC   \                AC   |                AC                   AC                    AC                    AC                   AC                   AC   <                 AC   \                 AC PGF90 12.8-0  .                                                                                                                                         	                      
                 
      h                                           @               %      D               -      H               5      L               =      P               E      T               M      X               U                      ]      S              s                          `                                                             h                                        .                    p                                                                                                                        @                                /      A             8     ]              K     PA             T     ~              e     TA             n                        hA                  `A                  pA                  XA                  \A                                     xA                                     A                  A                  A                  |A                  A                                     A                  A             '                   8     A             A     A             J     A             S     A             \     A             e     `              w     A                  A                  A                  A                  A                                     p                   @                   A                  A                  A                  ^                   A                  A                   B             !     +              2     B             ;     B             D                   U     B             ^      B             g     Q              x     (B                  0B                  8B                                     @B                  HB                  PB                  Ъ                   XB                  `B                                     pB                  hB                  _                   B                  xB             (     |B             1                   B     B             K     B             T     B             ]                   n     B             w     Q                   B                  !                   B                                     B                                     B                  B                  B                  B                  B                  r                   B                  B             (     B             1     B             :     B             C                   T     B             ]     B             f     B             o     B             x     B                                     C                  C                  C                   C                  C                  *                    C                                     $C                  (C                   f                   ,C                                0     0C             9                   M                   _                                                                                                                                                       q                   {                              X           p                        ,                                                     `      t                                                                                     @                             *    0             8                 F    p            R                     e                q                                                                                                                                                        P      u?                               ^      [A           0      0                           p      0      '                 4    0            @                     K    Т            W                     b    `            n                 z          #                                     O                               p                                                                                            `                 0                              	                	                	                )	                6	    0             D	    p            S	                 a	                p	                 }	                 	                     	                     	                     	                     	                     	                     	                     	                      pfft.f90 __pfft_infftln_END .C3_335 .C3_336 .C3_337 .C3_338 .C3_297 .C3_339 .C3_340 .C3_341 __pfft_iget2357bd_END __pfft_iget23457bd_END .C5_319 .BSS5 __pfft_srumble_END .C6_319 .BSS6 __pfft_drumble_END .C7_343 .STATICS7 __pfft_sfftco_END .C8_343 .STATICS8 __pfft_dfftco_END .C9_331 __pfft_sfftcop_END .C10_331 __pfft_dfftcop_END .C11_297 __pfft_zcfft_END .C12_297 __pfft_zdfft_END .C13_292 .C13_283 .C13_284 .C13_348 .C13_297 __pfft_sdfft_END .C14_297 __pfft_scfft_END .C15_292 .C15_283 .C15_284 .C15_349 .C15_297 __pfft_ddfft_END .C16_298 .C16_297 __pfft_dcfft_END .C17_292 .C17_283 .C17_284 .C17_352 .C17_297 __pfft_sdfftp_END .C18_292 .C18_283 .C18_284 .C18_353 .C18_297 __pfft_ddfftp_END __pfft_scfftp_END __pfft_dcfftp_END .C21_451 .C21_617 .C21_292 __pfft_sgfft_END .C22_452 .C22_619 .C22_292 __pfft_dgfft_END .C23_297 .C23_322 __pfft_scsft_END .C24_297 .C24_323 __pfft_dcsft_END .C25_297 .C25_292 .C25_322 __pfft_sdsft_END .C26_297 .C26_292 .C26_323 __pfft_ddsft_END .C27_287 .C27_292 __pfft_sdsfe_END .C28_291 .C28_292 __pfft_ddsfe_END .C29_293 .C29_290 .C29_287 __pfft_shsfe_END .C30_293 .C30_294 .C30_291 __pfft_dhsfe_END .C31_297 __pfft_srfft_END .C32_297 __pfft_drfft_END .C33_297 __pfft_srfftp_END .C34_297 __pfft_drfftp_END .C35_297 .C35_283 .C35_284 .C35_349 .C35_287 __pfft_shfft_END .C36_297 .C36_283 .C36_284 .C36_350 .C36_291 __pfft_dhfft_END .C37_297 .C37_283 .C37_284 .C37_353 .C37_287 __pfft_shfftp_END .C38_297 .C38_283 .C38_284 .C38_354 .C38_291 __pfft_dhfftp_END .C39_297 __pfft_sfftcnv_END .C40_297 .C40_298 __pfft_dfftcnv_END .C41_297 __pfft_sfftcnvp_END .C42_297 __pfft_dfftcnvp_END __pfft_sfconv_END __pfft_dfconv_END ..Dm_pfft pfft_ pfft_infftln_ pfft_iget2357bd_ _fft23457bd_0_ __mth_i_ipowi pgf90_stop pfft_iget23457bd_ pfft_srumble_ __fss_sincos pfft_drumble_ __fsd_sincos pfft_sfftco_ pfft_dfftco_ pfft_sfftcop_ pfft_dfftcop_ pfft_zcfft_ pgf90_auto_alloc04 pfft_dcfft_ pgf90_auto_dealloc pfft_zdfft_ pfft_ddfft_ pfft_sdfft_ pgf90_alloc04 __c_mcopy4 pgf90_dealloc03 pfft_scfft_ pfft_sgfft_ __c_mcopy8 pfft_dgfft_ pfft_sdfftp_ pfft_scfftp_ pfft_ddfftp_ pfft_dcfftp_ pfft_scsft_ __c_mzero4 pfft_dcsft_ __c_mzero8 pfft_sdsft_ pfft_ddsft_ pfft_sdsfe_ __fss_exp pfft_ddsfe_ __fsd_exp pfft_shsfe_ __fss_cos pfft_dhsfe_ __fsd_cos pfft_srfft_ pfft_drfft_ pfft_srfftp_ pfft_drfftp_ pfft_shfft_ pfft_dhfft_ pfft_shfftp_ pfft_dhfftp_ pfft_sfftcnv_ pfft_sfftcnvp_ pfft_dfftcnv_ pfft_dfftcnvp_ pfft_sfconv_ pfft_dfconv_ pietc_ fft23457bd_ pkind_ pgf90_ptr_alloc04 pghpf_function_exit pghpf_function_entry __pgdbg_stub pgf90_compiled ddfft       
      @              
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8 pfft.f90 S582 0
07/30/2020  19:44:02
use pkind private
enduse
D 56 21 6 1 2 0 0 0 0 1 0
 2 0 3 2 0 20
D 59 21 8 1 2 0 0 0 0 1 0
 2 0 3 2 0 21
D 62 21 6 1 2 0 0 0 0 1 0
 2 0 3 2 0 22
D 65 21 9 1 2 0 0 0 0 1 0
 2 0 3 2 0 23
D 68 21 6 1 2 27 0 0 1 0 0
 2 25 3 2 26 27
D 71 21 8 1 2 27 0 0 1 0 0
 2 25 3 2 26 27
D 74 21 6 1 2 31 0 0 1 0 0
 2 29 3 2 30 31
D 77 21 9 1 2 31 0 0 1 0 0
 2 29 3 2 30 31
D 80 21 6 1 2 35 0 0 1 0 0
 2 33 3 2 34 35
D 83 21 8 1 2 35 0 0 1 0 0
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D 86 21 6 1 2 39 0 0 1 0 0
 2 37 3 2 38 39
D 89 21 9 1 2 39 0 0 1 0 0
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D 92 21 12 1 2 43 0 0 1 0 0
 2 41 3 2 42 43
D 95 21 12 1 2 47 0 0 1 0 0
 2 45 3 2 46 47
D 98 21 8 1 2 51 0 0 1 0 0
 2 49 3 2 50 51
D 101 21 8 1 2 51 0 0 1 0 0
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D 104 21 8 1 2 55 0 0 1 0 0
 2 53 3 2 54 55
D 107 21 8 1 2 55 0 0 1 0 0
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D 110 21 9 1 2 59 0 0 1 0 0
 2 57 3 2 58 59
D 113 21 9 1 2 59 0 0 1 0 0
 2 57 3 2 58 59
D 116 21 9 1 2 63 0 0 1 0 0
 2 61 3 2 62 63
D 119 21 9 1 2 63 0 0 1 0 0
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D 122 21 6 1 2 67 0 0 1 0 0
 2 65 3 2 66 67
D 125 21 8 1 2 67 0 0 1 0 0
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D 128 21 8 1 2 67 0 0 1 0 0
 2 65 3 2 66 67
D 131 21 8 1 2 67 0 0 1 0 0
 2 65 3 2 66 67
D 134 21 6 1 2 71 0 0 1 0 0
 2 69 3 2 70 71
D 137 21 9 1 2 71 0 0 1 0 0
 2 69 3 2 70 71
D 140 21 9 1 2 71 0 0 1 0 0
 2 69 3 2 70 71
D 143 21 9 1 2 71 0 0 1 0 0
 2 69 3 2 70 71
D 146 21 6 1 2 75 0 0 1 0 0
 2 73 3 2 74 75
D 149 21 8 1 2 75 0 0 1 0 0
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D 152 21 8 1 2 75 0 0 1 0 0
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D 155 21 8 1 2 75 0 0 1 0 0
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D 158 21 6 1 2 79 0 0 1 0 0
 2 77 3 2 78 79
D 161 21 9 1 2 79 0 0 1 0 0
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D 164 21 9 1 2 79 0 0 1 0 0
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D 167 21 9 1 2 79 0 0 1 0 0
 2 77 3 2 78 79
D 170 21 6 1 2 83 0 0 1 0 0
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D 173 21 8 1 2 83 0 0 1 0 0
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D 176 21 8 1 2 83 0 0 1 0 0
 2 81 3 2 82 83
D 179 21 8 1 2 83 0 0 1 0 0
 2 81 3 2 82 83
D 182 21 6 1 2 87 0 0 1 0 0
 2 85 3 2 86 87
D 185 21 9 1 2 87 0 0 1 0 0
 2 85 3 2 86 87
D 188 21 9 1 2 87 0 0 1 0 0
 2 85 3 2 86 87
D 191 21 9 1 2 87 0 0 1 0 0
 2 85 3 2 86 87
D 194 21 8 1 2 91 0 0 1 0 0
 2 89 3 2 90 91
D 197 21 8 1 2 91 0 0 1 0 0
 2 89 3 2 90 91
D 200 21 9 1 2 95 0 0 1 0 0
 2 93 3 2 94 95
D 203 21 9 1 2 95 0 0 1 0 0
 2 93 3 2 94 95
D 206 21 8 1 2 99 0 0 1 0 0
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D 209 21 8 1 2 99 0 0 1 0 0
 2 97 3 2 98 99
D 212 21 9 1 2 103 0 0 1 0 0
 2 101 3 2 102 103
D 215 21 9 1 2 103 0 0 1 0 0
 2 101 3 2 102 103
D 218 21 8 1 2 107 0 0 1 0 0
 2 105 3 2 106 107
D 221 21 8 1 2 107 0 0 1 0 0
 2 105 3 2 106 107
D 224 21 9 1 2 111 0 0 1 0 0
 2 109 3 2 110 111
D 227 21 9 1 2 111 0 0 1 0 0
 2 109 3 2 110 111
D 230 21 8 1 2 115 0 0 1 0 0
 2 113 3 2 114 115
D 233 21 9 1 2 119 0 0 1 0 0
 2 117 3 2 118 119
D 236 21 8 1 2 123 0 0 1 0 0
 2 121 3 2 122 123
D 239 21 9 1 2 127 0 0 1 0 0
 2 125 3 2 126 127
D 242 21 6 1 2 131 0 0 1 0 0
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D 245 21 8 1 2 131 0 0 1 0 0
 2 129 3 2 130 131
D 248 21 8 1 2 131 0 0 1 0 0
 2 129 3 2 130 131
D 251 21 6 1 2 135 0 0 1 0 0
 2 133 3 2 134 135
D 254 21 9 1 2 135 0 0 1 0 0
 2 133 3 2 134 135
D 257 21 9 1 2 135 0 0 1 0 0
 2 133 3 2 134 135
D 260 21 8 1 2 139 0 0 1 0 0
 2 137 3 2 138 139
D 263 21 9 1 2 143 0 0 1 0 0
 2 141 3 2 142 143
D 266 21 6 1 2 147 0 0 1 0 0
 2 145 3 2 146 147
D 269 21 8 1 2 147 0 0 1 0 0
 2 145 3 2 146 147
D 272 21 8 1 2 147 0 0 1 0 0
 2 145 3 2 146 147
D 275 21 6 1 2 151 0 0 1 0 0
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D 278 21 9 1 2 151 0 0 1 0 0
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D 281 21 9 1 2 151 0 0 1 0 0
 2 149 3 2 150 151
D 284 21 8 1 2 155 0 0 1 0 0
 2 153 3 2 154 155
D 287 21 8 1 2 155 0 0 1 0 0
 2 153 3 2 154 155
D 290 21 8 1 2 155 0 0 1 0 0
 2 153 3 2 154 155
D 293 21 9 1 2 159 0 0 1 0 0
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D 296 21 9 1 2 159 0 0 1 0 0
 2 157 3 2 158 159
D 299 21 9 1 2 159 0 0 1 0 0
 2 157 3 2 158 159
D 302 21 6 1 2 163 0 0 1 0 0
 2 161 3 2 162 163
D 305 21 8 1 2 163 0 0 1 0 0
 2 161 3 2 162 163
D 308 21 8 1 2 163 0 0 1 0 0
 2 161 3 2 162 163
D 311 21 8 1 2 163 0 0 1 0 0
 2 161 3 2 162 163
D 314 21 8 1 2 163 0 0 1 0 0
 2 161 3 2 162 163
D 317 21 6 1 2 167 0 0 1 0 0
 2 165 3 2 166 167
D 320 21 9 1 2 167 0 0 1 0 0
 2 165 3 2 166 167
D 323 21 9 1 2 167 0 0 1 0 0
 2 165 3 2 166 167
D 326 21 9 1 2 167 0 0 1 0 0
 2 165 3 2 166 167
D 329 21 9 1 2 167 0 0 1 0 0
 2 165 3 2 166 167
D 332 21 8 1 2 171 0 0 1 0 0
 2 169 3 2 170 171
D 335 21 8 1 2 171 0 0 1 0 0
 2 169 3 2 170 171
D 338 21 8 1 2 171 0 0 1 0 0
 2 169 3 2 170 171
D 341 21 9 1 2 175 0 0 1 0 0
 2 173 3 2 174 175
D 344 21 9 1 2 175 0 0 1 0 0
 2 173 3 2 174 175
D 347 21 9 1 2 175 0 0 1 0 0
 2 173 3 2 174 175
S 582 24 0 0 0 8 1 0 4658 10015 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 30 0 0 0 0 0 0 pfft
S 584 23 0 0 0 8 590 582 4669 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sp
S 585 23 0 0 0 8 591 582 4672 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
R 590 16 3 pkind sp
R 591 16 4 pkind dp
S 594 19 0 0 0 8 1 582 4695 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 16 2 0 0 0 0 0 582 0 0 0 0 fftco
O 594 2 616 615
S 595 19 0 0 0 8 1 582 4701 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 20 2 0 0 0 0 0 582 0 0 0 0 fftcop
O 595 2 618 617
S 596 19 0 0 0 8 1 582 4708 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 30 5 0 0 0 0 0 582 0 0 0 0 cfft
O 596 5 623 622 621 620 619
S 597 19 0 0 0 8 1 582 4713 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 40 5 0 0 0 0 0 582 0 0 0 0 dfft
O 597 5 628 627 626 625 624
S 598 19 0 0 0 8 1 582 4718 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 48 2 0 0 0 0 0 582 0 0 0 0 csft
O 598 2 633 632
S 599 19 0 0 0 8 1 582 4723 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 52 2 0 0 0 0 0 582 0 0 0 0 dsft
O 599 2 635 634
S 600 19 0 0 0 8 1 582 4728 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 56 2 0 0 0 0 0 582 0 0 0 0 dsfe
O 600 2 637 636
S 601 19 0 0 0 8 1 582 4733 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 60 2 0 0 0 0 0 582 0 0 0 0 hsfe
O 601 2 639 638
S 602 19 0 0 0 8 1 582 4738 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 68 4 0 0 0 0 0 582 0 0 0 0 rfft
O 602 4 643 642 641 640
S 603 19 0 0 0 8 1 582 4743 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 76 4 0 0 0 0 0 582 0 0 0 0 hfft
O 603 4 647 646 645 644
S 604 19 0 0 0 8 1 582 4748 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 84 4 0 0 0 0 0 582 0 0 0 0 fftcnv
O 604 4 651 650 649 648
S 605 19 0 0 0 8 1 582 4755 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 88 2 0 0 0 0 0 582 0 0 0 0 fconv
O 605 2 653 652
S 606 19 0 0 0 8 1 582 4761 4010 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 4 1 0 0 0 0 0 582 0 0 0 0 snfftln
O 606 1 607
S 607 27 0 0 0 6 654 582 4769 10010 400000 A 0 0 0 0 0 0 89 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 infftln
Q 607 606 0
S 608 19 0 0 0 8 1 582 4777 4010 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6 1 0 0 0 0 0 582 0 0 0 0 sget2357bd
O 608 1 609
S 609 27 0 0 0 6 659 582 4788 10010 400000 A 0 0 0 0 0 0 90 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 iget2357bd
Q 609 608 0
S 610 19 0 0 0 8 1 582 4799 4010 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 8 1 0 0 0 0 0 582 0 0 0 0 get23457bd
O 610 1 611
S 611 27 0 0 0 6 663 582 4810 10010 400000 A 0 0 0 0 0 0 91 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 iget23457bd
Q 611 610 0
S 612 19 0 0 0 8 1 582 4822 4010 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 12 2 0 0 0 0 0 582 0 0 0 0 rumble
O 612 2 614 613
S 613 27 0 0 0 8 672 582 4829 10010 400000 A 0 0 0 0 0 0 92 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 srumble
Q 613 612 0
S 614 27 0 0 0 8 678 582 4837 10010 400000 A 0 0 0 0 0 0 93 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 drumble
Q 614 612 0
S 615 27 0 0 0 8 684 582 4845 10010 400000 A 0 0 0 0 0 0 94 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sfftco
Q 615 594 0
S 616 27 0 0 0 8 698 582 4852 10010 400000 A 0 0 0 0 0 0 95 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dfftco
Q 616 594 0
S 617 27 0 0 0 8 712 582 4859 10010 400000 A 0 0 0 0 0 0 96 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sfftcop
Q 617 595 0
S 618 27 0 0 0 8 726 582 4867 10010 400000 A 0 0 0 0 0 0 97 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dfftcop
Q 618 595 0
S 619 27 0 0 0 8 759 582 4875 10010 400000 A 0 0 0 0 0 0 101 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 scfft
Q 619 596 0
S 620 27 0 0 0 8 773 582 4881 10010 400000 A 0 0 0 0 0 0 103 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dcfft
Q 620 596 0
S 621 27 0 0 0 8 798 582 4887 10010 400000 A 0 0 0 0 0 0 106 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 scfftp
Q 621 596 0
S 622 27 0 0 0 8 807 582 4894 10010 400000 A 0 0 0 0 0 0 107 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dcfftp
Q 622 596 0
S 623 27 0 0 0 8 740 582 4901 10010 400000 A 0 0 0 0 0 0 98 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 zcfft
Q 623 596 0
S 624 27 0 0 0 8 752 582 4907 10010 400000 A 0 0 0 0 0 0 100 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sdfft
Q 624 597 0
S 625 27 0 0 0 8 766 582 4913 10010 400000 A 0 0 0 0 0 0 102 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ddfft
Q 625 597 0
S 626 27 0 0 0 8 780 582 4919 10010 400000 A 0 0 0 0 0 0 104 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sdfftp
Q 626 597 0
S 627 27 0 0 0 8 789 582 4926 10010 400000 A 0 0 0 0 0 0 105 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ddfftp
Q 627 597 0
S 628 27 0 0 0 8 746 582 4933 10010 400000 A 0 0 0 0 0 0 99 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 zdfft
Q 628 597 0
S 629 19 0 0 0 8 1 582 4939 4010 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 44 2 0 0 0 0 0 582 0 0 0 0 gfft
O 629 2 631 630
S 630 27 0 0 0 8 816 582 4944 10010 400000 A 0 0 0 0 0 0 108 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sgfft
Q 630 629 0
S 631 27 0 0 0 8 832 582 4950 10010 400000 A 0 0 0 0 0 0 109 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dgfft
Q 631 629 0
S 632 27 0 0 0 8 848 582 4956 10010 400000 A 0 0 0 0 0 0 110 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 scsft
Q 632 598 0
S 633 27 0 0 0 8 855 582 4962 10010 400000 A 0 0 0 0 0 0 111 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dcsft
Q 633 598 0
S 634 27 0 0 0 8 862 582 4968 10010 400000 A 0 0 0 0 0 0 112 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sdsft
Q 634 599 0
S 635 27 0 0 0 8 869 582 4974 10010 400000 A 0 0 0 0 0 0 113 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ddsft
Q 635 599 0
S 636 27 0 0 0 8 876 582 4980 10010 400000 A 0 0 0 0 0 0 114 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sdsfe
Q 636 600 0
S 637 27 0 0 0 8 889 582 4986 10010 400000 A 0 0 0 0 0 0 115 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 ddsfe
Q 637 600 0
S 638 27 0 0 0 8 902 582 4992 10010 400000 A 0 0 0 0 0 0 116 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 shsfe
Q 638 601 0
S 639 27 0 0 0 8 911 582 4998 10010 400000 A 0 0 0 0 0 0 117 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dhsfe
Q 639 601 0
S 640 27 0 0 0 8 920 582 5004 10010 400000 A 0 0 0 0 0 0 118 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 srfft
Q 640 602 0
S 641 27 0 0 0 8 926 582 5010 10010 400000 A 0 0 0 0 0 0 119 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 drfft
Q 641 602 0
S 642 27 0 0 0 8 932 582 5016 10010 400000 A 0 0 0 0 0 0 120 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 srfftp
Q 642 602 0
S 643 27 0 0 0 8 940 582 5023 10010 400000 A 0 0 0 0 0 0 121 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 drfftp
Q 643 602 0
S 644 27 0 0 0 8 948 582 5030 10010 400000 A 0 0 0 0 0 0 122 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 shfft
Q 644 603 0
S 645 27 0 0 0 8 954 582 5036 10010 400000 A 0 0 0 0 0 0 123 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dhfft
Q 645 603 0
S 646 27 0 0 0 8 960 582 5042 10010 400000 A 0 0 0 0 0 0 124 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 shfftp
Q 646 603 0
S 647 27 0 0 0 8 968 582 5049 10010 400000 A 0 0 0 0 0 0 125 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dhfftp
Q 647 603 0
S 648 27 0 0 0 8 976 582 5056 10010 400000 A 0 0 0 0 0 0 126 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sfftcnv
Q 648 604 0
S 649 27 0 0 0 8 984 582 5064 10010 400000 A 0 0 0 0 0 0 127 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dfftcnv
Q 649 604 0
S 650 27 0 0 0 8 992 582 5072 10010 400000 A 0 0 0 0 0 0 128 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sfftcnvp
Q 650 604 0
S 651 27 0 0 0 8 1002 582 5081 10010 400000 A 0 0 0 0 0 0 129 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dfftcnvp
Q 651 604 0
S 652 27 0 0 0 8 1012 582 5090 10010 400000 A 0 0 0 0 0 0 130 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sfconv
Q 652 605 0
S 653 27 0 0 0 8 1020 582 5097 10010 400000 A 0 0 0 0 0 0 131 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dfconv
Q 653 605 0
S 654 23 5 0 0 0 658 582 4769 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 infftln
S 655 1 3 3 0 6 1 654 5104 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 n1
S 656 1 3 1 0 6 1 654 5107 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 657 1 3 2 0 6 1 654 5109 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nfftln
S 658 14 5 0 0 0 1 654 4769 10 400000 A 0 0 0 0 0 0 0 2 3 0 0 0 0 0 0 0 0 0 0 0 0 64 0 582 0 0 0 0 infftln
F 658 3 655 656 657
S 659 23 5 0 0 0 662 582 4788 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 iget2357bd
S 660 1 3 1 0 6 1 659 5116 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 nin
S 661 1 3 2 0 16 1 659 5120 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 get2357bd
S 662 14 5 0 0 0 1 659 4788 10 400000 A 0 0 0 0 0 0 0 6 2 0 0 0 0 0 0 0 0 0 0 0 0 85 0 582 0 0 0 0 iget2357bd
F 662 2 660 661
S 663 23 5 0 0 0 671 582 4810 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 iget23457bd
S 664 1 3 2 0 6 1 663 5130 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 pl2
S 665 1 3 2 0 6 1 663 5134 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 pl3
S 666 1 3 2 0 6 1 663 5138 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 pl4
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ELF          >                    0          @     @                            01.01          pietc.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pietc t   f       zero ~          one ~        ?mone ~        two ~         @	mtwo ~         
three ~        @mthree ~        four ~        @mfour ~        five ~        @mfive ~        half ~        ?third ~  UUUUUU?fourth ~        ?fifth ~  ?pi ~  -DT!	@pi2 ~  -DT!@pih ~  -DT!?rpi ~  kﴑ[?r2 ~  ;f?r3 ~  LXz?r5 ~  w@phi ~  w?euler ~  ox?rh ~  ;f?dtor ~  9RFߑ?rtod ~  cܥL@ s13 ~  E{?!s18 ~  P/7?"s26 ~  qM?#s30 ~        ?$s36 ~  ^Zu#?%s39 ~  ?&s45 ~  ;f?'s51 ~  Ku?(s54 ~  w?)s60 ~  LXz?*s64 ~  q\˩?+s72 ~  TDo?,s77 ~  iX2?-s22 ~  c}?.s68 ~  F2k?/s10 ~  s~:?0s20 ~  t?1s40 ~  <R?2s50 ~  9PϢo?3s70 ~  -RB?4s80 ~  ?5ms10 ~  s~:ƿ6ms13 ~  E{̿7ms18 ~  P/7ӿ8ms20 ~  tտ9ms22 ~  c}ؿ:ms26 ~  qMۿ;ms30 ~        <ms36 ~  ^Zu#=ms39 ~  >ms40 ~  <R?ms45 ~  ;f@ms50 ~  9PϢoAms51 ~  KuBms54 ~  wCms60 ~  LXzDms64 ~  q\˩Ems68 ~  F2kFms70 ~  -RBGms72 ~  TDoHms77 ~  iX2Ims80 ~  Jc0                   Kc1         ?        Lmc1                 Mci                 ?Nmci                 Ocipi           -DT!	@Pz000         ?        Qz010   ?s~:?Rz013   iX2?E{?Sz018   TDo?P/7?Tz020   -RB?t?Uz022   F2k?c}?Vz026   q\˩?qM?Wz030   LXz?      ?Xz036   w?^Zu#?Yz039   Ku??Zz040   9PϢo?<R?[z045   ;f?;f?\z050   <R?9PϢo?]z051   ?Ku?^z054   ^Zu#?w?_z060         ?LXz?`z064   qM?q\˩?az068   c}?F2k?bz070   t?-RB?cz072   P/7?TDo?dz077   E{?iX2?ez080   s~:??fz090                 ?gz100   s~:ƿ?hz103   E{̿iX2?iz108   P/7ӿTDo?jz110   tտ-RB?kz112   c}ؿF2k?lz116   qMۿq\˩?mz120         ࿪LXz?nz126   ^Zu#⿨w?oz129   Ku?pz130   <R9PϢo?qz135   ;f;f?rz140   9PϢo<R?sz141   Ku?tz144   w^Zu#?uz150   LXz      ?vz154   q\˩qM?wz158   F2kc}?xz160   -RBt?yz162   TDoP/7?zz167   iX2ￂE{?{z170   ￉s~:?|z180                 }z190   ￉s~:ƿ~z193   iX2ￂE{̿z198   TDoP/7ӿz200   -RBtտz202   F2kc}ؿz206   q\˩qMۿz210   LXz      ࿄z216   w^Zu#⿅z219   Ku㿆z220   9PϢo<R俇z225   ;f;f濈z230   <R9PϢo迉z231   Ku鿊z234   ^Zu#⿨w鿋z240         ࿪LXz뿌z244   qMۿq\˩쿍z248   c}ؿF2kz250   tտ-RBz252   P/7ӿTDoz257   E{̿iX2￑z260   s~:ƿￒz270                 z280   s~:?ￔz283   E{?iX2ￕz288   P/7?TDoz290   t?-RBz292   c}?F2kz296   qM?q\˩쿙z300         ?LXz뿚z306   ^Zu#?w鿛z309   ?Ku鿜z310   <R?9PϢo违z315   ;f?;f濞z320   9PϢo?<R俟z321   Ku?㿠z324   w?^Zu#⿡z330   LXz?      ࿢z334   q\˩?qMۿz338   F2k?c}ؿz340   -RB?tտz342   TDo?P/7ӿz347   iX2?E{̿z350   ?s~:ƿ double precision double complex logical  %  :;  4 I  4 I  4 I  4 I  4 I  4 I  	4 I  
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    .  pietc.f90     	         	                         PGF90 12.8-0  .symt                                                                                                                                                               	                                                                                                                                                                                             $                       pietc.f90 ..Dm_pietc pietc_ pkind_ __pgdbg_stub                                     
                                                              
                     
              ,                     7                     .symtab .strtab .shstrtab .text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.debug_line .debug_frame .eh_frame .comment .IPDINFO .IPEINFO      X#PGI V26 pietc
9 pietc.f90 S582 0
07/30/2020  19:43:58
use pkind private
enduse
S 582 24 0 0 0 8 1 0 4658 5 0 A 0 0 0 0 0 0 0 0 0 0 0 0 105 0 0 0 0 0 0 0 0 3 0 0 0 0 0 0 pietc
S 584 23 0 0 0 8 591 582 4670 4 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 585 23 0 0 0 8 593 582 4673 4 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dpc
R 591 16 4 pkind dp
R 593 16 6 pkind dpc
S 594 16 0 0 0 16 596 582 4696 4 400000 A 0 0 0 0 0 0 0 0 -1 20 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 t
S 595 3 0 0 0 16 0 1 0 0 0 A 0 0 0 0 0 0 0 0 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 16
S 596 16 0 0 0 16 598 582 4698 800004 400000 A 0 0 0 0 0 0 0 0 0 22 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 f
S 597 3 0 0 0 16 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 16
S 598 16 1 0 0 9 599 582 4700 4 400000 A 0 0 0 0 0 0 0 0 577 24 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 zero
S 599 16 1 0 0 9 600 582 4705 4 400000 A 0 0 0 0 0 0 0 0 578 26 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 one
S 600 16 0 0 0 9 602 582 4709 4 400000 A 0 0 0 0 0 0 0 0 601 28 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 mone
S 601 3 0 0 0 9 0 1 0 0 0 A 0 0 0 0 0 0 0 0 -1074790400 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 9
S 602 16 1 0 0 9 604 582 4714 4 400000 A 0 0 0 0 0 0 0 0 579 31 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 two
S 604 16 0 0 0 9 606 582 4718 4 400000 A 0 0 0 0 0 0 0 0 605 33 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 mtwo
S 605 3 0 0 0 9 0 1 0 0 0 A 0 0 0 0 0 0 0 0 -1073741824 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 9
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A 153 2 0 0 0 9 724 0 0 0 153 0 0 0 0 0 0 0 0 0
A 155 2 0 0 0 9 726 0 0 0 155 0 0 0 0 0 0 0 0 0
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A 161 2 0 0 0 9 732 0 0 0 161 0 0 0 0 0 0 0 0 0
A 163 2 0 0 0 9 734 0 0 0 163 0 0 0 0 0 0 0 0 0
A 165 2 0 0 0 12 736 0 0 0 165 0 0 0 0 0 0 0 0 0
A 167 2 0 0 0 12 738 0 0 0 167 0 0 0 0 0 0 0 0 0
A 169 2 0 0 0 12 740 0 0 0 169 0 0 0 0 0 0 0 0 0
A 171 2 0 0 0 12 742 0 0 0 171 0 0 0 0 0 0 0 0 0
A 173 2 0 0 0 12 744 0 0 0 173 0 0 0 0 0 0 0 0 0
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A 179 2 0 0 0 12 750 0 0 0 179 0 0 0 0 0 0 0 0 0
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A 183 2 0 0 0 12 754 0 0 0 183 0 0 0 0 0 0 0 0 0
A 185 2 0 0 0 12 756 0 0 0 185 0 0 0 0 0 0 0 0 0
A 187 2 0 0 0 12 758 0 0 0 187 0 0 0 0 0 0 0 0 0
A 189 2 0 0 0 12 760 0 0 0 189 0 0 0 0 0 0 0 0 0
A 191 2 0 0 0 12 762 0 0 0 191 0 0 0 0 0 0 0 0 0
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A 195 2 0 0 0 12 766 0 0 0 195 0 0 0 0 0 0 0 0 0
A 197 2 0 0 0 12 768 0 0 0 197 0 0 0 0 0 0 0 0 0
A 199 2 0 0 0 12 770 0 0 0 199 0 0 0 0 0 0 0 0 0
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A 203 2 0 0 0 12 774 0 0 0 203 0 0 0 0 0 0 0 0 0
A 205 2 0 0 0 12 776 0 0 0 205 0 0 0 0 0 0 0 0 0
A 207 2 0 0 0 12 778 0 0 0 207 0 0 0 0 0 0 0 0 0
A 209 2 0 0 0 12 780 0 0 0 209 0 0 0 0 0 0 0 0 0
A 211 2 0 0 0 12 782 0 0 0 211 0 0 0 0 0 0 0 0 0
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A 217 2 0 0 0 12 788 0 0 0 217 0 0 0 0 0 0 0 0 0
A 219 2 0 0 0 12 790 0 0 0 219 0 0 0 0 0 0 0 0 0
A 222 2 0 0 0 12 793 0 0 0 222 0 0 0 0 0 0 0 0 0
A 224 2 0 0 0 12 795 0 0 0 224 0 0 0 0 0 0 0 0 0
A 226 2 0 0 0 12 797 0 0 0 226 0 0 0 0 0 0 0 0 0
A 228 2 0 0 0 12 799 0 0 0 228 0 0 0 0 0 0 0 0 0
A 230 2 0 0 0 12 801 0 0 0 230 0 0 0 0 0 0 0 0 0
A 232 2 0 0 0 12 803 0 0 0 232 0 0 0 0 0 0 0 0 0
A 234 2 0 0 0 12 805 0 0 0 234 0 0 0 0 0 0 0 0 0
A 236 2 0 0 0 12 807 0 0 0 236 0 0 0 0 0 0 0 0 0
A 238 2 0 0 0 12 809 0 0 0 238 0 0 0 0 0 0 0 0 0
A 240 2 0 0 0 12 811 0 0 0 240 0 0 0 0 0 0 0 0 0
A 242 2 0 0 0 12 813 0 0 0 242 0 0 0 0 0 0 0 0 0
A 244 2 0 0 0 12 815 0 0 0 244 0 0 0 0 0 0 0 0 0
A 246 2 0 0 0 12 817 0 0 0 246 0 0 0 0 0 0 0 0 0
A 248 2 0 0 0 12 819 0 0 0 248 0 0 0 0 0 0 0 0 0
A 250 2 0 0 0 12 821 0 0 0 250 0 0 0 0 0 0 0 0 0
A 252 2 0 0 0 12 823 0 0 0 252 0 0 0 0 0 0 0 0 0
A 254 2 0 0 0 12 825 0 0 0 254 0 0 0 0 0 0 0 0 0
A 256 2 0 0 0 12 827 0 0 0 256 0 0 0 0 0 0 0 0 0
A 258 2 0 0 0 12 829 0 0 0 258 0 0 0 0 0 0 0 0 0
A 260 2 0 0 0 12 831 0 0 0 260 0 0 0 0 0 0 0 0 0
A 262 2 0 0 0 12 833 0 0 0 262 0 0 0 0 0 0 0 0 0
A 265 2 0 0 0 12 836 0 0 0 265 0 0 0 0 0 0 0 0 0
A 267 2 0 0 0 12 838 0 0 0 267 0 0 0 0 0 0 0 0 0
A 269 2 0 0 0 12 840 0 0 0 269 0 0 0 0 0 0 0 0 0
A 271 2 0 0 0 12 842 0 0 0 271 0 0 0 0 0 0 0 0 0
A 273 2 0 0 0 12 844 0 0 0 273 0 0 0 0 0 0 0 0 0
A 275 2 0 0 0 12 846 0 0 0 275 0 0 0 0 0 0 0 0 0
A 277 2 0 0 0 12 848 0 0 0 277 0 0 0 0 0 0 0 0 0
A 279 2 0 0 0 12 850 0 0 0 279 0 0 0 0 0 0 0 0 0
A 281 2 0 0 0 12 852 0 0 0 281 0 0 0 0 0 0 0 0 0
A 283 2 0 0 0 12 854 0 0 0 283 0 0 0 0 0 0 0 0 0
A 285 2 0 0 0 12 856 0 0 0 285 0 0 0 0 0 0 0 0 0
A 287 2 0 0 0 12 858 0 0 0 287 0 0 0 0 0 0 0 0 0
A 289 2 0 0 0 12 860 0 0 0 289 0 0 0 0 0 0 0 0 0
A 291 2 0 0 0 12 862 0 0 0 291 0 0 0 0 0 0 0 0 0
A 293 2 0 0 0 12 864 0 0 0 293 0 0 0 0 0 0 0 0 0
A 295 2 0 0 0 12 866 0 0 0 295 0 0 0 0 0 0 0 0 0
A 297 2 0 0 0 12 868 0 0 0 297 0 0 0 0 0 0 0 0 0
A 299 2 0 0 0 12 870 0 0 0 299 0 0 0 0 0 0 0 0 0
A 301 2 0 0 0 12 872 0 0 0 301 0 0 0 0 0 0 0 0 0
A 303 2 0 0 0 12 874 0 0 0 303 0 0 0 0 0 0 0 0 0
A 305 2 0 0 0 12 876 0 0 0 305 0 0 0 0 0 0 0 0 0
A 308 2 0 0 0 12 879 0 0 0 308 0 0 0 0 0 0 0 0 0
A 310 2 0 0 0 12 881 0 0 0 310 0 0 0 0 0 0 0 0 0
A 312 2 0 0 0 12 883 0 0 0 312 0 0 0 0 0 0 0 0 0
A 314 2 0 0 0 12 885 0 0 0 314 0 0 0 0 0 0 0 0 0
A 316 2 0 0 0 12 887 0 0 0 316 0 0 0 0 0 0 0 0 0
A 318 2 0 0 0 12 889 0 0 0 318 0 0 0 0 0 0 0 0 0
A 320 2 0 0 0 12 891 0 0 0 320 0 0 0 0 0 0 0 0 0
A 322 2 0 0 0 12 893 0 0 0 322 0 0 0 0 0 0 0 0 0
A 324 2 0 0 0 12 895 0 0 0 324 0 0 0 0 0 0 0 0 0
A 326 2 0 0 0 12 897 0 0 0 326 0 0 0 0 0 0 0 0 0
A 328 2 0 0 0 12 899 0 0 0 328 0 0 0 0 0 0 0 0 0
A 330 2 0 0 0 12 901 0 0 0 330 0 0 0 0 0 0 0 0 0
A 332 2 0 0 0 12 903 0 0 0 332 0 0 0 0 0 0 0 0 0
A 334 2 0 0 0 12 905 0 0 0 334 0 0 0 0 0 0 0 0 0
A 336 2 0 0 0 12 907 0 0 0 336 0 0 0 0 0 0 0 0 0
A 338 2 0 0 0 12 909 0 0 0 338 0 0 0 0 0 0 0 0 0
A 340 2 0 0 0 12 911 0 0 0 340 0 0 0 0 0 0 0 0 0
A 342 2 0 0 0 12 913 0 0 0 342 0 0 0 0 0 0 0 0 0
A 344 2 0 0 0 12 915 0 0 0 344 0 0 0 0 0 0 0 0 0
A 346 2 0 0 0 12 917 0 0 0 346 0 0 0 0 0 0 0 0 0
A 348 2 0 0 0 12 919 0 0 0 348 0 0 0 0 0 0 0 0 0
Z
Z
         X#PGI 5:pietc 0
0: 0
                                                                                                @                                     &                     H                                     !                                                       ,                     P                                      1                      P                                     <                      d                                    7                            `                           H                            j                             [                                                          V                      X                	                 p                            _                              k                      p      0                           |                                                                                                                                                                                                                                                                                               	                            1                                                    N                                                                                              pkind.o/        1596138237  794   8033  100644  3888      `
ELF          >                    	          @     @                            01.01          pkind.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pkind one_dpi       dpi       sp       dp       spc       dpc        	integer 	integer*8  %  :;  4 I  4 I  4 I  4 I  4 I  4 I  	$ >                pkind     >       
    .  pkind.f90     	         	                         PGF90 12.8-0  .symta                                                                                                                                                               	                                                                                                                                                                                              pkind.f90 ..Dm_pkind pkind_ __pgdbg_stub                                    
                                                              
                     
              ,                     7                     .symtab .strtab .shstrtab .text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.debug_line .debug_frame .eh_frame .comment .IPDINFO .IPEINFO    3  X#PGI V26 pkind
9 pkind.f90 S582 0
07/30/2020  19:43:57
enduse
S 582 24 0 0 0 8 1 0 4658 5 0 A 0 0 0 0 0 0 0 0 0 0 0 0 8 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 pkind
S 583 16 1 0 0 7 585 582 4664 800014 400000 A 0 0 0 0 0 0 0 0 572 11 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 one_dpi
S 584 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 8 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 585 16 0 0 0 6 586 582 4672 800004 400000 A 0 0 0 0 0 0 0 0 8 12 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dpi
S 586 16 0 0 0 6 588 582 4676 800004 400000 A 0 0 0 0 0 0 0 0 4 16 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 sp
S 587 3 0 0 0 6 0 1 0 0 0 A 0 0 0 0 0 0 0 0 0 4 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6
S 588 16 0 0 0 6 589 582 4679 800004 400000 A 0 0 0 0 0 0 0 0 8 12 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 589 16 0 0 0 6 591 582 4682 800004 400000 A 0 0 0 0 0 0 0 0 4 16 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 spc
S 591 16 0 0 0 6 0 582 4686 800004 400000 A 0 0 0 0 0 0 0 0 8 12 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dpc
A 12 2 0 0 0 6 584 0 0 0 12 0 0 0 0 0 0 0 0 0
A 16 2 0 0 0 6 587 0 0 0 16 0 0 0 0 0 0 0 0 0
Z
Z
       X#PGI 5:pkind 0
0: 0
                                                                                            @                                     &                     H                                     !                                                       ,                     P                                      1                      P                                     <                      d                                    7                      0      `                           H                      l      l                              [                                                          V                                      	                 p                            _                              k                            0                           |                      S                                                          S                                                           S                                                                                                                    h                                	                            *                                                          D                                                   	                                     plau.o/         1596138245  794   8033  100644  214048    `
ELF          >                     =         @     @           UHH H}HuHUHM    HuHUHMLE           UHH0H}HuHUHMLE    HuHUHMLELM       UHH0H}HuHUHMLELMHHEH$    HuHUHMLELM    H  fff.     UHH@H}HuHUHMLEH}HE HHM1    ]U    HE@ HM؋HU2   ))މǉș~}HcHEHDHcHHUJLEA fD  f(HUYf(f(YXf(f(YY\X(f(HɅHUH}OHE@f(HMY	YYXaIYY\        UHH@H}HuHUHMLELMHE؃8uHEX        jH}HE؋0HMI    Ef(HEYXMYXY`Y\HMfn!YY%    HE` HMa!HUЋHu؋6   ))މǉș  f(f(f(f(HcHEHDHcHHUZLEAH}WLMA fD(HUDYfD(DYEXH}fD(DYfD(YDXEXf(fA(fD(DYYD\f(YfA(Y\DXfA(f(YfE(DYAXYDYA\XHɅQHUH}WLEALMAYHE@f(HMY	YYXHUZXaI)YY\
X)f(Yf(YXbYY\Ð   @ UHHpH}HuHUHMLELMHE8u*HEh         f(f(   HE8uJHEXf(YXf(Yf(Y\XX           H}HE0HMI    HE Ef(YpMf(Y\f(Yf(Yf(YXfD(DYAXYY\HEfnYY֍QfnYY5    HEp0HMq1HUr2HE HM1   ))މǉЙ  Mf(]UmeHcHEHDHcHHUjLEA H}_LMA	HURLEA fD  HUf(XDEfD(EYfD(AXD]fD(EYEXHUDeDYfD(YDXEXDufA(HUYDefE(DYAXAXfD(f(AYAY\f(YUAY\XfA(YEYA\Xf(f(AYfA(AYXf(AYfA(AYXXAYEYA\DYEYE\AXf(AYfA(AYXAYEYA\XHɅHUH}WLEALMAYHU"H}oHE@f(HMY	YYXHUZf(XXia	YY\"f(XX)f(Yf(YXHEhXJYY\X"f(Yf(YXXYY\   UHH H}HuHUHM    HuHUHMLE           UHH0H}HuHUHMLE    HuHUHMLELM       UHH0H}HuHUHMLELMHHEH$    HuHUHMLELM    H  fff.     UHH@H}HuHUHMLEH}HE HHM1    ]U    HE@ HM؋HU2   ))މ   HcHHEHHHcHH}OLEA fff.     f(HEYf(f(YXXaf(f(YY\X)f(HʅHE H}OHE@f(HMY	YYXaIYY\    UHH@H}HuHUHMLELMHE؃8uHEX        jH}HE؋0HMI    Ef(HEYXMYXY`Y\HMfn!YY%    HE` HMa!HUЋHu؋6   ))މЙ:  f(f(f(f(HcHHEHHHcHH}_LEAHEPLMAffff.     fD(fE(HEDYfD(DYEXH}fD(DYfD(YDXEXf(fA(fD(DYAYD\f(YfA(Y\DXfA(fA(YfE(DYAXXYYEYA\X	HʅEHE H}WLEALMAYHE@f(HMY	YYXHUZXaI)YY\
X)f(Yf(YXbYY\        UHHpH}HuHUHMLELMHE8u*HEh         f(f(   HE8uJHEXf(YXf(Yf(Y\XX           H}HE0HMI    HE Ef(YpMf(Y\f(Yf(Yf(YXfD(DYAXYY\HEfnYY֍QfnYY5    HEp0HMq1HUr2HE HM1   ))މЙ  Mf(]UmeHcHHEHHHcHH}oLEA HEXLMA	H}WLEA HEf(XDEfD(EYfD(AXD]fD(EYEXHEDeDYfD(YDXEXDufA(HEYDefE(DYAXAXfD(f(AYAY\f(YUAY\XfA(YEYA\Xf(f(AYfA(AYXf(AYfA(AYXXAYEYA\DYEYE\AXf(AYfA(AYXXYAYEYA\X	HʅHE H}WLEALMAYHE H}oHE@f(HMY	YYXHUZf(XXia	YY\"f(XX)f(Yf(YXHEhXJYY\X"f(Yf(YXXYY\f  fff.     UHH H}HuHUHM1               1            B       HH$    1    1        E1E1    H1        HuHUHMLE    f  UHH0H}HuHUHMLE1               1            B       HH$    1    1        E1E1    H1        HuHUHMLELM    f        UHH0H}HuHUHMLELM1               1            B       HH$    1    1        E1E1    H1    HHEH$    HuHUHMLELM    Hf  @ UHH@H}HuHUHMLEH}HE HHM1    ]U    HE@ HMHU2މ)ǉș~vHcHEHHcHHUJLEA f(HUYf(f(YXf(f(YY\X(f(HɅHUH}O        UHHPH}HuHUHMLELMHE8uHEX        jH}HE0HMI    Ef(HEYXMYXY`Y\HMfn!YY%    HE` HMa!HU؋Hu6މ)ǉș&  f(f(f(f(HcHEHHcHHUZLEAH}WLMAffff.     fD(HUDYfD(DYEXH}fD(DYfD(YDXEXf(fA(fD(DYYD\f(YfA(Y\DXfA(f(YfE(DYAXYDYA\XHɅQHUH}WLEALMAY    @ UHHpH}HuHUHMLELMHE8u*HEh         f(f(   HE8uJHEXf(YXf(Yf(Y\XX           H}HE0HMI    HE Ef(YpMf(Y\f(Yf(Yf(YXfD(DYAXYY\HEfnYY֍QfnYY5    HEp0HMq1HUr2HE Hu6މ)ǉș  Mf(]UmeHcHEHHcHHUjLEA H}_LMA	HURLEA HUf(XDEfD(EYfD(AXD]fD(EYEXHUDeDYfD(YDXEXDufA(HUYDefE(DYAXAXfD(f(AYAY\f(YUAY\XfA(YEYA\Xf(f(AYfA(AYXf(AYfA(AYXXAYEYA\DYEYE\AXf(AYfA(AYXAYEYA\XHɅHUH}WLEALMAYHU"H}o   UHH H}HuHUHM1               1            B       HH$    1    1        E1E1    H1        HuHUHMLE    f  UHH0H}HuHUHMLE1               1            B       HH$    1    1        E1E1    H1        HuHUHMLELM    f        UHH0H}HuHUHMLELM1               1            B       HH$    1    1        E1E1    H1    HHEH$    HuHUHMLELM    Hf  @ UHH@H}HuHUHMLEH}HE HHM1    ]U    HE@ HMHU2މ)ǉ~{HcHHMHcHHEHH}f(HEYf(f(YXXaf(f(YY\X)f(HʅHE H}O    UHHPH}HuHUHMLELMHE8uHEX        jH}HE0HMI    Ef(HEYXMYXY`Y\HMfn!YY%    HE` HMa!HU؋Hu6މ)Й+  f(f(f(f(HcHHMHcHHEXH}LEAPLMAffff.     fD(HEDYfD(DYEXH}fD(DYfD(YDXEXf(fA(fD(DYYD\f(YfA(Y\DXfA(f(YfE(DYAXXYYDYA\X	HʅLHE H}WLEALMAYf   UHHpH}HuHUHMLELMHE8u*HEh         f(f(   HE8uJHEXf(YXf(Yf(Y\XX           H}HE0HMI    HE Ef(YpMf(Y\f(Yf(Yf(YXfD(DYAXYY\HEfnYY֍QfnYY5    HEp0HMq1HUr2HE Hu6މ)Й  Mf(]UmeHcHHMHcHHEhH}'LEAXLMA	HEPH}HEf(XDEfE(DYfD(AXD]fD(EYEXHEDeDYfD(YDXEXDufA(HEYDefE(DYAXAXfD(f(AYAY\f(YUAY\XfA(YEYA\Xf(f(AYfA(AYXfA(YfA(AYXXAYEYA\DYEYE\AXf(AYfA(AYXXYAYEYA\X	HʅHE H}WLEALMAYHE H}of"  fff.     UHH`H]H}HuHUHMLEHE؃8~1    ;           HE@ HM؃9 @HMHcHk HE؃8    %    -    H}f(f(HEXem    meU]HE؋م   HcHkHUHHHuH}Gf(Yf(YXfD(f(YDYA\f(Y0HUXY8XHɅHUBHuf%        HE   HEhHcHkHUHHHuH}Gff(f(Yf(YXf(fD(DYYD\fA(Y8HUXDY AXHɅHUBHuH]Ð&  UHH`H]H}HuHUHMLELMHEЃ8~1    ;           HE@ HMЃ9 @HMHcHk     HEHHMЃ9   f(%    H}f(HEXem    meDMDEHEЋڹ      fA(fA(HcHkHuHHH}LEAHLMAHuVfff.     fD(fE(DYfD(DYEXfD(fA(DYDYE\fA(DYDYfE(HuAXfE(AXfDnEEYHuA\EYA\HʅpHuVH}LEAHLMAfA(HEY@AYXP@DY DYE\D  5    %    HE؋   	  HEx(HcHkHuHHH}LEAPLMA	HuFf.     fD(fD(fE(DYfA(YDXfA(fE(DYfA(YD\fA(D EYEYfDnEEYEYEYHuAXAXH}AXAXHʅhHuFH}LEAPLMAH]f,       UHH   HxH}HuHUHMLELMHE8~1    ;           HE@ HM9 @HMHcHk      HEHHMI	HU: a  f(5    H}f(HEXu}    }uDMDMDUHEھ   c     fE(HcHkH}HHLEA LMAILUAH}oLEA LMAQfff.     fE(fE(DYfE(DYEXfD(fA(DYEYE\fA(DY fE(H}AXDYfE(AXfDnEEYD-    fE(E\EYE\HuA\A\fDnEEYH}A\EYA\ŉHʅ4H}WLEA LMAiLUAH}OLEA fA(HEY@MYXX@AYY\fA(HMYQY\f(YQAY!YXfA(YXYDYYD\Df5    u    Ef(HE0     1HE@EMHcHkH}HHLEA(LMAaLUAH}WLEALMAAfff.     fD(fD(DUfA(D]fA(DeEYDmEYEXDeDmEYDuEYE\DmD0EYEYfDnEEYEYEY߉fDnEEYEYEYLEAXAXH}AXAXLEAXAXH΅H}GLEALMAQLUAH}gLEA(Hx"       UHH`H]H}HuHUHMLEHE؃8~1    ;           HE@ HM؃9 |HcHkHUD@
HE؃8   -    %    H}f(f(HEXem    me]UHE؋م   HcHkHUHHHuH}Gff.     f(f(YfD(DYAXfD(f(YDYA\f(D@DYDDYEXHUAXYpY8\XHɅHUBHu        HE   HEh HcHkHUHHHuH}Gffff.     f(f(YfD(DYAXfD(f(YDYA\f(D DYDHDYEXHUAXYpY8\XHɅHUBHuH]Ð&  UHH`H]H}HuHUHMLELMHEЃ8~1    ;           HE@ HMЃ9 "HMHcHk@Hu HEЃ8   -    %    H}f(f(HEXem    me]UHEЋ0ޅ   HcHkHHHcHkHUHHMH}LEA@f(f(YfD(DYAXfD(f(YDYA\f(DDYDDYEXH}AXY4Y<\XHH9H}GLEA        HE؃8    HcH4   HUj"   HcHkHUHHMH}LEA@ff.     f(f(YfD(DYAXfD(f(YDYA\f(DDYDDYEXH}AXY4Y<\XHH9|H}GLEAH] &  fff.     UHH`H]H}HuHUHMLELMHEЃ8~1    ;           HE@ HMЃ9 "HcHkHUD@
     HEHHMЃ9   f(%    H}f(HEXem    meDMDEHEЋڹ     fA(fA(HcHkHuHHH}LEAHLMAHuV fD(fE(DYfD(DYEXfD(fA(DYDYE\fA(D`EYD(EYEXDYPDYE\fE(HuAXfE(AXfDnEEYHuA\EYA\HʅPHuVH}LEAHLMAfA(HEY@AYXP@DY DYE\D  -    %    HE؋   P  HEx0HcHkHuHHH}LEAPLMA	HuFf.     fD(fD(fE(DYfA(YDXfA(fE(DYfA(YD\fA(D`fE(EYD0fE(EYEXEYEYE\fDnEEYfE(EYEYfE(EYEXEYEYE\HuAXAXH}AXAXHʅ!HuFH}LEAPLMAH] &  UHH`H]H}HuHUHMLELMHEЃ8~1    ;           HE@ HMЃ9 "HMHcHk@Hu     HEHHMЃ9   f(%    H}f(HEXem    meDMDEHEЋڹ   3  fA(fA(HHcHkH}HHuLEA LMAILUAL]ASf.     fD(fE(DYfD(DYEXfD(fA(DYDYE\fA(D$D,fE(EYfE(EYEXEYEYE\fE(LEAXfE(AXfDnEEYLEA\EYA\HʅFLEAPLMALUAJL]AfA(HEY@AYXP@DY DYE\D -    %    HE؋   Z  HEx0   HcHkH}HHuLEALMAQLUA
L]ACf.     fD(fD(fE(DYfA(YDXfA(fE(DYfA(YD\fA(D$D,fE(EYfE(EYEXEYEYE\fDnEEYfE(EYEYfE(EYEXEYEYE\LEAXAXLMAXAXHʅ LEA@LMA	LUARL]AH],  UHH   HXH}HuHUHMLELM؋HE8~1    ;           HE@ HM9 HcHkHUD@
    HEHHMI	HU:   f(5    Hpf(HEXh`    `hDxDMDpHEھ   {     fE(HcHkH}HHLEA LMAILUAH}gLEA(LMAY@ fE(fE(DYfE(DYEXfD(fA(DYEYE\fA(D(EYDpEYEXfE(H}AXDYXDY E\fE(AXfDnEEYD5    fE(E\EYE\HuA\A\fDnEEYH}A\EYA\ƉHʅH}_LEA(LMAaLUAH}OLEA fA(HEY@MYXX@AYY\fA(HMYQY\f(YQAY!YXfA(YXYDYYD\Df    E    MEEHE0     1HE@EMHcHkH}HHLEA ELMAAEH}LEAPLUA
LMAAfff.     emuu}}DEDYDMDYEXDEDMDYDUDYE\DMDfE(EYD`fE(EYEXEYEYE\fDnEfE(EYfD(EYEYfD(EYEXAYAY\fnDYfD(EYDYfD(EYEXAYAY\H}AXAXLEAXXH}DXEDEXmmH΅H}GLEALMAQLUAH}egLEeA HXf3       UHH   HXLPH}HuHUHMLELMHE8~1    ;            HE@ HM9 "HMHcHk@Hu     HEHHMI	HU:   f(5    Hpf(HEXh`    `hDxDMDpDEHEھ        HHcHkLEIH}LMALUAJL]ALeA\$LMA)LUAbffff.     fE(DYfE(fE(DYEXfD(fA(DYEYE\fA(E$ D,fE(EYfE(EYEXfE(LMAXEYEYE\fE(AXfDnEEYD%    fE(E\EYE\HuA\A\fDnEEYLMA\EYA\ĉHʅ
LMAaLUA*L]A[LeA$LMAILUAEf(HEYHUYX`HYY\f(HMY	YY\f(YYY)YXf(YXaYY\    E    MEEHE0   !  1HE@EM   HcHkLEIH}LMAELUABEL]ALMAQH]LUABffffff.     emuu}}DEDYDMDYEXDEDMDYDUDYE\DME DfE(EYfE(EYEXEYEYE\fDnEfE(EYfD(EYEYfD(EYEXAYAY\ADfAnDYfD(EYDYfD(EYEXAYAY\LMAXAXLUAXXLMDXEDEXmmH΅LMAALUA
L]ASH]LMeAaLUeA"fLPHX  fff.     UHH0H}HuHUHMLEH}Hu        f(HE^HM~;HMHEHffff.     f(Yf(YHHʅ        UHH0H}HuHUHMLELMH}Hu        f(HE^HM~7HMHEHf     f(Yf(YHHʅ    HE~&HEH@ fT    _HɅf(    HE~(HEHfD  fT    _HɅf(HUfT        HEHu+)~0HHHffff.     fT    _HɅf(    HEHU+)~0HHHUHHD  (fT-    _HɅ___^HE       UHH0H}HuHUHMLE1               1            C       HH$    1    1        E1E1    H1    H}Hu        f(HE^HM~1HMHEf     YYHHʅff        UHH0H}HuHUHMLELM1               1            C       HH$    1    1        E1E1    H1    H}Hu        f(HE^HM~-HMHED  YYHHʅf    HE~&HE     fT    _HɅf(    HE~(HEHfD  fT    _HɅf(    HEHU+)~0HHHEfff.     fT    _HɅf(    HEHU+)~0HHHUHHD   fT%    _HɅ__^HE&  fff.     UHH@H]H}HuHUHMLELMH}Hu        HE^HM؋9 M    MHE؋HU:)ǅ~NHE0D HcHcHkHHMf(ЉAHcHHEYYHυfH]f&  @ UHH@H]H}HuHUHMLELM؋H}Hu        HE^HM9 M    MHEHU:)ǅ~NHE0D HcHcHkHHMؐf(ЉAHcHHEYYHυf    HE;O    HM	~(HEf.      fT    _HɅ    HEHu)~$HHHEfT    _HɅ_f(    HE~$HEHffT    _HɅf(    HE HM+)х~.HHHEf.     fT    _HɅf(    HEHU+)~0HHHUHHD   fT%    _HɅ__^HEH]       UHH0H}HuHUHMLEH}Hu        f(HE^HM~IHMHEHffff.     f(Yf(XYYYHHʅf        UHH0H}HuHUHMLELMH}Hu        f(HE^HM~EHMHEHf     f(Yf(XYYYHHʅ    HE~(HEHfD   fT    _HɅ    HE~.HEHfff.     fT    _HɅ_f(HURfT    fT    _    HEHu+)~+HHH     fT    _HɅf(    HEHU+)~0HHHUHHD   fT%    _HɅ__^HE  fff.     UHH0H}HuHUHMLE1               1            C       HH$    1    1        E1E1    H1    H}Hu        f(HE^HM~=HMHEf     PYQYYHHʅf   fff.     UHH0H}HuHUHMLELM1               1            C       HH$    1    1        E1E1    H1    H}Hu        f(HE^HM~9HMHED  PYQYYHHʅ    HE~*HEfff.      fT    _HɅ    HE~,HEHf.     fT    _HɅ_f(    HEHU+)~,HHHE     fT    _HɅf(    HEHU+)~0HHHUHHD  fT    _HɅ_^HE&  UHH@H]H}HuHUHMLELMH}Hu        HE^HM؋9 M    MHE؋HU:)ǅ~nHE0D HcHHcHkHHMfffff.     f(ЉAHcHHEYTQYYHυ H]f&  @ UHH@H]H}HuHUHMLELMH}Hu        HE^HM؋9 M    MHE؋HU:)ǅ~nHE0DHcHLcMkLMMLEf.     f(ЉAHcHHEYTYAA	YHυH]f&  @ UHH@H]H}HuHUHMLELM؋H}Hu        HE^HM9 M    MHEHU:)ǅ~nHE0D HcHHcHkHHMfffff.     f(ЉAHcHHEYTQYYHυ     HE;O    HM	~(HEf.      fT    _HɅ    HEHu)~$HHHE fT    _HɅ    HE~,HEHf.      fT    _HɅ    HEHu)~4HHHuHHf      fT%    _HɅ___    HE Hu+)~&HHHEffT    _HɅf(    HE HM+)х~.HHHUHH fT    _HɅ_^HEH]&  fff.     UHH@H]H}HuHUHMLELM؋H}Hu        HE^HM9 M    MHEHU:)ǅ~nHE0DHcHLcMkLMMLEf.     f(ЉAHcHHEYTYAA	YHυ    HE;O    HM	~(HEf.      fT    _HɅ    HEHu)~$HHHE fT    _HɅ    HE~,HEHf.      fT    _HɅ    HEHu)~4HHHuHHf      fT%    _HɅ___    HE Hu+)~&HHHEffT    _HɅf(    HE HM+)х~.HHHUHH fT    _HɅ_^HEH]  fff.     UHH   HL LLLHXHuHHHPLE؋<8)ˉ4HcH@H@1        HEHcH@H@1        HEHcH@H@1        HEHcH@H@1        HEHH     EY    Ef(        E8+<A~ZHcHHc<HH<Hc4HkHuHHUHHPEfT    HH9|HEЋHX+
q~KHcHHcHL,Lc4MkLeMLu Af.Ev    AHL9|EEHXHUЋ2)ω0,>  ǉ    `    M    E    M    hHcLc4MkIHUHHUHHpHuLHxL}MLuHEHEEE`Mǅ(   ,+$) HHI4HuEXEYhEDDE~NHp    fAnYMAXHxE    AAHAEE ~!HEffff.     X HɅf    M$~HE     _HɅf\E\f.EvEE
EE(( ME    HE ,HE00 hfHEHcHc4H)HEHtH4ȋ8+<~6Hc<HkH<Hfffff.      Y HɅ1H}    1H}    1H}    1H}    LLLL HÐ  @ UHH   HL LLLHXHuHHHPLE؋<8)ˉ4HcH@H@1        HEHcH@H@1        HEHcH@H@1        HEHcH@H@1        HEHH     EY    Ef(        E8+<H~{HHLc<LHL<ILc4LHkIHPHIMkLuMLmAL$A$    AD EAIHL9|HEЋHX+
q~JHcHHcHL,Lc4MkLeMLufAf.Ev    AHL9|EEHXHUЋ2)ω0,>  ǉ    `    M    E    M    hHcLc4MkIHUHHUHHpHuLHxL}MLuHEHEEE`Mǅ(   ,+$) HHI4HuEXEYhEDDE~NHp    fAnYMAXHxE    AAHAEE ~!HEffff.     X HɅf    M$~HE     _HɅf\E\f.EvEE
EE(( ME    HE ,HE00 hfHEHcHc4H)HEHtH4ȋ8+<~6Hc<HkH<Hfffff.      Y HɅ1H}    1H}    1H}    1H}    LLLL HÐ  @ UHH   H LLLLHXHuH@HPLHLM؋40)ˉ,HcH8H81        HEHcH8H81        HEHcH8H81        HEHcH8H81        HEH@     EY    Ef(        x0+4H|   HHHc4HHHMLc,MkL}MLuMLHMLPf.     AAD     AEAHH;]| HEЋHX+
q~NHcHHcHL,Lc,MkLeMLu Af.xv    AHL9|EEHXHUЋ2)ω($;  ǉ    `    M    E    M    hHcLc,MkIHUHHUHHpHuLHxL}MLuHEHEEE`Mǅ    $+)HHI4HuEXEYhEDDE~KHp@ fAnYMAXHxE    AAHAEE~!HEffff.     X HɅf    M~HE     _HɅf\E\f.EvEE
EE   ME    HE $HE(( kfHEHcHc,H)HEHtH4ȋ0+4~6Hc4HkH<Hfffff.      Y HɅ1H}    1H}    1H}    1H}    LLLLH Ð  @ UHH}HuHUHMLEHMAY	YXHUHu>HM9   HcHkHuff.     LEA8EA)A~Hcf.rH}Ʌ]f{  UHH`H]LeLmLuL}H}HuHU؋AHHEH}1        HIcHEH}1        IIcHEH}1        HEHE8 ~<HcH          @ HUHtHtBD HH9|fH      ?I$HMD9A   E   HE   A   CD%A^DHEADHMD)r~:HcHHEHL@ LYBT \BT HH9|H}HHUHM    HE8 ~HcHHu    AHEIAEY1H}    1L    1H    L}LuLmLeH]f  fff.     UHH H}HuHUHMHE8 ~Hc0H}     HE0AA   ~^H}H ~:IcHMDHHEfD  YX		HHʅfAHAE                                        ?              ?       @                                   ?              ?       @        plau.f90        (' In tay0; deprecated routine: change name to lau and add 0 arg')              ?               plau.f90    (' In tay0; deprecated routine: change name to lau and add 0 arg')              J               plau.f90    (' In tay0; deprecated routine: change name to lau and add 0 arg')              V                                 ?              ?       @        plau.f90(' In tay0; deprecated routine: change name to lau and add 0 arg')                             plau.f90    (' In tay0; deprecated routine: change name to lau and add 0 arg')                             plau.f90    (' In tay0; deprecated routine: change name to lau and add 0 arg')                                               ?              ?       @                In lau; lower index bound of coefficient array must be <= 1                   ?In lau; lower index bound of coefficient array must be <= 1                   ?In lau; lower index bound of coefficient array must be <= 1                   ?In lau; lower index bound of coefficient array must be <= 1                   ?In lau; lower index bound of coefficient array must be <= 1                   ?In lau; lower index bound of coefficient array must be <= 1                   ?In lau; lower index bound of coefficient array must be <= 1                   ?In lau; lower index bound of coefficient array must be <= 1                   ?In lau; lower index bound of coefficient array must be <= 1                   ?      ?              ?plau.f90        (' In tay0_reset; deprecated routine; use lau_reset and add 0 arg')                                      ?plau.f90        (' In tay0_reset; deprecated routine; use lau_reset and add 0 arg')                                      ?      ?      ?      ?              ?plau.f90        (' In tay0_reset; deprecated routine; use lau_reset and add 0 arg')                                      ?plau.f90        (' In tay0_reset; deprecated routine; use lau_reset and add 0 arg')                                      ?      ?      ?              ?      ?             @      ?      $@              ?             @      ?      $@              ?             @      ?      $@              ?                                                 01.01   Nt       plau.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     plau tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 tay Bplau_tay_                 Vn     t  `aco      hz    ?t  pw    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
  +t   t     tayd Mplau_tayd_                 Vn     t  Xaco    {  `z    ?t  hw    ?t  pwd    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
  +t   t     taydd Xplau_taydd_                 Vn      t  Xaco     i  `z     ?t  hw     ?t  pwd     ?t  xwdd     ?t  Ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
~  +t   t     tays cplau_tays_                 Vn     t  Xs     t  `aco    q  hz    ?t  pw    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zs    ?t   m     t  !i     t  
  +t   t     "taysd wplau_taysd_                 V#n      t  P$s      t  X%aco       `&z     ?t  h'w     ?t  x(wd     ?t  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 )zsd     ?t  *zs     ?t  +m      t  ,i      t  
  +t   t     -taysdd plau_taysdd_                 V.n      t  /s      t  0aco       1z     ?t  h2w     ?t  x3wd     ?t  p4wdd     ?t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 5zsdd     ?t  ~6zsd     ?t  ~7zs     ?t  ~8m      t  9i      t  
  +t   t     :ctay plau_ctay_                 V;n     t  `<aco      h=z    ?t  p>w    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
  ?t   t     ?ctayd plau_ctayd_                 V@n     t  XAaco      `Bz    ?t  hCw    ?t  pDwd    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
  ?t   t     Ectaydd plau_ctaydd_                 VFn      t  XGaco     	  `Hz     ?t  hIw     ?t  pJwd     ?t  xKwdd     ?t  Ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
	  ?t   t     Lctays plau_ctays_                 VMn     t  XNs     t  `Oaco    
  hPz    ?t  pQw    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 Rzs    ?t  Sm     t  Ti     t  

  ?t   t     Uctaysd plau_ctaysd_                 VVn      t  PWs      t  XXaco       `Yz     ?t  hZw     ?t  x[wd     ?t  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 \zsd     ?t  ]zs     ?t  ^m      t  _i      t  
  ?t   t     `ctaysdd plau_ctaysdd_                 Van      t  bs      t  caco       dz     ?t  hew     ?t  xfwd     ?t  pgwdd     ?t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 hzsdd     ?t  ~izsd     ?t  ~jzs     ?t  ~km      t  li      t  
)  ?t   t     mtay0 8plau_tay0_                 Vnn     t  `oaco      hpz    ?t  pqw    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
  +t   t      rtay0d Cplau_tay0d_                 Vsn     t  Xtaco      `uz    ?t  hvw    ?t  pwwd    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
  +t   t      xtay0dd Oplau_tay0dd_                 Vyn      t  Xzaco       `{z     ?t  h|w     ?t  p}wd     ?t  x~wdd     ?t  Ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
  +t   t      tay0s [plau_tay0s_                 Vn     t  `s     t  haco      pz    ?t  Hw    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zs    ?t  m     t  @i     t  D
  +t   t      tay0sd nplau_tay0sd_                 Vn      t  Xs      t  `aco       hz     ?t  w     ?t  xwd     ?t  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zsd     ?t  zs     ?t  m      t  i      t  
  +t   t      tay0sdd plau_tay0sdd_                 Vn      t  s      t  aco     ]  @z     ?t  w     ?t  xwd     ?t  pwdd     ?t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zsdd     ?t  ~zsd     ?t  ~zs     ?t  m      t  i      t  
r  +t   t      ctay0 plau_ctay0_                 Vn     t  `aco    0  hz    ?t  pw    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
E  ?t   t      ctay0d plau_ctay0d_                 Vn     t  Xaco      `z    ?t  hw    ?t  pwd    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
+  ?t   t      ctay0dd plau_ctay0dd_                 Vn      t  Xaco       `z     ?t  hw     ?t  pwd     ?t  xwdd     ?t  Ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
%  ?t   t      ctay0s plau_ctay0s_                 Vn     t  `s     t  haco    $  pz    ?t  Hw    ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zs    ?t  m     t  @i     t  D
9  ?t   t      ctay0sd plau_ctay0sd_                 Vn      t  Xs      t  `aco     `  hz     ?t  w     ?t  xwd     ?t  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zsd     ?t  zs     ?t  m      t  i      t  
u  ?t   t      ctay0sdd plau_ctay0sdd_                 Vn      t  s      t  aco       @z     ?t  w     ?t  xwd     ?t  pwdd     ?t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zsdd     ?t  ~zsd     ?t  ~zs     ?t  m      t  i      t  
  ?t   t      lau (plau_lau_                 Vm "    t  Xn "    t  `fco "   _  pz "   ?t  hw "   ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zi "   ?t  zp "   ?t  k "    t  zero "   +t          one "   +t        ?c0 "   ?t                  c1 "   ?t        ?        z000 "   ?t        ?        
y  +t   t      laud Fplau_laud_                 Vm &    t  Pn &    t  Xfco &   F  hz &   ?t  `w &   ?t  pwd &   ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 tk1 &   ?t  ~tk &   ?t  ~zi &   ?t  ~zp1 &   ?t  zp &   ?t  k &    t  zero &   +t          one &   +t        ?c0 &   ?t                  c1 &   ?t        ?        z000 &   ?t        ?        
`  +t   t      laudd lplau_laudd_                 Vm ,    t  n ,    t  fco ,   g  z ,   ?t  w ,   ?t  pwd ,   ?t  xwdd ,   ?t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 tk2 ,   ?t  ~tk1 ,   ?t  ~tk ,   ?t  ~zp2 ,   ?t  ~zp1 ,   ?t  ~k ,    t  ~zp ,   ?t  @zi ,   ?t  `zero ,   +t          one ,   +t        ?c0 ,   ?t                  c1 ,   ?t        ?        z000 ,   ?t        ?        
  +t   t      clau plau_clau_                 Vm "    t  Xn "    t  `fco "   !  pz "   ?t  hw "   ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zi "   ?t  zp "   ?t  k "    t  zero "   +t          one "   +t        ?c0 "   ?t                  c1 "   ?t        ?        z000 "   ?t        ?        
"!  ?t   t      lau2 plau_lau2_                 Vm &    t  Pn &    t  Xrco &   "  pqco &   
#  hz &   ?t  `w &   ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 zi &   ?t  zp &   ?t  k &    t  dpi &    t     dp &    t     dpc &    t     zero &   +t          one &   +t        ?c0 &   ?t                  c1 &   ?t        ?        z000 &   ?t        ?        

#  +t   t     
$#  +t   t      claud plau_claud_                 Vm &    t  Pn &    t  Xfco &   $  hz &   ?t  `w &   ?t  pwd &   ?t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 tk1 &   ?t  ~tk &   ?t  ~zi &   ?t  ~zp1 &   ?t  zp &   ?t  k &    t  zero &   +t          one &   +t        ?c0 &   ?t                  c1 &   ?t        ?        z000 &   ?t        ?        
%  ?t   t      lau2d plau_lau2d_                 Vm &    t  Pn &    t  Xrco &   5'  pqco &   O'  hz &   ?t  `w &   ?t  xwd &   ?t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 fco &   ?t  ~tk1 &   ?t  ~tk &   ?t  ~zi &   ?t  ~zp1 &   ?t  zp &   ?t  k &    t  dpi &    t     dp &    t     dpc &    t     zero &   +t          one &   +t        ?c0 &   ?t                  c1 &   ?t        ?        z000 &   ?t        ?        
O'  +t   t     
i'  +t   t      claudd %plau_claudd_                 Vm ,    t  n ,    t  fco ,   r)  z ,   ?t  w ,   ?t  Pwd ,   ?t  Xwdd ,   ?t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 tk2 ,   ?t  ~tk1 ,   ?t  ~tk ,   ?t  ~zp2 ,   ?t  ~k ,    t  ~zp1 ,   ?t  zp ,   ?t  @zi ,   ?t  `zero ,   +t          one ,   +t        ?c0 ,   ?t                  c1 ,   ?t        ?        z000 ,   ?t        ?        
)  ?t   t      lau2dd Splau_lau2dd_                 Vm 3    t  n 3    t  rco 3   +  qco 3   	,  z 3   ?t  w 3   ?t  hwd 3   ?t  wdd 3   ?t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 fco 3   ?t  }tk2 3   ?t  ~tk1 3   ?t  ~tk 3   ?t  ~zp2 3   ?t  ~k 3    t  ~zp1 3   ?t  zp 3   ?t  Pzi 3   ?t  pdpi 3    t     dp 3    t     dpc 3    t     zero 3   +t          one 3   +t        ?c0 3   ?t                  c1 3   ?t        ?        z000 3   ?t        ?        
	,  +t   t     
#,  +t   t      tay_reset plau_tay_reset_                 Vnf     t  Xnco     t  hzzf    /  xr    +t  `co    /  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  i     t  Drp    +t  Hri    +t  Pone    +t        ?
/  ?t   t     
/  +t   t     tay_resetx plau_tay_resetx_                 Vnf      t  `nco      t  hzzf     4  pr     +t  Pco     4  Xnorm     +t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  i      t  erneg     +t  eqneg     +t  ezer     +t  eqpos     +t  s     +t  rp     +t  @ri     +t  Hone     +t        ?
4  ?t   t     
24  +t   t     tay0_reset plau_tay0_reset_                 Vnf     t  Xnco     t  hzzf    7  xr    +t  `co    7  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  i     t  Drp    +t  Hri    +t  Pone    +t        ?
7  ?t   t     
8  +t   t      tay0_resetx plau_tay0_resetx_                 Vnf      t  `nco      t  hzzf     <  pr     +t  Pco     <  Xnorm     +t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  i      t  eqneg     +t  erneg     +t  eqpos     +t  s     +t  rp     +t  @ri     +t  Hone     +t        ?
<  ?t   t     
2<  +t   t      lau_reset plau_lau_reset_                 Vnf &    t  hlco &    t  Xnco &    t  `zzf &   ?  xr &   +t  Hco &   @  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  j &    t  i &    t  rp &   +t  ri &   +t  one &   +t        ?
@  ?t   t     
)@  +t   t      lau_resetx plau_lau_resetx_                 Vnf &    t  hlco &    t  `nco &    t  pzzf &   eD  xr &   +t  Hco &   zD  Xnorm &   +t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  plco &    t  j &    t  i &    t  eqneg &   +t  erneg &   +t  eqpos &   +t  s &   +t  rp &   +t  ri &   +t  one &   +t        ?
zD  ?t   t     
D  +t   t      ctay_reset 8plau_ctay_reset_                 Vnf     t  Xnco     t  hzzf    PH  xr    +t  `co    eH  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  i     t  Drp    +t  Hri    +t  Pzero    +t          one    +t        ?
eH  ?t   t     
zH  ?t   t     ctay_resetx Rplau_ctay_resetx_                 Vnf      t  `nco      t  hzzf     L  pr     +t  Pco     L  Xnorm     +t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  i      t  eqneg     +t  erneg     +t  ezer     +t  s     +t  rp     +t  @ri     +t  Hzero     +t          one     +t        ?
L  ?t   t     
L  ?t   t     ctay0_reset rplau_ctay0_reset_                 Vnf     t  Xnco     t  hzzf    P  xr    +t  `co    P  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  i     t  Drp    +t  Hri    +t  Pzero    +t          one    +t        ?
P  ?t   t     
P  ?t   t      ctay0_resetx plau_ctay0_resetx_                 Vnf      t  `nco      t  hzzf     T  pr     +t  Pco     T  Xnorm     +t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  i      t  eqneg     +t  erneg     +t  s     +t  rp     +t  @ri     +t  Hzero     +t          one     +t        ?
T  ?t   t     
T  ?t   t      clau_reset plau_clau_reset_                 Vnf &    t  hlco &    t  Xnco &    t  `zzf &   X  xr &   +t  Hco &   X  ptay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  j &    t  i &    t  rp &   +t  ri &   +t  zero &   +t          one &   +t        ?
X  ?t   t     
X  ?t   t      lau2_reset plau_lau2_reset_                 Vnf &    t  hlco &    t  Xnco &    t  `zzf &   \  xr &   +t  Hrco &   	]  pqco &   #]  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft dcsft  dsft sdsft ddsft  dsfe sdsfe ddsfe  hsfe shsfe dhsfe  rfft srfft drfft srfftp drfftp  hfft shfft dhfft shfftp dhfftp  fftcnv sfftcnv dfftcnv sfftcnvp dfftcnvp  fconv sfconv dfconv  snfftln infftln  sget2357bd iget2357bd  get23457bd iget23457bd  rumble srumble drumble  gfft sgfft dgfft  j &    t  i &    t  co &   ?t  rp &   +t  ri &   +t  zero &   +t          one &   +t        ?
	]  ?t   t     
#]  +t   t     
=]  +t   t      clau_resetx plau_clau_resetx_                 Vnf &    t  hlco &    t  `nco &    t  pzzf &   ~a  xr &   +t  Hco &   a  Xnorm &   +t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft zdfft ddfftp sdfftp ddfft sdfft  fftco sfftco dfftco  fftcop sfftcop dfftcop  cfft scfft dcfft scfftp dcfftp zcfft  dfft sdfft ddfft sdfftp ddfftp zdfft  csft scsft 	dcsft  dsft 	sdsft 	ddsft  dsfe 	sdsfe 	ddsfe  hsfe 	shsfe 	dhsfe  rfft 	srfft 	drfft 	srfftp 	drfftp  hfft 	shfft 	dhfft 	shfftp 	dhfftp  fftcnv 	sfftcnv 	dfftcnv 	sfftcnvp 	dfftcnvp  fconv 	sfconv 	dfconv  snfftln 	infftln  sget2357bd 	iget2357bd  get23457bd 	iget23457bd  rumble 	srumble 	drumble  gfft 	sgfft 	dgfft  	plco &    t  	j &    t  	i &    t  	eqneg &   +t  	erneg &   +t  	s &   +t  	rp &   +t  	ri &   +t  	zero &   +t          	one &   +t        ?
a  ?t   t     
a  ?t   t      	lau2_resetx plau_lau2_resetx_                 V	nf &    t  h	lco &    t  `	nco &    t  p	zzf &   f  x	r &   +t  H	rco &   'f  X	qco &   Af  	norm &   +t  tay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 dfft 	zdfft 	ddfftp 	sdfftp 	ddfft 	sdfft  fftco 	sfftco 	dfftco  fftcop 	sfftcop 	dfftcop  cfft 	scfft 	dcfft 	scfftp 	dcfftp 	zcfft  dfft 	sdfft 	ddfft 	sdfftp 	ddfftp 	zdfft  csft 	scsft 	dcsft  dsft 	sdsft 	ddsft  dsfe 	sdsfe 	ddsfe  hsfe 	shsfe 	dhsfe  rfft 	srfft 	drfft 	srfftp 	drfftp  hfft 	shfft 	dhfft 	shfftp 	dhfftp  fftcnv 	sfftcnv 	dfftcnv 	sfftcnvp 	dfftcnvp  fconv 	sfconv 	dfconv  snfftln 	infftln  sget2357bd 	iget2357bd  get23457bd 	iget23457bd  rumble 	srumble 	drumble  gfft 	sgfft 	dgfft  	plco &    t  ~	j &    t  ~	i &    t  ~	co &   ?t  	eqneg &   +t  	erneg &   +t  	s &   +t  	rp &   +t  	ri &   +t  	zero &   +t          	one &   +t        ?
'f  ?t   t     
Af  +t   t     
[f  +t   t      	lauarr +plau_lauarr_                 V	lco     t  ~	nco     t  P	eps    +t  ~	aco    h  ~	arr    h  Xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 	it     t  }	j     t  }	lc    +t  }	maxlterms    +t  }	lsumterms    +t  }	lratio    +t  }	i     t  ~	leps    +t  	leps4    +t  	la    +t  	lb    +t  	nudge    +t  @	dpi     t     	dp     t     	dpc     t     	nit     t     
ten    +t        $@
absaco    h  x
laco    i  p
terms    7i  h
lterms    Si  `
h  +t   t  ~~ 
h  +t   t  ~~ 
i  +t   t  ~~ 
7i  +t   t  ~~ 
Si  +t   t  ~~ 
oi  +t   t  ~~  
clauarr cplau_clauarr_                 V
lco     t  ~
nco     t  P
eps    +t  ~
aco    k  ~
arr    k  Xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
it     t  }
j     t  }
lc    +t  }
maxlterms    +t  }
lsumterms    +t  }
lratio    +t  }
i     t  ~
leps    +t  
leps4    +t  
la    +t  
lb    +t  
nudge    +t  @
dpi     t     
dp     t     
dpc     t     
nit     t     
ten    +t        $@
absaco    l  x
laco    1l  p
terms    Ml  h
lterms    il  `
k  ?t   t  ~~ 
l  +t   t  ~~ 
1l  +t   t  ~~ 
Ml  +t   t  ~~ 
il  +t   t  ~~ 
l  +t   t  ~~  
lau2arr plau_lau2arr_                 V
lco     t  ~
nco     t  P
eps    +t  ~
rco    o  ~
qco    "o  ~
arr    >o  Xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
it     t  }
j     t  }
lc    +t  }
maxlterms    +t  }
lsumterms    +t  }
lratio    +t  }
i     t  ~
nudge    +t  ~
leps    +t  
la    +t  
lb    +t  
leps4    +t  @
dpi     t     
dp     t     
dpc     t     
nit     t     
ten    +t        $@
absaco    Zo  x
laco    vo  p
terms    o  h
lterms    o  `
"o  +t   t  ~~ 
>o  +t   t  ~~ 
Zo  +t   t  ~~ 
vo  +t   t  ~~ 
o  +t   t  ~~ 
o  +t   t  ~~ 
o  +t   t  ~~  
lausuf plau_lausuf_                 V
lco     t  `
nco     t  h
arr    q  p
z    ?t  X
lb     t  xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
ax    +t  @
it     t  L
lc     t  P
la     t  T
sp     t     
spc     t     
nit     t     
.q  +t   t      
dcinvrt plau_dcinvrt_                 V
m {    t  h
w {   r  `
z {   r  Xtay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
j {    t  
i {    t  
zj {   +t  
w1 {   +t  
dpi {    t     
dp {    t     
dpc {    t     
work1 {   r   
work2 {   r   
work3 {   r  x
r  +t   t    
r  +t   t    
r  +t   t    
r  +t   t    
r  +t   t     
dconv1 plau_dconv1_                 V
m     t  `
a    s  p
b    s  x
c    	t  htay tay0 lau tay_reset tay0_reset lau_reset lauarr lausuf cinvrt conv1 
k     t  T
j     t  X
i     t  \
s  +t   t    
	t  +t   t    
t  +t   t      	integer 	double precision 	double complex  %  :;     .?:;@@
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  	$ >          Rt     plau    tay   tayd   taydd   tays   taysd   taysdd   ctay   ctayd   ctaydd 	  ctays 
  ctaysd   ctaysdd *  tay0   tay0d   tay0dd   tay0s   tay0sd   tay0sdd s  ctay0 F  ctay0d ,  ctay0dd &  ctay0s :  ctay0sd v  ctay0sdd   lau z  laud a  laudd   clau #!  lau2 %#  claud %  lau2d j'  claudd )  lau2dd $,  tay_reset /  tay_resetx 34  tay0_reset 8  tay0_resetx 3<  lau_reset *@  lau_resetx D  ctay_reset {H  ctay_resetx L  ctay0_reset P  ctay0_resetx T  clau_reset X  lau2_reset >]  clau_resetx a  lau2_resetx \f  lauarr pi  clauarr l  lau2arr o  lausuf /q  dcinvrt r  dconv1                4         	 plau_tay_           <         
 plau_tayd_          P          plau_taydd_         D        
 plau_tays_                   plau_taysd_                  plau_taysdd_                4         
 plau_ctay_          <          plau_ctayd_         P          plau_ctaydd_                Y         plau_ctays_                  plau_ctaysd_                         plau_ctaysdd_                        
 plau_tay0_                    plau_tay0d_                   plau_tay0dd_                          plau_tay0s_         %         plau_tay0sd_                         plau_tay0sdd_                         plau_ctay0_                   plau_ctay0d_                          plau_ctay0dd_                         plau_ctay0s_                *         plau_ctay0sd_                        plau_ctay0sdd_                      	 plau_lau_           b        
 plau_laud_                   plau_laudd_         {        
 plau_clau_                  
 plau_lau2_                   plau_claud_                  plau_lau2d_                  plau_claudd_                         plau_lau2dd_                          plau_tay_reset_                      plau_tay_resetx_                      plau_tay0_reset_                     plau_tay0_resetx_                     plau_lau_reset_             D         plau_lau_resetx_                      plau_ctay_reset_                     plau_ctay_resetx_                     plau_ctay0_reset_                    plau_ctay0_resetx_                    plau_clau_reset_                      plau_lau2_reset_                     plau_clau_resetx_                    plau_lau2_resetx_                    plau_lauarr_                7         plau_clauarr_               G         plau_lau2arr_                         plau_lausuf_                         plau_dcinvrt_                         plau_dconv1_ #      
    .  plau.f90     	         	        \ 	         	         	         	         	         	        ! 	         	         	         	        ! 	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	        ! 	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	        " 	         	         	         	         	         	        " 	         	         	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	        " 	         	         	         	         	         	        " 	         	         	         	         	         	         	         	        & 	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	         	         	        % 	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	         	         	        $ 	         	         	         	         	         	         	         	        ( 	         	         	        ) 	         	         	         	         	         	         	         	        ' 	         	         	        ) 	         	         	         	         	         	         	         	        ' 	         	         	        ) 	         	         	         	         	         	         	         	        ' 	         	         	        ) 	         	         	         	         	         	         	        ' 	         	         	        ) 	         	         	         	         	         	         	        ' 	         	         	        ( 	         	         	        ( 	         	         	         	         	         	         	        ) 	         	         	         	         	         	         	        4 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        4 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        4 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ( 	         	         	         	         	         	        , 	         	         	         	         	         	         	         	         	        ( 	         	         	         	         	         	                        ,                     sp                             x                     4       AC               <       AC               P       AC               D      AC                     AC                     AC               4       AC               <       AC               P       AC               Y      AC                     AC                     AC                      AC                      AC                      AC                      AC               %      AC                     AC                      AC                      AC                      AC                      AC               *      AC                     AC                     AC               b      AC                     AC               {      AC                     AC                     AC                     AC                     AC                     AC                      AC                     AC                      AC                     AC                      AC               D      AC                      AC                     AC                      AC                     AC                      AC                      AC                     AC                     AC                     AC               7      AC               G      AC                      AC                     AC                      AC        x                    4       AC   <           <       AC   \           P       AC   |           D      AC                    AC                    AC              4       AC              <       AC             P       AC   <          Y      AC   \                AC   |                AC                    AC                    AC                    AC                    AC             %      AC   <                AC   \                 AC   |                 AC                    AC                    AC             *      AC                   AC                   AC   <          b      AC   \                AC   |          {      AC                   AC                   AC                   AC                   AC                   AC   <                 AC   \                AC   |                 AC                   AC                    AC             D      AC                    AC                   AC   <                 AC   \                AC   |                 AC                    AC                   AC                   AC                   AC             7      AC   <          G      AC   \                 AC   |                AC                    AC PGF90 12.8-0  .                                                                                                                                         	                      
                 
                            D                                     !                     )                     9                     A                     R                     Z      4              j                      r                     z                          8                     (                     0                     y	                    @                     	                    D                     	                    H                     P
                   P               
                        `               $     X               -                   ?     x               H     h               Q     p               Z                   m                    v                                                                                                                                                P                                       T                   X                                       \                   `                   r                                      d                                 '                   0     p              9                   B                   K     6              ]                   f     4              w                                           e                                                                                                `                                      d                   h                                      l                   p                                                    "     t              +                   4                   =                   F                   O                   X     b              j     @              s                   |     D                   H                                      L                   P                   &                   X                   )                   h                   `                   Z!                                      p                   x                   %              +                   4                   =                   F     ;'              U                   ^                    g     (              p     *                   0                   p                   x                   /                                                                            2                                                                            4                                       `                   h                   8              .     p              7                   @                   I     |<              Z                   c                    l                   u     B                                      P                   X                   G                   `                   H                                                         p                   TJ                                                                                          '                   0                   9                    B                   K     BK              a                   j                   s                   |                                                                                                                        p                   `M                                      6N                                                                            P              !                   *     "Q              @                   I                   R                   [     S              r     `              {                         d                   h                                      l                   p                   x                   T                                                                                                                                      	                   	                   	              "                   +     <V              C     	              L     &W              b      	              k     X                   @	                   H	                   0	                   Z                   `	                   h	                   P	                   ]                   	                   	                   	               	     p	              		     	              	     	              	     	              $	     	              -	     b              ?	     	              H	     	              Q	     	              Z	     	              c	     	              l	     	              u	     	              ~	     g              	     	              	     	              	     
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              	     0
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_auto_dealloc plau_clauarr_ __mth_i_cdabs plau_lau2arr_ plau_lausuf_ plau_dcinvrt_ plau_dconv1_ __c_mcopy8 __c_mzero8 pfft_ pietc_ pkind_ pgf90_ptr_alloc04 pgf90_dealloc03 pfft_infftln_ pfft_iget2357bd_ pfft_iget23457bd_ pfft_srumble_ pfft_drumble_ pfft_sfftco_ pfft_dfftco_ pfft_sfftcop_ pfft_dfftcop_ pfft_zcfft_ pfft_sdfft_ pfft_scfft_ pfft_ddfft_ pfft_dcfft_ pfft_sdfftp_ pfft_ddfftp_ pfft_scfftp_ pfft_dcfftp_ pfft_sgfft_ pfft_dgfft_ pfft_scsft_ pfft_dcsft_ pfft_sdsft_ pfft_ddsft_ pfft_sdsfe_ pfft_ddsfe_ pfft_shsfe_ pfft_dhsfe_ pfft_srfft_ pfft_drfft_ pfft_srfftp_ pfft_drfftp_ pfft_shfft_ pfft_dhfft_ pfft_shfftp_ pfft_dhfftp_ pfft_sfftcnv_ pfft_dfftcnv_ pfft_sfftcnvp_ pfft_dfftcnvp_ pfft_sfconv_ pfft_dfconv_ pghpf_function_exit pghpf_function_entry __pgdbg_stub pgf90_compiled 40)       
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                                                      ?            0      G                                                r                                    6                  @                  4                  @                  e      ,            p      4                                                       `                  h            b      H            p      P            &      @            0      H            )      V            0      ^            Z!                  `!                  %                   %                  ;'                  @'                  *      y            *                  /                  /                  2      9!            2      A!            4      =#            4      E#            8      &%            8      .%            |<      '            <      '            B      )             B      )            G      D,             H      L,            H      0            H      0            TJ      U4            `J      ]4            BK      &8            PK      .8            `M      S<            pM      [<            6N      L@            @N      T@            P      D            P      D            "Q      H            0Q      H            S      L             S      L            T      P             T      P            <V      U            @V      
U            &W      Y            0W      Y            X      b]             X      j]            Z      a            Z      a            ]      vf            ]      ~f            b      i            b      i            g      l             h      l            Gm      o            Pm      o            m      Kq            m      Sq            o      s            o      s            sp             
                                                          @                     `                                                                                                                        0         	          P         
          x                                                                                               (                   P                   x                                                                                               8                   `                                                                                                                                          @                   h                             !                   #                   $                   %          0         &          X         (                   )                   *                   +                   ,                    -          H         .          p         /                   0                   1                   6                   8          8         9          `         :                   ;          +                     6             (       D             B       R             l       `                    n                    |                                                                                          2                   `                   i                                                                           c                        $                  2                  @            C      N            L      \                  j            C      x                                                w	                  	                  	                  	                  	                   
                  N
                  |
                                     w                         .                  <                  J                  X            r      f                   t                                                                                                                         6                                                      L                                     H                        *                  8            p      F                  T            4      b            \      p                  ~            2                  `                  i                                                                        c                                                            
                                    &                  4                  B                  P            8      ^                  l                  z            `                                    $                  L                                    '                  P                  Y                  x                                                       X!      "            !      0            !      >            !      L            !      Z            "      h            "      v            p#                  %                  B%                  z%                  %                   &                  &                  &                  &                  5'                  f'                  '                  '      ,            (      :            4)      H            p)      V            )      d            *      r            *                  +                  _+                   ,                  #-                  -                  `.                  {/                  /                  /                  0                  0                  %1      (            %1      6            1      D            2      R            62      `            n2      n            2      |            03                  3                  3                   4                  4                  4                  5                  b5                   6                  6                  7                  7      $            8      2            8      @            8      N            29      \            9      j            :      x            :                  p;                  v<                  <                  <                  2=                   >                  #?                  ?                  p@      	            	B      	            SB       	            B      .	            B      <	            C      J	            D      X	            E      f	            @F      t	            G      	            H      	            `H      	            H      	            H      	            H      	            I      	            0I      	            pI      	            I       
             J      
            RJ      
            |J      *
             K      8
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            pK      T
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            N      
             O      
            0O                  O      &             P      4            PP      B            ~P      P            P      ^            P      l             Q      z            PQ                  Q                  Q                  Q                  R                  R                  S                  <S                  S                  T                  @T                  T      "            U      0            0U      >            U      L            V      Z            :V      h            fV      v            V                   W                  VW                  W                  X                  FX                  X                   Y                  0Y                  PZ                  Z                  Z                  [      ,            [      :            [      H            [      V            ]      d            `]      r            ]                  ^                  _                  p_                  f`                  `                  `                  0a                  Pa                  a                  a                  a                  a      (             b      6            Pb      D            b      R            c      `            @d      n            d      |            e                  e                  0f                  pf                  f                  f                  f                  f                  	g                  @g                  g                  g      $            h      2            i      @             j      N            j      \            Kk      j            k      x            k                  k                  l                  0l                  <l                  Yl                  l                  l                  "m                  jm                  m                  m                   m      .            m      <            m      J            kn      X            n      f            n      t             o                  Eo                  bo                  qo                  o                  o                  o                   p                   p                  @p                   `p                  qp                  sp             
                                          
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                          pM            
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                           P            
                           0Q      <      
              @             S      \      
              `             T      |      
                          @V            
                          0W            
                           X            
                          Z            
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              `            Pm      |      
                          m            
                          o                           @             P       `                                                     @                                      	                   	                    
      @            `
      `                                                0                                                       @                   @      @            p      `                                                 p                  0                  0                   `!                    %      @            @'      `            *                  /                  2                  4                  8                   <                    B      @             H      `            H                  `J                  PK                  pM                  @N                   P                   0Q      @             S      `             T                  @V                  0W                   X                  Z                   ]                   b      @             h      `            Pm                  m                  o       .symtab .strtab .shstrtab .rela.text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.pgi_trace .rela.debug_line .rela.debug_aranges .rela.debug_frame .rela.eh_frame .comment .IPDINFO .IPEINFO    G X#PGI V26 plau
8 plau.f90 S582 0
07/30/2020  19:44:04
use pkind private
enduse
D 56 21 9 1 3 21 0 0 1 0 0
 0 20 3 3 21 21
D 59 21 9 1 3 23 0 0 1 0 0
 0 22 3 3 23 23
D 62 21 9 1 3 25 0 0 1 0 0
 0 24 3 3 25 25
D 65 21 9 1 3 27 0 0 1 0 0
 0 26 3 3 27 27
D 68 21 9 1 3 29 0 0 1 0 0
 0 28 3 3 29 29
D 71 21 9 1 3 31 0 0 1 0 0
 0 30 3 3 31 31
D 74 21 12 1 3 33 0 0 1 0 0
 0 32 3 3 33 33
D 77 21 12 1 3 35 0 0 1 0 0
 0 34 3 3 35 35
D 80 21 12 1 3 37 0 0 1 0 0
 0 36 3 3 37 37
D 83 21 12 1 3 39 0 0 1 0 0
 0 38 3 3 39 39
D 86 21 12 1 3 41 0 0 1 0 0
 0 40 3 3 41 41
D 89 21 12 1 3 43 0 0 1 0 0
 0 42 3 3 43 43
D 92 21 9 1 2 46 0 0 1 0 0
 2 44 3 2 45 46
D 95 21 9 1 2 49 0 0 1 0 0
 2 47 3 2 48 49
D 98 21 9 1 2 52 0 0 1 0 0
 2 50 3 2 51 52
D 101 21 9 1 2 55 0 0 1 0 0
 2 53 3 2 54 55
D 104 21 9 1 2 58 0 0 1 0 0
 2 56 3 2 57 58
D 107 21 9 1 2 61 0 0 1 0 0
 2 59 3 2 60 61
D 110 21 12 1 2 64 0 0 1 0 0
 2 62 3 2 63 64
D 113 21 12 1 2 67 0 0 1 0 0
 2 65 3 2 66 67
D 116 21 12 1 2 70 0 0 1 0 0
 2 68 3 2 69 70
D 119 21 12 1 2 73 0 0 1 0 0
 2 71 3 2 72 73
D 122 21 12 1 2 76 0 0 1 0 0
 2 74 3 2 75 76
D 125 21 12 1 2 79 0 0 1 0 0
 2 77 3 2 78 79
D 128 21 9 1 80 85 0 0 1 0 0
 81 82 3 83 84 85
D 131 21 9 1 86 91 0 0 1 0 0
 87 88 3 89 90 91
D 134 21 9 1 92 97 0 0 1 0 0
 93 94 3 95 96 97
D 137 21 12 1 98 103 0 0 1 0 0
 99 100 3 101 102 103
D 140 21 9 1 104 109 0 0 1 0 0
 105 106 3 107 108 109
D 143 21 9 1 104 109 0 0 1 0 0
 105 106 3 107 108 109
D 146 21 12 1 110 115 0 0 1 0 0
 111 112 3 113 114 115
D 149 21 9 1 116 121 0 0 1 0 0
 117 118 3 119 120 121
D 152 21 9 1 116 121 0 0 1 0 0
 117 118 3 119 120 121
D 155 21 12 1 122 127 0 0 1 0 0
 123 124 3 125 126 127
D 158 21 9 1 128 133 0 0 1 0 0
 129 130 3 131 132 133
D 161 21 9 1 128 133 0 0 1 0 0
 129 130 3 131 132 133
D 164 21 12 1 2 137 0 0 1 0 0
 2 135 3 2 136 137
D 167 21 9 1 3 139 0 0 1 0 0
 3 138 3 3 139 139
D 170 21 12 1 2 143 0 0 1 0 0
 2 141 3 2 142 143
D 173 21 9 1 3 145 0 0 1 0 0
 3 144 3 3 145 145
D 176 21 12 1 2 149 0 0 1 0 0
 2 147 3 2 148 149
D 179 21 9 1 2 152 0 0 1 0 0
 2 150 3 2 151 152
D 182 21 12 1 2 156 0 0 1 0 0
 2 154 3 2 155 156
D 185 21 9 1 2 159 0 0 1 0 0
 2 157 3 2 158 159
D 188 21 12 1 2 163 0 0 1 0 0
 2 161 3 2 162 163
D 191 21 9 1 164 169 0 0 1 0 0
 165 166 3 167 168 169
D 194 21 12 1 2 173 0 0 1 0 0
 2 171 3 2 172 173
D 197 21 9 1 174 179 0 0 1 0 0
 175 176 3 177 178 179
D 200 21 12 1 2 183 0 0 1 0 0
 2 181 3 2 182 183
D 203 21 12 1 3 185 0 0 1 0 0
 3 184 3 3 185 185
D 206 21 12 1 2 189 0 0 1 0 0
 2 187 3 2 188 189
D 209 21 12 1 3 191 0 0 1 0 0
 3 190 3 3 191 191
D 212 21 12 1 2 195 0 0 1 0 0
 2 193 3 2 194 195
D 215 21 12 1 2 198 0 0 1 0 0
 2 196 3 2 197 198
D 218 21 12 1 2 202 0 0 1 0 0
 2 200 3 2 201 202
D 221 21 12 1 2 205 0 0 1 0 0
 2 203 3 2 204 205
D 224 21 12 1 2 209 0 0 1 0 0
 2 207 3 2 208 209
D 227 21 12 1 210 215 0 0 1 0 0
 211 212 3 213 214 215
D 230 21 12 1 2 219 0 0 1 0 0
 2 217 3 2 218 219
D 233 21 9 1 220 225 0 0 1 0 0
 221 222 3 223 224 225
D 236 21 9 1 220 225 0 0 1 0 0
 221 222 3 223 224 225
D 239 21 12 1 2 229 0 0 1 0 0
 2 227 3 2 228 229
D 242 21 12 1 230 235 0 0 1 0 0
 231 232 3 233 234 235
D 245 21 12 1 2 239 0 0 1 0 0
 2 237 3 2 238 239
D 248 21 9 1 240 245 0 0 1 0 0
 241 242 3 243 244 245
D 251 21 9 1 240 245 0 0 1 0 0
 241 242 3 243 244 245
D 254 21 9 1 246 251 0 0 1 0 0
 247 248 3 249 250 251
D 257 21 9 1 246 251 0 0 1 0 0
 247 248 3 249 250 251
D 260 21 12 1 252 257 0 0 1 0 0
 253 254 3 255 256 257
D 263 21 9 1 252 257 0 0 1 0 0
 253 254 3 255 256 257
D 266 21 9 1 258 263 0 0 1 0 0
 259 260 3 261 262 263
D 269 21 9 1 258 263 0 0 1 0 0
 259 260 3 261 262 263
D 272 21 9 1 258 263 0 0 1 0 0
 259 260 3 261 262 263
D 275 21 9 1 264 269 0 0 1 0 0
 265 266 3 267 268 269
D 278 21 9 1 3 271 0 0 1 0 0
 0 270 3 3 271 271
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                 u                      3                                  p                                                                           ;     D                                                        (                                                L     0                                                         0                                                 M                                                             	                                               S                                                                                                             Z                                                                                                                  Z     "                          	                      0}                                                             (G                                                  <                                    pmat2.o/        1596138253  794   8033  100644  227824    `
ELF          >                    r         @     @          UHHP  HLLLLH}HuHUHMLELMAǋȉE؉ЉEHcHUH}1        HEIcHEH}1        IIcHEH}1        IHcHEH}1        IHcHEH}1        HHcEHEH}1        HEǅ<   ǅ@   ǅD       M9Lȉlǅh   ǅx   ME   MǅH   ډTX\PLǅ8#   ǅ   ǅ   ǅ   $ǅ    ǅ0   ǅ    ǅ#   HEQHuE~OIcH       HU   f.     HUT\BT0BL HH9|ۃ ~VHcH       HU   fffff.     HUT\BT(LHH9|Hc1H}    } ~HcuH}    HE~=    HcUHcEHkHHuHHHfD   HɅ HE   ?DIA   Ep  HE)HcH   HEIcL   LEHcMA   I)HcEHHcHHNLEIJ<H}HcHHHHMHE؋~HLHuDDHHʅE~8HMȸ   ffffff.     BD BYD0BD HH9|f~)LHEHuff.     DDHHʅ탽 ~0HM   ff.     DBYD(DHH9|AIHAEH8HH}Hu    E~IcH}Hu     ~ HcHMHtHcH}    1H}    ǅ    1H    1L    1L    1L    1H}    ǅ8    LLLLHÐ      UHHP  HLLLLH}HuHUHMLELMAǋȉE؉ЉEHcHUH}1        HEIcHEH}1        IIcHEH}1        IHcHEH}1        IHcHEH}1        HHcEHEH}1        HEǅ<   ǅ@   ǅD       M9Lȉlǅh   ǅx   ME   MǅH   ډTX\PLǅ8#   ǅ   ǅ   ǅ   $ǅ    ǅ0   ǅ    ǅ#   HEQHuE~OIcH       HU   f.     HUT\BT0BL HH9|ۃ ~VHcH       HU   fffff.     HUT\BT(LHH9|Hc1H}    } ~HcuH}    HE~=    HcUHcEHkHHuHHHfD   HɅ H      ?HMHDJA   Ey  HE)HcH   HEIcL   LEHcUA   I)HcEHHcHHNLEJ<H}HcHHHHUHEؐ~)HLHufff.     LLHHʅE~8HMȸ   ffffff.     BD BYD0BD HH9|f~)LHEHuff.     LLHHʅ탽 ~0HM   ff.     DBYD(DHH9|AIHAEH8HH}Hu    E~IcH}Hu     ~ HcHMHtHcH}    1H}    ǅ    1H    1L    1L    1L    1H}    ǅ8    LLLLHÐx       UHHpH]LeLmLuL}H}HuHUHMLELMAP4A@0A@EEi4Ey0AEyHuN4Dv0ADvHEX4D`0AD`    9Luĉ9L9t    %           D9AL͉Mȉ9L9t    %       HIcHMHH$H}HuLcELMKIcHMHMcL]OA        HL}LuLmLeH]f fff.     UHH@  HLLLLH}HuHUHMLELMAǋȉEЉЉUHcHUH}1        HEIcHEH}1        IIcHEH}1        IHcHEH}1        IHcHEH}1        HHcEHEH}1        HEǅD   ǅH   ǅL       M9Lȉtǅp   E   ME   MǅP   ډ\`dXTǅ@#   ǅ   ǅ    ǅ   ,ǅ(   ǅ8   ǅ   ǅ#   HEȋQHuME~EIcH       HU   HUT\BT0BL HH9|ۃ ~VHcH       HU   fffff.     HUT\BT(LHH9|Hcu1H}    } ~HcuH}    HEȋ~@    HcUHcHkHHuHHHfD   HɅ HE   ?DEAA   E   HEDIcH   HUHc   H)Lc]II<H}DE~;AAWfn[HLLff.     Y	HHʅE~2HMظ   f     BD BYD0BD HH9|fAHAEsDUEBA   E   A)AHcH   HUHc   H)Lc]IHcLHH<H}L]HHHHHUD҅~#HHEHuD  DDHHʅ탽 ~0HM   ff.     DBYD(DHH9|AHAEH@HH}Hu    E~IcH}Hu     ~ HcHMHtHcH}    1H}    ǅ    1H    1L    1L    1L    1H}    ǅ@    LLLLHÐ UHH@  HLLLLH}HuHUHMLELMAǋȉEЉЉUHcHUH}1        HEIcHEH}1        IIcHEH}1        IHcHEH}1        IHcHEH}1        HHcEHEH}1        HEǅD   ǅH   ǅL       M9Lȉtǅp   E   ME   MǅP   ډ\`dXTǅ@#   ǅ   ǅ    ǅ   ,ǅ(   ǅ8   ǅ   ǅ#   HEȋQHuME~EIcH       HU   HUT\BT0BL HH9|ۃ ~VHcH       HU   fffff.     HUT\BT(LHH9|Hcu1H}    } ~HcuH}    HEȋ~@    HcUHcHkHHuHHHfD   HɅ H      ?HMHDEAA   E   HEDIcH   HULc]Hc   H)HJ<H}IDE~0AAfnHLLfY	HHʅE~2HMظ   f     BD0BYD BD HH9|fAHAEDUEBA   E   A)AHcH   HUHc   H)Lc]IHcLHH<H}L]HHHHHUD҅~&HHEHu     LLHHʅ탽 ~0HM   ff.     DBYD(DHH9|AHAEH@HH}Hu    E~IcH}Hu     ~ HcHMHtHcH}    1H}    ǅ    1H    1L    1L    1L    1H}    ǅ@    LLLLHÐx  UHHpH]LeLmLuL}H}HuHUHMLELMAP4A@0A@EEi4Ey0AEyHuN4Dv0ADvHEX4D`0AD`    9Luĉ9L9t    %           D9AL͉Mȉ9L9t    %       HIcHMHH$H}HuLcELMKIcHMHMcL]OA        HL}LuLmLeH]f fff.     UHH@  HLLLLH}HuHUHMLELMAǋȉEЉЉUHcHUH}1        HEIcHEH}1        IIcHEH}1        IHcHEH}1        IHcHEH}1        HHcEHEH}1        HEǅD   ǅH   ǅL       M9Lȉtǅp   E   ME   MǅP   ډ\`dXTǅ@#   ǅ   ǅ    ǅ   ,ǅ(   ǅ8   ǅ   ǅ#   HEȋQHuME~EIcH       HU   HUT\BT0BL HH9|ۃ ~VHcH       HU   fffff.     HUT\BT(LHH9|Hcu1H}    } ~HcuH}    HEȋ~@    HcUHcHkHHuHHHfD   HɅ HE   ?DEAA   E   HEDIcH   HULc]Hc   H)HJ<H}IDE~NDȍHWfn[ɃWfn[HLL     YYHHʅ E~+HMظ   fBD0BYD BD HH9|fAHAEgDUEBA   E   A)AHcH   HUHc   H)Lc]IHcLHH<H}L]HHHHHUD҅~#HHEHuD  DDHHʅ탽 ~0HM   ff.     DBYD(DHH9|AHAEH@HH}Hu    E~IcH}Hu     ~ HcHMHtHcH}    1H}    ǅ    1H    1L    1L    1L    1H}    ǅ@    LLLLHÐ UHH@  HLLLLH}HuHUHMLELMAǋȉEЉЉUHcHUH}1        HEIcHEH}1        IIcHEH}1        IHcHEH}1        IHcHEH}1        HHcEHEH}1        HEǅD   ǅH   ǅL       M9Lȉtǅp   E   ME   MǅP   ډ\`dXTǅ@#   ǅ   ǅ    ǅ   ,ǅ(   ǅ8   ǅ   ǅ#   HEȋQHuME~EIcH       HU   HUT\BT0BL HH9|ۃ ~VHcH       HU   fffff.     HUT\BT(LHH9|Hcu1H}    } ~HcuH}    HEȋ~@    HcUHcHkHHuHHHfD   HɅ H      ?HMHDEAA   E   HEDIcH   HUHc   H)Lc]II<H} DE~HDȍHfnɃfnHLLfD  YYHHʅ E~+HMظ   fBD BYD0BD HH9|fAHAEmDUEBA   E   A)AHcH   HUHc   H)Lc]IHcLHH<H}L]HHHHHUD҅~#HHEHuD  LLHHʅ탽 ~0HM   ff.     DBYD(DHH9|AHAEH@HH}Hu    E~IcH}Hu     ~ HcHMHtHcH}    1H}    ǅ    1H    1L    1L    1L    1H}    ǅ@    LLLLHÐx  UHHpH]LeLmLuL}H}HuHUHMLELMAP4A@0A@EEi4Ey0AEyHuN4Dv0ADvHEX4D`0AD`    9Luĉ9L9t    &           D9AL͉Mȉ9L9t    &       HIcHMHH$H}HuLcELMKIcHMHMcL]OA        HL}LuLmLeH]fA  fff.     UHH`H]LeLmLuL}H}HuHUHMLEE̋
MHED(A   E~THED8HcM   H)LcuLHkHH]I DD9AO~HcH    AL)AEHED DHM+HUD*A)E~jA)D9HcHLcuIHcEHkHEHEfD     D9ALD)ƅ~HcHHEH<Hc    LAAEfL}LuLmLeH]fA  @ UHH`H]LeLmLuL}H}HuHUHMLEE̋
MHED(A   E~THED8HcM   H)LcuLHkHH]I DD9AO~HcH    AL)AEHED DHM+HUD*A)E~jA)D9HcHLcuIHcEHkHEHEfD     D9ALD)ƅ~HcHHEH<Hc    LAAEfL}LuLmLeH]f+  @ UHH]H}HuHUHMLEDADAHE؋8   ~fHED    IcHkLcLHkHHEHHID9O΅~HD  @ HɅL)υfHE0HM+H}?)DB~s)D    HcHLcIIcH)HIA   D9LD)Dم~#HHHHE @ HɅALυH]]Ð9  @ UHHpH]LeLmLuL}H}HuHUHMLEHEЋ0H}7LEA;0~"1       HMHU    HUHMHEȋE1   E1HED0EAEEHuD>AHED0    LcMkHcHHMMcLMLUHMDD)D9~jDD~KHcHULHULLEffffff.     9~ 	X

LL)υAAII˅L}LuLmLeH]Ð9  fff.     UHHpH]LeLmLuL}H}HuHUHMLEHEЋ0H}7LEA;0~"1       HMHU    HUHMHEȋE1   E1HED0EAEEHuD>AHED0    LcMkHcHHMMcLMLUHMDD)D9|jDD~KHcHULHULLEffffff.     9| 
\	
LL)υAAII˅L}LuLmLeH]ÐQ  fff.     UHH   H]LeLmLuL}H}HuHUHMLELMA   D+A)ȋ++AHED(HUD*HuD+.>LMA9+:AHEDE)A9~!1       HMLE    LEHM1HE؃8    D8AE1EE)A   E)HED(E)DD)U    LcMkIcHHEMcLMLUHEDD)D9}_DE~DDEHcHuLHuLH}D  9}X
H)HD9AIID9L}LuLmLeH]Q  UHH   H]LeLmLuL}H}HuHUHMLELMA   D+A)ȋ++AHED(HUD*HuD+.>LMA9+:AHEDE)A9~!1       HMLE    LEHM1HE؃8    D8AE1EE)A   E)HED(E)DD)U    LcMkIcHHEMcLMLUHEDD)D9_DE~DDEHcHuLHuLH}D  9\
H)HD9AIID9L}LuLmLeH]O  UHH   H8L0L(L LHpHxHUHMHp2lǅ\     Hx:ǉ`LEEADdǅh   DHcHMH   HH)HHLLELEHH}HuIMkILMH)HHUHkHEHED`9O;dOdXDhHMHUT.    uszq1        	       1            @       HH$    1    1        E1E1    H1    111        ^THEHMD)ÉTDL  ǅPDXE)1E1\D)HHEMcLHML<N,HUHUHuHuH}H}AYAHD+PHHEH H$    HD$    HD$    HD$    H}LE1        1E1EM    H MED)ƅ~HHcHHkLHUHMLH}    Y\HHH΅D)~2LHcHHkLHEHu     89HHʅ11Huк    1E1M    MHE    LHEIAHMIPITT X+\~%HEHU      Y HɅ닅h\`dhHEHEll LL L(L0H8 R  @ UHH   H8L0L(L LHhHpHxHMHh2dǅT     Hp:ǉXLxEAD\ǅ`   @HcHMH   HH)HHLLELEHH}HuIMkILMH)HHUHkHEHE@X9O;\O\PD`HMHUEf.    uszq1        	       1            @       HH$    1    1        E1E1    H1    111        ^MHEHMD)É]DH  ǅLDPE)1E1TD)HHEMcLHML<N,HUHUHuHuH}H}AYADD+LHHEH H$    HD$    HD$    HD$    H}LE1        1E1EM    H MED)ƅ~IHcDHkLHUHMLH}     Y\HHH΅D)~4LHcDHkLHEHu     H8H9HHʅ11HuȺ    1E1M    MHE    HHEIAHMILIM} P+T~)HEHUfff.      Y HɅ닅`TX\`HEHEdd LL L(L0H8 6  @ UHH   H]LeLmLuL}H}HuHU؋HUȋ2uA     HUЋ:ǉ}E   uHcHMHHkHULzIHHUA   I)IHHHuHkHHM];]O]DuAE.    uszq1        	       1            ?       HH$    1    1        E1E1    H1    111        ^MAAE)ADE   A   DD)HHEMcLHMLNLeMA(YADE~;LLLHufffff.     Y\HHʅMAMAEDeEEIMă} fL}LuLmLeH]f6  @ UHH   H]LeLmLuL}H}HuHUЋHU2uA     HUȋ:ǉ}E   uHcHMHHkHULzIHHUA   I)IHHHuHkHHM];]O]DuAEf.    uszq1        	       1            A       HH$    1    1        E1E1    H1    111        ^MAAE)ADE   A   DD)HHEMcLHMLNLeM Af(YADE~6LLLHuf     Y\HHʅMAMAEDeEEIM} fL}LuLmLeH]f|  @ UHH`H]LeLmLuL}H}HuHUHMËAAD}D*DmDAAẢAUD)HHEH}1        IE)AEEE   LcIMcMHc}HkLIFHHMHcHIcH)L]IcIH4HMHHΉڅ~#HHf     DDHHʅALL)AEH}HuHUL    EDEA)AAE   LcIHIIcHkHHMHHHUHc2HHcEH)L]IcIH4IVH։څ~#HHf     DDHHʅALL)AE1L    L}LuLmLeH] |  @ UHH`H]LeLmLuL}H}HuHUHMËAAD}D*DmDAAẢAUD)HHEH}1        IE)AEEE   LcIMcMHc}HkLIFHHMHcHIcH)L]IcIH4HMHHΉڅ~#HHf     LLHHʅALL)AEH}HuHUL    EDEA)AAE   LcIHIIcHkHHMHHHUHc2HHcEH)L]IcIH4IVH։څ~#HHf     LLHHʅALL)AE1L    L}LuLmLeH] k  @ UHH  HLL LLHHHPHXH`LhLM׋	HH1DA     HPD	EQD4LXAÉ8   AE)D<ǅ@   L`EDLhAˉ0H   II)ILUHcHHH}HxLMK
H]HcII)AMcLOLULUH}HHkHHUH)HHuHkILMfDD4E9EOD;8DO8   ;<L<D@HE ,.    u!z1    /   Lp    Lp    ^,DD)D))~-HcH]H]H]HHU Y HɅDA)AD,$E  ǅ(A)1E1D)HcHxHcHHuL<L,H}H}LMLMD)HHEHEHEHEfA D+(HHEH H$    HD$    HD$    HD$    H}LE1        1E1EM    H MED)ƅ~BHc HkLHUHMLH}Y\HHH΅D)~2LHc HkLHEHu     89HHʅ11HuȺ    1E1M    MHE    $HEIAHMI(I,, HE   ?0~!HEHU@  Y HɅD@48<@HEHEHEDD LLL LHÐk  UHH  HLL LLH@HHHPHXL`LM׋	H@1<A     HHD	EQD,LPAÉ0   AE)D4ǅ8   LXEDL`Aˉ(H   II)ILUHcHHH}HpLMK
H]HcII)AMcLOLULUH}HHkHHUH)HHuHkILxDD,E9EOD;0DO0   ;4L4D8HE Ef.    u!z1    1   Lh    Lh    ^MDD)D))~1HcH]H]H]HHUD   Y HɅDA)ADu؉ E  ǅ$A)1E1D)HcHpHcHHxL<L,H}H}LMLMD)HHEHEHEHEfAD+$HHEH H$    HD$    HD$    HD$    H}LE1        1E1EM    H MED)ƅ~BHcHkLHUHMLH}Y\HHH΅D)~4LHcHkLHEHu     H8H9HHʅ11Hu    1E1M    MHE     HEIAHMI$IM؃} H      ?HMH(~HEHU Y HɅD8,048HEHEHE<< LLL LHÐm  UHH   HL LLLH@HHHPHXL`LMAэzǋ	H@1<A     HHDEZD,HPD#AD0   AE)D4ǅ8   LXAAL`E"AD(H   II)IL]HcHHH}HpLUO$LeHcII)HcMcIINL]L]LMH}HHkHHUH)HHuHkILxDD,E9EOD;0DO0    49LD8HM$.    uz    /   Lh    Lh    ^$DD)D))~0HcH]H]H]HHU@  Y HɅDA)AD$E  ǅ A)1E1D)HcHpHcHHxL<L,H}H}LMLMD)HHEHEHEHEAD+ HHEH H$    HD$    HD$    HD$    H}LE1        1E1EM    H MED)ƅ~AHcHkLHUHMLH}Y\HHH΅D)~2LHcHkLHEHu     89HHʅ11HuȺ    1E1M    MHE    HEIAHMI I$$ HE   ?(~!HEHU@  Y HɅD8,048HEHEHE<< LLLL HÐ  UHH   HL LLLH8H@HHHPLXLMHEPX׋6D@HA)AP0PLM AAXƋ	EAHA)AEQ0ADAAH8D	D4A   E,  H@DEZD$HHD#AD(   AE)D,ǅ0   DLPAALXE"AD HcLJILMHcHHH}HhLUO\L]HHHcHcHHLL]IMLMHuH}HHkHHEA   I)ILxItHpDD$E9EOD;(DO(    ,9LD0HMEf.    uz    1   L`    L`    ^MDD)D))~?HcH]H]HEHHHHUfff.      Y HɅDA)ADu؉E  ǅA)1E1D)HcHhHcHHpL<L,HxH}LMLMD)HHEHEHMHHHEAD+HHEH H$    HD$    HD$    HD$    H}LE1        1E1EM    H MED)ƅ~JHcHkLHUHMLH}f     Y\HHH΅D)~4LHcHkLHEHu     H8H9HHʅ11Hu    1E1M    MHE    HEIAHMIIM؃} H      ?HMH ~HEHU Y HɅD0$(,0HEHEHE44 LLLL HÐ=  UHH]LeLmLuL}H}HuHUHMLEEЋMHED   E   HMD	AA   Eջ   Lc}L]I   LceMkLeA   M)IHMDDD9AO)~CD)HIHILLfff.     	Y\HHʅAY<HEDDAAHHIAEsHEύQ   AA)AHED+LceHcHuLD   L)HLc]MkL]A    D9AL)ʅ~JHcIHHIHuHDHffff.     	Y\HHʅIAD9L}LuLmLeH]]f=  @ UHH]LeLmLuL}H}HuHUHMLEEЋMHED   E   HMD	AA   Eջ   Lc}L]I   LceMkLeA   M)IHMDDD9AO)~CD)HIHILLfff.     	Y\HHʅAY<HEDDAAHHIAEsHEύQ   AA)AHED+LceHcHuLD   L)HLc]MkL]A    D9AL)ʅ~JHcIHHIHuHDHffff.     	Y\HHʅIAD9L}LuLmLeH]]f9  @ UHH]LeLmLuL}H}HuHUHME܋MHED   E   HMD	AA   Eջ   Lc}L]I   LceMkLeA   M)IHMDDD9AO)~7D)HIHILL	Y\HHʅAY<HEDDAAHHIAE HEύQ   AA)AHED+HcHcuII)ILceIHELDLA    D9AL)~P)HcILHMHHuHDHffffff.     	Y\HHʅIIAD9L}LuLmLeH]] 9  UHH]LeLmLuL}H}HuHUHME܋MHED   E   HMD	AA   Eջ   Lc}L]I   LceMkLeA   M)IHMDDD9AO)~7D)HIHILL	Y\HHʅAY<HEDDAAHHIAE HEύQ   AA)AHED+HcHcuII)ILceIHELDLA    D9AL)~P)HcILHMHHuHDHffffff.     	Y\HHʅIIAD9L}LuLmLeH]] P  UHHH]LeLmLuLxH}HuHUHMLELMEUDEHED(A   E*  HED AĻ   DmHcMHMHcU   H)HL4LuHMHcuHkHuHuHkHUHUDME9EOE)AE~lIcHMH<DE~NDD)HHEIcHHuHEHL}I Y\HɅAAEDE~2IcHULHUf.     YHɅAAIAE, HE؋AڍK   )ȉEHU+LcmMLcuMkLuILceMkLeA   A9DLDAE)E~\HI<DE~CDD)HIIcHALLIY\HɅAAEAD;UzLxLuLmLeH]ÐR       UHHH]LeLmLuLxH}HuHUHMLELMEU	AMHED0A   E8  HED AA   DuIcHHKHMHcEHEHcUHkL,HuHNIHcEHkHEHEHHuDEE9EOE)DE~sIcHHuE~YHUD)HHEHcHL}A   HHMfff.     Y\HH9|AEDE~4IcHULffffff.     YHɅEAAIAE#fHEDEAK   D)ȉEHUD+McN<   LcuILcmMkLmHc]HkH]   D9ALDAA)E~`HcIHE~GLD)HIHcHAD    IHY\HH9|AEAAD;MvLxLuLmLeH]Ð=       UHH]LeLmLuL}H}HuHUHMLEEԋMHE      HMDAA   AHcUA   I)ILcuIMHMMLUI   HMDDD9AO)~CD)HcILHMLLf     	Y\HHʅAYHEDDAAIIHI˅qHEύQ   AA)AHED+HcHcuII)ILceIHELDLA    D9AL)~M)HcILHMHHuHDHfff.     	Y\HHʅIIAD9L}LuLmLeH]] T  UHHH]LeLmLxLpH}HuHUHMLELMEDHMEHED0A   E6  HED(AŻ   DuHcMHHMHcE   H)H4HuHuHc}HkH}H}HMHkHEHEDEE9EOE)AE~tIcHMH<HUL$DE~NDʉD)HHEAHEHHcL}I    Y\HɅAAEDE~2IcHUHEHUf     YHɅAAHEAE#fHEЋAڍK   )ȉEHU+Lc}IHcuHkHuHuMLcmMkLmA   A9DLDAE)E~hHI| HML$DE~FDʉD)HIALHHcIT @ Y\HɅAAEAD;UnLpLxLmLeH]fR  @ UHHH]LeLmLuLxH}HuHUHMLELMAMEMHED8A   E(  HED(AA   D}IcHHKHMHcEHHEHcUHkL4HMHqIHcEHkHEHEHHM}D9AOD)E؅~pIcHHHuHML$E~KHUDD)HHEA   HcHHMfY\HH9|AυDE~%IcHULYHɅEAAIAE7fHEЋAٍK   )ȉEHU+McN<   LcuIIHcEHkHEHELceMkLeA   A9DLDȉD)ǅ~lHHILHMLE~JLDD)HIA   HcIL@ Y\HH9|AυAD;MlLxLuLmLeH] =       UHH]LeLmLuL}H}HuHUHMLEEЋMHED   E   HMD	A   Eܻ   Lc}LUIA   A   M)ILcmMkLmHMADDD9AO)~B)HIHIL LLff.     	Y\HHʅ߉AHIIAEHEύQ   AA)AHED+LceHcHuLD   L)HLc]MkL]A    D9AL)ʅ~@HcIHHIHuHDH 	Y\HHʅIAD9L}LuLmLeH]]fH  @ UHH]LeLmLuL}H}HuHUHMLELMEUEHED(A   E   HED AA   DmLc}L}HcMHkHMHMILcuMkLuDME9EOE)EE~kIcI<م~SDD)HHEIcHHuLHIffff.     Y\HɅAAEEAAAEjHEDEAK   D)ȉEHUD+LcmMLcuMkLuILceMkLeA   E9ELDAE)E~hHI<م~QDD)HIIcHALLIffffff.     Y\HɅAAEAAD;UmL}LuLmLeH]] K       UHH]LeLmLuL}H}HuHUHMLELMEU	AMHED(A   E   HEA   DmMcJ   HMHcEHEIHcUHkHUHULceMkLeDEA9DOE)DE~jIcILE~QHUD)HHEHcHL}A   ILD  Y\HH9|AEEAAElfHEDEAK   D)ȉEHUD+McN<   LcuILcmMkLmHc]HkH]   D9ALDAA)E~`HcIHE~GLD)HIHcHAD    IHY\HH9|AEAAD;MvL}LuLmLeH]]>  fff.     UHH]LeLmLuL}H}HuHUHMLEED>ADAHE      HMDA¿   AIcA   I)ILcuILMIA   MHMADDD9AO)~:)HcILHMLL	Y\HHʅ߉AIII˅HEύQ   AA)AHED+HcIcII)ILceIHELDLA    D9AL)~G)HcILHMHHuHDHfD  	Y\HHʅIIAD9L}LuLmLeH]] P  UHHH]LeLmLuLxH}HuHUHMLELMEHMEHED0A   E   HED AA   DuHcMHHMHcEHkHEHEHMHcUHkHUHUDEE9EOE)EE~{IcHMH<HUL,م~WDʉD)HHEAD HEHHcL}Iffffff.     Y\HɅAAEEAAAEZHEDEAK   D)ȉEHUD+Lc}IHcuHkHuHuMLcmMkLmA   E9ELDAE)E~dHI| HML$م~DDʉD)HIALHHcIT fY\HɅAAEAAD;UqLxLuLmLeH]K       UHH]LeLmLuL}H}HuHUHMLELMAMEMHED0A   E   HED AA   DuMcJ   HMHcEHHEIHcUHkHUHULcmMkLm}D9AOD)E؅~uIcHILHMHE~RHUDD)HHE   HcILff.     Y\HH9|AυEAAAEbfHEЋAٍK   )ȉEHU+McN<   LcuIIHcEHkHEHELceMkLeA   A9DLDȉD)ǅ~lHHILHMLE~JLDD)HIA   HcIL@ Y\HH9|AυAD;MlL}LuLmLeH]]f  fff.     UHH0H}HuHUHMLEH}HuHUHM    H}HuHUHMLE    M  UHH   H(L LLLH}HuHUHMLEHU2HcHHigfffH DFAD)ǉ}E   M  E   E    HU:ω}LEEEL]EAD84Dډ<A;@DDH   H)HHuHcHHMHMD4D;mDOm1        	       1                   HH$    1    1        E1E1    HD8<E~@ 1߾       AE1    D+mADmD}E  EEMMLmD<D;uDLuDD@D;eDOeDD
  1        	       1                   HH$    1    1        E1E1    H1D       ǅL   ǅP   ǅT   D)    9LЉ|ǅx   E   ǅX   dhl`\ǅH#   HcHMH H$    HD$    HD$    HD$    H}LE        1E1    H D)~9HcdHMHHcHELHEHufD  89HHʅHH1H}    D)~AHcHMHLHMHHcdHHHHEHu89HHʅ11Hu    1E1    HE    ǅH    1    A  1        	       1                   HH$    1    1        E1E1    H1D       ǅL   ǅP   ǅT   D)    9LЉ|ǅx   E   ǅX   dhl`\ǅH#   HcHMH H$    HD$    HD$    HD$    H}LE        1E1    H D)~5HcdHMHHcHELHEHuf89HHʅHH1H}    D)~AHcHMHLHMHHcdHHHHEHu89HHʅ11Hu    1E1    HE    ǅH    1    A  1        	       1                   HH$    1    1        E1E1    H1D       ǅL   ǅP   ǅT   D)    9LЉ|ǅx   E   ǅX   dhl`\ǅH#   HcHMH H$    HD$    HD$    HD$    H}LE        1E1    H D)~5HcdHMHHcHELHEHuf89HHʅHH1H}    D)~AHcHMHLHMHHcdHHHHEHu89HHʅ11Hu    1E1    HE    ǅH    1    A  1        	       1                   HH$    1    1        E1E1    H1D       ǅL   ǅP   ǅT   D)    9LЉ|ǅx   E   ǅX   dhl`\ǅH#   HcHMH H$    HD$    HD$    HD$    H}LE        1E1    H D)~5HcdHMHHcHELHEHuf89HHʅHH1H}    D)~AHcHMHLHMHHcdHHHHEHu89HHʅ11Hu    1E1    HE    ǅH    1    A  1        	       1                   HH$    1    1        E1E1    H1D       ǅL   ǅP   ǅT   D)    9LЉ|ǅx   E   ǅX   dhl`\ǅH#   HcHMH H$    HD$    HD$    HD$    H}LE        1E1    H D)~5HcdHMHHcHELHEHuf89HHʅHH1H}    D)~AHcHMHLHMHHcdHHHHEHu89HHʅ11Hu    1E1    HE    ǅH    1    A  1        	       1                   HH$    1    1        E1E1    H1D       ǅL   ǅP   ǅT   D)    9LЉ|ǅx   E   ǅX   dhl`\ǅH#   HcHMH H$    HD$    HD$    HD$    H}LE        1E1    H D)~5HcdHMHHcHELHEHuf89HHʅHH1H}    A)ADE~PHcHMHLHMHcHcdHHHHEHufffff.     89HHʅ11Hu    1E1    HE    ǅH    1    AMMIM} L1        	       1    1            1    EEmmHEPM} )LLLL H(                ?               ?In tavco; sizes of a and xa different           In tavco; sizes of b and xb different                          ?               ?        In tdfco; sizes of a and xa different           In tdfco; sizes of b and xb different                          ?               ?        In tdfco2; sizes of a and xa different          In tdfco2; sizes of b and xb different                          In CAD1B; mah2 insufficient                     In CSB1B; mah2 insufficient                     In CAD2B; mah1 insufficient                     In CSB2B; mah1 insufficient         pmat2.f90   (" Failure in LDUB:"/" Matrix requires pivoting or is singular")                 ?                      pmat2.f90       (" Fails in LDUB_d:"/" Matrix requires pivoting or is singular")                                       ?        pmat2.f90               (" Fails in LDLTB:"/" Matrix requires pivoting or is singular")                      ?pmat2.f90           (" Fails in LDLTB_d:"/" Matrix requires pivoting or is singular")               .                                 ?      In L1UBB; zero element found in diagonal factor       ?                      In L1UBB_d; zero element found in diagonal factor                                           ?                In L1UEB; zero element found in diagonal factor       ?                      In L1UEB_D; zero element found in diagonal factor                                           ?        (7x,6(i2,10x))          (1x,i3,6(1x,e12.5))             (1x,i3,12x,5(1x,e12.5))         (1x,i3,24x,4(1x,e12.5))         (1x,i3,36x,3(1x,e12.5))         (1x,i3,48x,2(1x,e12.5))         (1x,i3,60x,1(1x,e12.5))         pmat2.f90                                                                                   01.01   n       pmat2.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pmat2 !avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb zero n          avco Kpmat2_avco_                 Vna   n  @nb   n  	za   k  
zb     z0   n  a     hb     avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb inv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt  dinvmt !sinvmt  ldum "sldum #dldum $cldum %sldumf &dldumf 'cldumf  udlmm (sudlmm )dudlmm *cudlmm +sudlmv ,dudlmv -cudlmv  inv .sinvmt /dinvmt 0cinvmt 1slinmmt 2dlinmmt 3clinmmt 4slinmvt 5dlinmvt 6clinmvt 7sinvmtf 8dinvmtf 9cinvmtf :slinmmtf ;dlinmmtf <clinmmtf =slinmvtf >dlinmvtf ?clinmvtf @iinvf  l1lm Asl1lm Bdl1lm Csl1lmf Ddl1lmf  ldlm Esldlm Fdldlm Gsldlmf Hdldlmf  invl Isinvl Jdinvl Kslinlv Ldlinlv  invu Msinvu Ndinvu Oslinuv Pdlinuv  swpvv Qsswpvv Rdswpvv Scswpvv  Ti   n  }Unab   n  }Vna1   n  }Wdpi   n     Xsp   n     Ydp   n     Zspc   n     [dpc   n     \w     x]za0      ^pa      _zb0      `pb   !   aab   7  pb  n  cn    b  n  cn  } b  n  cn    b  n  cn  } b  n  cn   cn    b  n  cn    b  n  cn    b!  n  cn  } b7  n  cn  } bL  n  cn     ddavco spmat2_davco_                 Vena   n  @fnb   n  gza     hzb     iz0   n  ja     hkb     avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb inv liinvf mclinmvtf ndlinmvtf oslinmvtf pclinmmtf qdlinmmtf rslinmmtf scinvmtf tdinvmtf usinvmtf vclinmvt wdlinmvt xslinmvt yclinmmt zdlinmmt {slinmmt |cinvmt }dinvmt ~sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  i   n  }nab   n  }na1   n  }dpi   n     sp   n     dp   n     spc   n     dpc   n     zero   n          one   n        ?mone   n        w   #  xza0   C   pa   X   zb0   m   pb      ab     pb  n  cn    b  n  cn  } b  n  cn    b#  n  cn  } bC  n  cn   cn    bX  n  cn    bm  n  cn    b  n  cn  } b  n  cn  } b  n  cn     tavco pmat2_tavco_                 Vxa x   H  hxb x     pa x     xb x     ``  c  f  i  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb na x   n  Dnb x   n  Hdpi x   n     dp x   n     dpc x   n     O    n  P#P#n   P#8P#<P#@     n  X#X#n   X#8X#<X#@     n  ##n   #8#<#@ !  `  n  ##n   #8#<#@  dfco pmat2_dfco_                 Vna   n  Hnb   n  za     zb     @z0   n  a     hb     avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb inv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  i   n  }nab   n  }na1   n  }dpi   n     sp   n     dp   n     spc   n     dpc   n     w     xza0   8   pa   M   zb0   b   pb   x   ab     pb  n  cn    b  n  cn  } b  n  cn    b  n  cn  } b8  n  cn   cn    bM  n  cn    bb  n  cn    bx  n  cn  } b  n  cn  } b  n  cn     ddfco pmat2_ddfco_                 Vna   n  Hnb   n  za   ?  zb   T  @z0   n  a   j  hb     avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb inv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  i   n  }nab   n  }na1   n  }dpi   n     sp   n     dp   n     spc   n     dpc   n     zero   n          one   n        ?mone   n        w     xza0      pa      zb0      pb      ab     pbT  n  cn    bj  n  cn  } b  n  cn    b  n  cn  } b  n  cn   cn    b  n  cn    b  n  cn    b  n  cn  } b  n  cn  } b   n  cn     tdfco pmat2_tdfco_                 Vxa x     hxb x      pa x   F  xb x     `        avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb na x   n  Dnb x   n  Hdpi x   n     dp x   n     dpc x   n          n  P#P#n   P#8P#<P#@   F  n  X#X#n   X#8X#<X#@ M    n  ##n   #8#<#@     n  ##n   #8#<#@  dfco2 pmat2_dfco2_                 Vna   n  Hnb   n  za   6%  zb   K%  @z0   n  a   a%  hb   v%  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb inv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  i   n  }nab   n  }na1   n  }dpi   n     sp   n     dp   n     spc   n     dpc   n     w   %  xza0   %   pa   %   zb0   %   pb   %   ab   &  pbK%  n  cn    ba%  n  cn  } bv%  n  cn    b%  n  cn  } b%  n  cn   cn    b%  n  cn    b%  n  cn    b%  n  cn  } b&  n  cn  } b&  n  cn     ddfco2 pmat2_ddfco2_                 Vna   n  Hnb   n  za   +  zb   +  @z0   n  a   +  hb   +  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb inv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  i   n  }nab   n  }na1   n  }dpi   n     sp   n     dp   n     spc   n     dpc   n     zero   n          one   n        ?mone   n        w   ,  xza0   ,,   pa   A,   zb0   V,   pb   l,   ab   ,  pb+  n  cn    b+  n  cn  } b+  n  cn    b,  n  cn  } b,,  n  cn   cn    bA,  n  cn    bV,  n  cn    bl,  n  cn  } b,  n  cn  } b,  n  cn     tdfco2 'pmat2_tdfco2_                 Vxa x   4.  hxb x   z.  pa x   .  xb x   /  `L/  O/  R/  U/  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb na x   n  Dnb x   n  Hdpi x   n     dp x   n     dpc x   n     ;.  z.  n  P#P#n   P#8P#<P#@ .  .  n  X#X#n   X#8X#<X#@ .  /  n  ##n   #8#<#@ /  L/  n  ##n   #8#<#@  clib 5pmat2_clib_                 Vm1 A   n  `m2 A   n  Xmah1 A   n  Pmah2 A   n  ha A   0  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb j A   n  b0  n  cn  Ln      clib_d >pmat2_clib_d_                 Vm1 A   n  `m2 A   n  Xmah1 A   n  Pmah2 A   n  ha A   %2  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb j A   n  bJ2  n  cn  Ln      clib_c Gpmat2_clib_c_                 Vm1 +   n  hm2 +   n  `mah1 +   n  Xmah2 +   n  pa +   3  xavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb j +   n  Lb3  n  cn   n      cad1b Qpmat2_cad1b_                 Vm1 9   n  Hmah1 9   n  Pmah2 9   n  Xmirror2 9   n  `a 9   d5  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jpmax 9   n  ~jp 9   n  jm 9   n  i2 9   n  i 9   n  b5  n  cn    n      csb1b kpmat2_csb1b_                 Vm1 9   n  Hmah1 9   n  Pmah2 9   n  Xmirror2 9   n  `a 9   )7  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jpmax 9   n  ~jp 9   n  jm 9   n  i2 9   n  i 9   n  bN7  n  cn    n      cad2b ~pmat2_cad2b_                 Vm1 Q   n  Xm2 Q   n  mah1 Q   n  mah2 Q   n  @mirror2 Q   n  `a Q   '9  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb nah2 Q   n  ~nah1 Q   n  ~jmmin Q   n  ~jp Q   n  ~jm Q   n  ~i2 Q   n  ~i Q   n  ~bM9  n  n    n      csb2b pmat2_csb2b_                 Vm1 Q   n  Xm2 Q   n  mah1 Q   n  mah2 Q   n  @mirror2 Q   n  `a Q   &;  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb nah2 Q   n  ~nah1 Q   n  ~jmmin Q   n  ~jp Q   n  ~jm Q   n  ~i2 Q   n  ~i Q   n  ~bL;  n  n    n      ldub pmat2_ldub_                 Vm O   n  ~mah1 O   n  ~mah2 O   n  a O   3=  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb aij O   n  ~ajji O   n  ~jp O   n  ~imost O   n  ~i O   n  ~ajj O   n  ~jmost O   n  ~j O   n  ~sp O   n     spc O   n     bX=  n  cn   n      dldub pmat2_dldub_                 Vm R   n  ~mah1 R   n  ~mah2 R   n  ~a R   R?  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb aij R   n  ~ajji R   n  ~jp R   n  ~imost R   n  ~i R   n  ~jmost R   n  ~j R   n  ~ajj R   n  `dpi R   n     dp R   n     dpc R   n     bw?  n  cn   n      ldltb pmat2_ldltb_                 Vm 6   n  Hmah1 6   n  Pa 6   "A  Xavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb aij 6   n  ~ajji 6   n  ~k 6   n  ~i 6   n  ~jp 6   n  ~imost 6   n  j 6   n  ajj 6   n  bCA  n  cn   n      dldltb !pmat2_dldltb_                 Vm 6   n  @mah1 6   n  Ha 6   B  Pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb aij 6   n  ~ajji 6   n  ~k 6   n  ~i 6   n  ~jp 6   n  ~imost 6   n  j 6   n  ajj 6   n  XbC  n  cn   n      udlb ?pmat2_udlb_                 Vm |   n  pmah1 |   n  xmah2 |   n  `a |   qD  havco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb sp |   n     spc |   n     at |   D   bD  n  cn   n  LP bD  n  cn   n      dudlb Jpmat2_dudlb_                 Vm |   n  pmah1 |   n  xmah2 |   n  `a |   0F  havco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb dpi |   n     dp |   n     dpc |   n     at |   UF   bUF  n  cn   n  LP bzF  n  cn   n      l1ubb Vpmat2_l1ubb_                 Vm k   n  ~mah1 k   n  ~mah2 k   n  ~mbh1 k   n  ~mbh2 k   n  ~a k   H  b k   H  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb aij k   n  }ajji k   n  }jp k   n  }jleast k   n  }jmost k   n  }imost k   n  }j k   n  }i k   n  ~ajj k   n  ~sp k   n     spc k   n     bH  n  cn   n     bH  n  cn   n      dl1ubb pmat2_dl1ubb_                 Vm k   n  ~mah1 k   n  ~mah2 k   n  ~mbh1 k   n  ~mbh2 k   n  ~a k   CK  b k   hK  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb aij k   n  }ajji k   n  }jp k   n  }jleast k   n  }jmost k   n  }imost k   n  }j k   n  }i k   n  ~ajj k   n  Xdpi k   n     dp k   n     dpc k   n     bhK  n  cn   n     bK  n  cn   n      l1ueb pmat2_l1ueb_                 Vm m   n  ~mah1 m   n  ~mah2 m   n  ~mbh1 m   n  ~mbh2 m   n  ~a m   M  b m   M  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb aij m   n  }ajji m   n  }jp m   n  }jleast m   n  }jmost m   n  }imost m   n  }j m   n  }i m   n  ~ajj m   n  ~sp m   n     spc m   n     bM  n  cn    n     bN  n  cn   n      dl1ueb pmat2_dl1ueb_                 Vm    n  ~mah1    n  ~mah2    n  ~mbh1    n  ~mbh2    n  ~a    bP  b    P  BQ  EQ  avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb aij    n  }ajji    n  }jp    n  }jleast    n  }jmost    n  }imost    n  }j    n  }i    n  ~ajj    n  Xdpi    n     dp    n     dpc    n     iP  P  n  ##n    #8#<#@n    #P#T#X P  BQ  n   # #n    #8 #< #@n     #P #T #X  udlbv pmat2_udlbv_                 Vm =   n  `mah1 =   n  Xmah2 =   n  ha =   R  pv =   R  xavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb vj =   n  j =   n  i =   n  bR  n  cn  Pn     bR  n  cn  P  dudlbv pmat2_dudlbv_                 Vm =   n  `mah1 =   n  Xmah2 =   n  ha =   jT  pv =   T  xavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb vj =   n  j =   n  i =   n  bT  n  cn  Pn     bT  n  cn  P  ltdlbv pmat2_ltdlbv_                 Vm 9   n  `mah1 9   n  ha 9   V  pv 9   'V  xavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb vj 9   n  j 9   n  i 9   n  b'V  n  cn  \n     b<V  n  cn  \  dltdlbv -pmat2_dltdlbv_                 Vm 9   n  `mah1 9   n  ha 9   W  pv 9   W  xavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb vj 9   n  j 9   n  i 9   n  bW  n  cn  \n     bW  n  cn  \  udlbx Dpmat2_udlbx_                 Vmx P   n  Xmah1 P   n  mah2 P   n  `my P   n  a P   NY  hv P   tY  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb ix P   n  ~jx P   n  ~btY  n  cn  n     bY  n  cn  cn     udlby dpmat2_udlby_                 Vmy R   n  Xmah1 R   n  mah2 R   n  `mx R   n  a R   [  hv R   3[  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jy R   n  ~iy R   n  ~b3[  n  cn  n     bT[  n  cn   cn    udlvb pmat2_udlvb_                 Vm =   n  `mah1 =   n  hmah2 =   n  Xv =   \  xa =   \  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb vi =   n  j =   n  i =   n  b\  n  cn  T b]  n  cn  Tn      udlxb pmat2_udlxb_                 Vmx T   n  Pmah1 T   n  Xmah2 T   n  my T   n  v T   y^  ha T   ^  `avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jx T   n  ~ix T   n  ~b^  n  cn  cn    b^  n  cn  n      udlyb pmat2_udlyb_                 Vmy R   n  Pmah1 R   n  Xmah2 R   n  mx R   n  v R   8`  ha R   Y`  `avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jy R   n  ~iy R   n  ~bY`  n  cn   cn   b`  n  cn  n      u1lbv pmat2_u1lbv_                 Vm =   n  `mah1 =   n  Xmah2 =   n  ha =   a  pv =   b  xavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb vj =   n  j =   n  i =   n  bb  n  cn  Pn     b,b  n  cn  P  u1lbx pmat2_u1lbx_                 Vmx H   n  Xmah1 H   n  Hmah2 H   n  `my H   n  @a H   c  hv H   c  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jx H   n  ix H   n  bc  n  cn  n     bc  n  cn  cn     u1lby $pmat2_u1lby_                 Vmy K   n  Xmah1 K   n  @mah2 K   n  `mx K   n  a K   `e  hv K   e  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jy K   n  ~iy K   n  ~be  n  cn  n     be  n  cn   cn    u1lvb Cpmat2_u1lvb_                 Vm >   n  `mah1 >   n  hmah2 >   n  Xv >   g  xa >   /g  pavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb vi >   n  j >   n  i >   n  b/g  n  cn  T bTg  n  cn  Tn      u1lxb cpmat2_u1lxb_                 Vmx P   n  Pmah1 P   n  Xmah2 P   n  my P   n  v P   h  ha P   h  `avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jx P   n  ~ix P   n  ~bh  n  cn  cn    bi  n  cn  n      u1lyb pmat2_u1lyb_                 Vmy K   n  Pmah1 K   n  Xmah2 K   n  @mx K   n  v K   j  ha K   j  `avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb jy K   n  ~iy K   n  ~bj  n  cn   cn   bj  n  cn  n      linbv pmat2_linbv_                 Vm    n  Xmah1    n  `mah2    n  ha    l  pv    8l  xavco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb b8l  n  cn   n     bMl  n  cn     wrtb pmat2_wrtb_                 Vm1 M   n  m2 M   n  mah1 M   n  @mah2 M   n  Ha M   _n  `avco dfco dfco2 clipb cad1b csb1b cad2b csb2b ldub ldltb udlb l1ubb l1ueb ltdlbv udlbv udlbx udlby udlvb udlxb udlyb u1lbv u1lbx u1lby u1lvb u1lxb u1lyb linbv wrtb nj1 M   n  }j M   n  }j2 M   n  }j1 M   n  }i M   n  ~i2 M   n  ~i1 M   n  dpi M   n     sp M   n     dp M   n     spc M   n     dpc M   n     bn  n  cn   n       integer real double 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    .  pmat2.f90     	         	        | 	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	         	        5 	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	         	         	        6 	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ( 	         	         	         	         	         	        ! 	         	         	         	         	         	        & 	         	         	         	         	         	         	         	         	         	         	         	         	         	        C 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	        / 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        4 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        - 	         	         	         	         	         	          	         	         	         	         	         	        $ 	         	         	         	         	         	        # 	         	         	         	         	         	        . 	         	         	         	         	         	         	        . 	         	         	         	         	         	         	        - 	         	         	         	         	         	        . 	         	         	         	         	         	         	        . 	         	         	         	         	         	         	        - 	         	         	         	         	         	        . 	         	         	         	         	         	        . 	         	         	         	         	         	        - 	         	         	         	         	         	        . 	         	         	         	         	         	        . 	         	         	         	         	         	        ' 	         	         	         	         	         	         	         	         	         	         	         	         	                        ,                                                x                           AC                     AC               .      AC                     AC                     AC               .      AC                     AC                     AC               .      AC               F      AC               F      AC               7      AC               _      AC               _      AC                     AC                     AC               E      AC               E      AC               &      AC               &      AC                     AC                     AC                     AC                     AC                     AC                     AC                     AC                     AC                     AC                     AC               s      AC                     AC                     AC                     AC                     AC                     AC               !      AC               0      AC                     AC               D      AC               N      AC               L       AC                     AC        x                          AC   <                 AC   \           .      AC   |                 AC                    AC              .      AC                    AC                    AC             .      AC   <          F      AC   \          F      AC   |          7      AC             _      AC             _      AC                   AC                   AC             E      AC   <          E      AC   \          &      AC   |          &      AC                   AC                   AC                   AC                   AC                   AC   <                AC   \                AC   |                AC                   AC                   AC             s      AC                   AC                   AC   <                AC   \                AC   |                AC             !      AC             0      AC                   AC             D      AC             N      AC   <          L       AC   \                AC PGF90 12.8-0  .                                                                                                                                         	                      
                                                                                 #                                          4                     <                     D                     L      s              ^                      f      P               n                     v                                                                                                                                                                            [                                                                                                                                                               {              /     $              7     0              ?     (              G     [%              Z     @              c     p              l                   u     &                   '                   6)                                      w*                                                         +                                                          O-                                      0              "     .              4     @              =     `              F     |0              X                   a                   j     d              s                   |                        p                                                                                                                                     4                   P                   0                                      4                   8                                      <                   H                   X              &     `              /     @              8     D              A     9              S                   \                   e     h              n                   w                                                                                                    F;                   X                   @                                      D                   H                                      L                   P                   `                   v=                   h              #     e?              4     l              =     UA              O                   X     p              a                   j                   s                   |                                           F                                                                                                                                                          J                   `                   0                   d                   p                   x                   h              (     l              1     {O              C                   L                   U                   ^                   g                   p                   y                        T                   V                   X                   yZ                   i\                   ^                   a                   c                   &f              )     h              ;     j              M     l              _     o              q     p                   4s                   u                   u                                                                                                                                                                                          
                                                         %                   .                    7                   @     @              I                   R     `              [                   d                   m                   v                                                                                                                                                                                                                                                                                                                                                                                                                      $                     1                     <                     J                     U          .      b                     m                y                    `      .                                          `%      .          &      F          '      F          @)      7          *      _          +      _          `-            	    .            	    0      E      $	                     7	                     J	                     \	                     m	                     {	                     	    4      E      	     9      &      	    P;      &      	    =            	    p?            	    `A            	    F            	    J            	    O            
    T            
    V            
    X            +
    Z            :
    p\      s      G
    ^            T
    a            a
    c            n
    0f            {
    h            
    j      !      
    l      0      
     o            
    p      D      
    @s      N      
    u      L       
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                                                          H                     p                                                                                                        0                    X                    x                                                                                                    @                    h                                                                                                                          H                    p                                                                                                    8                    `                                                                                                     (                    P                    x                                                                                                    @                    h                    ,                     7                   E             `      S                   a             @      o                   }                                                                                                                               	                   
                   N                         	            =                        %                  3                   A                  O                  ]            F      k            I      y                              f                                                      i                                    !                                                      6                                          !            x      /                  =                  K            y      Y                  g            *      u            9                                    V                  !                  !                  Y"                  "                  #                  $                  $                  6%                  %                  &      +            x&      9            &      G            '      U            1(      c            (      q            k)                  &*                  *                  T+                  _+                  +                  +                  +                  ),                  ,                  ,                  -                  $-      '            9-      5            -      C            -      Q            l.      _            w.      m            .      {            .                  .                  A/                  u/                  /                  0                  40                  S0                  f0                  0                  1                  72      #            2      1            p3      ?            04      M            P4      [            4      i            "5      w            6                  6                  7                  7                  |8                  8                  8                  V9                  9                  Y:                  :                  :                   ;      -            ;      ;            0;      I            ;      W            <      e            <      s            <                  =                  0=                  C=                  `=                  =                  ?                  O?                  ?                  @                  ?A                  A                  (C      )            C      7            D      E            D      S            pE      a            E      o            E      }            {F                  G                  0H                  H                  `I                  J                  @J                  J                  -K                  L      	            L                  M      %             N      3            N      A             O      O            VO      ]            P      k            Q      y            Q                  R                  0S                  S                  T                  fT                  T                  `U                  U                  U      	            @V      	            pV      !	            V      /	            `W      =	            W      K	            W      Y	            @X      g	            pX      u	            X      	            PY      	            Y      	            Y      	            0Z      	            cZ      	            Z      	            @[      	            [      	            [      
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              `            u                           @                   `                                                                      `                                                         `%      @            &      `            '                  @)                  *                  +                  `-                   .                   0      @            4      `             9                  P;                  =                  p?                  `A                   F                   J      @            O      `            T                  V                  X                  Z                  p\                   ^                   a      @            c      `            0f                  h                  j                  l                   o                   p                   @s      @            u      `            u       .symtab .strtab .shstrtab .rela.text .rela.data .bss .note .rela.debug_info .debug_abbrev .rela.debug_pubnames .rela.pgi_trace .rela.debug_line .rela.debug_aranges .rela.debug_frame .rela.eh_frame .comment .IPDINFO .IPEINFO    r X#PGI V26 pmat2
9 pmat2.f90 S582 0
07/30/2020  19:44:12
enduse
D 56 21 8 1 3 23 0 0 1 0 0
 0 22 3 3 23 23
D 59 21 8 1 3 25 0 0 1 0 0
 0 24 3 3 25 25
D 62 21 8 1 3 23 0 0 1 0 0
 0 22 3 3 23 23
D 65 21 8 1 3 25 0 0 1 0 0
 0 24 3 3 25 25
D 68 21 9 1 3 27 0 0 1 0 0
 0 26 3 3 27 27
D 71 21 9 1 3 29 0 0 1 0 0
 0 28 3 3 29 29
D 74 21 9 1 3 27 0 0 1 0 0
 0 26 3 3 27 27
D 77 21 9 1 3 29 0 0 1 0 0
 0 28 3 3 29 29
D 80 21 9 1 30 33 1 1 0 0 1
 3 31 3 3 31 32
D 83 21 9 1 34 37 1 1 0 0 1
 3 35 3 3 35 36
D 86 21 9 1 38 41 1 1 0 0 1
 3 39 3 3 39 40
D 89 21 9 1 42 45 1 1 0 0 1
 3 43 3 3 43 44
D 92 21 8 1 3 47 0 0 1 0 0
 0 46 3 3 47 47
D 95 21 8 1 3 49 0 0 1 0 0
 0 48 3 3 49 49
D 98 21 8 1 3 47 0 0 1 0 0
 0 46 3 3 47 47
D 101 21 8 1 3 49 0 0 1 0 0
 0 48 3 3 49 49
D 104 21 9 1 3 51 0 0 1 0 0
 0 50 3 3 51 51
D 107 21 9 1 3 53 0 0 1 0 0
 0 52 3 3 53 53
D 110 21 9 1 3 51 0 0 1 0 0
 0 50 3 3 51 51
D 113 21 9 1 3 53 0 0 1 0 0
 0 52 3 3 53 53
D 116 21 9 1 54 57 1 1 0 0 1
 3 55 3 3 55 56
D 119 21 9 1 58 61 1 1 0 0 1
 3 59 3 3 59 60
D 122 21 9 1 62 65 1 1 0 0 1
 3 63 3 3 63 64
D 125 21 9 1 66 69 1 1 0 0 1
 3 67 3 3 67 68
D 128 21 8 1 3 71 0 0 1 0 0
 0 70 3 3 71 71
D 131 21 8 1 3 73 0 0 1 0 0
 0 72 3 3 73 73
D 134 21 8 1 3 71 0 0 1 0 0
 0 70 3 3 71 71
D 137 21 8 1 3 73 0 0 1 0 0
 0 72 3 3 73 73
D 140 21 9 1 3 75 0 0 1 0 0
 0 74 3 3 75 75
D 143 21 9 1 3 77 0 0 1 0 0
 0 76 3 3 77 77
D 146 21 9 1 3 75 0 0 1 0 0
 0 74 3 3 75 75
D 149 21 9 1 3 77 0 0 1 0 0
 0 76 3 3 77 77
D 152 21 9 1 78 81 1 1 0 0 1
 3 79 3 3 79 80
D 155 21 9 1 82 85 1 1 0 0 1
 3 83 3 3 83 84
D 158 21 9 1 86 89 1 1 0 0 1
 3 87 3 3 87 88
D 161 21 9 1 90 93 1 1 0 0 1
 3 91 3 3 91 92
D 164 21 8 2 94 103 0 0 1 0 0
 0 95 3 3 96 96
 98 99 96 100 101 102
D 167 21 9 2 104 113 0 0 1 0 0
 0 105 3 3 106 106
 108 109 106 110 111 112
D 170 21 12 2 114 123 0 0 1 0 0
 0 115 3 3 116 116
 118 119 116 120 121 122
D 173 21 8 2 124 135 0 0 1 0 0
 2 126 3 2 127 128
 130 131 128 132 133 134
D 176 21 8 2 136 147 0 0 1 0 0
 2 138 3 2 139 140
 142 143 140 144 145 146
D 179 21 8 2 148 162 0 0 1 0 0
 150 2 3 151 2 152
 156 158 152 159 160 161
D 182 21 8 2 163 177 0 0 1 0 0
 165 2 3 166 2 167
 171 173 167 174 175 176
D 185 21 8 2 178 187 0 0 1 0 0
 0 179 3 3 180 180
 182 183 180 184 185 186
D 188 21 9 2 188 197 0 0 1 0 0
 0 189 3 3 190 190
 192 193 190 194 195 196
D 191 21 8 2 198 205 0 0 1 0 0
 0 199 3 3 200 200
 202 2 200 203 2 204
D 194 21 9 2 206 213 0 0 1 0 0
 0 207 3 3 208 208
 210 2 208 211 2 212
D 197 21 8 2 214 223 0 0 1 0 0
 0 215 3 3 216 216
 218 219 216 220 221 222
D 200 21 9 2 224 233 0 0 1 0 0
 0 225 3 3 226 226
 228 229 226 230 231 232
D 203 21 8 2 234 243 0 0 1 0 0
 0 235 3 3 236 236
 238 239 236 240 241 242
D 206 21 8 2 244 251 0 0 1 0 0
 0 235 3 3 236 236
 246 247 236 248 249 250
D 209 21 9 2 252 261 0 0 1 0 0
 0 253 3 3 254 254
 256 257 254 258 259 260
D 212 21 9 2 262 269 0 0 1 0 0
 0 253 3 3 254 254
 264 265 254 266 267 268
D 215 21 8 2 270 280 0 0 1 0 0
 2 271 3 2 272 273
 275 276 273 277 278 279
D 218 21 8 2 281 288 0 0 1 0 0
 0 271 3 3 272 272
 283 284 272 285 286 287
D 221 21 9 2 289 299 1 1 0 0 1
 2 290 3 291 290 292
 294 295 296 297 295 298
D 224 21 9 2 300 309 1 1 0 0 1
 3 301 3 3 301 302
 304 305 306 307 305 308
D 227 21 8 2 310 319 0 0 1 0 0
 0 311 3 3 312 312
 314 315 312 316 317 318
D 230 21 8 1 3 312 0 0 1 0 0
 0 311 3 3 312 312
D 233 21 9 2 320 329 0 0 1 0 0
 0 321 3 3 322 322
 324 325 322 326 327 328
D 236 21 9 1 3 322 0 0 1 0 0
 0 321 3 3 322 322
D 239 21 8 2 330 337 0 0 1 0 0
 0 331 3 3 332 332
 334 2 332 335 2 336
D 242 21 8 1 3 332 0 0 1 0 0
 0 331 3 3 332 332
D 245 21 9 2 338 345 0 0 1 0 0
 0 339 3 3 340 340
 342 2 340 343 2 344
D 248 21 9 1 3 340 0 0 1 0 0
 0 339 3 3 340 340
D 251 21 8 2 346 355 0 0 1 0 0
 0 347 3 3 348 348
 350 351 348 352 353 354
D 254 21 8 2 356 359 0 0 1 0 0
 0 347 3 3 348 348
 0 357 348 3 358 358
D 257 21 8 2 360 369 0 0 1 0 0
 0 361 3 3 362 362
 364 365 362 366 367 368
D 260 21 8 2 370 373 0 0 1 0 0
 0 371 3 3 372 372
 0 361 372 3 362 362
D 263 21 8 2 374 383 0 0 1 0 0
 0 375 3 3 376 376
 378 379 376 380 381 382
D 266 21 8 1 3 376 0 0 1 0 0
 0 375 3 3 376 376
D 269 21 8 2 384 393 0 0 1 0 0
 0 385 3 3 386 386
 388 389 386 390 391 392
D 272 21 8 2 394 397 0 0 1 0 0
 0 385 3 3 386 386
 0 395 386 3 396 396
D 275 21 8 2 398 407 0 0 1 0 0
 0 399 3 3 400 400
 402 403 400 404 405 406
D 278 21 8 2 408 411 0 0 1 0 0
 0 409 3 3 410 410
 0 399 410 3 400 400
D 281 21 8 2 412 421 0 0 1 0 0
 0 413 3 3 414 414
 416 417 414 418 419 420
D 284 21 8 1 3 414 0 0 1 0 0
 0 413 3 3 414 414
D 287 21 8 2 422 431 0 0 1 0 0
 0 423 3 3 424 424
 426 427 424 428 429 430
D 290 21 8 2 432 435 0 0 1 0 0
 0 423 3 3 424 424
 0 433 424 3 434 434
D 293 21 8 2 436 445 0 0 1 0 0
 0 437 3 3 438 438
 440 441 438 442 443 444
D 296 21 8 2 446 449 0 0 1 0 0
 0 447 3 3 448 448
 0 437 448 3 438 438
D 299 21 8 2 450 459 0 0 1 0 0
 0 451 3 3 452 452
 454 455 452 456 457 458
D 302 21 8 1 3 452 0 0 1 0 0
 0 451 3 3 452 452
D 305 21 8 2 460 469 0 0 1 0 0
 0 461 3 3 462 462
 464 465 462 466 467 468
D 308 21 8 2 470 473 0 0 1 0 0
 0 461 3 3 462 462
 0 471 462 3 472 472
D 311 21 8 2 474 483 0 0 1 0 0
 0 475 3 3 476 476
 478 479 476 480 481 482
D 314 21 8 2 484 487 0 0 1 0 0
 0 485 3 3 486 486
 0 475 486 3 476 476
D 317 21 8 2 488 497 0 0 1 0 0
 0 489 3 3 490 490
 492 493 490 494 495 496
D 320 21 8 1 3 490 0 0 1 0 0
 0 489 3 3 490 490
D 323 21 8 2 498 507 0 0 1 0 0
 0 499 3 3 500 500
 502 503 500 504 505 506
S 582 24 0 0 0 8 1 0 4658 10015 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 33 0 0 0 0 0 0 pmat2
S 592 19 0 0 0 8 1 582 4696 4000 0 A 0 0 0 0 0 0 0 0 0 623 0 0 0 0 0 0 6 3 0 0 0 0 0 582 0 0 0 0 avco
O 592 3 622 621 623
S 593 19 0 0 0 8 1 582 4701 4000 0 A 0 0 0 0 0 0 0 0 0 626 0 0 0 0 0 0 12 3 0 0 0 0 0 582 0 0 0 0 dfco
O 593 3 625 624 626
S 594 19 0 0 0 8 1 582 4706 4000 0 A 0 0 0 0 0 0 0 0 0 629 0 0 0 0 0 0 18 3 0 0 0 0 0 582 0 0 0 0 dfco2
O 594 3 628 627 629
S 595 19 0 0 0 8 1 582 4712 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 24 3 0 0 0 0 0 582 0 0 0 0 clipb
O 595 3 632 631 630
S 596 19 0 0 0 8 1 582 4718 4000 0 A 0 0 0 0 0 0 0 0 0 633 0 0 0 0 0 0 26 1 0 0 0 0 0 582 0 0 0 0 cad1b
O 596 1 633
S 597 19 0 0 0 8 1 582 4724 4000 0 A 0 0 0 0 0 0 0 0 0 634 0 0 0 0 0 0 28 1 0 0 0 0 0 582 0 0 0 0 csb1b
O 597 1 634
S 598 19 0 0 0 8 1 582 4730 4000 0 A 0 0 0 0 0 0 0 0 0 635 0 0 0 0 0 0 30 1 0 0 0 0 0 582 0 0 0 0 cad2b
O 598 1 635
S 599 19 0 0 0 8 1 582 4736 4000 0 A 0 0 0 0 0 0 0 0 0 636 0 0 0 0 0 0 32 1 0 0 0 0 0 582 0 0 0 0 csb2b
O 599 1 636
S 600 19 0 0 0 6 1 582 4742 4000 0 A 0 0 0 0 0 0 0 0 0 638 0 0 0 0 0 0 36 2 0 0 0 0 0 582 0 0 0 0 ldub
O 600 2 637 638
S 601 19 0 0 0 6 1 582 4747 4000 0 A 0 0 0 0 0 0 0 0 0 640 0 0 0 0 0 0 40 2 0 0 0 0 0 582 0 0 0 0 ldltb
O 601 2 639 640
S 602 19 0 0 0 8 1 582 4753 4000 0 A 0 0 0 0 0 0 0 0 0 648 0 0 0 0 0 0 56 2 0 0 0 0 0 582 0 0 0 0 udlb
O 602 2 647 648
S 603 19 0 0 0 6 1 582 4758 4000 0 A 0 0 0 0 0 0 0 0 0 642 0 0 0 0 0 0 44 2 0 0 0 0 0 582 0 0 0 0 l1ubb
O 603 2 641 642
S 604 19 0 0 0 6 1 582 4764 4000 0 A 0 0 0 0 0 0 0 0 0 644 0 0 0 0 0 0 48 2 0 0 0 0 0 582 0 0 0 0 l1ueb
O 604 2 643 644
S 605 19 0 0 0 6 1 582 4770 4000 0 A 0 0 0 0 0 0 0 0 0 646 0 0 0 0 0 0 52 2 0 0 0 0 0 582 0 0 0 0 ltdlbv
O 605 2 645 646
S 606 19 0 0 0 8 1 582 4777 4000 0 A 0 0 0 0 0 0 0 0 0 650 0 0 0 0 0 0 60 2 0 0 0 0 0 582 0 0 0 0 udlbv
O 606 2 649 650
S 607 19 0 0 0 8 1 582 4783 4000 0 A 0 0 0 0 0 0 0 0 0 651 0 0 0 0 0 0 62 1 0 0 0 0 0 582 0 0 0 0 udlbx
O 607 1 651
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F 921 3 918 919 920
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S 929 6 3 1 0 6 1 927 5259 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah1
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F 931 3 928 929 930
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S 933 6 1 0 0 6 1 927 5653 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_208
S 934 6 1 0 0 6 1 927 5661 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_212
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S 936 6 1 0 0 6 1 927 5677 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_217
S 937 23 5 0 0 0 942 582 4753 0 0 A 0 0 0 0 0 0 0 0 0 602 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 udlb
S 938 6 3 1 0 6 1 937 5555 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 939 6 3 1 0 6 1 937 5259 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah1
S 940 6 3 1 0 6 1 937 5264 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah2
S 941 7 3 3 0 197 1 937 4985 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 a
S 942 14 5 0 0 0 1 937 4753 200 400000 A 0 0 0 0 0 0 0 127 4 602 0 0 0 0 0 0 0 0 0 0 0 575 0 582 0 0 0 0 udlb
F 942 4 938 939 940 941
S 943 6 1 0 0 6 1 937 5669 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_214
S 944 6 1 0 0 6 1 937 5685 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_216
S 945 6 1 0 0 6 1 937 5677 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_217
S 946 6 1 0 0 6 1 937 5693 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_222
S 947 6 1 0 0 6 1 937 5701 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_224
S 948 6 1 0 0 6 1 937 5709 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_227
S 949 23 5 0 0 0 954 582 4957 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dudlb
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S 951 6 3 1 0 6 1 949 5259 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah1
S 952 6 3 1 0 6 1 949 5264 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah2
S 953 7 3 3 0 200 1 949 4985 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 a
S 954 14 5 0 0 0 1 949 4957 210 400000 A 0 0 0 0 0 0 0 132 4 0 0 0 0 0 0 0 0 0 0 0 0 586 0 582 0 0 0 0 dudlb
F 954 4 950 951 952 953
S 955 6 1 0 0 6 1 949 5701 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_224
S 956 6 1 0 0 6 1 949 5717 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_226
S 957 6 1 0 0 6 1 949 5709 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_227
S 958 6 1 0 0 6 1 949 5725 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_232
S 959 6 1 0 0 6 1 949 5733 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_234
S 960 6 1 0 0 6 1 949 5741 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_237
S 961 23 5 0 0 0 969 582 4758 0 0 A 0 0 0 0 0 0 0 0 0 603 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 l1ubb
S 962 6 3 1 0 6 1 961 5555 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 963 6 3 1 0 6 1 961 5259 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah1
S 964 6 3 1 0 6 1 961 5264 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah2
S 965 6 3 1 0 6 1 961 5749 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mbh1
S 966 6 3 1 0 6 1 961 5754 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mbh2
S 967 7 3 3 0 203 1 961 4985 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 a
S 968 7 3 3 0 206 1 961 4987 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 b
S 969 14 5 0 0 0 1 961 4758 200 400000 A 0 0 0 0 0 0 0 137 7 603 0 0 0 0 0 0 0 0 0 0 0 598 0 582 0 0 0 0 l1ubb
F 969 7 962 963 964 965 966 967 968
S 970 6 1 0 0 6 1 961 5733 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_234
S 971 6 1 0 0 6 1 961 5759 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_236
S 972 6 1 0 0 6 1 961 5741 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_237
S 973 6 1 0 0 6 1 961 5767 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_242
S 974 6 1 0 0 6 1 961 5775 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_244
S 975 6 1 0 0 6 1 961 5783 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_247
S 976 6 1 0 0 6 1 961 5791 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_250
S 977 6 1 0 0 6 1 961 5799 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_251
S 978 6 1 0 0 6 1 961 5807 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_255
S 979 6 1 0 0 6 1 961 5815 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_257
S 980 6 1 0 0 6 1 961 5823 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_260
S 981 23 5 0 0 0 989 582 4935 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dl1ubb
S 982 6 3 1 0 6 1 981 5555 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 983 6 3 1 0 6 1 981 5259 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah1
S 984 6 3 1 0 6 1 981 5264 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah2
S 985 6 3 1 0 6 1 981 5749 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mbh1
S 986 6 3 1 0 6 1 981 5754 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mbh2
S 987 7 3 3 0 209 1 981 4985 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 a
S 988 7 3 3 0 212 1 981 4987 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 b
S 989 14 5 0 0 0 1 981 4935 210 400000 A 0 0 0 0 0 0 0 145 7 0 0 0 0 0 0 0 0 0 0 0 0 640 0 582 0 0 0 0 dl1ubb
F 989 7 982 983 984 985 986 987 988
S 990 6 1 0 0 6 1 981 5831 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_252
S 991 6 1 0 0 6 1 981 5839 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_254
S 992 6 1 0 0 6 1 981 5807 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_255
S 993 6 1 0 0 6 1 981 5823 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_260
S 994 6 1 0 0 6 1 981 5847 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_262
S 995 6 1 0 0 6 1 981 5855 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_265
S 996 6 1 0 0 6 1 981 5863 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_268
S 997 6 1 0 0 6 1 981 5871 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_269
S 998 6 1 0 0 6 1 981 5879 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_273
S 999 6 1 0 0 6 1 981 5887 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_275
S 1000 6 1 0 0 6 1 981 5895 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_278
S 1001 23 5 0 0 0 1009 582 4764 0 0 A 0 0 0 0 0 0 0 0 0 604 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 l1ueb
S 1002 6 3 1 0 6 1 1001 5555 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 1003 6 3 1 0 6 1 1001 5259 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah1
S 1004 6 3 1 0 6 1 1001 5264 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah2
S 1005 6 3 1 0 6 1 1001 5749 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mbh1
S 1006 6 3 1 0 6 1 1001 5754 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mbh2
S 1007 7 3 3 0 215 1 1001 4985 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 a
S 1008 7 3 3 0 218 1 1001 4987 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 b
S 1009 14 5 0 0 0 1 1001 4764 200 400000 A 0 0 0 0 0 0 0 153 7 604 0 0 0 0 0 0 0 0 0 0 0 667 0 582 0 0 0 0 l1ueb
F 1009 7 1002 1003 1004 1005 1006 1007 1008
S 1010 6 1 0 0 6 1 1001 5903 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_270
S 1011 6 1 0 0 6 1 1001 5887 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_275
S 1012 6 1 0 0 6 1 1001 5911 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_272
S 1013 6 1 0 0 6 1 1001 5879 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_273
S 1014 6 1 0 0 6 1 1001 5919 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_280
S 1015 6 1 0 0 6 1 1001 5927 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_282
S 1016 6 1 0 0 6 1 1001 5935 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_284
S 1017 6 1 0 0 6 1 1001 5943 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_287
S 1018 6 1 0 0 6 1 1001 5951 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_288
S 1019 6 1 0 0 6 1 1001 5959 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_292
S 1020 6 1 0 0 6 1 1001 5967 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_294
S 1021 6 1 0 0 6 1 1001 5975 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_297
S 1022 23 5 0 0 0 1030 582 4942 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dl1ueb
S 1023 1 3 1 0 6 1 1022 5555 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 1024 6 3 1 0 6 1 1022 5259 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah1
S 1025 1 3 1 0 6 1 1022 5264 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah2
S 1026 6 3 1 0 6 1 1022 5749 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mbh1
S 1027 1 3 1 0 6 1 1022 5754 14 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mbh2
S 1028 7 3 3 0 221 1 1022 4985 20000014 10003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 a
S 1029 7 3 3 0 224 1 1022 4987 20000014 10003000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 b
S 1030 14 5 0 0 0 1 1022 4942 20000010 400000 A 0 0 0 0 0 0 0 161 7 0 0 0 0 0 0 0 0 0 0 0 0 713 0 582 0 0 0 0 dl1ueb
F 1030 7 1023 1024 1025 1026 1027 1028 1029
S 1031 6 1 0 0 6 1 1022 5027 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_0
S 1032 6 1 0 0 6 1 1022 5983 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_1
S 1033 6 1 0 0 6 1 1022 5033 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_2
S 1034 6 1 0 0 6 1 1022 5039 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_3
S 1035 6 1 0 0 6 1 1022 5052 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_4
S 1036 6 1 0 0 6 1 1022 5989 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_5
S 1037 6 1 0 0 6 1 1022 5058 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_6
S 1038 6 1 0 0 6 1 1022 5995 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_299
S 1039 6 1 0 0 6 1 1022 6003 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_302
S 1040 6 1 0 0 6 1 1022 5064 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_7
S 1041 6 1 0 0 6 1 1022 6011 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_9
S 1042 6 1 0 0 6 1 1022 5083 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_10
S 1043 6 1 0 0 6 1 1022 5090 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_11
S 1044 6 1 0 0 6 1 1022 5104 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_12
S 1045 6 1 0 0 6 1 1022 6017 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_b_13
S 1046 6 1 0 0 6 1 1022 6024 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_314
S 1047 6 1 0 0 6 1 1022 6032 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_317
S 1048 23 5 0 0 0 1054 582 4777 0 0 A 0 0 0 0 0 0 0 0 0 606 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 udlbv
S 1049 6 3 1 0 6 1 1048 5555 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
S 1050 6 3 1 0 6 1 1048 5259 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah1
S 1051 6 3 1 0 6 1 1048 5264 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 mah2
S 1052 7 3 1 0 227 1 1048 4985 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 a
S 1053 7 3 3 0 230 1 1048 6040 800214 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 v
S 1054 14 5 0 0 0 1 1048 4777 200 400000 A 0 0 0 0 0 0 0 169 5 606 0 0 0 0 0 0 0 0 0 0 0 740 0 582 0 0 0 0 udlbv
F 1054 5 1049 1050 1051 1052 1053
S 1055 6 1 0 0 6 1 1048 6042 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_310
S 1056 6 1 0 0 6 1 1048 6050 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_312
S 1057 6 1 0 0 6 1 1048 6058 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_313
S 1058 6 1 0 0 6 1 1048 6066 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_318
S 1059 6 1 0 0 6 1 1048 6074 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_320
S 1060 6 1 0 0 6 1 1048 6082 40800016 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 z_e_323
S 1061 23 5 0 0 0 1067 582 4963 10 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 dudlbv
S 1062 6 3 1 0 6 1 1061 5555 800014 3000 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 m
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                                                                                                  @                                                          y     +                          +                     0      (                             &                      P     H                           1                     X                                     6                      X                                    A                      l      n                             <                           p                          M                      ,      0                             `                      +                                  [                                     
                 u                      -                                  p                                                                            4                                                        (                                                     B     0                                                         0                                                 C     x                                                   H                                                    H     x                                                   X                                                      N                                                         `                                                         N     X                          	                      hk                                                         A                                                       r                                    pmat3.o/        1596138254  794   8033  100644  301696    `
ELF          >                             @     @           UHH}HuF4V0V    ~!HcHUHYXHɅQ]  UHH}HuF4V0V    f(~JHcHHUHHD  Xf(Y\XYYXXHɅQ] e  UHH]LeLmLuL}H}HuHUHMLE؋qXALQHDI0ADqEX0AEX    ;Q4LQ4AA    A9DLA   E   HcHHEMcIMnHcHuLdHcHkH]IcHUL\E~6LIcA4   HIHHMLD<DD<HH9|AAEL}LuLmLeH]]fc  @ UHH]LeLmLuL}H}HuHUHMLEqXAALQHy0qEx0AEx    ;Q4LQ4A¿    9LA      McIMcIMeHcHMH\LcMkL]IcHuLTE~BLIcAʸ   HILIHf     YHH9|AυL}LuLmLeH]]f[  @ UHH]LeLmH}HuHUHMLEqXAQLAHy0qE`0AE`    ;A4LA4A    9LA      IcHLcMkIHEHIHcHMcILHMHHMcIHELhMHIDE~eIcHB B(LHff.     f(Yf(hYXYYPY \HHʅAILυLmLeH]]ft  fff.     UHH]LeLmLuL}H}HuHUHMLEDi0ADiAP4AHXApHEH0ADAHA    D9ALԉE;`LEL`LA    A9DLл   E   HcHLcIMHMHIHcHcҿ   H)HLLMHHuIcHMLlDE~5HcED LLLHuf.     D9ED8HHʅIIAEL}LuLmLeH]]fm  fff.     UHH]LeLmLuH}HuHUHMLEDa0ADaA@4ApXAPHEH0ADAp    9LÉA;XLALXLA    A9DLA   E   H   II)LcIOT LULcHcHHNHEHIIIcHuLdڅ~0IcALLLL Y	HHʅAIIAELuLmLeH]] q  fff.     UHH]LeLmLuL}H}HuHUHMLEDa0ADaA@4ApXAPHEH0ADAp    9LÉA;XLALXLA    A9DLA   E   H   II)ILcIMLULcIILcIMHEHIMcIHMLiMHI̉څ~fIcHB B(LLLL    f(Yf(hYXYYPY \HHʅAIIAEL}LuLmLeH]] O  UHH@H]LeLmLuH}HuHUDb4DDj0ADj    A9DLEDAAHc1H}        9LӅ~6IcHMHIcHIcHkHHEH98HHʅLuLmLeH]ÐO       UHH@H]LeLmLuH}HuHUDb4DDr0ADr    A9DLEDAAHc1H}        9LӅ~8IcHIcHkHHMIcLEIHH8H9HHʅLuLmLeH] O  @ UHH@H]LeLmLuH}HuHUDb4DDr0ADr    A9DLEDAAHc1H}        9LӅ~@IcHHIcHkHHMIcHHEfHxHyL LHHʅLuLmLeH] -  fff.     UHH}HuHUB4JX΋zHDB0ADJ    9LЅ~6HcHHcHHH}HHHEH98HHʅ]Ð-       UHH}HuHUB4zXJHDB0ADz    9LЅ~8HMHcHHcHHH}HHHH8H9HHʅ] -  @ UHH}HuHUB4zXJHDB0ADz    9LЅ~@HMHcHHHcHHH}HHfHxHyL LHHʅ]   fff.     UHH   HpLhL`LXLPH}HuHUrXBHJ0rA    DJ4E9ELDxDAIE   E   E   E9ELDME   E   DME   DME   DډUDEDEEDMDMǅ|#   AŅ~uLcxLuLcHcHHN$HUHIHcɾ   H)HJH]IIf     x ~HLHU    MLAEHuH|H}    E   t1    7       LPLXL`LhHp   UHH   HxLpLhH}HuHUrXABHJ0r    DB4A9DLDDAHE   E
   E   A9DLDEE   E   DEE   DEE   DډU}}EDEDEE#   AA   ~pLcIHcHkLHEHHMcIHcHLHuڅ~%HH L`LaL(L)HHʅALLAE HuHUH}    E   t1    7       LhLpHxf       UHH   HhL`LXLPLHH}HuHUHM؋QX֋AHЋy0QA    DI4E9ELDtDAIǅ|   E   E   E9ELDME   E   DME   DME   D߉}DEDEEDMDMǅx#   AŅ~nLctLuHcHLcIM$HUHIHcɾ   H)HJH]IfD  t ~HLHU    MLAEHxH}Hu    HE    tf1        	       1            (       HH$    1    1        E1E1    H1    LHLPLXL`Hh        UHH   HxLpLhH}HuHUHMQX֋AHЋy0QA    DI4E9ELDDAIE   E
   E   E9ELDME   E   DME   DME   D߉}DEDEEDMDME#   AA   ~zLcIHcHkLHEHHLcIHcHLHuڅ~/HHffff.     L`LaL(L)HHʅALLAE HUH}Hu    HE    tf1        	       1            (       HH$    1    1        E1E1    H1    LhLpHxf UHH0  HLLLLH}HuHUHMLEDaXEAHDQ0ADaAp0Ap    Q49LЉ Ӊǅ   ǅ   ǅ   9Lȉ@ǅ<   ǅL   ǅ   (,0$ ǅ#   JHcHUH}Ⱦ    HM    HMHEǅ\   ǅ`   ǅd        9LЉUE   E   9LuE   Uǅh   ߉tx|plǅX#   A݅~rLc LuIcHMcIM$HUHIHcɾ   H)IIH]fffff.       ~HLHU    MLAEڃ ~#HcHHMHtHcH}    HTHXLH}Hu    T   t1    8       1H}    ǅX    LLLLHÐ UHH  HLL LLH}HuHUHMLEDyXDAHDQ0ADy    q49LA ǅ(   ǅ,
   ǅ0   9LȉXǅT   ǅd   ǅ4   @DH<8ǅ$#   DvHcHuH}        Iǅt   ǅx
   ǅ|       9LˉME   E   D9ALԉUE   ME   މuEEщUUǅp#   EA   E~pLcIIcHkLIEHIcHLcILHuڅ~%HH L`LaL0L1HHʅALLAE Hc 1H}Hu    HlHpL$LHu    l   t1    8       1L    ǅp    LLL LH  fff.     UHH0  HLLLLH}HuHUHMLELME`XEA@HDAH0AE`AQ0AQ     Ap49Lǅ   ǅ   ǅ   9Lȉ<ǅ8   ǅH   ǅ   $(, ǅ#   NHcHuH}    HM    HMHEǅT   ǅX   ǅ\       9LЉUE   E   9LuE   Uǅ`   ߉lpthdǅP#   A݅~kLcLuIcHMcIM$HUHIHcɾ   H)IIH]     ~HLHU    MLAEڃ ~#Hc HHMHtHcH}    HPLH}HuHU    HE    tf1        	       1            )       HH$    1    1        E1E1    H1    1H}    ǅP    LLLLH  fff.     UHH  HLL LLH}HuHUHMLELMExXDA@HDAH0AEx    AP49LЉAԉǅ$   ǅ(
   ǅ,   9LȉTǅP   ǅ`   ǅ0   <@D84ǅ #   DrHcHUH}ؾ        Iǅl   ǅp
   ǅt       9LˉME   E   D9ALԉUE   Mǅx   މuEEщU|ǅh#   EA   E~sLcIIcHkLIEHIcHLcILHufڅ~&HH@ L`LaL0L1HHʅALLAE Hc1H}Hu    HhL LHuHU    HE    tf1        	       1            )       HH$    1    1        E1E1    H1    1L    ǅh    LLL LHÐ|  fff.     UHHPH]LeLmLuL}H}HuHUHMLEA4ȅMADqDq0AH4ɅɾMEhEh0Ƹ    9L9Lփƅ~HcH}    fÿ    9LAA9DLAD$ANEE   A1IcHMLDE1IcHuLdA0D)H~:HHHL؉HcIf.     D,DLuE,HH9|AHIIAEL}LuLmLeH]|  @ UHHPH]LeLmLuL}H}HuHUHMLEA4ȅMADqDq0AH4ɅɾMEhEh0Ƹ    9L9Lփƅ~HcH}    fþ    9LAA9DLAD$ANEE   AE1IcHMH|E1IcH]H\D)H~AHHILЉHcH     YLeAXAHH9|AIIHAEL}LuLmLeH] |       UHHPH]LeLmLuL}H}HuHUHMLEA4ȅMADqDq0AH4ɅɸMEhEh0    9L9LЃHc1H}    A    D9ALAE9ELAD$ANEE   AIcHE1IcHHEHHH}NDD)~eHLHLeIL    f(XYf((YXXYYY`Y\X!!HHʅAAHIHHAEdL}LuLmLeH]f*       UHH@H]LeLmLuH}HuHUHM6ƅ~HcH}    HEDSE1E~yEHcHHE1H}E1ɋ7E~=LHLDHcLmIL f.     D,DLuE,HH9|AAHIIHAELuLmLeH] "  UHH0H]LeH}HuHUHM6ƅ~HcH}    HEDEK1E~zDMcIIE1HuE1 ~:LLLHcLeIYLeAXAHH9|IIIHAEfLeH]f$  UHH0H]LeH}HuHUHMHc1H}    HED A1E   DE1E1HuLMN~cLLLLeILD  f(XYf((YXXYYY`Y\X!!HHʅIIHIAEnLeH]%       UHH}HuHUJ4ɅɸMrr0    9Lȉ~9   1HcH}H4D  fnYH}Hʅ]%       UHH}HuHUJ4ɅɸMzz0    9Lȉƅ~G   HMHcHHE fnHYIY HH΅f]f       UHH}HuHUHEHcHuH    ~.   1fnHuYD0H}Hʅ]   UHH}HuHUHE0HcHHMHD
    H
    ~J   HEHffff.     fnHYIY HH΅f]f%       UHH}HuHUJ4ɅɸMrr0HMH        9L¹   ~?   HcH}Ht     fn^H}Hʅ]%  @ UHH}HuHUJ4ɅɸMzz0HMHA    H        9Lƺ   ~SHHcHH}HHff.     fnH^I^HH΅]       UHH}HuHUHEH     HM   ~1   fnHuL0^H}Hʅ]   fff.     UHH}HuHUHMHA    H    HE0   ~@HHEfD  fnH^I^HH΅]       UHH]H}HuHU    HE^H}HMDA   E~   1    E1A      f(DLLHMHfYXHHʅY    \HE0AIIHHAEH]]f  @ UHH@H]H}HuHUH}        HEX    U]LMAQAHED    E   1%    E1A   IqIf(f(ĉ~bLLHEHHL    h1YyD DYAXXY0Y1\XHHʅf(f(Yf(fD(DYAXD    D\DNYY\.IIHIAE-H]'  fff.     UHHPH]LeLmH}HuHUHMD&At$~HcH}    H      ?HMHHU: ~[E1HE؋HcHMH H$    HD$    HD$    HD$    H}LE1        1E1    H HE~KAMcMkff.     H}HuHUHM    E~HuLIcH}     ˅HE8 ~!11Hu    1E1    HE    fLmLeH]f&  fff.     UHH@H]LeH}HuHUHMD&AIc1H}    HEH@    H      ?HHU: ~ZHE؋HcHMH H$    HD$    HD$    HD$    H}LE1        1E1    H fHE~6Mc H}HuHUHM    1H}HuL    ˅ HE8 ~11Hu    1E1    HE    LeH]f%       UHH}HuHUJ4ɅɸMJJ0    9LHcHcHHLEAD~:HEHHHILfD  f(YXf(HɅ])  UHH}HuHUHMA4ȅMЋAA0¹    9LHcHHHHLEBDHMABL	х   HUZHHHHILHUH}Offfff.     f(f(HUYf(YXXhf(f(YY\X f(HɅHUJHu]f  UHH}HuHUHEHcHuօ~4HEHHff.     f(YXf(HɅ]  UHH}HuHUHMHEHcHHHuD2H}G2   HUZHHHH}OLEA ffffff.     f(HUYf(f(YXX`f(f(YY\X(f(HɅHUHuN]f/  UHH`H]LeLmLuL}H}HuHUHMD6AV~)HEHcHufH~HcH}DU    DUHE8 ~_E1ҋHcHMH H$    HD$    HD$    HD$    H}LE1        1E1DU    H DUHEDc~~EnMcIIMMcMkfH}HuHUHM    E~ALIcHM1HMLfffff.     XHuHH9|A˅HE8 ~11Hu    1E1    HE    L}LuLmLeH]f/       UHHPH]LeLmLuH}HuHUHM؋AHMHc1HHuHc1H}    HE8 ~WE1HcHMH H$    HD$    HD$    HD$    H}LE1        1E1    H HEDc   AMcMkH}HuHUHM    DE~SIcHHMLHMHELf.     PXQXHHʅA˅HE8 ~11Hu    1E1    HE    LuLmLeH]ÐK  UHH`H]LeLmLuL}H}HuHUHMLELMA݋D{	Hc1H}    HEDA   E   E1HE8EMcHcMI)ILHLuIIMcMkLm   D9ALD9O)~;DHHEHcHIL IHELfD  L8L9HHʅAAIAEL}LuLmLeH]K  UHH`H]LeLmLuL}H}HuHUHMLELMA݋D{	Hc1H}    HEDA   E   E1HE8EMcHcMI)ILHLuIIMcMkLm   D9ALD9O)ʅ~CDHcHMHHHLHLHELLxLyL8L9HHʅAAIAEfL}LuLmLeH]fG  @ UHH`H]LeLmLuL}H}HuHUHMLELMD>EAAH}HuHUHMLE    HEDA   E   E1HE8EMcHcMI)ILHLuIIMcMkLm   D9ALD9O)~4HcIHMDHcHuHID LL8L9HHʅAAIAEL}LuLmLeH]G  UHH`H]LeLmLuL}H}HuHUHMLELMD>EAAH}HuHUHMLE    HEDA   E   E1HE8EMcHcMI)ILHLuIIMcMkLm   D9ALD9O)~LHcHHLHMDHcHuHHLL     LxLyL8L9HHʅAAIAEfL}LuLmLeH]fY  @ UHH   H]LeLmLuLxH}HuHUHMLELMAUD&	AMH}HuHUHMLEHE    HEHMAHuD>AǉAE   ZHcIcHIHcHHIHMHEHcuHkHuHuHcUHkHUHUffffff.     HEЋD)HM;OD   AA9DLED)~'IcLHMH<E)McMHuJ4Hc    AHEIHMI)AELxLuLmLeH]ÐR  UHH`H]LeLmLuL}H}HuHUHMLELMD"AAD>D1AEAH}HuHUHMLE    HEЋ8AHMDAÉډE   AHEDDGHMD)HcMcMLHcI)IHcIcHHIcH)HIHHDD9AO   D9AL)ʅ~=HHHLHMHHEf.     LpLqL8L9HHʅAAHM)AEL}LuLmLeH]É  @ UHH   HXLPLHL@L8H}HuHUHMLELMDDhHE A 	ىA+1)AAƉlDAA	Hc1H}HxLp    LpHxHEDEHUD"AAE  HEH}7  HE8DGDEALmEM DM)׉}ډdƉuHED DEHcHH}ȋhHcHHUIcHkHEHEHcHkHM HMHclHkHUHU   E9LËM;MOMDMDdE   DE)LcHcHHN<D)HcHuL4IcH}H}ID~@LLIcHULHcHMHM YXHH9| AAAEfAMMEAE+L8L@LHLPHX HED8AHU2A)߉}HE0ƉuUD)DjIcHcHHH4HuHcHH}DhMcIHHEIcHkHUHUHcHkHM HMHclHkHEHEDMDUE~mEIcHEHIH}DE~?HuHEIcHUHHcIHMYXHH9| AAAEfAAAEtL8L@LHLPHXÐD  @ UHH`H]LeLmLuL}H}HuHUHMLELMD.D!AEAH}HuHUHMLE    HEDEHMDAEAE   EQHEDHMMcIMcMkLmMLe   D9ALʉD9AO)Ѕ~_HcHcHHH<HIcIHLLAEA)McHMJLffff.     YHH9|AAAAEm L}LuLmLeH]f?  @ UHHPH]LeLmLuH}HuHUHMLELMD)ADAH}HuHUHMLE    HED DHM9A؅~hLcIM\$McMkLUMLM~<L޸   IcIHLL@ LuBD0YHH9|fAυHED DHM9A؅~gLcIM\$McMkLUMLM~<L޸   IcIHLL@ LmBD(YHH9|fAυLuLmLeH]Ð?  UHHPH]LeLmLuH}HuHUHMLELMD)ADAŅ~HcH}    HED EHMDADE   EHHED HMDLcIIcHkH]   D9ALDD9AO)Ѕ~_HcHcHHH4HAAA)McLuKTHcIHfD  YLmBXD(BD(HH9|AAAEmLuLmLeH]Ðn  UHH   HhL`LXLPLHH}HuHUHMLELMDDEAAEH	DAD*DAHc1H}LEtLM    LMtLEHED0DHu|EA܅  EHED8AHU2xHc}HH}IcHEIcHUIcHkHuHuHcHHEHMHHUH}HuL7LEDxE9EOϸ   D9ALA)AAE{   HcH+EHULDHcH+MHuLMcLmLmڅ~4IcAD LLH}HuYX		HHʅAIIAEDxE9EOϸ   D9ALA)AAE   DHH+EHULHcH+MHuLLEMcLLm萉څ~6IcAD LLH}Huf	YXHHʅAIIAEAAA|| LHLPLXL`Hh [       UHH   H]LeLmLuLxH}HuHUHMLELMEED>DDAA	DAHc1H}؉ULE    LEUHEAHMD1AAAE   AHED HMЋ1uHcHHUMcJ   HEIIcHkHMHMMcMkHELHEL}DEE9EOĸ   9LA)AE~cMcL]L]E~GHuHcA˸   DHcIHUILfYXHH9|AEAAAEgLxLuLmLeH]ÐC       UHH`H]LeLmLuL}H}HuHUHMLELMD&AÅ~HcH}    HEЋ8AHMDAAAE   DGHE8HMDMcHcHkH]   D9ALD9OEDEAD)Ѕ~VHcHIcHH4D)HcL}ITMcMLH YLmBXD(BD(HH9|AAAEkL}LuLmLeH]Ðj  fff.     UHH   HpLhL`LXLPH}HuHUHMLELMDEAEAADc	Hc1H}ULED|    D|LEUHED(DHuMEA߅/  EHED0AHM1uHcHUIcHEHcHkH}H}IcHHMHHUIcHkHEHEHMH4
HuDUE9EODA¹   D9ALA)AʉE   )HcH+UHMLщHcHHEHHML$U~EHcALHELMIH}H<H 	YXLLʅfIAEfAAAM} 2LPLXL`LhHpÐ]  UHH   H]LeLmLxLpH}HuHUHMLELMEEŋAAD>D	DAHc1H}LE    LEHED DHU
MEAڅ*  EHED0AHMȋUHcHuIcH<   H}HHEIcHkHMHMIcHkL]IHUHUDME9EODA   AE9ELAE)AE   HcHHEHHUHE~\H}Ic   L}ILDD)HcIHUDHcILfD  YXHH9|AAEAAAM} 3 LpLxLmLeH]  UHH0H}HuHUHMLEH}HuHUHM    E   t1    /        O  fff.     UHH   H]LxLpLhL`H}HuHUHMLED>D"AEAHE     H}HuHU    LE    HEM     HED0AVUA   MDމu        HE   IcHHHMIcHUHEA   I)HcHJ<LELH}I   H)LMLMHkILEHMff(DE~)HEHUfff.     YXHɅHEB \f.   HE 1        	       1            3       HH$    1    1        E1E1    H1߾       1    L`LhLpLxH] QHEB f(^DMD;MDOMA)DE   AE)H}LUHcHEL< Ef(DD~7MD)HcHMLLHu     Y!XHHʅIcHEHH+EHM$\YHU$AHIAEwDEAIHEHEHEM} L`LhLpLxH]Ð       UHH`H]LeLmLuL}H}HuHUHMË
AAߺ   AE)DD։uAD)HHEH}1        IIcHEH}1        IDA)AEAE}   LcIHIHcMHHkHIVHHuLcII)HELc(MKt HUHH։څ~HHfLLHHʅALL)AELHuHUL    A   E)EE~lLcIMcMHcEHHkLHMHHHUHc2HH)Itڅ~HHfLLHHʅALL)AE1L    1L    L}LuLmLeH]Ð  fff.     UHH`H]LeLmLuL}H}HuHUHMLEË
AAܺ   AE)DD։uAD)HHEH}1        IIcHEH}1        IDA)AEAE~}LcIHIHcMHHkHIWHHuLcII)HELc0MK4HUHH։څ~HH LLHHʅALL)AELHuHULLE    HE    tk1        	       1            #       HH$    1    1        E1E1    H1       A   E)EE~qLcIMcMHcEHHkLHMHHHUHc2HH)It څ~HH@ LLHHʅALL)AE1L    1L    L}LuLmLeH]Ð  fff.     UHH0H}HuHUHMLEH}HuHUHM    E   t1    2        S  fff.     UHH   HhL`LXLPLHH}HuHUHMLEE
MHE     H}HuHU    LE    } ~'HcE   H)HUH<H      ?HcU    HEM     HEr|E    EE   tډx        HcE   H)HHuع   HH)HHUHMLc}LHH}IHuHkHEHEH} u;xLxHEHMڅ~KHcHEHHMHuHHEHufff.     YY	\HHʅ f.   HE 1        	       1            4       HH$    1    1        E1E1    H1߾       1    LHLPLXL`Hh HEHMf(^DtD;|DO|A)DeE   AE)DMH]LEHcHEHHMfEՋxD9ALIcILL)HUD)΅~QHcHHHUD)HcHMHMH}HHEH}@  Y!Y"\HHH΅YIcILL)HMAAAIHAEJ]|MEMHEHEHEHEM} M~7    HcEHkHUHHfD  f(^HɅLHLPLXL`HhÐ  UHH`H]LeLmLuL}H}HuHUHMË
AAA܉AUD)HHEH}1        IƸ   D)HHEH}1        IEE)AEE   LcIMcMHcEHHkLINHHUHc2HH)L]Mc#MI4HMHHΉڅ~$HHf.     LLHHʅALL)AELHuHUL    ADE1E~]LEHEHcHHcUH)ItLcIڅ~'LHffff.     LLHHʅAML)υ1L    1L    L}LuLmLeH]   fff.     UHH`H]LeLmLuL}H}HuHUHMLEË
AAA݉AUD)HHEH}1        IǸ   D)HHEH}1        IEE)AEE   LcIMcMHcEHHkLIOHHUHc2HH)L]Mc+MIt HMHHΐڅ~HH@ LLHHʅALL)AELHuHULLE    HE    th1        	       1            #       HH$    1    1        E1E1    H1    cADE1E~ULEHEHcHHcUH)ItLcIڅ~LH@ LLHHʅAML)υ1L    1L    L}LuLmLeH]                   In function invm_d; matrix singular, unable to continue         In function invm_c; matrix singular, unable to continue         pmat3.f90       ("In function finvm_d; singular matrix")                        pmat3.f90   ("In function finvm_c; singular matrix")                                   IN function invmv_d; matrix singular, unable to continue                       IN function invmv_c; matrix singular, unable to continue           pmat3.f90   ("In function finvmv_d; singular matrix")          '               pmat3.f90               ("In function finvmv_c; singular matrix")          3                     ?              ?                              
                                            
                              In L1Lb_d; matrix non-positive, cannot continue pmat3.f90       ("In fL1LB_d; non-positivity at diagonal index",i5)                                      ?           pmat3.f90           ("In fulub_d; non-positive matrix")                ?                       In LdLb_d; matrix non-positive, unable to continue              pmat3.f90       (" In fLDLB_d; non-positivity at diagonal index",i5)            b                                 ?   pmat3.f90           ("In fudub_d; matrix non-positive")                                                                         01.01          pmat3.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pmat3 norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub norv_d Hpmat3_norv_d_ ~                  Va      x  b    ~   norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub dpi    s     	dp    s     
dpc    s         ~  p#p#s   p#8p#<p#@  norv_c Qpmat3_norv_c_ ~                  Va    !  xd  b    ~   norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub dpi    s     dp    s     dpc    s     '  d    p#p#s   p#8p#<p#@  mulmd_i [pmat3_mulmd_i_                   Vb e     ha e     `d e   T  p    norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i e   s  dpi e   s     dp e   s      dpc e   s     !  s  "s   "s      T  s  P#P#s   P#8P#<P#@s   P#PP#TP#X Z    s  X#X#s   X#8X#<X#@  #mulmd_d fpmat3_mulmd_d_                   V$b c     p%a c   #  h&d c     x'  (  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub )i c   s  *dpi c   s     +dp c   s     ,dpc c   s     !#  ~  "s   "s    )    ~  X#X#s   X#8X#<X#@s   X#PX#TX#X     ~  `#`#s   `#8`#<`#@  -mulmd_c qpmat3_mulmd_c_ 8
                  V.b [   8
  h/a [   X
  p0d [   
  x1  2  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub 3i [   s  4dpi [   s     5dp [   s     6dpc [   s     !X
    "s   "s    ^
  
    X#X#s   X#8X#<X#@s   X#PX#TX#X 
      `#`#s   `#8`#<`#@  7muldm_i }pmat3_muldm_i_ m                  V8b t   m  h9d t     p:a t     `;6  <8  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub =i t   s  >dpi t   s     ?dp t   s     @dpc t   s     !  s  "s   "s        s  P#P#s   P#8P#<P#@   6  s  X#X#s   X#8X#<X#@s   X#PX#TX#X  Amuldm_d pmat3_muldm_d_                   VBb m     hCd m     xDa m     pEk  Fm  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub Gi m   s  Hdpi m   s     Idp m   s     Jdpc m   s     !  ~  "s   "s        ~  X#X#s   X#8X#<X#@   k  ~  `#`#s   `#8`#<`#@s   `#P`#T`#X  Kmuldm_c pmat3_muldm_c_                   VLb q     hMd q     xNa q   :  pO  P  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub Qi q   s  Rdpi q   s     Sdp q   s     Tdpc q   s     !    "s   "s      :    X#X#s   X#8X#<X#@ @      `#`#s   `#8`#<`#@s   `#P`#T`#X  Udiagmofd_i pmat3_diagmofd_i_                   VVa O     xWd O     pX`  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub Yi O   s  DZdpi O   s     [dp O   s     \dpc O   s     !  s  "s   "s    #  `  s  h#h#s   h#8h#<h#@  ]diagmofd_d pmat3_diagmofd_d_                   V^a O     p_d O     x`  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ai O   s  Dbdpi O   s     cdp O   s     ddpc O   s     !  ~  "s   "s        ~  h#h#s   h#8h#<h#@  ediagmofd_c pmat3_diagmofd_c_ y                  Vfa O   y  pgd O     xh  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ii O   s  Djdpi O   s     kdp O   s     ldpc O   s     !    "s   "s          h#h#s   h#8h#<h#@  mdiagdofm_i pmat3_diagdofm_i_ 7                  Vnd -   7  xoa -   L  pp  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub qi -   s  drdpi -   s     sdp -   s     tdpc -   s     !L  s  "s    R    s  h#h#s   h#8h#<h#@s   h#Ph#Th#X  udiagdofm_d pmat3_diagdofm_d_                   Vvd -     pwa -   "  xx  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub yi -   s  dzdpi -   s     {dp -   s     |dpc -   s     !"  ~  "s    (    ~  h#h#s   h#8h#<h#@s   h#Ph#Th#X  }diagdofm_c pmat3_diagdofm_c_                   V~d -     pa -     xc  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i -   s  ddpi -   s     dp -   s     dpc -   s     !    "s      c    h#h#s   h#8h#<h#@s   h#Ph#Th#X  invm_d pmat3_invm_d_                    Vb       xa    !  h!  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub sinv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  ff      \dpi    s     sp    s     dp    s     spc    s     dpc    s     !!  ~  "s  ~"s    !!  !  ~  `#`#s   `#8`#<`#@s   `#P`#T`#X  invm_c pmat3_invm_c_ &                  Vb    &  xa    8&  p&  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub sinv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  ff      ddpi    s     sp    s     dp    s     spc    s     dpc    s     !8&    "s   "s    >&  &    h#h#s   h#8h#<h#@s   h#Ph#Th#X  finvm_d pmat3_finvm_d_ 8+                  Vb    8+  pa    Y+  `ff      x+  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub sinv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  dpi    s     sp    s     dp    s     spc    s     dpc    s     !Y+  ~  "s  ~"s    _+  +  ~  X#X#s   X#8X#<X#@s   X#PX#TX#X  finvm_c pmat3_finvm_c_ Y0                  Vb    Y0  pa    y0  hff      x0  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub sinv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  dpi    s     sp    s     dp    s     spc    s     dpc    s     !y0    "s   "s    0  0    `#`#s   `#8`#<`#@s   `#P`#T`#X  invmv_d pmat3_invmv_d_ 5                  Vu   5  pa   5  Xv   $6  hg6  i6  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub sinv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  ff     ~dpi   s     sp   s     dp   s     spc   s     dpc   s     b   k6  x!5  ~  "s  ~ 5  $6  ~  ##s   #8#<#@s   #P#T#X *6  g6  ~  @#@#s   @#8@#<@#@ !6  ~  "s  ~"s     invmv_c pmat3_invmv_c_ H;                  Vu   H;  xa   ^;  hv   ;  p<  	<  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub sinv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  ff     ~dpi   s     sp   s     dp   s     spc   s     dpc   s     b   <   !^;    "s  ~ d;  ;    P#P#s   P#8P#<P#@s   P#PP#TP#X ;  <    X#X#s   X#8X#<X#@ !+<    "s   "s     finvmv_d pmat3_finvmv_d_ @                  Vu   @  ha   A  Pv   pA  `ff     pA  A  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub sinv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  dpi   s     sp   s     dp   s     spc   s     dpc   s     b   A  x!A  ~  "s  ~ A  pA  ~  ##s   #8#<#@s   #P#T#X vA  A  ~  ##s   #8#<#@ !A  ~  "s  }"s     finvmv_c *pmat3_finvmv_c_ F                  Vu   F  pa   F  `v   G  hff     xZG  \G  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub sinv iinvf clinmvtf dlinmvtf slinmvtf clinmmtf dlinmmtf slinmmtf cinvmtf dinvmtf sinvmtf clinmvt dlinmvt slinmvt clinmmt dlinmmt slinmmt cinvmt dinvmt sinvmt  ldum sldum dldum cldum sldumf dldumf cldumf  udlmm sudlmm dudlmm cudlmm sudlmv dudlmv cudlmv  inv sinvmt dinvmt cinvmt slinmmt dlinmmt clinmmt slinmvt dlinmvt clinmvt sinvmtf dinvmtf cinvmtf slinmmtf dlinmmtf clinmmtf slinmvtf dlinmvtf clinmvtf iinvf  l1lm sl1lm dl1lm sl1lmf dl1lmf  ldlm sldlm dldlm sldlmf dldlmf  invl sinvl dinvl slinlv dlinlv  invu sinvu dinvu slinuv dlinuv  swpvv sswpvv dswpvv cswpvv  dpi   s     sp   s     dp   s     spc   s     dpc   s     b   ^G   !F    "s  ~ F  G    H#H#s   H#8H#<H#@s   H#PH#TH#X G  ZG    P#P#s   P#8P#<P#@ !~G    "s   "s     mulpp_i 7pmat3_mulpp_i_ I                  Vc |   I  xa |   'I  hb |   oI  pI  I  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ai |   s  j |   s  i |   s  dpi |   s     dp |   s     dpc |   s     !'I  s  "s     -I  oI  s  X#X#s    X#8X#<X#@ uI  I  s  `#`#s    `#8`#<`#@  mulpp_d Cpmat3_mulpp_d_ OK                  Vc |   OK  xa |   dK  hb |   K  pK  K  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ai |   ~  j |   s  i |   s  dpi |   s     dp |   s     dpc |   s     !dK  ~  "s     jK  K  ~  X#X#s    X#8X#<X#@ K  K  ~  `#`#s    `#8`#<`#@  mulpp_c Lpmat3_mulpp_c_ M                  Vc |   M  pa |   M  hb |   M  x1N  3N  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ai |     j |   s  i |   s  dpi |   s     dp |   s     dpc |   s     !M    "s     M  M    X#X#s    X#8X#<X#@ M  1N    `#`#s    `#8`#<`#@  nmulpp_i Vpmat3_nmulpp_i_ O                  Vc *   O  xn *   s  `a *   O  hb *   O  pnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ai *   s  j *   s  i *   s  !O  s  "s     !O  s  "s     !O  s  "s      nmulpp_d dpmat3_nmulpp_d_ ;Q                  Vc "   ;Q  xn "   s  `a "   PQ  hb "   eQ  pnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ai "   ~  @j "   s  Hi "   s  L!PQ  ~  "s     !eQ  ~  "s     !zQ  ~  "s      nmulpp_c npmat3_nmulpp_c_ R                  Vc $   R  pn $   s  `a $   R  hb $   S  xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ai $     j $   s  Hi $   s  L!R    "s     !S    "s     !S    "s      difp_d ypmat3_difp_d_ vT                  Vb %   vT  xa %   T  pT  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i %   s  ddpi %   s     dp %   s     dpc %   s     !T  ~  "s     T  T  ~  h#h#s    h#8h#<h#@  difp_c pmat3_difp_c_ /V                  Vb %   /V  pa %   DV  xV  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i %   s  ddpi %   s     dp %   s     dpc %   s     !DV    "s     JV  V    h#h#s    h#8h#<h#@  ndifp_d pmat3_ndifp_d_ W                  Vb    W  xn    s  ha    W  pnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i    s  d!W  ~  "s     !W  ~  "s      ndifp_c pmat3_ndifp_c_ Y                  Vb    Y  pn    s  ha    /Y  xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i    s  d!/Y    "s     !DY    "s      intp_d pmat3_intp_d_ Z                  Vb %   Z  xa %   Z  pZ  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i %   s  ddpi %   s     dp %   s     dpc %   s     !Z  ~  "s     Z  Z  ~  h#h#s    h#8h#<h#@  intp_c pmat3_intp_c_ W\                  Vb %   W\  pa %   l\  x\  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i %   s  ddpi %   s     dp %   s     dpc %   s     !l\    "s     r\  \    h#h#s    h#8h#<h#@  nintp_d pmat3_nintp_d_ ]                  Vb    ]  xn    s  ha    ]  pnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i    s  d!]  ~  "s     !^  ~  "s      nintp_c pmat3_nintp_c_ B_                  Vb    B_  hn    s  pa    W_  xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i    s  d!W_    "s     !l_    "s      ninvp_d pmat3_ninvp_d_ `                  Vb    `  xn    s  ha    `  pnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub b0    ~  Pi    s  \!`  ~  "s     !`  ~  "s      ninvp_c pmat3_ninvp_c_ b                  Vb    b  hn    s  pa    .b  xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub b0      i    s  D!.b    "s     !Cb    "s      npowp_d pmat3_npowp_d_ c                  Vb '   c  hn '   s  Xa '   c  `m '   s  pnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i '   s  dpi '   s     dp '   s     dpc '   s     !c  ~  "s     !c  ~  "s      npowp_c pmat3_npowp_c_ &e                  Vb &   &e  hn &   s  Xa &   ;e  `m &   s  pnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i &   s  !;e    "s     !Pe    "s      polps_d pmat3_polps_d_ ~                  Va %   f  ps1 %   ~  xg  s2 %   ~   norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub n %   s  `i %   s  ddpi %   s     dp %   s     dpc %   s     f  g  ~  h#h#s    h#8h#<h#@  polps_c pmat3_polps_c_                   Va )   h  hs1 )     ph  s2 )     xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub n )   s  Xi )   s  \dpi )   s     dp )   s     dpc )   s     h  h    `#`#s    `#8`#<`#@  npolps_d pmat3_npolps_d_ ~                  Vn    s  ha    j  ps1    ~  xs2    ~   norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i    s  d!3j  ~  "s      npolps_c pmat3_npolps_c_                   Vn    s  `a    wk  hs1      ps2      xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i    s  \!k    "s      npolpp_d pmat3_npolpp_d_ m                  Vc /   m  hn /   s  pa /   m  `b /   /m  Xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i /   s  dpi /   s     dp /   s     dpc /   s     !m  ~  "s     !/m  ~  "s     !Dm  ~  "s      npolpp_c !pmat3_npolpp_c_ n                  Vc /   n  hn /   s  pa /   n  `b /   n  Xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub i /   s  !n    "s     !n    "s     !n    "s      copbm_d .pmat3_copbm_d_ kp                  Vafull K   kp  hm1 K   s  Xm2 K   s  `mah1 K   s  Hmah2 K   s  Paband K   p  xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub j K   s  i K   s  i2 K   s  i1 K   s  !p  ~  "s   "s    !p  ~  "s   s      copbm_c ;pmat3_copbm_c_ Tr                  Vafull K   Tr  hm1 K   s  Xm2 K   s  `mah1 K   s  Hmah2 K   s  Paband K   tr  xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub j K   s  i K   s  i2 K   s  i1 K   s  !tr    "s   "s    !r    "s   s      copmb_d Ipmat3_copmb_d_ v                  Vaband G   v  pm1 G   s  Xm2 G   s  `mah1 G   s  Hmah2 G   s  Pafull G   w  hnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub clipb clib_c clib_d clib  avco avco davco tavco  dfco dfco ddfco tdfco  dfco2 dfco2 ddfco2 tdfco2  clipb clib clib_d clib_c  cad1b cad1b  csb1b csb1b  cad2b cad2b  csb2b csb2b  ldub ldub dldub  ldltb ldltb dldltb  udlb udlb dudlb  l1ubb l1ubb dl1ubb  l1ueb l1ueb dl1ueb  ltdlbv ltdlbv dltdlbv  udlbv udlbv dudlbv  udlbx udlbx  udlby udlby  udlvb udlvb  udlxb udlxb  udlyb udlyb  u1lbv u1lbv  u1lbx u1lbx  u1lby u1lby  u1lvb u1lvb  u1lxb u1lxb  u1lyb u1lyb  linbv linbv  wrtb wrtb  j G   s  i G   s  i2 G   s  i1 G   s  !w  ~  "s   s     !'w  ~  "s   "s     copmb_c Wpmat3_copmb_c_ p{                  Vaband G   p{  pm1 G   s  Xm2 G   s  `mah1 G   s  Hmah2 G   s  Pafull G   {  hnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub clipb clib_c clib_d clib  avco avco davco tavco  dfco dfco ddfco tdfco  dfco2 dfco2 ddfco2 tdfco2  clipb clib clib_d clib_c  cad1b cad1b  csb1b csb1b  cad2b cad2b  csb2b csb2b  ldub ldub dldub  ldltb ldltb dldltb  udlb udlb dudlb  l1ubb l1ubb dl1ubb  l1ueb l1ueb dl1ueb  ltdlbv ltdlbv dltdlbv  udlbv udlbv dudlbv  udlbx udlbx  udlby udlby  udlvb udlvb  udlxb udlxb  udlyb udlyb  u1lbv u1lbv  u1lbx u1lbx  u1lby u1lby  u1lvb u1lvb  u1lxb u1lxb  u1lyb u1lyb  linbv linbv  wrtb wrtb  j G   s  i G   s  i2 G   s  i1 G   s  !{    "s   s     !{    "s   "s     transposeb_d fpmat3_transposeb_d_                   Vb Y     Hm1 Y   s  Xm2 Y   s  Pmah1 Y   s  mah2 Y   s  a Y     @norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub clipb clib_c clib_d clib  avco avco davco tavco  dfco dfco ddfco tdfco  dfco2 dfco2 ddfco2 tdfco2  clipb clib clib_d clib_c  cad1b cad1b  csb1b csb1b  cad2b cad2b  csb2b csb2b  ldub ldub dldub  ldltb ldltb dldltb  udlb udlb dudlb  l1ubb l1ubb dl1ubb  l1ueb l1ueb dl1ueb  ltdlbv ltdlbv dltdlbv  udlbv udlbv dudlbv  udlbx udlbx  udlby udlby  udlvb udlvb  udlxb udlxb  udlyb udlyb  u1lbv u1lbv  u1lbx u1lbx  u1lby u1lby  u1lvb u1lvb  u1lxb u1lxb  u1lyb 	u1lyb  linbv 	linbv  wrtb 	wrtb  	i Y   s  ~	j Y   s  ~!  ~  "s   s     !*  ~  "s   s      	transposeb_c tpmat3_transposeb_c_ S                  V	b R   S  p	m1 R   s  h	m2 R   s  `	mah1 R   s  P	mah2 R   s  X	a R   x  xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub clipb 	clib_c 	clib_d 	clib  avco 	avco 	davco 	tavco  dfco 	dfco 	ddfco 	tdfco  dfco2 	dfco2 	ddfco2 	tdfco2  clipb 	clib 	clib_d 	clib_c  cad1b 	cad1b  csb1b 	csb1b  cad2b 	cad2b  csb2b 	csb2b  ldub 	ldub 	dldub  ldltb 	ldltb 	dldltb  udlb 	udlb 	dudlb  l1ubb 	l1ubb 	dl1ubb  l1ueb 	l1ueb 	dl1ueb  ltdlbv 	ltdlbv 	dltdlbv  udlbv 	udlbv 	dudlbv  udlbx 	udlbx  udlby 	udlby  udlvb 	udlvb  udlxb 	udlxb  udlyb 	udlyb  u1lbv 	u1lbv  u1lbx 	u1lbx  u1lby 	u1lby  u1lvb 	u1lvb  u1lxb 	u1lxb  u1lyb 	u1lyb  linbv 	linbv  wrtb 	wrtb  	i R   s  	j R   s  !x    "s   s     !    "s   s      	mulbb_d pmat3_mulbb_d_                   V	c      	m1    s  	m2    s  	mah1    s  	mah2    s  	mbh1    s  	mbh2    s  	a      	b    ӆ   norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub 	i2    s  ~	i1    s  ~	jpk    s  ~	k    s  ~	j    s  ~!  ~  "s  ~s     !ӆ  ~  "s  ~s     !  ~  "s   s      	mulbd_d pmat3_mulbd_d_ 9                  V	b D   9  x	m1 D   s  h	m2 D   s  `	mah1 D   s  P	mah2 D   s  X	a D   ^  p	d D     norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub clipb 	clib_c 	clib_d 	clib  avco 	avco 	davco 	tavco  dfco 	dfco 	ddfco 	tdfco  dfco2 	dfco2 	ddfco2 	tdfco2  clipb 	clib 	clib_d 	clib_c  cad1b 	cad1b  csb1b 	csb1b  cad2b 	cad2b  csb2b 	csb2b  ldub 	ldub 	dldub  ldltb 	ldltb 	dldltb  udlb 	udlb 	dudlb  l1ubb 	l1ubb 	dl1ubb  l1ueb 	l1ueb 	dl1ueb  ltdlbv 	ltdlbv 	dltdlbv  udlbv 	udlbv 	dudlbv  udlbx 	udlbx  udlby 	udlby  udlvb 	udlvb  udlxb 	udlxb  udlyb 	udlyb  u1lbv 	u1lbv  u1lbx 	u1lbx  u1lby 	u1lby  u1lvb 	u1lvb  u1lxb 	u1lxb  u1lyb 	u1lyb  linbv 	linbv  wrtb 
wrtb  
i2 D   s  
i1 D   s  
j D   s  !^  ~  "s   s     !  ~  "s   s     !  ~  "s     
muldb_d pmat3_muldb_d_                   V
b ?     p
m1 ?   s  P
m2 ?   s  X
mah1 ?   s  `
mah2 ?   s  h
d ?   ܏  x
a ?     norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub clipb 
clib_c 
clib_d 
clib  avco 
avco 
davco 
tavco  dfco 
dfco 
ddfco 
tdfco  dfco2 
dfco2 
ddfco2 
tdfco2  clipb 
clib 
clib_d 
clib_c  cad1b 
cad1b  csb1b 
csb1b  cad2b 
cad2b  csb2b 
csb2b  ldub 
ldub 
dldub  ldltb 
ldltb 
dldltb  udlb 
udlb 
dudlb  l1ubb 
l1ubb 
dl1ubb  l1ueb 
l1ueb 
dl1ueb  ltdlbv 
ltdlbv 
dltdlbv  udlbv 
udlbv 
dudlbv  udlbx 
udlbx  udlby 
udlby  udlvb 
udlvb  udlxb 
udlxb  udlyb 
udlyb  u1lbv 
u1lbv  u1lbx 
u1lbx  u1lby 
u1lby  u1lvb 
u1lvb  u1lxb 
u1lxb  u1lyb 
u1lyb  linbv 
linbv  wrtb 
wrtb  
j ?   s  !܏  ~  "s   s     !  ~  "s    !  ~  "s   s      
mulbv_d pmat3_mulbv_d_                   V
v2 ?     x
m1 ?   s  h
m2 ?   s  `
mah1 ?   s  P
mah2 ?   s  X
a ?   ɑ  p
v1 ?     norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub 
i2 ?   s  
i1 ?   s  
j ?   s  !ɑ  ~  "s    !  ~  "s   s     !  ~  "s     
mulbx_d pmat3_mulbx_d_                   V
v2 n     `
m1 n   s  
m2 n   s  
mah1 n   s  
mah2 n   s  
my n   s  
a n   œ  
v1 n     norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub 
j n   s  ~
i n   s  ~!œ  ~  "s   "s    !  ~  "s   s     !
  ~  "s   "s     
mulby_d pmat3_mulby_d_                   V
v2 [     X
m1 [   s  P
m2 [   s  H
mah1 [   s  
mah2 [   s  @
mx [   s  
a [   ɕ  
v1 [     norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub 
j [   s  ~
i [   s  ~!ɕ  ~  "s   "s    !  ~  "s   s     !  ~  "s   "s     
mulvb_d pmat3_mulvb_d_                   V
v2 C     x
m1 C   s  h
m2 C   s  `
mah1 C   s  P
mah2 C   s  X
v1 C     p
a C   ֗  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub 
i2 C   s  
i1 C   s  
j C   s  !  ~  "s    !֗  ~  "s    !  ~  "s   s      
mulxb_d pmat3_mulxb_d_                   V
v2 j     @
m1 j   s  
m2 j   s  
mah1 j   s  
mah2 j   s  
my j   s  
v1 j     
a j   ߙ  norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub 
j j   s  ~
i j   s  ~!  ~  "s   "s   !ߙ  ~  "s   "s   !  ~  "s   s      
mulyb_d pmat3_mulyb_d_                   V
v2 ]     P
m1 ]   s  H
m2 ]   s  @
mah1 ]   s  
mah2 ]   s  
mx ]   s  
v1 ]   ě  
a ]     norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub 
j ]   s  ~
i ]   s  ~!ě  ~  "s   "s    !  ~  "s   "s    !	  ~  "s   s      
l1lb_d pmat3_l1lb_d_ K                  V
b    K  `
m    s  hmah    s  pa    l  xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ff      \!l  ~  "s   s     !  ~  "s   s      fl1lb_d pmat3_fl1lb_d_ $                  Vb O   $  `m O   s  mah O   s  a O   E  Xff O     norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub clipb clib_c clib_d clib  avco avco davco tavco  dfco dfco ddfco tdfco  dfco2 dfco2 ddfco2 tdfco2  clipb clib clib_d clib_c  cad1b cad1b  csb1b csb1b  cad2b cad2b  csb2b csb2b  ldub ldub dldub  ldltb ldltb dldltb  udlb udlb dudlb  l1ubb l1ubb dl1ubb  l1ueb l1ueb dl1ueb  ltdlbv ltdlbv dltdlbv  udlbv udlbv dudlbv  udlbx udlbx  udlby udlby  udlvb udlvb  udlxb udlxb  udlyb udlyb  u1lbv u1lbv  u1lbx u1lbx  u1lby u1lby  u1lvb u1lvb  u1lxb u1lxb  u1lyb u1lyb  linbv linbv  wrtb wrtb  s O   ~  ~jmi O   s  ~j O   s  ~i O   s  ~t O     f O         zero O   ~          one O   ~        ?zero O   ~          !E  ~  "s   s     !j  ~  "s   s      u1ub_d *pmat3_u1ub_d_                   Vb      pm    s  xmah    s  ha      `norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub dpi    s     dp    s     dpc    s     at    3   bt    X   !  ~  "s   s     !3  ~  "s   s     !X  ~  "s   s     !y  ~  "s   s      fu1ub_d 5pmat3_fu1ub_d_                   Vb      pm    s  xmah    s  `a    0  Xff      hnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub dpi    s     dp    s     dpc    s     at    U   bt    z   !0  ~  "s   s     !U  ~  "s   s     !z  ~  "s   s     !  ~  "s   s      ldlb_d Dpmat3_ldlb_d_ ݧ                  Vb    ݧ  `m    s  hmah    s  pa      xnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub ff      \!  ~  "s   s     !#  ~  "s   s      fldlb_d Npmat3_fldlb_d_                   Vb S     xm S   s  mah S   s  a S     ff S     norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub clipb clib_c clib_d clib  avco avco davco tavco  dfco dfco ddfco tdfco  dfco2 dfco2 ddfco2 tdfco2  clipb clib clib_d clib_c  cad1b cad1b  csb1b csb1b  cad2b cad2b  csb2b csb2b  ldub ldub dldub  ldltb ldltb dldltb  udlb udlb dudlb  l1ubb l1ubb dl1ubb  l1ueb l1ueb dl1ueb  ltdlbv ltdlbv dltdlbv  udlbv udlbv dudlbv  udlbx udlbx  udlby udlby  udlvb udlvb  udlxb udlxb  udlyb udlyb  u1lbv u1lbv  u1lbx u1lbx  u1lby u1lby  u1lvb u1lvb  u1lxb u1lxb  u1lyb u1lyb  linbv linbv  wrtb wrtb  te S   ~  ~s S   ~  ~li S   s  ~lj S   s  ~jmi S   s  ~k S   s  ~j S   s  ~i S   s  ~t S     f S         zero S   ~          one S   ~        ?zero S   ~          !  ~  "s  s     !B  ~  "s  s      udub_d tpmat3_udub_d_ Ů                  Vb    Ů  pm    s  xmah    s  ha      `norv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub dpi    s     dp    s     dpc    s     at    
   bt    /   !  ~  "s   "s     !
  ~  "s   s     !/  ~  "s   s     !P  ~  "s   s      fudub_d ~pmat3_fudub_d_                   Vb      pm    s  xmah    s  `a      Xff      hnorv mulmd muldm diag inv mulpp difp intp invp powp polps polpp copbm copmb transposeb mulbb mulbd muldb mulbv mulbx mulby mulvb mulxb mulyb l1lb u1ub ldlb udub dpi    s     dp    s     dpc    s     at    +   bt    P   !  ~  "s   "s     !+  ~  "s   s     !P  ~  "s   s     !q  ~  "s   s       integer double precision double complex logical  %  :;     .?:;@I@
   ,I
   4I  4 ,I
  4 ,I  	4 ,I  
4 ,I   I  It
.
  ! I"/
Q
t
t
     .?:;@I@
   ,I
   4I  4 ,I
  4 ,I  4 ,I  4 ,I  .?:;@I@
   4,I
   ,I
   ,I
   4I   4I  4 ,I
  4 ,I  4 ,I   4 ,I  !I  "! I"/
  #.?:;@I@
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  ^ 4,I
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  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  . '  4 ,I
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  4 ,I  4 ,I  4 ,I  4 ,I  4 ,I  .?:;@I@
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  $ >   m            pmat3 [  norv_d   norv_c g  mulmd_i   mulmd_d   mulmd_c   muldm_i ;  muldm_d p  muldm_c   diagmofd_i c  diagmofd_d !  diagmofd_c   diagdofm_i   diagdofm_d   diagdofm_c f  invm_d !  invm_c &  finvm_d +  finvm_c 0  invmv_d 6  invmv_c ,<  finvmv_d A  finvmv_c G  mulpp_i I  mulpp_d K  mulpp_c 6N  nmulpp_i O  nmulpp_d {Q  nmulpp_c S  difp_d T  difp_c V  ndifp_d W  ndifp_c EY  intp_d Z  intp_c \  nintp_d ^  nintp_c m_  ninvp_d `  ninvp_c Db  npowp_d c  npowp_c Qe  polps_d g  polps_c h  npolps_d 4j  npolps_c k  npolpp_d Em  npolpp_c n  copbm_d p  copbm_c r  copmb_d (w  copmb_c {  transposeb_d +  transposeb_c   mulbb_d   mulbd_d   muldb_d   mulbv_d   mulbx_d   mulby_d   mulvb_d   mulxb_d   mulyb_d 
  l1lb_d   fl1lb_d k  u1ub_d z  fu1ub_d   ldlb_d $  fldlb_d C  udub_d Q  fudub_d                L          pmat3_norv_d_               y          pmat3_norv_c_                        pmat3_mulmd_i_                       pmat3_mulmd_d_              N         pmat3_mulmd_c_              >         pmat3_muldm_i_              -         pmat3_muldm_d_              y         pmat3_muldm_c_                        pmat3_diagmofd_i_                     pmat3_diagmofd_d_                     pmat3_diagmofd_c_           s          pmat3_diagdofm_i_           u          pmat3_diagdofm_d_           }          pmat3_diagdofm_c_                    pmat3_invm_d_                        pmat3_invm_c_                        pmat3_finvm_d_                       pmat3_finvm_c_                       pmat3_invmv_d_                       pmat3_invmv_c_                       pmat3_finvmv_d_                      pmat3_finvmv_c_             X         pmat3_mulpp_i_              a         pmat3_mulpp_d_                       pmat3_mulpp_c_                        pmat3_nmulpp_i_                       pmat3_nmulpp_d_                       pmat3_nmulpp_c_             t          pmat3_difp_d_                         pmat3_difp_c_               Y          pmat3_ndifp_d_                        pmat3_ndifp_c_                        pmat3_intp_d_                         pmat3_intp_c_               ]          pmat3_nintp_d_              t          pmat3_nintp_c_                        pmat3_ninvp_d_              `         pmat3_ninvp_c_              >         pmat3_npowp_d_              "         pmat3_npowp_c_                        pmat3_polps_d_              
         pmat3_polps_c_              \          pmat3_npolps_d_                       pmat3_npolps_c_                      pmat3_npolpp_d_             {         pmat3_npolpp_c_             ,         pmat3_copbm_d_              6         pmat3_copbm_c_              ,         pmat3_copmb_d_              F         pmat3_copmb_c_              {         pmat3_transposeb_d_         h         pmat3_transposeb_c_                  pmat3_mulbb_d_              V         pmat3_mulbd_d_              k         pmat3_muldb_d_              ;         pmat3_mulbv_d_                       pmat3_mulbx_d_                       pmat3_mulby_d_              ?         pmat3_mulvb_d_                       pmat3_mulxb_d_                       pmat3_mulyb_d_              M          pmat3_l1lb_d_               3         pmat3_fl1lb_d_                       pmat3_u1ub_d_               _         pmat3_fu1ub_d_              M          pmat3_ldlb_d_                        pmat3_fldlb_d_                       pmat3_udub_d_               =         pmat3_fudub_d_ <	      
    .  pmat3.f90     	         	        a 	         	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	          	         	         	        # 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	        " 	         	         	         	         	         	         	         	          	         	         	         	         	         	         	         	          	         	         	         	         	         	         	         	         	         	         	          	         	         	        ! 	         	         	         	          	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	                        ,                     m_                          x                     L       AC               y       AC                     AC                     AC               N      AC               >      AC               -      AC               y      AC                      AC                      AC                      AC               s       AC               u       AC               }       AC                     AC                     AC                     AC                     AC                     AC                     AC                     AC                     AC               X      AC               a      AC                     AC                      AC                      AC                      AC               t       AC                      AC               Y       AC                      AC                      AC                      AC               ]       AC               t       AC                      AC               `      AC               >      AC               "      AC                      AC               
      AC               \       AC                      AC                     AC               {      AC               ,      AC               6      AC               ,      AC               F      AC               {      AC               h      AC                     AC               V      AC               k      AC               ;      AC                     AC                     AC               ?      AC                     AC                     AC               M       AC               3      AC                     AC               _      AC               M       AC                     AC                     AC               =      AC        x                    L       AC   <           y       AC   \                 AC   |                 AC              N      AC              >      AC              -      AC              y      AC                    AC   <                 AC   \                 AC   |          s       AC             u       AC             }       AC                   AC                   AC                   AC   <                AC   \                AC   |                AC                   AC                   AC             X      AC             a      AC                   AC   <                 AC   \                 AC   |                 AC             t       AC                    AC             Y       AC                    AC                    AC   <                 AC   \          ]       AC   |          t       AC                    AC             `      AC             >      AC             "      AC                    AC   <          
      AC   \          \       AC   |                 AC                   AC             {      AC             ,      AC             6      AC             ,      AC   <          F      AC   \          {      AC   |          h      AC                   AC             V      AC             k      AC             ;      AC                   AC   <                AC   \          ?      AC   |                AC                   AC             M       AC             3      AC                   AC             _      AC   <          M       AC   \                AC   |                AC             =      AC PGF90 12.8-0  .                                                                                                                                         	                      
                                             \                                     &                     .                     A                    U                    i      n              }                                                                  C	                    
                    
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                     -                     :                     G                     T                     a                     n                     {                                                                                                                                                                                                                                                                                                      )                     6                     C                     P                     d                     y                                           pmat3.f90 .C2_291 __pmat3_norv_d_END .C3_291 __pmat3_norv_c_END __pmat3_mulmd_i_END __pmat3_mulmd_d_END __pmat3_mulmd_c_END __pmat3_muldm_i_END __pmat3_muldm_d_END __pmat3_muldm_c_END __pmat3_diagmofd_i_END __pmat3_diagmofd_d_END __pmat3_diagmofd_c_END __pmat3_diagdofm_i_END __pmat3_diagdofm_d_END __pmat3_diagdofm_c_END .C16_409 __pmat3_invm_d_END .C17_409 __pmat3_invm_c_END .C18_412 .C18_410 .C18_416 .C18_285 .C18_413 .C18_414 .C18_283 __pmat3_finvm_d_END .C19_412 .C19_410 .C19_416 .C19_285 .C19_413 .C19_414 .C19_283 __pmat3_finvm_c_END .C20_297 .C20_416 __pmat3_invmv_d_END .C21_434 .C21_416 __pmat3_invmv_c_END .C22_297 .C22_419 .C22_417 .C22_423 .C22_285 .C22_420 .C22_421 .C22_283 __pmat3_finvmv_d_END .C23_442 .C23_419 .C23_417 .C23_423 .C23_285 .C23_420 .C23_421 .C23_283 __pmat3_finvmv_c_END __pmat3_mulpp_i_END __pmat3_mulpp_d_END __pmat3_mulpp_c_END __pmat3_nmulpp_i_END __pmat3_nmulpp_d_END __pmat3_nmulpp_c_END __pmat3_difp_d_END __pmat3_difp_c_END __pmat3_ndifp_d_END __pmat3_ndifp_c_END __pmat3_intp_d_END __pmat3_intp_c_END __pmat3_nintp_d_END __pmat3_nintp_c_END .C38_292 .C38_291 __pmat3_ninvp_d_END .C39_292 .C39_291 __pmat3_ninvp_c_END .C40_283 .C40_284 .C40_359 .C40_297 __pmat3_npowp_d_END .C41_283 .C41_284 .C41_355 .C41_354 __pmat3_npowp_c_END __pmat3_polps_d_END __pmat3_polps_c_END __pmat3_npolps_d_END __pmat3_npolps_c_END .C46_283 .C46_284 .C46_360 .C46_297 __pmat3_npolpp_d_END .C47_283 .C47_284 .C47_355 .C47_354 __pmat3_npolpp_c_END __pmat3_copbm_d_END __pmat3_copbm_c_END __pmat3_copmb_d_END __pmat3_copmb_c_END __pmat3_transposeb_d_END __pmat3_transposeb_c_END __pmat3_mulbb_d_END __pmat3_mulbd_d_END __pmat3_muldb_d_END __pmat3_mulbv_d_END __pmat3_mulbx_d_END __pmat3_mulby_d_END __pmat3_mulvb_d_END __pmat3_mulxb_d_END __pmat3_mulyb_d_END .C63_344 __pmat3_l1lb_d_END .C64_283 .C64_292 .C64_291 .C64_427 .C64_425 .C64_431 .C64_285 .C64_428 .C64_429 __pmat3_fl1lb_d_END .C65_297 __pmat3_u1ub_d_END .C66_297 .C66_353 .C66_351 .C66_357 .C66_285 .C66_354 .C66_355 .C66_283 __pmat3_fu1ub_d_END .C67_344 __pmat3_ldlb_d_END .C68_283 .C68_292 .C68_291 .C68_432 .C68_430 .C68_436 .C68_285 .C68_433 .C68_434 __pmat3_fldlb_d_END .C69_297 __pmat3_udub_d_END .C70_297 .C70_356 .C70_354 .C70_360 .C70_285 .C70_357 .C70_358 .C70_283 __pmat3_fudub_d_END ..Dm_pmat3 pmat3_ pmat3_norv_d_ pmat3_norv_c_ pmat3_mulmd_i_ pmat3_mulmd_d_ pmat3_mulmd_c_ pmat3_muldm_i_ pmat3_muldm_d_ pmat3_muldm_c_ pmat3_diagmofd_i_ pgf90_mzero4 pmat3_diagmofd_d_ pgf90_mzero8 pmat3_diagmofd_c_ pgf90_mzeroz16 pmat3_diagdofm_i_ pmat3_diagdofm_d_ pmat3_diagdofm_c_ pmat3_invm_d_ __c_mcopy8 pmat_dinvmtf_ pgf90_stop pmat3_invm_c_ pmat_cinvmtf_ pmat3_finvm_d_ pgf90io_src_info03 pgf90io_encode_fmt pgf90io_fmtw_init pgf90io_fmtw_end pmat3_finvm_c_ pmat3_invmv_d_ pgf90_auto_alloc04 pmat_dlinmvtf_ pgf90_auto_dealloc pmat3_invmv_c_ pgf90_mcopyz16 pmat_clinmvtf_ pmat3_finvmv_d_ pmat3_finvmv_c_ pmat3_mulpp_i_ __c_mzero4 pmat3_mulpp_d_ __c_mzero8 pmat3_mulpp_c_ pmat3_nmulpp_i_ pmat3_nmulpp_d_ pmat3_nmulpp_c_ pmat3_difp_d_ pmat3_difp_c_ pmat3_ndifp_d_ pmat3_ndifp_c_ pmat3_intp_d_ pmat3_intp_c_ pmat3_nintp_d_ pmat3_nintp_c_ pmat3_ninvp_d_ pmat3_ninvp_c_ __mth_i_cddiv pmat3_npowp_d_ pgf90_alloc04 pgf90_dealloc03 pmat3_npowp_c_ pmat3_polps_d_ pmat3_polps_c_ pmat3_npolps_d_ pmat3_npolps_c_ pmat3_npolpp_d_ __c_mset8 pmat3_npolpp_c_ pgf90_msetz16 pmat3_copbm_d_ pmat3_copbm_c_ pmat3_copmb_d_ pmat2_clib_d_ pmat3_copmb_c_ pmat2_clib_c_ pmat3_transposeb_d_ pmat3_transposeb_c_ pmat3_mulbb_d_ pmat3_mulbd_d_ pmat3_muldb_d_ pmat3_mulbv_d_ pmat3_mulbx_d_ pmat3_mulby_d_ pmat3_mulvb_d_ pmat3_mulxb_d_ pmat3_mulyb_d_ pmat3_l1lb_d_ pmat3_fl1lb_d_ pgf90io_sc_i_fmt_write pmat3_u1ub_d_ pmat3_fu1ub_d_ pmat3_ldlb_d_ pmat3_fldlb_d_ pmat3_udub_d_ pmat3_fudub_d_ pmat2_ pmat_ pietc_ pkind_ pgf90io_fmt_write pmat2_avco_ pmat2_davco_ pmat2_tavco_ pmat2_dfco_ pmat2_ddfco_ pmat2_tdfco_ pmat2_dfco2_ pmat2_ddfco2_ pmat2_tdfco2_ pmat2_clib_ pmat2_cad1b_ pmat2_csb1b_ pmat2_cad2b_ pmat2_csb2b_ pmat2_ldub_ pmat2_dldub_ pmat2_ldltb_ pmat2_dldltb_ pmat2_udlb_ pmat2_dudlb_ pmat2_l1ubb_ pmat2_dl1ubb_ pmat2_l1ueb_ pmat2_dl1ueb_ pmat2_udlbv_ pmat2_dudlbv_ pmat2_ltdlbv_ pmat2_dltdlbv_ pmat2_udlbx_ pmat2_udlby_ pmat2_udlvb_ pmat2_udlxb_ pmat2_udlyb_ pmat2_u1lbv_ pmat2_u1lbx_ pmat2_u1lby_ pmat2_u1lvb_ pmat2_u1lxb_ pmat2_u1lyb_ pmat2_linbv_ pmat2_wrtb_ pgf90_ptr_alloc04 pmat_sswpvv_ pmat_dswpvv_ pmat_cswpvv_ pmat_sinvmt_ pmat_dinvmt_ pmat_cinvmt_ pmat_sinvmtf_ pmat_slinmmt_ pmat_dlinmmt_ pmat_clinmmt_ pmat_slinmmtf_ pmat_dlinmmtf_ pmat_clinmmtf_ pmat_slinmvt_ pmat_dlinmvt_ pmat_clinmvt_ pmat_slinmvtf_ pmat_iinvf_ pmat_sldum_ pmat_dldum_ pmat_cldum_ pmat_sldumf_ pmat_dldumf_ pmat_cldumf_ pmat_sudlmm_ pmat_dudlmm_ pmat_cudlmm_ pmat_sudlmv_ pmat_dudlmv_ pmat_cudlmv_ pmat_sl1lm_ pmat_dl1lm_ pmat_sl1lmf_ pmat_dl1lmf_ pmat_sldlm_ pmat_dldlm_ pmat_sldlmf_ pmat_dldlmf_ pmat_sinvu_ pmat_dinvu_ pmat_sinvl_ pmat_dinvl_ pmat_slinlv_ pmat_dlinlv_ pmat_slinuv_ pmat_dlinuv_ pghpf_function_exit pghpf_function_entry __pgdbg_stub pgf90_compiled nin+             {                                	            i
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                   P
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                   ,                     7             '       E             Z       S             w       a                    o             E      }             c                   {                                      =                                                         	                   _
                                            	                              J      %                  3                  A            z      O                  ]            &      k                  y            -                  ]                  0                  V                                                                                                                                                      !                  /                  =            ,!      K            "      Y            #      g            $      u            %                  &                  '                  '                  '                  (                  %)                  )                  0*                  *                  +                  -                  V.      +            /      9            /      G            0      U            1      c            Z1      q            t1                  o2                  4                  5                  
6                  P6                  v6                  6                  :7                  7                  7                  8                  8      '            8      5            8      C            G9      Q            9      _             :      m            0:      {            :                  @;                  p;                  ;                  "<                  <                  <                  "=                  =                  >                  @?                  p?      &            @      7            @      E            DA      S            A      a            B      o            @B      }            B                  B                  pC                  D                  fD                  D                  D                  ~E                  7F                  F      	            @G                  G      %            ;H      3            H      A             I      O            jI      ]            I      k            $J      y            J                  J                  JK                  K                  TL                  L                  MM                  M                  +N                  N                  N                  
O      !            O      /            PP      =            pP      K            P      Y            @Q      g            Q      u            Q                  R                  AR                  AR                   S                  9T                  T                  U                  `V                  V                  V                  
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9 pmat3.f90 S582 0
07/30/2020  19:44:13
use pkind private
enduse
D 56 21 9 1 20 23 1 1 0 0 1
 3 21 3 3 21 22
D 59 21 12 1 24 27 1 1 0 0 1
 3 25 3 3 25 26
D 62 21 6 2 28 34 1 1 0 0 1
 3 29 3 3 29 30
 3 31 32 3 31 33
D 65 21 6 1 35 38 1 1 0 0 1
 3 36 3 3 36 37
D 68 21 6 2 39 47 0 0 1 0 0
 0 42 3 3 43 43
 0 45 43 3 46 46
D 71 21 9 2 50 56 1 1 0 0 1
 3 51 3 3 51 52
 3 53 54 3 53 55
D 74 21 9 1 57 60 1 1 0 0 1
 3 58 3 3 58 59
D 77 21 9 2 61 67 0 0 1 0 0
 0 63 3 3 64 64
 0 65 64 3 66 66
D 80 21 12 2 70 76 1 1 0 0 1
 3 71 3 3 71 72
 3 73 74 3 73 75
D 83 21 12 1 77 80 1 1 0 0 1
 3 78 3 3 78 79
D 86 21 12 2 81 87 0 0 1 0 0
 0 83 3 3 84 84
 0 85 84 3 86 86
D 89 21 6 1 90 93 1 1 0 0 1
 3 91 3 3 91 92
D 92 21 6 2 94 100 1 1 0 0 1
 3 95 3 3 95 96
 3 97 98 3 97 99
D 95 21 6 2 101 107 0 0 1 0 0
 0 103 3 3 104 104
 0 105 104 3 106 106
D 98 21 9 1 110 113 1 1 0 0 1
 3 111 3 3 111 112
D 101 21 9 2 114 120 1 1 0 0 1
 3 115 3 3 115 116
 3 117 118 3 117 119
D 104 21 9 2 121 127 0 0 1 0 0
 0 123 3 3 124 124
 0 125 124 3 126 126
D 107 21 12 1 130 133 1 1 0 0 1
 3 131 3 3 131 132
D 110 21 12 2 134 140 1 1 0 0 1
 3 135 3 3 135 136
 3 137 138 3 137 139
D 113 21 12 2 141 147 0 0 1 0 0
 0 143 3 3 144 144
 0 145 144 3 146 146
D 116 21 6 1 150 153 1 1 0 0 1
 3 151 3 3 151 152
D 119 21 6 2 154 160 0 0 1 0 0
 0 156 3 3 157 157
 0 158 157 3 159 159
D 122 21 9 1 163 166 1 1 0 0 1
 3 164 3 3 164 165
D 125 21 9 2 167 173 0 0 1 0 0
 0 169 3 3 170 170
 0 171 170 3 172 172
D 128 21 12 1 176 179 1 1 0 0 1
 3 177 3 3 177 178
D 131 21 12 2 180 186 0 0 1 0 0
 0 182 3 3 183 183
 0 184 183 3 185 185
D 134 21 6 2 189 195 1 1 0 0 1
 3 190 3 3 190 191
 3 192 193 3 192 194
D 137 21 6 1 3 198 0 0 1 0 0
 0 197 3 3 198 198
D 140 21 9 2 200 206 1 1 0 0 1
 3 201 3 3 201 202
 3 203 204 3 203 205
D 143 21 9 1 3 209 0 0 1 0 0
 0 208 3 3 209 209
D 146 21 12 2 211 217 1 1 0 0 1
 3 212 3 3 212 213
 3 214 215 3 214 216
D 149 21 12 1 3 220 0 0 1 0 0
 0 219 3 3 220 220
D 152 21 9 2 222 228 1 1 0 0 1
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 3 225 226 3 225 227
D 155 21 9 2 229 235 0 0 1 0 0
 0 231 3 3 232 232
 0 233 232 3 234 234
D 158 21 12 2 238 244 1 1 0 0 1
 3 239 3 3 239 240
 3 241 242 3 241 243
D 161 21 12 2 245 251 0 0 1 0 0
 0 247 3 3 248 248
 0 249 248 3 250 250
D 164 21 9 2 254 260 1 1 0 0 1
 3 255 3 3 255 256
 3 257 258 3 257 259
D 167 21 9 2 261 267 0 0 1 0 0
 0 263 3 3 264 264
 0 265 264 3 266 266
D 170 21 12 2 270 276 1 1 0 0 1
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 3 273 274 3 273 275
D 173 21 12 2 277 283 0 0 1 0 0
 0 279 3 3 280 280
 0 281 280 3 282 282
D 176 21 9 2 286 292 1 1 0 0 1
 3 287 3 3 287 288
 3 289 290 3 289 291
D 179 21 9 1 293 296 1 1 0 0 1
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D 182 21 9 1 3 299 0 0 1 0 0
 0 298 3 3 299 299
D 185 21 12 2 301 307 1 1 0 0 1
 3 302 3 3 302 303
 3 304 305 3 304 306
D 188 21 12 1 308 311 1 1 0 0 1
 3 309 3 3 309 310
D 191 21 12 1 3 314 0 0 1 0 0
 0 313 3 3 314 314
D 194 21 9 2 316 322 1 1 0 0 1
 3 317 3 3 317 318
 3 319 320 3 319 321
D 197 21 9 1 323 326 1 1 0 0 1
 3 324 3 3 324 325
D 200 21 9 1 3 329 0 0 1 0 0
 0 328 3 3 329 329
D 203 21 12 2 331 337 1 1 0 0 1
 3 332 3 3 332 333
 3 334 335 3 334 336
D 206 21 12 1 338 341 1 1 0 0 1
 3 339 3 3 339 340
D 209 21 12 1 3 344 0 0 1 0 0
 0 343 3 3 344 344
D 212 21 6 1 346 350 1 1 0 0 1
 2 347 3 348 347 349
D 215 21 6 1 351 355 1 1 0 0 1
 2 352 3 353 352 354
D 218 21 6 1 2 363 0 0 1 0 0
 2 361 3 2 362 363
D 221 21 9 1 368 372 1 1 0 0 1
 2 369 3 370 369 371
D 224 21 9 1 373 377 1 1 0 0 1
 2 374 3 375 374 376
D 227 21 9 1 2 385 0 0 1 0 0
 2 383 3 2 384 385
D 230 21 12 1 390 394 1 1 0 0 1
 2 391 3 392 391 393
D 233 21 12 1 395 399 1 1 0 0 1
 2 396 3 397 396 398
D 236 21 12 1 2 407 0 0 1 0 0
 2 405 3 2 406 407
D 239 21 6 1 2 414 0 0 1 0 0
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D 242 21 6 1 2 414 0 0 1 0 0
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D 245 21 6 1 2 414 0 0 1 0 0
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D 248 21 9 1 2 417 0 0 1 0 0
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D 251 21 9 1 2 417 0 0 1 0 0
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D 254 21 9 1 2 417 0 0 1 0 0
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D 257 21 12 1 2 420 0 0 1 0 0
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D 260 21 12 1 2 420 0 0 1 0 0
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D 263 21 12 1 2 420 0 0 1 0 0
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D 266 21 9 1 421 425 1 1 0 0 1
 2 422 3 423 422 424
D 269 21 9 1 2 430 0 0 1 0 0
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D 272 21 12 1 433 437 1 1 0 0 1
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D 275 21 12 1 2 442 0 0 1 0 0
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D 278 21 9 1 2 447 0 0 1 0 0
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D 281 21 9 1 2 447 0 0 1 0 0
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D 284 21 12 1 2 450 0 0 1 0 0
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D 287 21 12 1 2 450 0 0 1 0 0
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D 290 21 9 1 451 455 1 1 0 0 1
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D 293 21 9 1 2 459 0 0 1 0 0
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D 296 21 12 1 461 465 1 1 0 0 1
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D 299 21 12 1 2 469 0 0 1 0 0
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D 302 21 9 1 2 473 0 0 1 0 0
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D 305 21 9 1 2 473 0 0 1 0 0
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D 308 21 12 1 2 476 0 0 1 0 0
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D 311 21 12 1 2 476 0 0 1 0 0
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D 314 21 9 1 2 479 0 0 1 0 0
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D 317 21 9 1 2 479 0 0 1 0 0
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D 320 21 12 1 2 482 0 0 1 0 0
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D 323 21 12 1 2 482 0 0 1 0 0
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D 326 21 9 1 2 485 0 0 1 0 0
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D 329 21 9 1 2 485 0 0 1 0 0
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D 332 21 12 1 2 488 0 0 1 0 0
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D 335 21 12 1 2 488 0 0 1 0 0
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D 338 21 9 1 489 493 1 1 0 0 1
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D 341 21 12 1 494 498 1 1 0 0 1
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D 344 21 9 1 2 501 0 0 1 0 0
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D 347 21 12 1 2 504 0 0 1 0 0
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D 350 21 9 1 2 507 0 0 1 0 0
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D 353 21 9 1 2 507 0 0 1 0 0
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D 356 21 9 1 2 507 0 0 1 0 0
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D 359 21 12 1 2 510 0 0 1 0 0
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D 362 21 12 1 2 510 0 0 1 0 0
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D 365 21 12 1 2 510 0 0 1 0 0
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D 368 21 9 2 511 520 0 0 1 0 0
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 515 516 513 517 518 519
D 371 21 9 2 521 524 0 0 1 0 0
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D 374 21 12 2 525 534 0 0 1 0 0
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 529 530 527 531 532 533
D 377 21 12 2 535 538 0 0 1 0 0
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 0 536 527 3 537 537
D 380 21 9 2 539 544 0 0 1 0 0
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D 383 21 9 2 545 552 0 0 1 0 0
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D 386 21 12 2 553 558 0 0 1 0 0
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 0 556 555 3 557 557
D 389 21 12 2 559 566 0 0 1 0 0
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 561 562 555 563 564 565
D 392 21 9 2 567 576 0 0 1 0 0
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 571 572 569 573 574 575
D 395 21 9 2 577 584 0 0 1 0 0
 0 578 3 3 579 579
 580 570 579 581 582 583
D 398 21 12 2 585 594 0 0 1 0 0
 0 586 3 3 587 587
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D 401 21 12 2 595 602 0 0 1 0 0
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D 404 21 9 2 603 612 0 0 1 0 0
 0 604 3 3 605 605
 607 608 605 609 610 611
D 407 21 9 2 613 622 0 0 1 0 0
 0 614 3 3 615 615
 617 618 615 619 620 621
D 410 21 9 2 623 629 0 0 1 0 0
 0 604 3 3 605 605
 624 625 605 626 627 628
D 413 21 9 2 630 639 0 0 1 0 0
 0 631 3 3 632 632
 634 635 632 636 637 638
D 416 21 9 1 3 641 0 0 1 0 0
 0 640 3 3 641 641
D 419 21 9 2 630 639 0 0 1 0 0
 0 631 3 3 632 632
 634 635 632 636 637 638
D 422 21 9 1 3 643 0 0 1 0 0
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D 425 21 9 2 644 651 0 0 1 0 0
 0 642 3 3 643 643
 646 647 643 648 649 650
D 428 21 9 2 644 651 0 0 1 0 0
 0 642 3 3 643 643
 646 647 643 648 649 650
D 431 21 9 2 652 661 0 0 1 0 0
 0 653 3 3 654 654
 656 657 654 658 659 660
D 434 21 9 1 3 663 0 0 1 0 0
 0 662 3 3 663 663
D 437 21 9 1 3 654 0 0 1 0 0
 0 653 3 3 654 654
D 440 21 9 2 664 673 0 0 1 0 0
 0 665 3 3 666 666
 668 669 666 670 671 672
D 443 21 9 2 674 679 0 0 1 0 0
 0 675 3 3 676 676
 0 677 676 3 678 678
D 446 21 9 2 680 681 0 0 1 0 0
 0 665 3 3 666 666
 0 677 666 3 678 678
D 449 21 9 2 682 691 0 0 1 0 0
 0 683 3 3 684 684
 686 687 684 688 689 690
D 452 21 9 2 692 697 0 0 1 0 0
 0 693 3 3 694 694
 0 695 694 3 696 696
D 455 21 9 2 692 698 0 0 1 0 0
 0 693 3 3 694 694
 0 683 694 3 684 684
D 458 21 9 1 3 700 0 0 1 0 0
 0 699 3 3 700 700
D 461 21 9 2 701 708 0 0 1 0 0
 0 699 3 3 700 700
 703 704 700 705 706 707
D 464 21 9 1 3 710 0 0 1 0 0
 0 709 3 3 710 710
D 467 21 9 2 711 716 0 0 1 0 0
 0 712 3 3 713 713
 0 714 713 3 715 715
D 470 21 9 2 717 724 0 0 1 0 0
 0 712 3 3 713 713
 719 720 713 721 722 723
D 473 21 9 2 725 728 0 0 1 0 0
 0 726 3 3 727 727
 0 714 727 3 715 715
D 476 21 9 2 729 734 0 0 1 0 0
 0 730 3 3 731 731
 0 732 731 3 733 733
D 479 21 9 2 735 742 0 0 1 0 0
 0 732 3 3 733 733
 737 738 733 739 740 741
D 482 21 9 2 729 745 0 0 1 0 0
 0 730 3 3 731 731
 0 743 731 3 744 744
D 485 21 9 2 746 754 0 0 1 0 0
 0 747 3 3 748 748
 750 749 748 751 752 753
D 488 21 9 2 746 756 0 0 1 0 0
 0 747 3 3 748 748
 750 2 748 751 2 755
D 491 21 9 2 757 765 0 0 1 0 0
 0 758 3 3 759 759
 761 760 759 762 763 764
D 494 21 9 2 757 767 0 0 1 0 0
 0 758 3 3 759 759
 761 2 759 762 2 766
D 497 21 9 2 768 776 0 0 1 0 0
 0 769 3 3 770 770
 772 771 770 773 774 775
D 500 21 9 2 768 778 0 0 1 0 0
 0 769 3 3 770 770
 772 2 770 773 2 777
D 503 21 9 2 779 787 0 0 1 0 0
 0 780 3 3 781 781
 783 782 781 784 785 786
D 506 21 9 2 779 789 0 0 1 0 0
 0 780 3 3 781 781
 783 2 781 784 2 788
D 509 21 9 2 790 798 0 0 1 0 0
 0 791 3 3 792 792
 794 793 792 795 796 797
D 512 21 9 2 790 800 0 0 1 0 0
 0 791 3 3 792 792
 794 2 792 795 2 799
D 515 21 9 2 801 809 0 0 1 0 0
 0 802 3 3 803 803
 805 804 803 806 807 808
D 518 21 9 2 801 811 0 0 1 0 0
 0 802 3 3 803 803
 805 2 803 806 2 810
D 521 21 9 2 812 820 0 0 1 0 0
 0 813 3 3 814 814
 816 815 814 817 818 819
D 524 21 9 2 821 823 0 0 1 0 0
 0 813 3 3 814 814
 2 815 814 2 818 822
D 527 21 9 2 824 832 0 0 1 0 0
 0 825 3 3 826 826
 828 827 826 829 830 831
D 530 21 9 2 833 835 0 0 1 0 0
 0 825 3 3 826 826
 2 827 826 2 830 834
S 582 24 0 0 0 8 1 0 4658 10015 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 24 0 0 0 0 0 0 pmat3
S 584 23 0 0 0 8 591 582 4670 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dp
S 585 23 0 0 0 8 593 582 4673 14 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 dpc
R 591 16 4 pkind dp
R 593 16 6 pkind dpc
S 594 19 0 0 0 6 1 582 4696 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6 2 0 0 0 0 0 582 0 0 0 0 norv
O 594 2 623 622
S 595 19 0 0 0 6 1 582 4701 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 12 3 0 0 0 0 0 582 0 0 0 0 mulmd
O 595 3 626 625 624
S 596 19 0 0 0 6 1 582 4707 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 18 3 0 0 0 0 0 582 0 0 0 0 muldm
O 596 3 629 628 627
S 597 19 0 0 0 8 1 582 4713 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 30 6 0 0 0 0 0 582 0 0 0 0 diag
O 597 6 635 634 633 632 631 630
S 598 19 0 0 0 6 1 582 4718 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 46 8 0 0 0 0 0 582 0 0 0 0 inv
O 598 8 643 642 641 640 639 638 637 636
S 599 19 0 0 0 6 1 582 4722 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 52 3 0 0 0 0 0 582 0 0 0 0 mulpp
O 599 3 646 645 644
S 600 19 0 0 0 8 1 582 4728 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 60 4 0 0 0 0 0 582 0 0 0 0 difp
O 600 4 650 649 648 647
S 601 19 0 0 0 6 1 582 4733 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 68 4 0 0 0 0 0 582 0 0 0 0 intp
O 601 4 654 653 652 651
S 602 19 0 0 0 6 1 582 4738 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 72 2 0 0 0 0 0 582 0 0 0 0 invp
O 602 2 656 655
S 603 19 0 0 0 8 1 582 4743 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 76 2 0 0 0 0 0 582 0 0 0 0 powp
O 603 2 658 657
S 604 19 0 0 0 8 1 582 4748 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 84 4 0 0 0 0 0 582 0 0 0 0 polps
O 604 4 662 661 660 659
S 605 19 0 0 0 8 1 582 4754 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 88 2 0 0 0 0 0 582 0 0 0 0 polpp
O 605 2 664 663
S 606 19 0 0 0 8 1 582 4760 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 92 2 0 0 0 0 0 582 0 0 0 0 copbm
O 606 2 666 665
S 607 19 0 0 0 8 1 582 4766 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 96 2 0 0 0 0 0 582 0 0 0 0 copmb
O 607 2 668 667
S 608 19 0 0 0 8 1 582 4772 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 100 2 0 0 0 0 0 582 0 0 0 0 transposeb
O 608 2 670 669
S 609 19 0 0 0 6 1 582 4783 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 102 1 0 0 0 0 0 582 0 0 0 0 mulbb
O 609 1 671
S 610 19 0 0 0 6 1 582 4789 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 104 1 0 0 0 0 0 582 0 0 0 0 mulbd
O 610 1 672
S 611 19 0 0 0 6 1 582 4795 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 106 1 0 0 0 0 0 582 0 0 0 0 muldb
O 611 1 673
S 612 19 0 0 0 6 1 582 4801 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 108 1 0 0 0 0 0 582 0 0 0 0 mulbv
O 612 1 674
S 613 19 0 0 0 6 1 582 4807 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 110 1 0 0 0 0 0 582 0 0 0 0 mulbx
O 613 1 675
S 614 19 0 0 0 6 1 582 4813 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 112 1 0 0 0 0 0 582 0 0 0 0 mulby
O 614 1 676
S 615 19 0 0 0 6 1 582 4819 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 114 1 0 0 0 0 0 582 0 0 0 0 mulvb
O 615 1 677
S 616 19 0 0 0 6 1 582 4825 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 116 1 0 0 0 0 0 582 0 0 0 0 mulxb
O 616 1 678
S 617 19 0 0 0 6 1 582 4831 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 118 1 0 0 0 0 0 582 0 0 0 0 mulyb
O 617 1 679
S 618 19 0 0 0 6 1 582 4837 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 122 2 0 0 0 0 0 582 0 0 0 0 l1lb
O 618 2 681 680
S 619 19 0 0 0 8 1 582 4842 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 126 2 0 0 0 0 0 582 0 0 0 0 u1ub
O 619 2 683 682
S 620 19 0 0 0 6 1 582 4847 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 130 2 0 0 0 0 0 582 0 0 0 0 ldlb
O 620 2 685 684
S 621 19 0 0 0 8 1 582 4852 4000 0 A 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 134 2 0 0 0 0 0 582 0 0 0 0 udub
O 621 2 687 686
S 622 27 0 0 0 6 688 582 4857 10010 400000 A 0 0 0 0 0 0 135 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 582 0 0 0 0 norv_d
Q 622 594 0
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A 776 1 0 0 407 6 1583 0 0 0 0 0 0 0 0 0 0 0 0 0
A 777 1 0 0 412 6 1585 0 0 0 0 0 0 0 0 0 0 0 0 0
A 778 1 0 0 82 6 1586 0 0 0 0 0 0 0 0 0 0 0 0 0
A 779 1 0 0 417 6 1599 0 0 0 0 0 0 0 0 0 0 0 0 0
A 780 1 0 0 0 6 1588 0 0 0 0 0 0 0 0 0 0 0 0 0
A 781 1 0 0 12 6 1594 0 0 0 0 0 0 0 0 0 0 0 0 0
A 782 1 0 0 0 6 1589 0 0 0 0 0 0 0 0 0 0 0 0 0
A 783 5 0 0 0 6 782 0 0 0 0 0 0 2 0 0 0 0 0 0
A 784 1 0 0 13 6 1595 0 0 0 0 0 0 0 0 0 0 0 0 0
A 785 1 0 0 646 6 1596 0 0 0 0 0 0 0 0 0 0 0 0 0
A 786 1 0 0 17 6 1597 0 0 0 0 0 0 0 0 0 0 0 0 0
A 787 1 0 0 416 6 1598 0 0 0 0 0 0 0 0 0 0 0 0 0
A 788 1 0 0 0 6 1600 0 0 0 0 0 0 0 0 0 0 0 0 0
A 789 1 0 0 418 6 1601 0 0 0 0 0 0 0 0 0 0 0 0 0
A 790 1 0 0 423 6 1613 0 0 0 0 0 0 0 0 0 0 0 0 0
A 791 1 0 0 0 6 1603 0 0 0 0 0 0 0 0 0 0 0 0 0
A 792 1 0 0 0 6 1608 0 0 0 0 0 0 0 0 0 0 0 0 0
A 793 1 0 0 0 6 1604 0 0 0 0 0 0 0 0 0 0 0 0 0
A 794 5 0 0 503 6 793 0 0 0 0 0 0 2 0 0 0 0 0 0
A 795 1 0 0 0 6 1609 0 0 0 0 0 0 0 0 0 0 0 0 0
A 796 1 0 0 0 6 1610 0 0 0 0 0 0 0 0 0 0 0 0 0
A 797 1 0 0 380 6 1611 0 0 0 0 0 0 0 0 0 0 0 0 0
A 798 1 0 0 422 6 1612 0 0 0 0 0 0 0 0 0 0 0 0 0
A 799 1 0 0 425 6 1614 0 0 0 0 0 0 0 0 0 0 0 0 0
A 800 1 0 0 421 6 1615 0 0 0 0 0 0 0 0 0 0 0 0 0
A 801 1 0 0 441 6 1628 0 0 0 0 0 0 0 0 0 0 0 0 0
A 802 1 0 0 429 6 1617 0 0 0 0 0 0 0 0 0 0 0 0 0
A 803 1 0 0 434 6 1623 0 0 0 0 0 0 0 0 0 0 0 0 0
A 804 1 0 0 668 6 1618 0 0 0 0 0 0 0 0 0 0 0 0 0
A 805 5 0 0 508 6 804 0 0 0 0 0 0 2 0 0 0 0 0 0
A 806 1 0 0 435 6 1624 0 0 0 0 0 0 0 0 0 0 0 0 0
A 807 1 0 0 437 6 1625 0 0 0 0 0 0 0 0 0 0 0 0 0
A 808 1 0 0 433 6 1626 0 0 0 0 0 0 0 0 0 0 0 0 0
A 809 1 0 0 436 6 1627 0 0 0 0 0 0 0 0 0 0 0 0 0
A 810 1 0 0 442 6 1629 0 0 0 0 0 0 0 0 0 0 0 0 0
A 811 1 0 0 0 6 1630 0 0 0 0 0 0 0 0 0 0 0 0 0
A 812 1 0 0 449 6 1642 0 0 0 0 0 0 0 0 0 0 0 0 0
A 813 1 0 0 0 6 1632 0 0 0 0 0 0 0 0 0 0 0 0 0
A 814 1 0 0 0 6 1637 0 0 0 0 0 0 0 0 0 0 0 0 0
A 815 1 0 0 0 6 1633 0 0 0 0 0 0 0 0 0 0 0 0 0
A 816 5 0 0 516 6 815 0 0 0 0 0 0 2 0 0 0 0 0 0
A 817 1 0 0 448 6 1638 0 0 0 0 0 0 0 0 0 0 0 0 0
A 818 1 0 0 0 6 1639 0 0 0 0 0 0 0 0 0 0 0 0 0
A 819 1 0 0 0 6 1640 0 0 0 0 0 0 0 0 0 0 0 0 0
A 820 1 0 0 0 6 1641 0 0 0 0 0 0 0 0 0 0 0 0 0
A 821 1 0 0 0 6 1645 0 0 0 0 0 0 0 0 0 0 0 0 0
A 822 1 0 0 450 6 1643 0 0 0 0 0 0 0 0 0 0 0 0 0
A 823 1 0 0 0 6 1644 0 0 0 0 0 0 0 0 0 0 0 0 0
A 824 1 0 0 0 6 1658 0 0 0 0 0 0 0 0 0 0 0 0 0
A 825 1 0 0 0 6 1647 0 0 0 0 0 0 0 0 0 0 0 0 0
A 826 1 0 0 703 6 1653 0 0 0 0 0 0 0 0 0 0 0 0 0
A 827 1 0 0 452 6 1648 0 0 0 0 0 0 0 0 0 0 0 0 0
A 828 5 0 0 521 6 827 0 0 0 0 0 0 2 0 0 0 0 0 0
A 829 1 0 0 459 6 1654 0 0 0 0 0 0 0 0 0 0 0 0 0
A 830 1 0 0 0 6 1655 0 0 0 0 0 0 0 0 0 0 0 0 0
A 831 1 0 0 0 6 1656 0 0 0 0 0 0 0 0 0 0 0 0 0
A 832 1 0 0 0 6 1657 0 0 0 0 0 0 0 0 0 0 0 0 0
A 833 1 0 0 465 6 1661 0 0 0 0 0 0 0 0 0 0 0 0 0
A 834 1 0 0 462 6 1659 0 0 0 0 0 0 0 0 0 0 0 0 0
A 835 1 0 0 466 6 1660 0 0 0 0 0 0 0 0 0 0 0 0 0
Z
Z
      X#PGI 5:pmat3 0
0: 0
                                                                                              @       m_                                                   @                               +                     _      X                             &                           `                           1                     e                                     6                      e                                    A                      e                                   <                      (     P                          M                           J                             `                      Ta     q                             [                      x               
                 u                      d     
                             p                           x                                                o     ]	                                                                                                        x     0                                                         0                                                 y                                                                                                            Ё                                                        	     x                                                                                                         0                                                              #                          	                                                                                   H                                                  Y                                    pmat.o/         1596138246  794   8033  100644  257568    `
ELF          >                              @     @    p       UHH`H]LeLmLuL}H}HuHUHMr4ADj0ADjDy4A0AEԸ    9LHcHuH}        Ią~IcHHMHtHcL    fE~'IcHHMH|HcUHHuHtIc    E~HcEHHMH|IcL    1L    L}LuLmLeH]p  UHH`H]LeLmLuL}H}HuHUHMr4ADj0ADjDy4A0AEԸ    9LHcHuH}        Ią~IcHHMHtHcL    fE~'IcHHMH|HcUHHuHtIc    E~HcEHHMH|IcL    1L    L}LuLmLeH]W  UHHPH]LeLmLuH}HuHUHMR4ADq4    9LAHcHUH}        HIc1HHu    Ic1H}Hu    Ic1H}H    1H    LuLmLeH]Ð  @ UHH H}HuHuH}HU    E   t1    "          fff.     UHH H}HuHuH}HU    E   t1    "          fff.     UHH H}HuHuH}HU    E   t1    "          fff.     UHH  HLLLxLpH}HuHUJ4BXDbLrHƋz0B    9LȉHcHMH}        HEǅD   ǅH   ǅL       9Lˉtǅp   E   ǅP   \`dXTǅ@#       9LȉD9AL9t    2       HL@H}HuHMLE    HE    tk1               1            &       HH$    1    1        E1E1    H1    G  ~N    HcHcHHHHuHHfffff.     (^HɅ싍ɉMȸ   T  MA       HcIILeHcHMH4U   HHLLMIMLELU   NML]H4QH   LH]I|$H}HHHUDUEDE   A)LEH}L]LmHHMHHEL<HUHI(DE~%LLL YXHHʅY    \ALAMMAEDMAHMHMHMHUHUMȃ} 8fDAE%         LcHcHEMIL}LeHMHTHUfDA)AAE   E1HHLHUH<HuHLELMHEHEHIHMLHUHL,I   (DE~1LLLffffff.     YXHHʅ    \\AAHIAEHEIAEɉMظ     A       HcLcIMILmLmHMILmHIT HuHHHUI}H}LLEDAAA   DA)AH}HcLELLEIHEHHÐ   (DE~'HLLD  YXHHʅXAHIAEDE)ADE   EMcHELHEHMLDOHIHULLeI<HLe(DE~%LHL YXHHʅA ALIIAEDAHMHMHUILmM؃} DhEd  LcIL}HHHMLdHcIHH]HuL4f     ǅ   ǅ   ǅ   HMA0+A0    9Lǅ   ǅ   ǅ   ǅ#   ǅ   ǅ    ǅ   ,(ǅ8   ǅ   ǅ   ǅ#   Ic4$HuLHHH    IL)AE1H}    ǅ@    LpLxLLH  fff.     UHH  HLLLxLpH}HuHUJ4BXDbLrHƋz0B    9LȉHcHMH}        HEǅ<   ǅ@   ǅD       9Lˉlǅh   ǅx   ǅH   TX\PLǅ8#       9LȉD9AL9t    .       HUL8H}HuHMLE    HE    tk1               1            &       HH$    1    1        E1E1    H1    W  ~O    HcHHcHHHuHHHf.     f(^HɅ닍ɉMȸ   S  MA       HcIILeHcHMH4U   HHLLMIMLELU   NML]H4QH   LH]I|$H}HHHUDUEDE   A)LEH}L]LmHHMHHEL<HUHIf(DE~#LLLYXHHʅY    \ALAMMAEDMAHMHMHMHUHUMȃ} 9fDAE%         LcHcHEMIL}LeHMHTHUfDA)AAE   E1HHLHUH<HuHLELMHEHEHIHMLHUHL,I   f(DE~0LLLfffff.     YXHHʅ    \\AAHIAEHEIAEɉMظ     A       HcLcIMILmLmHMILmHIT HuHHHUI}H}LLEDAAA   DA)AH}HcLELLEIHEHHÐ   f(DE~&LHL@ YXHHʅXAHIAEDE)ADE   EMcHELHEHMLDHULHuILHIK<HLef(DE~1LHLffffff.     YXHHʅA AMIHAEDAHMHMHUILmM؃} DhEd  LcIL}HHHMLdHcIHH]HuL4f     ǅ   ǅ   ǅ   HMA0+A0    9Lǅ   ǅ   ǅ   ǅ#   ǅ   ǅ   ǅ   $ ǅ0   ǅ    ǅ   ǅ#   Ic4$HuLHHH    IL)AE1H}    ǅ8    LpLxLLH 	 fff.     UHH  HxLpLhL`LXH}HuHUJ4BXDbLrHƋz0B    9LȉHcHhHh        HEǅ$   ǅ(   ǅ,       9LˉTǅP   ǅ`   ǅ0   <@D84ǅ #       9LȉD9AL9t    .       HpL H}HuHMLE    HE    tk1               1            &       HH$    1    1        E1E1    H1      DE~kLcIIHcHLHEHH     H}        [    HEHCHMHLAEċɉMظ     MA       HcIILeHcHMH4U   HHHHLEMHLHuLU   IIMLULQIIIML]It$HuHHHUDUEDE   A)LEH}L]LmHL}IIHEIHMHIff(f(DE~SLLL    X!Yi0YXXY Y!\XHHʅ_Y'YX-    \gAhYY\ALAMMAEFDMAHMHMHMHUHUM؃} DAEa         LcHcHEMIL}LeHHMHHHEȉDA)AAE   E1HHLHH}LEIIHMHIHUHILuMIHIIf(f(DE~WLLLff.     X!Yi0YXXY Y!\XHHʅ    f(\g\g\\AAHIAEYHEIAEɉM   P  A       HcLcIMILmLmHMILmHHHLHuH~HHUMELEHHHMDAAA      DA)AH}HcLELLEHLHEHHf(f(DE~QHLLD  X!Yi0YXXY Y!\XHHʅXGGXAHIAEvDE)ADE   EMcLEMLEIHEHHIMIMHIH}LHLeLHLef(f(DE~SLHL    X!Yi0YXXY Y!\XHHʅA@AALIIAEvDAHMHMHUILmM} DkE`  LcIL}HcHHELdILcILH]LuD  ǅ   ǅ
   ǅ   HMA0+A0    9Lǅ   ǅ   ǅ   ǅ#   ǅ   ǅ
   ǅ   ǅ   ǅ   ǅ   ǅ#   Ic4$HuLHHH    IL)AE1H}    ǅ     LXL`LhLpHx   fff.     UHH0H}HuHUHMHUH}HuHMLE    E   t1    *          fff.     UHH0H}HuHUHMHUH}HuHMLE    E   t1    *          fff.     UHH0H}HuHUHMHUH}HuHMLE    E   t1    *          fff.     UHH   HxLpLhL`LXH}HuHUHMLEQ4ADqLEx4    9LЉHcHUH}о        IE   E   E       9LˉME   E   E   EEEMME#       D9AL݉D9AL9t    /            D9AL9t    ;       HULMH}LHMLE    HE    th1               1            &       HH$    1    1        E1E1    H1    LMH}HuLHMLE     1L    E    LXL`LhLpHxf  @ UHH   HxLpLhL`LXH}HuHUHMLEQ4ADqLEx4    9LЉHcHUH}Ⱦ        IE   E   E       9LˉME   E   E   EEEMME#       D9AL݉D9AL9t    /            D9AL9t    ;       HULMH}LHMLE    HE    th1               1            &       HH$    1    1        E1E1    H1    LMH}HuLHMLE     1L    E    LXL`LhLpHxf  @ UHH   HhL`LXLPLHH}HuHUHMLEQ4ADqLEx4    9LЉHcHUH}        Iǅt   ǅx   ǅ|       9LˉME   E   E   EEEMMǅp#       D9AL݉D9AL9t    /           D9AL9t    ;       HULpH}LHMLE    HE    tk1               1            &       HH$    1    1        E1E1    H1    # LpH}HuLHMLE    1L    ǅp    LHLPLXL`Hh   UHH0H}HuHUHMHUH}HuHMLE    E   t1    /          fff.     UHH0H}HuHUHMHUH}HuHMLE    E   t1    /          fff.     UHH0H}HuHUHMHUH}HuHMLE    E   t1    /          fff.     UHH   HxLpLhL`LXH}HuHUHMLEQ4ADiLEx4    9LЉHcHUH}о        IE   E   E       9LˉME   E   E   EEEMME#       D9ALΉD9AL9uD9AL9t1    2       HULMH}LHMLE    HE    th1               1            &       HH$    1    1        E1E1    H1    LMH}HuLHMLE    1L    E    LXL`LhLpHx  UHH   HxLpLhL`LXH}HuHUHMLEQ4ADiLEx4    9LЉHcHUH}Ⱦ        IE   E   E       9LˉME   E   E   EEEMME#       D9ALΉD9AL9uD9AL9t1    8       HULMH}LHMLE    HE    th1               1            &       HH$    1    1        E1E1    H1    LMH}HuLHMLE    1L    E    LXL`LhLpHx  UHH   HhL`LXLPLHH}HuHUHMLEQ4ADiLEx4    9LЉHcHUH}        Iǅt   ǅx   ǅ|       9LˉME   E   E   EEEMMǅp#       D9ALΉD9AL9uD9AL9t1    8       HULpH}LHMLE    HE    th1               1            &       HH$    1    1        E1E1    H1    LpH}HuLHMLE    1L    ǅp    LHLPLXL`Hh (      UHH   H@L8L0L(L H}HuHUJ4A΋BXEDjLrHƋz0BE    9LȉẢLLLHcHMH}        HEǅ\   ǅ`   ǅd       9LˉME   E   D9ALԉUE   Mǅh   މtx|щplǅX#       D9ALΉPD9AL9t    ,       EA   E~uLcۋLHHkJ<HMHHHcULcUII4HuIڅ~(HH     fn HHʅALLAEHXH}Hu    HE       DPǅT   E       EHcEHcMHHHUHUHcLHcHkL4HEHIHMHHuDPE~QLeL@     A$fn\fT    f.Mv
HE IHAETHEHEHMIAE1H}    ǅX    L L(L0L8H@   fff.     UHH0H}HuHUHMLEHMH}HuHULELM    E   t1    -          @ UHH0H}HuHUHMLEHMH}HuHULELM    E   t1    -          @ UHH0H}HuHUHMLEHMH}HuHULELM    E   t1    -          @ UHH`  HLLLLH}HuHUHMLpLxAH4AExXD}EpLA@HDAP0AExEi0AEi    9LHcHMH}        HHE         D9AL`A             HLcMIcHHNHMHIID`(DE~%LL    T    _HɅ.      1               1            ,       HH$    1    1        E1E1    H1D       1    HE 5  (^AHI΅    HE `IcHcHH}Lɉlǅd     ǅh   IcHcMHHHHuIILEHEA   HHHLMMTLULXIO$IMLeHHMHtHuLEMLUЋhAHMT    AYDDd`)~LHHHuHHufffff.     T    YL.v	A( HɅHEF$8D;d%      HE\  ǅ   ǅ    ǅ$       D9ALΉLǅH   ǅX   ǅ(   48<0,ǅ#   IcHUH H$    HD$    HD$    HD$    H}LE        1E1    H DE~.Hc4HMHHEHufD  89HHʅǅ   ǅ   ǅ       D9ALΉǅ    ǅ   ǅ   ǅ#   IcHUH H$    HD$    HD$    HD$    H}LE        1E1    H DE~BHcHMHIcHuH}HLEILHu@ 89HHʅHHH}Hu    DE~MIcHEHMHHuHHHcLEIHuffffff.     89HHʅ11Hu    1E1    HE    ǅ    DE~/HMHc4HuHHu    89HHʅ11Hu    1E1    HE    ǅ    ADIc̉DHE .          DdA1               1            4       HH$    1    1        E1E1    H1D       1    HE        ^D`E)AEE   EMcHENHMHIH}LLmM A YA DE~:LHuIcLmIT     Y\HɅAIAEhdhHMHMIHEHUHUll f1H    LLLLHÐ  fff.     UHHp  HLLLLH}HxHUHML`LhAH4AEPXDUEpLA@HDAP0AEPEi0AEi    9LHcHMH}    Lp    LpHHE         D9ALTA   #          HLcMIcHHNHMHIIDTf(DE~$LLD  fT    _HɅf.      1               1            -       HH$    1    1        E1E1    H1D       1    HE C   f(^AHI΅    HE TIcHcHHxLɉ\A     ǅX   IcHcMHHHHuIILEHELLMH]HHHLUITHUHxHM8IMLMHHMLEIHUXAHMfT    HUYET)~LHHHuHHufffff.     fT    YLf.vAf(HɅHED E9/      HE\  ǅ   ǅ   ǅ       D9ALΉ@ǅ<   ǅL   ǅ   (,0$ ǅ#   IcHUH H$    HD$    HD$    HD$    H}LE        1E1    H DE~5Hc(HMHHEHuff.     H8H9HHʅǅ   ǅ   ǅ       D9ALΉǅ   ǅ   ǅ   ǅ#   IcHUH H$    HD$    HD$    HD$    H}LE        1E1    H DE~BHcHMHIcHuH}HLEILHufH8H9HHʅHHH}Hu    DE~MIcHEHMHHuHHHcLEIHuffff.     H8H9HHʅ11Hu    1E1    HE    ǅ    DE~/HMHc(HuHHuD  H8H9HHʅ11Hu    1E1    HE    ǅ    HEHIcHLHE f.          Eg1               1            4       HH$    1    1        E1E1    H1D       1    HE       ^DTE)AEE   EMcHENHMHIIcHuH<LmMA   A YA DE~ALHuIcLmIT fffff.     Y\HɅAIAEDXXHEHEHEHEHEHMHM\\ 1H    LLLLHÐ  fff.     UHH  HpLhL`LXLPH}H(H8HXLL AH4A@XEAPLApHAx0A@EAQ0AQU    9LHcH@H@        HEHX     A    A9DLDǅ   Er      E    xL}HcEHHHcMHHHUHHHEHMx0DE~5H]Lm@ K    _00LAE0f.x      1               1            -       HH$    1    1        E1E1    H1       1    HX   E^0AIHEAE     H8@    HcUHcHH(LɉME   T  ǅ   HcEHcMHHHHuHMIILEHEHMH4HuLMLMHIIIHUHrILUHxHLHHH}HHMLEHHHExHMI    HEY 0D}xDA)AAE~cHcIILeHEHIHUH\AL$A$    Yf.0vE0AIHAEfHED8D;}      f(H8\HH\  ǅ   ǅ
   ǅ       9Lȉǅ   ǅ   ǅ   ǅ#   HcH@H H$    HD$    HD$    HD$    H@LP        1E1    H ~6HcHHPHEHuHxHyL LHHʅǅ   ǅ
   ǅ       9Lȉǅ   ǅ   ǅ   ǅ|#   HcH@H H$    HD$    HD$    HD$    H@LH        1E1    H ~QHcHHHIcHEHHEHuHHHufD  HxHyL LHHʅHH|HPHH    ~UIcHMHHMHEHHHcHHHHuf.     HxHyL LHHʅ11HH    1E1    HǅH    ǅ|    ~7HMHcHHPHufHxHyL LHHʅ11HP    1E1    HǅP    ǅ    HEHIcHuHL HEP1f.    zD1f.    zD!      ]1               1            4       HH$    1    1        E1E1    H1߾       1    HX   fH`            h`xDA)AAE  EHH}HHH}LEIIHEIHMHQIHc]H]HHHHLef(OYf(/YXYYg\ODE~eHLLD  f(iYf(9YXD@D\9D@YqY\(\(HHʅAHIAEIfEHMHMHEHEHEHEHEHUHUM} =1H}    LPLXL`LhHpÐ       UHH`HHL@L8L0L(H}HuHUHhLpLxQ4qXAHDQ0ADqAHXAA@LEXHAAAX0AHEA0AEAA    EA9DLD\A9DLDdǅ`   E  ACTD)XMcHcIMMHcIHUBd        IcIILUMIHcIH]N|HMcMIMt LKMLuMIM,MLmLUL,   LmLoILmHLIIMM4HILuILHH4HuLL]LUMcLeK|H}I4HuHMIL]D\   E   E1   LULc`LeL]MLeLuLmIcD= AA;A(DE~$LLLf(Y)XHHʅ\A;AHIAEA^ADTE   DXD\LEH}H]LULuLm(^(DE~+HLHu     (Y)XHHʅA(\YA(AL)AAL)IIE`HEIHEHEdd L(L0L8L@HH   @ UHH`HHL@L8L0L(H}HuHUHhLpLxQ4qXAHDQ0ADqAHXAA@LEXHAAAX0AHEA0AEAA    EA9DLD\A9DLDdǅ`   E  ACTD)XMcHcIMMHcIHUBd        IcIILUMIHcIH]N|HMcMIMt LKMLuMIM,MLmHM,
LH]LUH4   HuLwILuIMHHLKHHH]ILHLLUHuN	L]HHHH]IcHMLLE D\   E   E1LEH}L]Lc`LeLeILuIc AHIf(DE~"LLL(Y)XHHʅ\AIHIAEA^ADTE   DXD\LEH}H]LULuLmff(^f(DE~%HLHuf(Y)XHHʅA(\YA(AL)AAM)IHE`HEIHEHEHEdd L(L0L8L@HHç  @ UHH@  HLLLLHpH(H0HLL Q4AXqHƋy0AAHXA@LEPHAAAx0AHAy0AyA    EA9DLDA9DLDǅ   EU  AAD)McLcMMMHcIIHpADxLhHcIILHMIHcIIH(LcMLUMiMIHHIMLuMILL{LHuHMIILuL]LHLVLUMpILuIMILMHIL]MMIIILmHHH`HuILXLHPHHHHH@HcH0LL8D   E   E1%    L8H}L@LcLHLPMLXML`Ic HB(B HOJ(HJ f(f(DE~QLLHui0YxDDYAXXY0Y1\XHHʅ\\_AIHIAEOH}HcHhHhHcHHHpHuNx\    HEHMHAHUHDD E:  DLeH]HMHML}HUHUHEHEH}        S    ]U    f(DE~OHMLHua(Yp9YXXY(Y)\XHHʅA$$\f(YAl$\f(YXAD$YY\A$$ HEH)AHMH)MIIAEHEHEHEHEHE LLLLH c  UHH]LeLmLuL}H}HuHUHMLELMA4QXUȋqH֋y0QUEx0AExAI0AIA    EA9DLDUĻ   E          HcEHLcuIMHUHIIcLmM\HcHMLdMl  Ic<AA;A(DE~,LLLf.     YXHHʅ\A;AHIAEDeIcIcHHHuDLcuLHHLcMLLmA^DDA\$   EA)        HPHLHILHHLMDIMILHNIMH<HIIMof(A^(DE~&LHL@  Y!XHHʅA"\YA"M)AAM)IHL}LuLmLeH]]Ðc  UHH]LeLmLuL}H}HuHUHMLELM؋Q4AXEqHƋy0AEEx0AExAA0AAA    EA9DLD]   E       HHMLIcHuH<LcEILcuIOHEHILdIIcAHIf(DE~%LLL YXHHʅ\AIHIAEDeIcIcHHHuDLcuLHHLcmLLmA^DDA\$   EA)        HPHLHILHHHUHcUHMDIINIHUMIIH<ILIIMo f(A^f(DE~$LHLf Y!XHHʅA!\YA!M)AAL)IIL}LuLmLeH]]Ðp  UHH   H]LeLmLxLpH}HuHUHMLELMQ4AXEqHƋy0AEEp0AEpAA0AAA    EA9DLD]   E  %    HHMLMcIHULHLcMIIHcEHIHMHILjMLbMHEHIאIc HB(B HOJ(HJ f(f(DE~TLLHu@ i0YxDDYAXXY0Y1\XHHʅ\\_AIHIAELH}HcEIcHHHUHcuHHLcEIILMDLCTC\    HE؋MHcMcHLHH}HD>LELD>DIDMDME  AE)ωMHBIIIMHOIHcuHHHLcuLHHMHHIIIIIMMIHIHIHHHuI@HELEH}        S    ]U    f(DE~\LLHuffffff.     a(Yp9YXXY(Y)\XHHʅAe \f(YAm\f(YXAEYY\Ae MHEH)AMHMI)IIM} LpLxLmLeH]  UHH0H}HuHUHMHUH}HuHMLE    E   t1    -          fff.     UHH0H}HuHUHMHUH}HuHMLE    E   t1    -        ~  fff.     UHH   HpLhL`LXLPH}HuHUHMLEA4DIXD΋QHDʋy0ADIAHXEPHAAAx0AHA    EA9DLD|HED DU   E  DEA   HE    HcHHHuHcIILuHHcHHLEMTLUHMcIM<L]IMLUHqHI6ILH]HHEHHUK4HuMLUDeD    DE~%HELf     YXHɅA\    1.CHU      1               1            *       HH$    1    1        E1E1    H1D       1    LPLXL`LhHpfQHE     ^D|A)AAE       HcHIHcH]HH]L]LL]HMH<(DE~&LHHULfYXHɅC\YBAIAEE~H}Hu    DHEIHMHMEHEALuHEM} fLPLXL`LhHp ~  @ UHH   HpLhL`LXLPH}HuHUHMLEA4DIXD΋QHDʋy0ADIAHXEPHAAAx0AHA    EA9DLD|HED DU   E  DEA   HE    HcHHHuHcIILuHHcHHLEMTLUHMcIM<L]IMLUHqIILH]HHEHHUK4HuMLUDeD    DE~)HELffff.     YXHɅA\    1f.CHU      1               1            *       HH$    1    1        E1E1    H1D       1    LPLXL`LhHpÐQHE     ^D|A)AAE       HcHIHcH]HH]L]LL]HMH<f(DE~%LHHULYXHɅC\YBAIAEE~H}Hu    DHEIHMHMEHEALuHEM} fLPLXL`LhHp    @ UHH@H}HuHUHMLELMHHEH$HMH}HuHULELM    HE   t1    -           UHH@H}HuHUHMLELMHHEH$HMH}HuHULELM    HE   t1    -          UHH   H(L LLLHhHPHXH`L@LHA@4AHXAPHAp0AHAqXEAHAAEQ0ADAqLMEA0AEAA    EA9DLD0H`DD<E  D4ǅ8   HE    HcHcHHHH}HcHUHE   IILMIILeHcHxHUHzIILPO\L]HHHhLlLmL]McLXO4L~KMZLHEHMLEHHMHH}IHEKHUIHpD4D8    DE~*HMHELfD  Y	XHHʅHE\AHM  ?1.    zDH`      1               1            -       HH$    1    1        E1E1    H1    1               1                   HH$    1    1        E1E1    H1D       1    LLLL H(    A^D0E)ADE       McHENHhHIHULHpLHEIHEH<LxHMNL}L}L}(DE~-LLLff.     YXHHʅA\YAIILIAEE~H}Hu    HEHEHMHM4HE8HEIHEHEHEHMHMLeLe<< LLLL H(Ð  @ UHH   H(L LLLHhHPHXH`L@LHA@4AHXAPHAp0AHAqXEAHAAEQ0ADAqLMEA0AEAA    EA9DLD0H`DD<E  D4ǅ8   HE    HcHcHHHH}HcHUHE   IILMIILeHcHxHUHzIILPO\L]HHHhLlLmL]McLXO4HIHEL^IOMJMLEHHMHH}IHEKHUIHpD4D8    DE~&HMHELfY	XHHʅHE\AH      ?HUH
1f.    zDH`7      1               1            -       HH$    1    1        E1E1    H1    1               1                   HH$    1    1        E1E1    H1D       1    LLLL H(    A^D0E)ADE       McHENHhHIHULHpLHEIHEH<LxHMNL}L}L}f(DE~$LLLfYXHHʅA\YAIILIAEE~H}Hu    HEHEHMHM4HE8HEIHEHEHEHMHMLeLe<< #LLLL H(ÐK  @ UHHpH]LeLmLuL}H}Hu؋F4E̋NXMȋVLU~HϋF0NMċEADpEHHEH H$    HD$    HD$    HD$    H}LE1        1E1    H DMA   E~~McIcHkNHMHIHcUHHc]HH<HEHHIU̅~*LHHfffff.     D(D)HHʅAMHAEDmE~iHcEHEMcMgIcI)IHcEHLcuIIHMHHI    } ~HuLHHU    MLAE11Huк    1E1    HE    H}Hu    EADpEHHEH H$    HD$    HD$    HD$    H}LE1        1E1    H DMA   E~vMcIcHkNHMHIHcUHHc]HH<HEHHIU̅~"LHHfD  D(D)HHʅAMHAEDmE~iHcEHEMcMgIcI)IHcEHLcuIIHMHHI    } ~HuLHHU    MLAE11Hu    1E1    HE    L}LuLmLeH]K  UHHpH]LeLmLuL}H}Hu؋F4E̋NXMċVLU~HϋF0NMȋEADpEHHEH H$    HD$    HD$    HD$    H}LE1        1E1    H DMA   E~~McIcHkNHMHIHc]HcUHHH<HEHHIHU̅~&LHHf.     L(L)HHʅAMHAEDmE~iHcEHEMcMgIcI)ILcuHcEHHJHMHHII } ~HuLHHU    MLAE11Huк    1E1    HE    H}Hu    EADpEHHEH H$    HD$    HD$    HD$    H}LE1        1E1    H DMA   E~vMcIcHkNHMHIHc]HcUHHH<HEHHIHfU̅~LHHL(L)HHʅAMHAEDmE~iHcEHEMcMgIcI)ILcuHcEHHJHMHHII } ~HuLHHU    MLAE11Hu    1E1    HE    L}LuLmLeH]M  UHH   H]LeLxLpLhH}HuF4NXʋ~HDF0ADN    9L}A  uDoGEHcHwHuHcHMHcHEHHHrHLEMLLMIIIO\L]HwHIIMIMLUILIKLHUHIIILMLMIWHUHHHEE~H}Hu        HE^  D]DMDE   E)    LEH}LULeIcHMHHMHL4HUHI֐(DE~.LLLfff.     YXHHʅY    \ALAIIAEEHEH)EEAHMMH)EH)EHMH)ML)}M} LhLpLxLeH]ÐM  fff.     UHH   H]LeLxLpLhH}HuF4NXʋ~HDF0ADN    9L}A  uDoGEHcHwHuHcHMHcHEHHHrHLEMLLMIIIO\L]HwHIIMIMLUILIKLHUHIIILMLMIWHUHHHEE~H}Hu        HE^  D]DMDE   E)    LEH}LULeIcHMHHMHL4HUHI֐f(DE~-LLLff.     YXHHʅY    \ALAIIAEEHEH)EEAHMMH)EH)EHMH)ML)}M} LhLpLxLeH]Ð^  fff.     UHHPH]LeLmLuL}H}HuHUHMr4DzXEBLzHDDB0AEDzY4Di0ADi    9L։9L9u9L9tf1    (       A    EA9DLۻ   E       McMfIcHLHULLIcH}H<HIMHIII(DE~*LLL     YXHHʅ\A^MAHIAEL}LuLmLeH]^  @ UHHPH]LeLmLuL}H}HuHUHMr4DzXEBLzHDDB0AEDzY4Di0ADi    9L։9L9u9L9tf1    (       A    EA9DLۻ   E       McMfIcHLHULLIcH}H<HIMHIIIf(DE~)LLL    YXHHʅ\A^MAHIAEL}LuLmLeH]Z  @ UHH`H]LeLmLuL}H}HuHUHMDb4DzXEBLrHDz0ADzY4Q0Q    D9AL9L9u	9L9t1    '   HU    HU    9LA   DhA)E    McIHHXHMcLHHMLHHMcIMHMHIHcHH<HuHHIIIM<H42(E~,HLLIcHMLYXHH9|\A^AM)AAIHHIEL}LuLmLeH]ÐZ  fff.     UHH`H]LeLmLuL}H}HuHUHMDb4DzXEBLrHDz0ADzY4Q0Q    D9AL9L9u	9L9t1    (   HU    HU    9LA   DhA)E    McIHHXHMcLHHMLHHMcIMHMHIHcHH<HuHHIIIM<H42f(E~+LHLIcHMLYXHH9|\A^AM)AAIHHIEL}LuLmLeH]              In sinvmt; Unable to invert matrix              In dinvmt; Unable to invert matrix              In cinvmt; Unable to invert matrix              In sinvmtf; matrix passed to sinvmtf is not square              pmat.f90        (" In sinvmtf; failed call to sldumf")             y                  ?    In inv; matrix passed to dinvmtf is not square  pmat.f90        (" In dinvmtf; failed call to dldumf")                                   ?                In inv; matrix passed to cinvmtf is not square  pmat.f90        (" In cinvmtf; failed call to cldumf")                                   ?                In slinmmt; unable to invert linear system      In dlinmmt; unable to invert linear system      In clinmmt; unable to invert linear system      In inv; matrix passed to slinmmtf is not square In inv; matrix and vectors in slinmmtf have unmatched sizes     pmat.f90        ("In slinmmtf; failed call to sldumf")                                    In inv; matrix passed to dlinmmtf is not square In inv; matrix and vectors in dlinmmtf have unmatched sizes     pmat.f90        ("In dlinmmtf; failed call to dldumf")                                    In inv; matrix passed to dlinmmtf is not square In inv; matrix and vectors in dlinmmtf have unmatched sizes     pmat.f90        ("In clinmmtf; failed call to cldumf")             -                       In slinmvt; matrix singular, unable to continue In dlinmvt; matrix singular, unable to continue In clinmvt; matrix singular, unable to continue In inv; In slinmvtf; incompatible array dimensions              pmat.f90        ("In slinmvtf; failed call to sldumf")             [                       In inv; incompatible array dimensions passed to dlinmvtf        pmat.f90        ("In dlinmvtf; failed call to dldumf")             m                       In inv; incompatible array dimensions passed to clinmvtf        pmat.f90        ("In clinmvtf; failed call to cldumf")                                    In inv; matrix passed to iinvf is not square           ?In sldum; matrix singular, unable to continue   In dldum; matrix singular, unable to continue   In cldum; matrix singular, unable to continue   ("In sldumf; row ",i6," of matrix vanishes")    pmat.f90        (" failure in sldumf:"/" matrix singular, rank=",i3)                                         ?        ("In dldumf;  row ",i6," of matrix vanishes")   pmat.f90        (" Failure in dldumf:"/" matrix singular, rank=",i3)                    2                                     ?        ("In cldumf;  row ",i6," of matrix vanishes")   pmat.f90        (" Failure in cldumf:"/" matrix singular, rank=",i3)               T  
      q                                 ?          ?          ?              ?              ?              ?      ?        In sl1lm; matrix singular, unable to continue   In dl1lm; matrix singular, unable to continue   pmat.f90        ("sL1Lmf detects nonpositive a, rank=",i6)      U                 ?    pmat.f90            ("dL1LMF detects nonpositive A, rank=",i6)      s                         ?                In sldlm; matrix singular, unable to continue   In dldlm; matrix singular, unable to continue   ("In sldlmf; singularity of matrix detected")   pmat.f90        ("Rank of matrix: ",i6)                            ?    ("In dldlmf; singularity of matrix detected")   pmat.f90        ("Rank of matrix: ",i6)                                ?                                                      ?          ?        In slinlv; incompatible array dimensions                        In dlinlv; incompatible array dimensions                        In linuv; incompatible array dimensions                         In dlinuv; incompatible array dimensions                                          01.01   o^       pmat.f90 /scratchin/grupos/grpeta/projetos/tempo/oper/GEF_v1.0.0_oper/gef_trunk/PRP/src/gridCube2/Lib PGF90 12.8-0                     pmat ldum udlmm inv l1lm ldlm invl invu swpvv sswpvv 7pmat_sswpvv_                 Vd p     pe p     x6  8  ldum udlmm inv l1lm ldlm invl invu swpvv 	dpi p   .^     
sp p   .^     dp p   .^     spc p   .^     dpc p   .^     tv p   :       9^  X#X#.^   X#8X#<X#@   6  9^  `#`#.^   `#8`#<`#@ O  9^  .^     dswpvv Apmat_dswpvv_                 Vd p     pe p   U  x    ldum udlmm inv l1lm ldlm invl invu swpvv dpi p   .^     dp p   .^     dpc p   .^     tv p        U  A^  X#X#.^   X#8X#<X#@ [    A^  `#`#.^   `#8`#<`#@   A^  .^     cswpvv Ipmat_cswpvv_                 V d W   t  p!e W     x"  #  ldum udlmm inv l1lm ldlm invl invu swpvv $dpi W   .^     %dp W   .^     &dpc W   .^     'tv W      z    U^  X#X#.^   X#8X#<X#@     U^  `#`#.^   `#8`#<`#@   U^  .^     (sinvmt Rpmat_sinvmt_                 V)a      p**  ldum udlmm inv l1lm ldlm invl invu swpvv +ff    g^  l,dpi    .^     -dp    .^     .dpc    .^       *  9^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X  /dinvmt Zpmat_dinvmt_                 V0a      p1C  ldum udlmm inv l1lm ldlm invl invu swpvv 2ff    g^  l3dpi    .^     4dp    .^     5dpc    .^       C  A^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X  6cinvmt bpmat_cinvmt_                 V7a      p8\  ldum udlmm inv l1lm ldlm invl invu swpvv 9ff    g^  l:dpi    .^     ;dp    .^     <dpc    .^       \  U^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X  =sinvmtf jpmat_sinvmtf_                 V>a    	  `?ff    g^  @
  ldum udlmm inv l1lm ldlm invl invu swpvv Al    .^  |Bjp    .^  |Cj    .^  |Di    .^  |Ed    9^  }Fm    .^  }Gdpi    .^     Hsp    .^     Idp    .^     Jspc    .^     Kdpc    .^     Lipiv    

  x	  
  9^  h#h#.^  }h#8h#<h#@.^   h#Ph#Th#X 
  .^  .^     Mdinvmtf pmat_dinvmtf_                 VNa     `Off   g^  P  ldum udlmm inv l1lm ldlm invl invu swpvv Ql   .^  |Rjp   .^  |Sj   .^  |Ti   .^  |Um   .^  }Vd   A^  Wdpi   .^     Xsp   .^     Ydp   .^     Zspc   .^     [dpc   .^     \zero   A^          ]one   A^        ?^ipiv     x    A^  h#h#.^  }h#8h#<h#@.^   h#Ph#Th#X   .^  .^     _cinvmtf pmat_cinvmtf_                 V`a 	    `aff 	  g^  b9  ldum udlmm inv l1lm ldlm invl invu swpvv cl 	  .^  |djp 	  .^  |ej 	  .^  |fi 	  .^  |gm 	  .^  }hd 	  U^  ~idpi 	  .^     jsp 	  .^     kdp 	  .^     lspc 	  .^     mdpc 	  .^     nzero 	  A^          oone 	  A^        ?pc0 	  U^                  qc1 	  U^        ?        rz000 	  U^        ?        sipiv 	  ;  x  9  U^  h#h#.^  }h#8h#<h#@.^   h#Ph#Th#X P  .^  .^     tslinmmt pmat_slinmmt_                 Vua      `vb    }  hw  x  ldum udlmm inv l1lm ldlm invl invu swpvv yff    g^  \zdpi    .^     {dp    .^     |dpc    .^       }  9^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X     9^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X  }dlinmmt pmat_dlinmmt_                 V~a      `b      h    ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  \dpi    .^     dp    .^     dpc    .^         A^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X      A^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X  clinmmt pmat_clinmmt_                 Va    T  `b      h   "  ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  \dpi    .^     dp    .^     dpc    .^     Z    U^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X      U^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X  slinmmtf pmat_slinmmtf_                 Va    J  `b      hff    g^  X    ldum udlmm inv l1lm ldlm invl invu swpvv m    .^  ~d    9^  dpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     ipiv       P    9^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X     9^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X /  .^  .^     dlinmmtf pmat_dlinmmtf_                 Va    U  `b      hff    g^  X!  #  ldum udlmm inv l1lm ldlm invl invu swpvv m    .^  ~d    A^  Pdpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     ipiv    %   [    A^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X   !  A^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X :  .^  .^     clinmmtf pmat_clinmmtf_                 Va    `  `b      hff    g^  X,  .  ldum udlmm inv l1lm ldlm invl invu swpvv m    .^  ~d    U^  @dpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     ipiv    0   f    U^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X   ,  U^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X E  .^  .^     slinmvt 4pmat_slinmvt_                 Va      `b    |  h    ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  \dpi    .^     dp    .^     dpc    .^       |  9^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X     9^  x#x#.^   x#8x#<x#@  dlinmvt =pmat_dlinmvt_                 Va      `b      h=  ?  ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  \dpi    .^     dp    .^     dpc    .^         A^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X    =  A^  x#x#.^   x#8x#<x#@  clinmvt Fpmat_clinmvt_                 Va      `b    x  h    ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  \dpi    .^     dp    .^     dpc    .^       x  U^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X ~    U^  x#x#.^   x#8x#<x#@  slinmvtf Opmat_slinmvtf_                 Va      `b    <  hff    g^  X    ldum udlmm inv l1lm ldlm invl invu swpvv d    9^  dpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     ipiv         <  9^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X B    9^  x#x#.^   x#8x#<x#@   .^  .^     dlinmvtf apmat_dlinmvtf_                 Va       `b    !  hff    g^  XW!  Y!  ldum udlmm inv l1lm ldlm invl invu swpvv d    A^  Pdpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     ipiv    [!      !  A^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X !  W!  A^  x#x#.^   x#8x#<x#@ p!  .^  .^     clinmvtf spmat_clinmvtf_                 Va    "  `b    "  hff    g^  X/#  1#  ldum udlmm inv l1lm ldlm invl invu swpvv d    U^  @dpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     ipiv    3#   "  "  U^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X "  /#  U^  x#x#.^   x#8x#<x#@ H#  .^  .^     iinvf pmat_iinvf_                 Vimat (  $  Hff (  g^  X$  ldum udlmm inv l1lm ldlm invl invu swpvv i (  .^  ~m (  .^  ~j (  .^  ~dpi (  .^     sp (  .^     dp (  .^     spc (  .^     dpc (  .^     t (  g^  eps (  A^  ?dmat (  $  x$  $  .^  ##.^   #8#<#@.^   #P#T#X %  A^  .^   .^     sldum pmat_sldum_                 Va    %  Xipiv    e&  `d    9^  h&  &  ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  Tdpi    .^     dp    .^     dpc    .^     &  e&  9^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X k&  &  .^  x#x#.^   x#8x#<x#@  dldum pmat_dldum_                 Va    '  Xipiv    '  `d    A^  h5(  7(  ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  Tdpi    .^     dp    .^     dpc    .^     '  '  A^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X '  5(  .^  x#x#.^   x#8x#<x#@  cldum pmat_cldum_                 Va    )  Xipiv    )  `d    U^  h)  )  ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  Tdpi    .^     dp    .^     dpc    .^     )  )  U^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X )  )  .^  x#x#.^   x#8x#<x#@  sldumf pmat_sldumf_                 Va    +  @ipiv    <,  d    9^  ff    g^  ,  ,  ldum udlmm inv l1lm ldlm invl invu swpvv aij    9^  }ajji    9^  }ajj    9^  }abig    9^  }aa    9^  }aam    9^  }jm    .^  }ibig    .^  }jp    .^  }i    .^  }m    .^  ~j    .^  ~dpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     t    g^  f    g^      s    ,   +  <,  9^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X B,  ,  .^  ~#~#.^   ~#8~#<~#@ ,  9^  .^     dldumf pmat_dldumf_                 Va    .  ipiv    A/  ~d    A^  ff    g^  /  /  ldum udlmm inv l1lm ldlm invl invu swpvv aij    A^  |ajji    A^  |ajj    A^  |abig    A^  |aa    A^  |aam    A^  |jm    .^  }ibig    .^  }jp    .^  }j    .^  }i    .^  }m    .^  ~dpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     t    g^  f    g^      zero    A^          one    A^        ?s    /   .  A/  A^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X G/  /  .^  ~#~#.^   ~#8~#<~#@ /  A^  .^     cldumf ?pmat_cldumf_                 Va    72  ipiv    2  ~d    U^  ~ff    g^  ~2  2  ldum udlmm inv l1lm ldlm invl invu swpvv aa    A^  {aam    A^  {aij    U^  |ajji    U^  |ajj    U^  |jm    .^  |ibig    .^  |jp    .^  |j    .^  |i    .^  |m    .^  ~abig    A^  ~dpi    .^     sp    .^     dp    .^     spc    .^     dpc    .^     t    g^  f    g^      zero    A^          one    A^        ?c0    U^                  c1    U^        ?        z000    U^        ?        s    2  x=2  2  U^  ~#~#.^   ~#8~#<~#@.^  }~#P~#T~#X 2  2  .^  ~#~#.^   ~#8~#<~#@ 3  A^  .^     sudlmm pmat_sudlmm_                 Va    E4  b    4  ipiv    !5  i5  k5  m5  ldum udlmm inv l1lm ldlm invl invu swpvv aiii    9^  ~s    9^  ~l    .^  ~i    .^  ~m    .^  ~k    .^  ~dpi    .^     dp    .^     dpc    .^     K4  4  9^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X 4  !5  9^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X '5  i5  .^  ~#~#.^   ~#8~#<~#@  dudlmm pmat_dudlmm_                 Va    6  b    H7  ipiv    7  7   8  8  ldum udlmm inv l1lm ldlm invl invu swpvv aiii    A^  ~s    A^  ~l    .^  ~i    .^  ~m    .^  ~k    .^  ~dpi    .^     dp    .^     dpc    .^     zero    A^          one    A^        ?6  H7  A^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X N7  7  A^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X 7  7  .^  ~#~#.^   ~#8~#<~#@  cudlmm pmat_cudlmm_                 Va    9  ~b    9:  ~ipiv    :  ~:  :  :  ldum udlmm inv l1lm ldlm invl invu swpvv aiii    U^  }s    U^  }l    .^  }m    .^  }i    .^  ~k    .^  ~dpi    .^     dp    .^     dpc    .^     zero    A^          one    A^        ?c0    U^                  c1    U^        ?        z000    U^        ?        9  9:  U^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X ?:  :  U^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X :  :  .^  ~#~#.^   ~#8~#<~#@  sudlmv pmat_sudlmv_                 Va c   <  xb c   <  pipiv c   <  h=  =  =  ldum udlmm inv l1lm ldlm invl invu swpvv aiii c   9^  s c   9^  l c   .^  i c   .^  m c   .^  Ddpi c   .^     dp c   .^     dpc c   .^     %<  <  9^  P#P#.^   P#8P#<P#@.^   P#PP#TP#X <  <  9^  X#X#.^   X#8X#<X#@ <  =  .^  `#`#.^   `#8`#<`#@  dudlmv pmat_dudlmv_                 Va c   i>  pb c   >  hipiv c   ?  `U?  W?  Y?  ldum udlmm inv l1lm ldlm invl invu swpvv aiii c   A^  ~s c   A^  l c   .^  i c   .^  m c   .^  dpi c   .^     dp c   .^     dpc c   .^     zero c   A^          one c   A^        ?o>  >  A^  H#H#.^   H#8H#<H#@.^   H#PH#TH#X >  ?  A^  P#P#.^   P#8P#<P#@ ?  U?  .^  X#X#.^   X#8X#<X#@  cudlmv pmat_cudlmv_                 Va p   A  Hb p   ~A  @ipiv p   A  B  B  B  ldum udlmm inv l1lm ldlm invl invu swpvv aiii p   U^  ~s p   U^  ~l p   .^  ~i p   .^  ~m p   .^  dpi p   .^     dp p   .^     dpc p   .^     zero p   A^          one p   A^        ?c0 p   U^                  c1 p   U^        ?        z000 p   U^        ?        A  ~A  U^  ##.^   #8#<#@.^   #P#T#X A  A  U^  ##.^   #8#<#@ A  B  .^  ##.^   #8#<#@  sl1lm )pmat_sl1lm_                 Va    B  `b    GC  hC  C  ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  \dpi    .^     dp    .^     dpc    .^     B  GC  9^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X MC  C  9^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X  dl1lm 5pmat_dl1lm_                 Va    ~D  `b    D  hJE  LE  ldum udlmm inv l1lm ldlm invl invu swpvv ff    g^  \dpi    .^     dp    .^     dpc    .^     D  D  A^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X D  JE  A^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X  sl1lmf Bpmat_sl1lmf_                 Va ~   F  b ~   G  ff ~   g^  G  G  ldum udlmm inv l1lm ldlm invl invu swpvv bjji ~   9^  ~s ~   9^  ~i ~   .^  ~jp ~   .^  ~jm ~   .^  ~j ~   .^  ~m ~   .^  ~dpi ~   .^     dp ~   .^     dpc ~   .^     f ~   g^      F  G  9^  ##.^   #8#<#@.^   #P#T#X G  G  9^  ##.^   #8#<#@.^   #P#T#X  dl1lmf bpmat_dl1lmf_                 Va ~   I  b ~   yI  ff ~   g^  I  I  ldum udlmm inv l1lm ldlm invl invu swpvv bjji ~   A^  ~s ~   A^  ~i ~   .^  ~jp ~   .^  ~jm ~   .^  ~j ~   .^  ~m ~   .^  ~dpi ~   .^     dp ~   .^     dpc ~   .^     f ~   g^      zero ~   A^          one ~   A^        ?I  yI  A^  ##.^   #8#<#@.^   #P#T#X I  I  A^  ##.^   #8#<#@.^   #P#T#X  sldlm pmat_sldlm_                 Va     J  Xb     4K  `d     K  hK  K  K  ldum udlmm inv l1lm ldlm invl invu swpvv ff     g^  Ldpi     .^     dp     .^     dpc     .^     J  4K  9^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X :K  K  9^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X K  K  9^  P#P#.^   P#8P#<P#@  dldlm pmat_dldlm_                 Va     L  Xb     ,M  `d     M  hM  M  M  ldum udlmm inv l1lm ldlm invl invu swpvv ff     g^  Ldpi     .^     dp     .^     dpc     .^     L  ,M  A^  p#p#.^   p#8p#<p#@.^   p#Pp#Tp#X 2M  M  A^  x#x#.^   x#8x#<x#@.^   x#Px#Tx#X M  M  A^  P#P#.^   P#8P#<P#@  sldlmf pmat_sldlmf_                 Va    :O  ~b    O  ~d    P  ~ff    g^  ~YP  [P  ]P  ldum udlmm inv l1lm ldlm invl invu swpvv bjji    9^  }i    .^  }jp    .^  }jm    .^  ~j    .^  ~m    .^  ~dpi    .^     dp    .^     dpc    .^     f    g^      @O  O  9^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X O  P  9^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X P  YP  9^  ##.^   #8#<#@  dldlmf pmat_dldlmf_                 Va    Q  ~b    YR  ~d    R  ~ff    g^  ~
S  S  S  ldum udlmm inv l1lm ldlm invl invu swpvv bjji    A^  }i    .^  }jp    .^  }jm    .^  ~j    .^  ~m    .^  ~dpi    .^     dp    .^     dpc    .^     f    g^      zero    A^          one    A^        ?Q  YR  A^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X _R  R  A^  ~#~#.^   ~#8~#<~#@.^   ~#P~#T~#X R  
S  A^  ##.^   #8#<#@  sinvu pmat_sinvu_                 Va K   S  h@T  ldum udlmm inv l1lm ldlm invl invu swpvv dpi K   .^     sp K   .^     dp K   .^     spc K   .^     dpc K   .^     S  @T  9^  X#X#.^  LX#8X#<X#@.^  @X#PX#TX#X  dinvu pmat_dinvu_                 Va K   T  hOU  ldum udlmm inv l1lm ldlm invl invu swpvv dpi K   .^     dp K   .^     dpc K   .^     T  OU  A^  X#X#.^  LX#8X#<X#@.^  @X#PX#TX#X  sinvl pmat_sinvl_                 Va M   )V  V  ldum udlmm inv l1lm ldlm invl invu swpvv i M   .^  ~j M   .^  ~m M   .^  ~dpi M   .^     dp M   .^     dpc M   .^     /V  V  9^  ##.^   #8#<#@.^   #P#T#X  dinvl pmat_dinvl_                 Va M   W  X  ldum udlmm inv l1lm ldlm invl invu swpvv i M   .^  ~j M   .^  ~m M   .^  ~dpi M   .^     dp M   .^     dpc M   .^     zero M   A^          one M   A^        ?W  X  A^  ##.^   #8#<#@.^   #P#T#X  slinlv pmat_slinlv_                 Va ^   X  pu ^   CY  xY  Y  ldum udlmm inv l1lm ldlm invl invu swpvv i ^   .^  dpi ^   .^     dp ^   .^     dpc ^   .^     X  CY  9^  `#`#.^   `#8`#<`#@.^   `#P`#T`#X IY  Y  9^  h#h#.^   h#8h#<h#@  dlinlv pmat_dlinlv_                 Va ^   pZ  pu ^   Z  x[  [  ldum udlmm inv l1lm ldlm invl invu swpvv i ^   .^  dpi ^   .^     dp ^   .^     dpc ^   .^     zero ^   A^          vZ  Z  A^  `#`#.^   `#8`#<`#@.^   `#P`#T`#X Z  [  A^  h#h#.^   h#8h#<h#@  slinuv #pmat_slinuv_                 Va Z   [  hu Z   R\  p\  \  ldum udlmm inv l1lm ldlm invl invu swpvv i Z   .^  dpi Z   .^     dp Z   .^     dpc Z   .^     [  R\  9^  P#P#.^   P#8P#<P#@.^   P#PP#TP#X X\  \  9^  X#X#.^   X#8X#<X#@  dlinuv /pmat_dlinuv_                 Va Z   ]  hu Z   ]  p(^  *^  ldum udlmm inv l1lm ldlm invl invu swpvv i Z   .^  dpi Z   .^     dp Z   .^     dpc Z   .^     zero Z   A^          ]  ]  A^  P#P#.^   P#8P#<P#@.^   P#PP#TP#X ]  (^  A^  X#X#.^   X#8X#<X#@   integer real double precision double complex logical  %  :;     .?:;@@
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  4 ,I  4 ,I  4 ,I  4 ,I  4 ,I  .?:;@@
   ,I
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   4I   4I  4 ,I
  4 ,I  4 ,I  4 ,I  .?:;@@
   ,I
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   4I   4I  4 ,I
  4 ,I  4 ,I  4 ,I  4 ,I  .?:;@@
   ,I
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   4I   4I  4 ,I
  4 ,I  4 ,I  4 ,I  .?:;@@
   ,I
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   4I   4I  4 ,I
  4 ,I  4 ,I  4 ,I  4 ,I  $ >   F       s^     pmat    sswpvv P  dswpvv   cswpvv   sinvmt -  dinvmt F  cinvmt _  sinvmtf  
  dinvmtf   cinvmtf Q  slinmmt   dlinmmt   clinmmt %  slinmmtf 0  dlinmmtf ;  clinmmtf F  slinmvt   dlinmvt B  clinmvt   slinmvtf   dlinmvtf q!  clinmvtf I#  iinvf  %  sldum &  dldum :(  cldum )  sldumf ,  dldumf /  cldumf 3  sudlmm p5  dudlmm 8  cudlmm :  sudlmv =  dudlmv \?  cudlmv B  sl1lm C  dl1lm OE  sl1lmf G  dl1lmf I  sldlm K  dldlm M  sldlmf `P  dldlmf S  sinvu CT  dinvu RU  sinvl V  dinvl X  slinlv Y  dlinlv [  slinuv \  dlinuv                         pmat_sswpvv_                          pmat_dswpvv_                          pmat_cswpvv_                =          pmat_sinvmt_                =          pmat_dinvmt_                =          pmat_cinvmt_                M         pmat_sinvmtf_               ]         pmat_dinvmtf_               	         pmat_cinvmtf_               M          pmat_slinmmt_               M          pmat_dlinmmt_               M          pmat_clinmmt_                        pmat_slinmmtf_                       pmat_dlinmmtf_              	         pmat_clinmmtf_              M          pmat_slinmvt_               M          pmat_dlinmvt_               M          pmat_clinmvt_                        pmat_slinmvtf_                       pmat_dlinmvtf_                       pmat_clinmvtf_                       pmat_iinvf_         U          pmat_sldum_         U          pmat_dldum_         U          pmat_cldum_         /         pmat_sldumf_                O         pmat_dldumf_                3
         pmat_cldumf_                         pmat_sudlmm_                         pmat_dudlmm_                Y         pmat_cudlmm_                k         pmat_sudlmv_                k         pmat_dudlmv_                         pmat_cudlmv_                M          pmat_sl1lm_         M          pmat_dl1lm_         u         pmat_sl1lmf_                u         pmat_dl1lmf_                i          pmat_sldlm_         i          pmat_dldlm_                  pmat_sldlmf_                         pmat_dldlmf_                \         pmat_sinvu_         \         pmat_dinvu_         O         pmat_sinvl_         O         pmat_dinvl_         h         pmat_slinlv_                h         pmat_dlinlv_                         pmat_slinuv_                         pmat_dlinuv_ [      
    .  pmat.f90     	         	        Q 	         	         	         	         	         	         	         	         	         	         	         	        ! 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        # 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        * 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ( 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	        ) 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	        # 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	          	         	         	         	        $ 	         	         	         	         	         	         	         	         	         	         	        " 	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	         	                        ,                                                  x                            AC                      AC                      AC               =       AC               =       AC               =       AC               M      AC               ]      AC               	      AC               M       AC               M       AC               M       AC                     AC                     AC               	      AC               M       AC               M       AC               M       AC                     AC                     AC                     AC                     AC               U       AC               U       AC               U       AC               /      AC               O      AC               3
      AC                     AC                     AC               Y      AC               k      AC               k      AC                     AC               M       AC               M       AC               u      AC               u      AC               i       AC               i       AC                     AC                     AC               \      AC               \      AC               O      AC               O      AC               h      AC               h      AC                     AC                     AC        x                           AC   <                  AC   \                  AC   |           =       AC              =       AC              =       AC              M      AC              ]      AC             	      AC   <          M       AC   \          M       AC   |          M       AC                   AC                   AC             	      AC             M       AC             M       AC   <          M       AC   \                AC   |                AC                   AC                   AC             U       AC             U       AC             U       AC   <          /      AC   \          O      AC   |          3
      AC                   AC                   AC             Y      AC             k      AC             k      AC   <                AC   \          M       AC   |          M       AC             u      AC             u      AC             i       AC             i       AC                   AC   <                AC   \          \      AC   |          \      AC             O      AC             O      AC             h      AC             h      AC                   AC   <                AC PGF90 12.8-0  .                                                                                                                                         	                      
                 
                                                                $                     ,                    >                     F                    X                     `                    r      @               z      M                    p                                                                                   $                                         (                    ,                                         0                    4                    8                    <                                                          @              !                   )     p              1                   9                   A                   I                   Q                   Y                   a                   i     m              |     P                                      T                                      X                   \                                       `                   d                   h                   p                   -                                                                                          *                   3     M              F                   O                   X     @              a                   j                   s                   |                                                                                 V!                                                                                               P                                                         `                                                         V#              "     `              +                   4                   =     d              F                    O     h              X     l              a     0              j     p              s     t              |     i%                                      %                                      &                                      }&                                                                            P                                                         `              #                   ,                   5     l(              I     0              R                   [     4              d                   m     8              v     <                                       @                   D                   L*                                      P                                                                                                                                                        A,                   0                                 %     8              .                    7     m/              H     @              Q     /              b     p              k     50              |                        0                   h	                   	                   l	                    	                   `	                   	                   t	                   x	                                      |	                   	                   	                   d	                   p	                    	                   8              /     (
              8     P
              A     H
              J     	              S      
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              n     4
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                         )          (          -          P          /          x          1                    4                    6                    2                   5          @         7          h         @                   B                   D                   A                   C          0         E          X         I                   K                   M                   J                   L                    N          H         R          h         T                   U                   V                   8                   =                   >          @         F          h         G                   H                   O                   P                   Q          0         [          P         ]          p         \                   ^                   a                   c                    b          (         d          P         e          p         g                   f                   h                   i                   j                    k          H         l          +                     6                    D                    R                   `                   n             g      |                                                                                          :                   p                                                                                              |                        $            v      2                  @            @      N                  \                  j            x      x                              0	                  	                  L
                  
                                                      6                  q                                                                                .                  <                  J            V      X                  f            Q      t                              <                                                      3                                                                        U                                     x                                          *                  8            \      F                  T                  b                  p                  ~                                                                  X                  z                                                                        :                  #       
            >                   b       &                   4            !      B             !      P            #"      ^            >"      l            b"      z            "                  #                   #                  /$                  J$                  k$                  $                  %                  0%                  %                  %                  %      "            
&      0            H&      >            j&      L            S'      Z            '      h            (      v            6(                  3)                  )                  )                  *                  +                  +                  +                  ,                  x-                  -                  -                  O.      ,            .      :            .      H            /      V            3/      d            3/      r            H/                  /                  /                  /                  "0                  \0                  0                  C1                  1                  1                  1                  1                  k2      (            2      6            J3      D            3      R            3      `            3      n            3      |            3                  4                  7                  !7                  7                   8                  08                  `8                  8                  8                  9                  9      $            :      2            ):      @            9:      N            :      \            :      j            ;      x            ;                  	<                  <                  <                  ,<                  0=                  [?                  w?                   @                  Q@      	            @      	            @       	             A      .	             A      <	            A      J	            xB      X	            B      f	            B      t	            B      	            pC      	            C      	            D      	            D      	            E      	            E      	            0E      	            AE      	            `F       
            H      
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             K      T
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            gM      
            M      
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            O      
             Q      
            ;Q                  `Q      &            Q      4            Q      B             R      P            GR      ^            sR      l            GS      z            T                  CU                  U                  U                  V                  V                  W                  W                  cX                  X                   Y                  8Y      "            Y      0            Z      >            UZ      L            Z      Z            8[      h            `[      v            [                  `\                  \                  \                  P]                  ]                  ^                  ^                  _                  _                  `                  `                  `      ,            8a      :            Za      H            a      V            b      d            b      r            4c                  c                  6d                  Pd                  d                  d                  d                  d                  ~e                  Ef                  pf                  f                  Pg      (            g      6            g      D            
h      R            h      `            Ph      n            Ph      |            h                  h                  i                  Fi                  j                  !k                  Pk                  k                  l                  1m                  Pm                  m      $            m      2            n      @            n      N            n      \            o      j             p      x            p                  q                  	r                   r                  hr                  mr                  r                  r                  Ks                  Fv                  v                  y                   z      .            z      <            z      J            P{      X            p{      f            {      t            {                  m|                  8}                  =}                  }                  }                  ~                  P~                  ~                  t                   N                                          *                  8            j      F            3      T                         
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8 pmat.f90 S582 0
07/30/2020  19:44:05
use pietc private
use pkind private
enduse
D 56 21 8 1 344 347 1 1 0 0 1
 3 345 3 3 345 346
D 59 21 8 1 348 351 1 1 0 0 1
 3 349 3 3 349 350
D 62 21 9 1 352 355 1 1 0 0 1
 3 353 3 3 353 354
D 65 21 9 1 356 359 1 1 0 0 1
 3 357 3 3 357 358
D 68 21 12 1 360 363 1 1 0 0 1
 3 361 3 3 361 362
D 71 21 12 1 364 367 1 1 0 0 1
 3 365 3 3 365 366
D 74 21 8 2 368 374 1 1 0 0 1
 3 369 3 3 369 370
 3 371 372 3 371 373
D 77 21 9 2 375 381 1 1 0 0 1
 3 376 3 3 376 377
 3 378 379 3 378 380
D 80 21 12 2 382 388 1 1 0 0 1
 3 383 3 3 383 384
 3 385 386 3 385 387
D 83 21 8 2 389 395 1 1 0 0 1
 3 390 3 3 390 391
 3 392 393 3 392 394
D 86 21 9 2 396 402 1 1 0 0 1
 3 397 3 3 397 398
 3 399 400 3 399 401
D 89 21 12 2 403 409 1 1 0 0 1
 3 404 3 3 404 405
 3 406 407 3 406 408
D 92 21 8 2 410 416 1 1 0 0 1
 3 411 3 3 411 412
 3 413 414 3 413 415
D 95 21 8 2 417 423 1 1 0 0 1
 3 418 3 3 418 419
 3 420 421 3 420 422
D 98 21 9 2 424 430 1 1 0 0 1
 3 425 3 3 425 426
 3 427 428 3 427 429
D 101 21 9 2 431 437 1 1 0 0 1
 3 432 3 3 432 433
 3 434 435 3 434 436
D 104 21 12 2 438 444 1 1 0 0 1
 3 439 3 3 439 440
 3 441 442 3 441 443
D 107 21 12 2 445 451 1 1 0 0 1
 3 446 3 3 446 447
 3 448 449 3 448 450
D 110 21 8 2 452 458 1 1 0 0 1
 3 453 3 3 453 454
 3 455 456 3 455 457
D 113 21 8 2 459 465 1 1 0 0 1
 3 460 3 3 460 461
 3 462 463 3 462 464
D 116 21 9 2 466 472 1 1 0 0 1
 3 467 3 3 467 468
 3 469 470 3 469 471
D 119 21 9 2 473 479 1 1 0 0 1
 3 474 3 3 474 475
 3 476 477 3 476 478
D 122 21 12 2 480 486 1 1 0 0 1
 3 481 3 3 481 482
 3 483 484 3 483 485
D 125 21 12 2 487 493 1 1 0 0 1
 3 488 3 3 488 489
 3 490 491 3 490 492
D 128 21 8 2 494 500 1 1 0 0 1
 3 495 3 3 495 496
 3 497 498 3 497 499
D 131 21 8 1 501 504 1 1 0 0 1
 3 502 3 3 502 503
D 134 21 9 2 505 511 1 1 0 0 1
 3 506 3 3 506 507
 3 508 509 3 508 510
D 137 21 9 1 512 515 1 1 0 0 1
 3 513 3 3 513 514
D 140 21 12 2 516 522 1 1 0 0 1
 3 517 3 3 517 518
 3 519 520 3 519 521
D 143 21 12 1 523 526 1 1 0 0 1
 3 524 3 3 524 525
D 146 21 8 2 527 533 1 1 0 0 1
 3 528 3 3 528 529
 3 530 531 3 530 532
D 149 21 8 1 534 537 1 1 0 0 1
 3 535 3 3 535 536
D 152 21 9 2 538 544 1 1 0 0 1
 3 539 3 3 539 540
 3 541 542 3 541 543
D 155 21 9 1 545 548 1 1 0 0 1
 3 546 3 3 546 547
D 158 21 12 2 549 555 1 1 0 0 1
 3 550 3 3 550 551
 3 552 553 3 552 554
D 161 21 12 1 556 559 1 1 0 0 1
 3 557 3 3 557 558
D 164 21 6 2 560 566 1 1 0 0 1
 3 561 3 3 561 562
 3 563 564 3 563 565
D 167 21 8 2 567 573 1 1 0 0 1
 3 568 3 3 568 569
 3 570 571 3 570 572
D 170 21 6 1 574 577 1 1 0 0 1
 3 575 3 3 575 576
D 173 21 9 2 578 584 1 1 0 0 1
 3 579 3 3 579 580
 3 581 582 3 581 583
D 176 21 6 1 585 588 1 1 0 0 1
 3 586 3 3 586 587
D 179 21 12 2 589 595 1 1 0 0 1
 3 590 3 3 590 591
 3 592 593 3 592 594
D 182 21 6 1 596 599 1 1 0 0 1
 3 597 3 3 597 598
D 185 21 8 2 600 606 1 1 0 0 1
 3 601 3 3 601 602
 3 603 604 3 603 605
D 188 21 6 1 607 610 1 1 0 0 1
 3 608 3 3 608 609
D 191 21 9 2 611 617 1 1 0 0 1
 3 612 3 3 612 613
 3 614 615 3 614 616
D 194 21 6 1 618 621 1 1 0 0 1
 3 619 3 3 619 620
D 197 21 12 2 622 628 1 1 0 0 1
 3 623 3 3 623 624
 3 625 626 3 625 627
D 200 21 6 1 629 632 1 1 0 0 1
 3 630 3 3 630 631
D 203 21 6 1 633 636 1 1 0 0 1
 3 634 3 3 634 635
D 206 21 8 2 637 643 1 1 0 0 1
 3 638 3 3 638 639
 3 640 641 3 640 642
D 209 21 8 2 644 650 1 1 0 0 1
 3 645 3 3 645 646
 3 647 648 3 647 649
D 212 21 6 1 651 654 1 1 0 0 1
 3 652 3 3 652 653
D 215 21 9 2 655 661 1 1 0 0 1
 3 656 3 3 656 657
 3 658 659 3 658 660
D 218 21 9 2 662 668 1 1 0 0 1
 3 663 3 3 663 664
 3 665 666 3 665 667
D 221 21 6 1 669 672 1 1 0 0 1
 3 670 3 3 670 671
D 224 21 12 2 673 679 1 1 0 0 1
 3 674 3 3 674 675
 3 676 677 3 676 678
D 227 21 12 2 680 686 1 1 0 0 1
 3 681 3 3 681 682
 3 683 684 3 683 685
D 230 21 6 1 687 690 1 1 0 0 1
 3 688 3 3 688 689
D 233 21 8 2 691 697 1 1 0 0 1
 3 692 3 3 692 693
 3 694 695 3 694 696
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