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FreeBSD hs32.drive.ne.jp 9.1-RELEASE FreeBSD 9.1-RELEASE #1: Wed Jan 14 12:18:08 JST 2015 root@hs32.drive.ne.jp:/sys/amd64/compile/hs32 amd64 |
| Current File : //compat/linux/proc/68247/root/usr/local/lib/libpari.so |
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Flx_MUL_LIMIT EXPNEWTON_LIMIT LOGAGM_LIMIT LOGAGMCX_LIMIT AGM_ATAN_LIMIT RgX_SQR_LIMIT RgX_MUL_LIMIT addll overflow addllx subll subllx mulll hiremainder addmul bfffo divll constant_term leading_term smodss itos_or_0 itou_or_0 affsi maxss minss divssz affui Fl_add_noofl Fl_add Fl_neg Fl_sub Fl_center Fl_sqr expi shift_left2 shift_right2 shiftl shiftlr Fl_div gtodouble gaffect smodis itou umodui sdivsi sdivsi_rem divsiz sdivss_rem affii dvdiuz dvdisz itos new_chunk cgetg_copy mpcopy mpabs mpneg init_gen_op lontyp evalexpo affur affsr affsz evalvalp evallg icopy_av cgetr utor stor real_m1 real_1 real2n real_0_bit real_0 cgeti utoipos utoi utoineg stoi remis remsi dvmdsi dvmdss remss stosmall icopy cgetg mkintmodu mkvec3s mkvec2s mkvecs zerovec vec_ei zerocol col_ei zeromatcopy zeromat zeropol zeroser mkmat2 mkmat mkcol2 mkcol mkvec4 mkvec3 mkvec2 mkvecsmall3 mkvecsmall2 mkvecsmall mkvec mkcomplex mkrfrac mkfrac mkpolmod mkintmod cgetc stackdummy random_bits dvdiiz dvdii remiiz mpdiv mpmul mpround roundr mpceil ceilr mpfloor mptrunc cmpsr divrrz cmpir mpcmp affiz dvmdiiz dvmdisz dvmdsiz dvmdssz mpaff rdiviiz rdivii fractor rdivss rdivis rdivsi modsi subsi addsi vali subri subir addir subrr addrr addii mpadd subii mpsub ctofp gtofp zeropadic gcopy mkmatcopy mkcolcopy mkvec2copy mkveccopy Flx_neg_inplace Flx_valuation FlxqXV_prod divide_conquer_assoc FlxYqQ_pow leftright_pow Flx_renormalize FlxX_renormalize gerepileuptoleaf Flx_to_ZX_inplace polx_Flx zero_Flx Flv_to_Flx Flm_to_FlxV Flx_to_Flv Flc_to_ZC Flm_to_ZM Flv_to_ZV Flx_to_ZX FlxC_to_ZXC FlxM_to_ZXM FlxX_recipspec vecsmall_copy FlxX_shift FlxX_to_Kronecker FlxX_to_Kronecker_spec FlxX_swap Flm_to_FlxX FlxX_to_Flm FlxX_to_ZXX FlxV_to_Flm Flx_recipspec Flx_recip Flx_shift Flx_negspec Flx_neg Flx_sub FlxX_subspec Flx_subspec Flx_add FlxX_add Flx_addspec Flx_addshift Flx_sqrspec Flx_sqr Flx_red ZV_to_Flv ZM_to_Flm ZX_to_Flx ZXV_to_FlxV Z_to_Flx ZXX_to_FlxX ZXXV_to_FlxXV Fl_to_Flx FlxqV_roots_to_pol deg1pol_i FlxX_sub Flx_mulspec Flx_mul Flx_rem_montgomery Flx_pow Flx_Fl_mul FlxV_Flc_mul Flx_normalize Flx_even_odd_comb Flx_div_by_X_x Flv_roots_to_pol Flx_eval Fl_pow Flv_polint Flx_deriv Flx_invmontgomery const_vecsmall Newton_exponents Flx_rem FlxqX_red gerepilecopy FlxqX_from_Kronecker FlxqXQ_pow FlxqX_sqr FlxqX_mul FlxqX_mulspec FlxqX_rem_montgomery Flxq_sqr FlxqX_Flxq_mul Flxq_powers Flx_resultant Flx_gcd_i Flx_is_squarefree Flx_gcd Flx_divrem Flx_extresultant Flx_extgcd Flxq_invsafe FlxqX_safegcd Flxq_inv FlxqX_invmontgomery FlxqX_normalize FlxqX_divrem gerepile gclone gunclone Flxq_pow FlxqXQ_POW_MONTGOMERY_LIMIT check_quaddisc Z_issquarerem check_quaddisc_imag check_quaddisc_real qfr5_dist logr_abs mplog2 qf_disc qfb_comp cornacchia2 Fp_sqrt cornacchia primeform_u Fl_sqrt qfi Qfb0 quadgen quadpoly0 quadpoly qfr3_to_qfr gcmp1 qfr_to_qfr5 sqrtr qfr5_rho gsqr qfr5_red qfr5_comp qfr5_pow qfr3_rho qfr3_red qfr3_comp qfr3_pow qfr_pow ginv rhorealnod redrealnod rhoreal redreal sqcomprealraw sqcompreal redimag qfbred0 sqcompimagraw sqcompimag compraw nudupl nucomp qfi_unit nupow powimagraw primeform qfr_unit powrealraw powraw redimagsl2 qfbimagsolvep shallowtrans gmul redrealsl2 gmax redrealsl2step qfbrealsolvep gequal qfbsolve RgX_is_rational RgXQ_u_pow leftright_pow_u pol_1 gmulsg gadd RgV_zc_mul RgX_renormalize gcmp0 RgX_Rg_div gdiv normalizepol_i RgXQV_red poldivrem RgXQC_red RgX_shift RgX_mulXn polvaluation monomial gred_rfrac_simple RgXY_swap RgX_to_RgV RgXX_to_RgM RgXV_to_RgM RgX_rescale RgX_unscale RgXV_unscale RgX_powers RgV_zm_mul RgM_zm_mul RgM_zc_mul RgV_to_RgX RgM_to_RgXX RgM_to_RgXV addmulXn addshiftpol RgX_copy_spec zx_copy_spec RgXQX_red RgX_div_by_X_x RgX_Rg_mul isexactzero RgXQX_RgXQ_mul RgXQX_divrem ginvmod gsub RgX_divrem gneg_i gmodulo isinexactreal RgX_RgXQ_compo RgX_mulspec gpmalloc RgX_mul RgXQX_mul RgX_sqrspec gmul2n gshift RgX_sqr RgXQ_sqr RgXQ_powers RgXQ_matrix_pow RgXQ_minpoly_naive RgXQX_sqr RgX_shift_shallow isdiagonal approx_0 gexpo shallowcopy DEBUGLEVEL msgtimer timer2 gneg Fq_red isscalarmat atol __mb_sb_limit _ThreadRuneLocale __tls_get_addr _CurrentRuneLocale _DefaultRuneLocale matsize type_name FpV_FpC_mul vecselect_p rowselect_p appendL cget1 Flm_Fl_mul_inplace FlxqM_ker Flm_ker_sp Flm_deplin Flm_ker Fp_inv FqM_ker Fq_neg_inv Fq_add FqM_to_FlxM FpM_deplin FpM_ker FpM_invimage Flm_Flc_mul Flm_mul FpM_FpC_mul gaddmat mattodiagonal mattodiagonal_i matmuldiagonal gscalcol_i gscalcol matid_intern matid matmultodiagonal gscalsmat gscalmat vecpermute rowpermute row_i rowcopy vecslicepermute rowslicepermute vecslice rowslice vconcat concatsp3 strlen strcpy strcat gtrans matextract extract0 FpC_FpV_mul FpM_mul FpC_Fp_mul Flm_indexrank pari_compare_long qsort FpM_rank FpM_image FpM_indexrank sindexrank FpM_suppl FqM_suppl Fq_inv imagecomplspec imagecompl eigen caradj grndtoi image2 matimage0 inverseimage keri matker0 matid_Flm ZM_inv diffptr ZM_incremental_CRT ZM_init_CRT QM_inv Q_primitive_part Flm_inv Flm_gauss gauss_get_col hnf_invimage hnf_gauss hnfdivide gauss_triangle_i gaddmat_i FpM_gauss fprintferr FpM_inv FqM_gauss Fq_neg Fq_sub gauss_intern gtomat shallowconcat listconcat hnfall_i lllreducemodmatrix matsolvemod0 gaussmodulo gaussmodulo2 FpM_intersect ZV_neg_ip ZM_ishnf RgX_extgcd RgX_gcd_simple Q_muli_to_int RgM_ishnf gsigne quad_polmod_norm quadnorm cxnorm QuickNormL1 gabs gnorml1 pol_x gpowgs gsubst caractducos resultantducos caract2 subresall RgXQ_norm diviiround ZV_Z_mul sqred1intern sqred1 assmat quad_polmod_conj gconj gtrace polsym quicktrace gnorm greal gnorml2 QuickNormL2 signat sqred conjvec gpow poleval smithclean gcopy_i gmod gsmith2 gsmith ZM_to_zm vec_to_vecsmall zm_to_ZM vecsmall_to_col zx_to_ZX ZV_sub ZV_add ZV_lincomb hnfall0 hnfall hnfperm_i hnfperm vecsmall_to_vec ZV_copy ZM_copy hnflll_i hnflll gdivent hnfadd_i ZM_zm_mul hnfadd hnfspec_i memcpy hnf_special mathnfspec mathnf0 ZV_to_nv matrixqz ggcd jacobi sqred3 carhess gdivgs gvar2 caradj0 mpfact charpoly0 gcmp_1 lcmii matrixqz3 matrixqz2 matrixqz0 extendedgcd hnfmerge_get_1 FpC_red Frobeniusform const_vec hnfmodidpart hnfmodid hnfmod smithall perm_inv dethnf_i gen_sort smithrel centermodii FpM_red gdivexact matsnf0 matfrobenius gvar derivpol srgcd gassoc_proto divide_conquer_prod chinese1 Z_issquarefree BSW_psp BSW_isprime_small u2toi isprimeSelfridge plisprime Fp_invsafe krouu_s krouu kross krois uissquarerem fibo Z_factor powgi bestappr gcvtoi gfloor auxdecomp gtovecsmall krosi gsqrt powiu ground classno2 mppi incgamc mpexp hilii Z_pvalrem hil hil0 maxprime_check sqrtnr gceil is_357_power is_odd_power bestappr_mod bestappr0 BSW_isprime isprimeAPRCL gisanypower factoru is_kth_power upowuu Z_chinese_coprime garith_proto2gs gregula gmillerrabin gkrogs arith_proto2 gkronecker gisfundamental gispsp gispseudoprime gisprime garith_proto qfbclassno0 gfundunit gprecprime gnextprime gracine ggener ser2rfrac_i seq_umul gerepilecoeffssp gbezout gissquare scalarpol greffe gtrunc gissquarerem hclassno quadclassunit0 pnqn contfrac0 gcf2 gboundcf gcf init_remiimul Fp_powu Fp_pow Fp_sqrtn Fp_shanks ispower padic_sqrtn gsqrtn znorder Fp_pows gener_Fl_local gener_Fp_local gener_Fp detcyc gener_Fl leftright_pow_fold maxprime memset gbittest gsumdivk gboundfact gsumdiv gnumbdiv gphi gbigomega gissquarefree gmu initprimes0 gprealloc sieve_chunk_p initprimes primetab removeprimes set_optimize Z_lvalrem_stop ifac_totient ifac_bigomega ifac_omega ifac_moebius ibitnegimply ibitxor gbitxor ibitor ibitand gbitnegimply gbitand gbitor primepi binaire sort_factor_gen addprimes ifac_sumdiv ifac_numdiv ifac_sumdivk ifac_issquarefree gbitneg ifac_decomp_break Z_factor_limit factoru_pow factorint core2partial core2 coredisc2 corepartial core coredisc coredisc0 core0 divisors merge_factor_i smallfact checkbnf_i checknf_i get_primeid get_bnf get_nf get_bnfpol check_ZXY check_ZX checkprimeid checkbid checkid checknf get_nfpol checkbnf check_units checkbnr checkbnrgen checkrnf nf_get_r2 nfgetprec zeta_get_i0 mpfactr gcmp flusherr roots_to_pol_r1r2 modulargcd checknfelt_mod T2_from_embed_norm T2_from_embed gpolcomp ZX_is_squarefree ZX_disc outerr get_nfindex Q_remove_denom nftohnfbasis nffromhnfbasis real_i imag_i polgaloisnames strtoGENstr get_roots sort_factor zeta_get_limx powrfrac Pi2n powrshalf primitive_pol_to_monic Z_pval nfroots lift_intern0 polfnf cmp_pol delete_var fetch_var nfisincl nfisisom gzetakall gaddsg ggamma gexp gsin gcos gopsg2 gprec_w gfrac ghalf glambdak gzetak zeta_get_N0 nf_get_r1 nfbasic_init sturmpart gisirreducible nf_get_sign galoisapply tschirnhaus polgalois cauchy_bound galoisbig cleanroots cgetalloc FpX_degfact primedec initzeta bnfinit0 switch_stack mpeuler szeta glog dirzetak ZX_caract split_realimag vecmul get_bas_den remake_GM nfnewprec_i bnrnewprec bnfnewprec lllfp_marked polredfirstpol polred0 factoredpolred2 smallpolred2 factoredpolred smallpolred get_mul_table mulmat_pol nfbasic_to_nf ideal_two_elt eltmul_get_table idealinv idealhermite_aux initalg_i modreverse_i initalgred2 initalgred ordred rootsof1 R_from_QR fincke_pohst element_pow polredabs0 sindexsort polredabs2 polredabsall val_fact algtobasis_i gauss_realimag lllintern coltoalg lllint_ip nfissquarefree nfgcd rnfdet2 prodid matbasistoalg rnfdet rnfdet0 gen_if_principal isprincipalall ff_to_nf element_mulid FqV_red element_mulidid sqr_by_tab special_anti_uniformizer zk_to_ff col_to_ff checkmodpr idealaddtoone_i unnf_minus_x FpX_val FpX_divrem FpX_factor norm_by_embed ZX_resultant_all Q_content mul_content FpX_rescale FpX_FpXQ_compo FpX_center fix_relative_pol rnfequation_i ZY_ZXY_resultant_all nfreducemodpr_i factorback FpXQ_pow gdvd QXQ_inv Rg_to_Fp element_mul nf_to_ff poltobasis nfreducemodpr translate_pol FpX_mul polcoeff0 rnfsimplifybasis element_mulvec modprV modprM modprX normalizepol modprX_lift modprM_lift get_proj_modT FpX_Fp_mul dim1proj primedec_apply_kummer polsymmodp fast_respm indexpartial msgTIMER gcdpm u_pvalrem gtopoly FpX_red rnfequation0 rnfequation2 polcompositum0 Q_primpart sort_vecpol ZX_DDF compositum2 nfhermite rnflllgram check_ZKmodule unifpol isidentity vecdiv cmp_prime_over_p FpXV_prod element_powid_mod_p FpX_roots prime_to_ideal int_elt_val FpX_gcd ZX_resultant FpX_factorff_irred ZX_QX_resultant Q_denom ismonome FpX_rand maxord_i FpXQ_inv ZX_monic_factorpadic concat_factor setjmp err_catch err_leave global_err_data hnfcenter_ip nfdiscf0 factoreddiscf smalldiscf discf2 nfbasis0 factoredbase smallbase base2 uisprime eltmulid_get_table zk_to_ff_init nf_to_ff_init FqX_factor FqX_mul FqX_div FqX_gcd pidealprimeinv idealpows nfhermitemod rnfallbase discsr idealfactor polsym_gen simplify_i element_val element_inv idealpow rnfdiscf rnfpseudobasis rnfpolredabs eltabstorel rnfcharpoly rnfpolred rnfisfree rnfhnfbasis rnfsteinitz matalgtobasis idealcoprime idealaddtoone element_div rnfbasis rnfdedekind zkmodprinit nfmodprinit F2V_red_ip idealmulpowprime check_nfelt RgV_isscalar isnfscalar close_modinvertible reducemodinvertible lift_to_pol polegal_spec FpXQ_gener dethnf element_muli perm_to_arch basistoalg_i colreducemodHNF nfreducemodideal_i nfreducemodideal arch_to_perm ideallistarch zsignunits rnfbasistoalg element_sqri vecmodii famat_to_nf_modidele init_zlog_bid archstar_full_rk vec_setconst ZM_zc_mul tablesearch Fp_PHlog znlog ff_PHlog FpXQ_mul FpXQ_div nf_PHlog zarchstar rnfalgtobasis zsigne zsigns algtobasis_cp element_sqr set_sign_mod_idele nfreducemodidele element_powmodideal famat_makecoprime to_famat element_powmodidele ggval nfdivrem nfdiveuc zlog zlog_units_noarch zlog_units log_gen_pr element_invmodideal get_hnfid famat_to_nf_modideal_coprime zideallog_sgn zideallog Idealstar idealdivpowprime pr_norm init_units ideallist ideallistunitgen ideallistunit ideallistzstargen ideallistzstar ideallist0 zidealstar zidealstarinit zidealstarinitgen idealstar0 log_gen_arch idealtyp nfsolvemodpr nfkermodpr element_powmodpr Fq_pow element_invmodpr element_mulmodpr element_divmodpr element_reduce famat_to_nf check_listpr val_norm coprime_part isideal to_Fp_simple factor_norm init_unif_mod_fZ ideallllred_elt idealred_elt vecpow vecinv famat_inv arch_inv idealmulprime idealprodprime ideleaddone get_arch_real get_arch principalideal principalidele minideal idealintersect kerint idealnorm idealaddmultoone idealaddtoone0 idealadd idealval cmp_prime_ideal idealhnf0 famat_to_arch famat_reduce to_famat_all famat_pow arch_pow famat_mul arch_mul ideallllred factorbackprime idealchinese idealcoprime_fact ideal_two_elt2 idealappr idealapprfact idealappr0 idealmulh idealdivexact idealdiv idealdiv0 idealmulred idealmul0 make_integral Q_div_to_int idealpowred idealpow0 ideal_two_elt0 nfsmith nfdetint checkrnfeq check_and_build_norms check_and_build_obj check_and_build_nfabs eltreltoabs rnfelementreltoabs rnfelementup rnfidealup get_theta_abstorel rnfelementabstorel rnfelementdown rnfinitalg lift_if_rational rnfidealabstorel rnfidealhermite rnfidealdown rnfidealreltoabs rnfidealtwoelement rnfidealmul rnfidealnormabs rnfidealnormrel sqscal gscal stackmalloc init_dalloc minim_alloc lllintpartialall lllintpartial_ip lllintpartial gram_matrix lllgramkerimgen lllgramgen lllgen lllkerimgen lllint_marked lllint_i lllall lllgramkerim lllgramint qf_base_change perf minim2 minim qfrep0 gtovec lllkerim lllint pslqL2 vecmax pslq ceil_safe lll_scaled qflll0 lllgramintern qflllgram0 lllint_fp_ip kerint1 matkerint0 plindep RgV_to_FpV lindep2 lindep0 algdep0 algdep algdep2 zncoppersmith FpX_eval nfrootsQ sqred1_from_QR qfminim0 getstack pari_compare_lg cmp_vecint setisset gen_search_aux gen_search ZV_search gettime setsearch GENtocanonicalstr legendre gprec_wtrunc genrand roots_to_pol_intern tchebi dirdiv gen_sort_aux sindexlexsort gen_vecsort vecsort0 polymodrecip permtonum numtoperm gen_setminus setintersect ZV_sort_uniq gtoset setunion polint_i vecbinome binomial polrecip_i polrecip gprec convol laplace matqpascal mathilbert dirmul wr_rel check_bach dbg_rel ellsigma buchquad buchreal buchimag form_to_ideal getallforms trueeta gmodulss nffactor truecoeff quadray bnrinit0 bnrstark fetch_user_var idealmodidele elleisnum PiI2 quadhilbert quadhilbertreal trunc_error calloc check_and_build_matal check_and_build_cycgen extract_full_lattice zsign_from_logarch perm_identity const_col PiI2n buchfu isunit garg bnfmake init_red_mod_units isprincipalarch sprintf smallbuchinit regulator classgrouponly bnfclassunit0 isprincipalgenforce isprincipalforce isprincipalfact testprimes isinvector bnrclassno minkowski_bound decodemodule bnrclassnolist gach subgrouplist0 subgrouplist subgroupcondlist trivfact buchnarrow discrayrelcond discrayrel discrayabscond discrayabs discrayabslist certifybuchall quick_isprincipalgen bnrisprincipal factorbackelt rnfnormgroup FqX_is_squarefree isprincipalraygen isprincipalray bnrGetSurj discrayabslistarch vecsmall_append bnrdisclist0 discrayabslistlong bnrconductorofchar rnfconductor nfrootsall_and_pr bnrdisc0 bnrisconductor bnrconductor bnrclass0 buchray buchrayinit buchrayinitgen Z_lvalrem qpsoluble zpsoluble bnfissunit rnfisnorminit nfisgalois zpsolublenf qpsolublenf nfhilbertp mkpoln nfhilbert nfhilbert0 bnfsunit factorback_i rnfisnorm bnfisnorm checkgal logint FpX_chinese_coprime sympol_eval intheadlong polheadlong supnorm matrixnorm vandermondeinverseprep initgaloisborne disable_dbg ZX_disc_all galoisconj2pol gtopolyrev galoisconj2 galoisconj sympol_aut_evalmod RgX_to_FpX FpX_add brent_kung_optpow FpXQ_powers FpX_FpXQV_compo FpX_is_squarefree Flx_nbroots vandermondeinversemod FpX_deriv fixedfieldinclusion fixedfieldorbits fixedfieldfactmod FpXQ_minpoly fixedfieldsympol vecsmall_shorten vec_is1to1 vec_isconst FpV_roots_to_pol listznstarelts znstar_small znstar_hnf_elts perm_mul matheadlong bezout_lift_fact ZX_Z_mul hensel_lift_accel ZX_deriv ZX_sub polratlift FpXV_red FpX_neg FpX_Fp_add monomorphismlift vandermondeinverse ZX_get_prec TIMERstart isomborne galoiscosets fixedfieldfactor galoisfixedfield vecperm_orbits ZpX_liftroots perm_cycles galoispermtopol numberofconjugates vecsmall_uniq ZX_add perm_pow FpX_ffisom FpXQ_ffisom_inv galois_group checkgroup galoisidentify group_ident group_order galoisexport group_export galoissubgroups group_subgroups galoissubfields galoisisabelian group_isabelian group_abelianHNF group_abelianSNF FpX_normalize cyc_pow_perm cyc_pow galoisconj4 rootpadicfast galoisinit galoisconj0 ff_poltype cvtop2 gred_frac2 cgetp padic_to_Fp scalarser isexactzeroscalar ser2pol_i mulcxmI mulcxI quadtoc gred_rfrac2 numer isinexact monomialcopy FpX_sqr FpX_to_mod absrnz_egal2n absrnz_egal1 listkill listinsert listput u_lval z_pval u_lvalrem glength gtolong normalizepol_approx sizedigit gcmpsg Z_lval gmings gmaxgs cgetimag strcmp gequalsg vecmin gmin poldvd pureimag listsort listcreate gtolist gaffsg ordvar varentries geval gpi geuler gopsg2z polvaluation_inexact ZX_valuation padic_to_Fl gcvtop gpolvar qfbeval mul_real gnot gor gand iscomplex poldegree ggt gge gle glt gdivmod padicprec isint issmall mpinv mkintn ggprecision precision0 glcm mulmat_real geq gimag centerlift0 centerlift polcoeff_i swap_vars deg1pol mkcoln mkvecn gfloor2n round0 gtocol ggrando hqfeval gdiventres gdiventgs gdivround gmodulsg gmodgs trunc0 gp_read_str Mod0 inv_ser tayl changevar derivser gsubstvec gsubst_expr gsubstpol gdeflate pollead poltoser rfractoser gtoser precdl toser_i integ snextpr eng_ord ifac_realloc ellfacteur newbloc ifac_start squfof miller pollardbrent mpqs ifac_decomp ifac_primary_factor vecsmall_lexcmp vecsmall_prefixcmp vecsmall_coincidence vecsmall_isin vecsmall_pack bitvec_test bitvec_set bitvec_clear group_domain cosets_perm_search vecvecsmall_search vecvecsmall_indexsort vecvecsmall_sort vecsmall_concat vecsmall_prepend vecsmall_lengthen bitvec_shorten bitvec_alloc group_export_MAGMA vec_lengthen quotient_subgroup_lift dicyclicgroup perm_order perm_to_GAP group_export_GAP perm_conj quotient_perm group_rightcoset group_leftcoset group_perm_normalize group_elts group_quotient perm_generate perm_relorder perm_commute groupelts_center group_isA4S4 cyclicperm groupelts_abelian_group quotient_group FpXQX_from_Kronecker FqX_deriv FpXX_red cmp_padic ZpXQX_liftroot FpXQX_red FqX_eval FpXQX_gcd FqX_nbroots FpXQYQ_pow FpX_is_totally_split stopoly_gen ZX_Z_add FpX_nbroots FpX_sub FpX_quad_root padicsqrtnlift stopoly rootmod2 FpC_to_mod rootmod rootmod0 FpX_Berlekamp_ker FpX_nbfact FqX_rem FqX_rand FqX_sqr FqX_split_all FqX_split_roots Flx_nbfact Flx_Berlekamp_ker FpX_split_Berlekamp zrhqr FqX_Berlekamp_ker FpXQX_mul FpXQX_divrem FqX_split_Berlekamp FqX_normalize FqX_nbfact ZpX_liftroot FqX_split_by_degree FqX_split_deg1 FqX_red roots_from_deg1 rootpadic Zp_appr padicappr ZY_ZXY_rnfequation poldeflate_i FpY_FpXY_resultant factorff RgX_to_FqX ZX_squff hensel_lift_fact factorpadic4 FpXQ_sqr FpX_is_irred factcantor0 simplefactmod factormod0 FpX_factcantor factorpadic2 fact_from_DDF factorpadic0 roots2 rootsold s_centermod leftright_pow_u_fold gerepilecoeffs RgX_extgcd_simple checkdeflate special_pivot sort_factor_gen_aux sort_vecpol_gen factor_quad GS_norms LLL_check_progress cmbf_precs matratlift newtonpoly chk_factors_get FpXQXV_prod centermod_i FpXQX_extgcd FpX_extgcd FqX_Fq_mul polhensellift reduceddiscsmith sylvestermatrix_i resultant2 sylvestermatrix revpol pseudodiv gerepilecoeffs2 pseudorem Q_divmuli_to_int glcm0 vecbezout subresext vecbezoutres poldisc0 gcd0 factorback_aux factorback0 deg1_from_roots DDF_roots polinflate combine_factors FpM_to_mod polresultant0 poldeflate factpol manage_var factor0 init_modular Flxq_matrix_pow Flm_Frobenius_pow FpXYQQ_pow Rg_to_Fl ZY_ZXY_ResBound dbllog2 ZX_renormalize FpX_div_by_X_x ZX_init_CRT FpV_red FqC_to_FlxC FqV_to_FlxV RgC_to_FpC ZX_neg ffinit_rand FqV_roots_to_pol FpV_to_mod ZX_incremental_CRT Z_incremental_CRT ZX_caract_sqf polint_triv FpXV_FpC_mul FpX_resultant FpX_gcd_check FpXQX_sqr FpXQ_matrix_pow FpM_Frobenius_pow FpXQ_invsafe Fq_invsafe FpXQ_sqrtl FpXQ_sqrtn Rg_to_FpXQ RgX_to_FpXQX FpV_polint ffinit_Artin_Shreier FpX_compositum FpX_direct_compositum ffinit init_Fq FpXQ_charpoly FpX_ffintersect FqX_divrem FpXX_add isrealappr exp2 exp_Ir FFTinit FFT roots0 logmax_modulus_bound znstar_conductor subcyclo_complex_bound subcyclo_start bnr_to_znstar galoiscyclo subcyclo_roots subcyclo_complex_roots znstar_hnf_generators subcyclo_cyclic znstar_partial_coset_func znstar_partial_coset_bits_inplace znstar_partial_coset_bits znstar_partial_bits znstar_generate znstar_hnf znstar_reduce_modulus znstar_bits znstar_coset_bits znstar_coset_bits_inplace znstar_cosets znstar_coset_func subcyclo_orbits galoissubcyclo polsubcyclo znstar_elts outbeaut forsubgroup push_val pop_val pari_init_floats bernzone rootsof1padic teich padic_sqrtn_unram padic_sqrt transc palog padic_sqrtn_ram affr_fixlg exp1r_abs mpexp1 constpi divrsns mpsincos mpsin mpcos constlog2 logagmr_abs rootsof1complex mplog gsincos gcotan gtan logagmcx agm consteuler rpowuu OK_bern divgsns darg dcxlog bernvec bernfrac_using_zeta bernfrac trans_fix_arg gash mpbern bernreal cxpsi gpsi glngamma ggamd gath gasin gatan gsh gch gacos theta ibessel jbessel twistpartialzeta vecthetanullk incgam2 veceint1 inv_szeta_euler bernreal_using_zeta gpolylog gpolylogz dilog polylogp polylogd0 polylogdold polylogd polylog0 czeta gzeta incgam0 gerfc incgam weberf weberf1 weberf2 weber0 jell eta0 jbesselh hyperu kbessel2 kbessel nbessel hbessel2 hbessel1 kbesselnew kbessel0 get_analyseur set_analyseur kill_from_hashlist do_alias u_pow10 did_break pariputc print_all_user_member functions_tblsz members_hash print_user_member print_all_user_fun print_user_fun pariprintf break0 next0 loop_break strncpy allocatemem0 allocatemoremem return0 gnil free_ep_args member_err strncmp foreignAutoload addhelp pari_strdup killbloc freeep foreignFuncFree pop_val_full changevalue_p changevalue var_make_safe pop_val_if_newer pop_entree_bloc hashvalue funct_old_hash is_entry_intern is_entry kill0 is_keyword_char is_identifier whatnow_fun install parse_option_string strstr alias0 name_var delete_named_var fetch_named_var foreignExprHandler foreignExprSwitch readexpr_nobreak readseq_nobreak readexpr readstring type0 strtoi strtor precreal gclone_refc PARI_stack_limit GP_DATA gp_history gp_function_name foreignHandler strchr gpreadseq term_width readseq_void gp_member_list member_a1 member_a2 member_a3 member_a4 member_a6 member_area member_b2 member_b4 member_b6 member_b8 member_bid member_bnf member_c4 member_c6 member_clgp member_codiff member_cyc member_diff member_disc member_e member_eta member_f member_fu member_futu member_gen member_group member_index member_j member_mod member_nf member_no member_omega member_orders member_p member_pol member_r1 member_r2 member_reg member_roots member_sign member_t2 member_tate member_tu member_tufu member_w member_zk member_zkst somme produit elllseries oldfonctions addell akell anell apell apell2 bilhell taille2 coordch pointch direuler0 divsum forpari fordiv forprime forstep forvec getheap ellglobalred ghell ghell2 geni intnumromb0 elllocalred mathell matrice ordell orderell pointell polzag powell prodeuler0 prodinf0 reorder smallinitell zbrent0 subell sumalt0 suminf0 sumpos0 elltaniyama torsell vvecteur weipell zell getrealprecision setrealprecision default_gp_data os_getenv pari_default_path setdefault gp_default_list default0 gp_default get_sep get_uint localtime strftime expand_prompt sd_prompt_cont sd_prompt sd_prettyprinter try_pipe pari_fclose sd_path gp_expand_path sd_datadir pari_datadir expand_tilde sd_help sd_filename sd_psfile current_psfile sd_logfile current_logfile setbuf fprintf sd_colors decode_color gp_colors disable_color atoi get_int sd_format sd_new_galois_format sd_factor_add_primes sd_timer sd_strictmatch sd_simplify sd_echo sd_secure hit_return sd_realprecision sd_primelimit sd_parisize sd_output sd_TeXstyle sd_log logstyle sd_histsize sd_lines sd_debugmem sd_debugfiles DEBUGFILES sd_rl readline_state 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Ef D H H#HHx*Hx5H ?H#GH.H9t H9},Ht @ H:8 H8HfHxH9H|Hh H\$Hl$HLl$Ld$Lt$L|$H8H4$LgLwL+5LH 5HI H9MtHL9IL9LtHL9HH;t\HH H!HtYH\H$LHtHHHl$H\$Ld$Ll$ HLt$(L|$0H8`AH5F O H88 HH9HHN> H\$HHl$Ld$HH HHH9H )H H88 HHHl$H $Ld$HL%?78 H
H I,$vIH5H 1 H788 H;tI9,$t4HHH $Hl$Ld$H' H@ HcHHH $Hl$Ld$HH~H H!H9rH<HHHlHHHYHHDHFf D f D H @ HH9H t3H
t"H
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H?78 H8HVf D D f D HOH\$Ll$Hl$Ld$ILt$HH(H! tL558 DHCHD IHH)LcHJ H)H758 H+HI9w^H I.IuZH ,I HLe ~1JD*HDHH9uHH $Hl$Ld$Ll$Lt$ H(ÿ 1 딿 1 f Ld$Ll$IL|$H\$IHl$Lt$H8ID tzL-48 Hf48 Im HH+H]HHH I.H H L I] HUHEHHl$H\$Ld$Ll$ Lt$(L|$0H8L5348 IoH IHH)H38 H+HH9w~H I Hu^H I.LH HH @L HCHHC^H548 IW1HHDHH9u; 1딿 1
q 1 Hl$Ld$HLl$Lt$IL|$H\$H8L-938 H28 II] HH+LcHHHw 1H.H @H H Me LHKHC LsL{H\$Hl$Ld$Ll$ Lt$(L|$0H8%fHl$Ld$HLl$Lt$IL|$H\$H8L%y28 H228 II $HH+LkHHHw 1H.H @H H M,$LHsHCELHC9LHC H\$Hl$Ld$Ll$ Lt$(L|$0H8%fAUATIUHoSH L-18 H$ HT$0Ht$(HL$8LD$@H HD$HD$ LL$H$ HD$IE HH)H-18 H+HH9wsH I] HuqH $H MH+~:1 HT$$HHDHL9t$0rHT$HBHD$H H[]A\A]ÿ 1n| 1] AUATIUHoSH L-08 H$ HT$0Ht$(HL$8LD$@H HD$HD$ LL$H$ HD$IE HH)H 08 H+HH9wsH I] HuqH "H MH+~:1 HT$$HHDHL9t$0rHT$HBHD$H H[]A\A]ÿ 1^| 1M AUATUHSH_H L-/8 H$ HT$0Ht$(HL$8LD$@H HD$HD$ LL$H$ HD$IE II)H
/8 H+HH9 H Me H H ID$ H HHI $xDI 1$ HT$$HHHAHH9t$0rHT$HBHD$LCGH []A\A]ÿ 1)[ 1 @ ] D f D H\$Ld$HHl$Ll$ILt$H(HH9H Ht]Ht6H50= 1E1LH $Hl$Ld$Ll$Lt$ H(H $Hl$Ld$Ll$Lt$ H(
QL5-8 H-8 I.HH+LmHHHvWH M.LH}H{HEH{LHEaH $Hl$Ld$Ll$Lt$ H(2 1f D f D Hl$Ll$H Lt$H\$ILd$L|$HXH IH.H9Hv>H5< 11}HH\$(Hl$0Ld$8Ll$@Lt$HL|$PHX H6 HcHL?L%,8 H I!I$J HH)HH,8 H+HI9 I,$HI#E A HE Hu*8 H<t IEAHEM9IHT$ LHT$ IH Ht$I| J1HD HD$ I9}IID$L9u D HH?H#GH L$HGHD$HGH>H I H+8 I$ HL:H LLH)H-+8 H+HHH9$ HS+8 H(H H H I `I H HHuHE L]LU~ HD HH9uH H#EH HH H HEHT$H6H
LH>H>TDHH?H#AHHHT$ H I#u HHFHH)HHT$ HT$HH: L
H|$ Hd HD$ I4HwHFH L% *8 H)8 I $HH+HkHHH I I,$LLCI}/HCH@H>H+ I $I}Ht$ .HHD$ I9IL%~)8 H7)8 I $HH+HkHHHW I I,$LKI}iHCI}Li.HC3L?H-)8 H I!HE J II)H(8 H+HI9 Le HI#E I$H&8 H<t IE@ID$L9};H\$ H\$I| Ht$H -I HD$ I9}IHL9uLLHkL?H-R(8 H I!HE J II)H'8 H+HI9 Le HI#E I$H&8 H<t IE@ID$L9};HD$ HHD$HI| Ht$,IHD$ I9}IH]L9uL'HH(8 M&H(I}Ht$ ,HCHy H\'8 M&L8Ho(8 H(V 1 1f 1 1 1 1p 1_VHT$HuHH&8 H
H>LHHH>HH?H#PHH HHD$ Hx&8 H>HPHH>!H L H ) H?H#PHHIH &8 L8He$8 H( D Ll$L-p0 Hl$H\$Ld$HLt$H(HU II9Iv8H54 1E1FfLH $Hl$Ld$Ll$Lt$ H(KcD LH %8 H II!J HII)H %8 H+HI9 L#HH#E I$HN#8 J<t HEID$I9[H| IHL9u?HH $Hl$Ld$Ll$Lt$ H(HH $Hl$Ld$Ll$Lt$ H(CHuH}H $Hl$Ld$Ll$Lt$ H(RAL5$8 H8$8 I HH+LcHHHI H M&HCH} HCH@H>H+ I Hm>L-$8 H#8 I] HH+LcHHH H Me HCH}HCH}HC H #8 H II!J HII)HR#8 H+HI9O L#HH#E I$H!8 J<t HEID$I9~fH| IHL9uLLH $Hl$Ld$Ll$Lt$ H(6H #8 H II!J HII)H"8 H+HI9 L#HH#E I$H 8 J<t HEID$I9~H| eIHL9uLH $Hl$Ld$Ll$Lt$ H(" 1 1 h 1 1 1H}HC6f D Hl$Lt$HH\$Ld$ILl$L|$HHHtlHt$&Ll$HI t L=!8 HO!8 I HH+LcHHHv]H M'LkHCH @HCM&H#H\$Hl$ Ld$(Ll$0Lt$8L|$@HHH="8 L ƿ 1L=!8 H 8 I HH+LcHHHv+H M'IHCH LkHCe 17ǐH\$Hl$HLd$Ll$Lt$H8HHH9Hv7H5/ 1E1LH\$Hl$Ld$ Ll$(Lt$0H8H* HcHL5* 8 H II!J III)H 8 H+HI9 H9M&L II $x H| wIHL9uWIIH 8 HwHT$HHKIH 8 HH9T$H H|$(IT$L H>HHIHwH1II 1
H\$Hl$HLd$Ll$Lt$H(HHH9Hv6H5- 1E1>LH $Hl$Ld$Ll$Lt$ H(H) HcHL5{ 8 H II!J III)H 8 H+HI9 H9M&L II $y H| IHL9uXH $Hl$Ld$Ll$Lt$ H(HwH1H $Hl$Ld$Ll$Lt$ H(8HwH1H $Hl$Ld$Ll$Lt$ H(H $Hl$Ld$Ll$Lt$ H(. 1 f H\$Ld$ILl$HH ; 8 L+H HLHLLd$Ll$HHH $Hy D H\$Hl$HLd$Hi&HInHHxHH $Hl$Ld$H D LHuH 8 HH $Hl$Ld$H0Hf D Ha 8 SH`HH[8$ @ H\$Ld$HLl$Lt$IL|$H(IIH 8 HLL(LHvLH#H $ILLd$Ll$Lt$L|$ H( @ Ll$H\$IHl$Ld$Lt$L|$H8H HHH9H H H HHfvH5* 1IU H H8 IH I!J HII)H8 H+HI9n H ,L3L II A - 1hHHHHNK,IM9 KD 1HXH>HtH H#PHhHHyH_1H>Ht5H H#GHoH) 1HHHHNL%@8 H8 I $HH+LsHHH H ,M4$HkHSLH\$Hl$Ld$Ll$ Lt$(L|$0H8H-8 H8 H] HH+LsHHHtsH ,Lu HK랿 1"H\$Hl$Ld$Ll$ Lt$(L|$0H8H\$Hl$Ld$Ll$ Lt$(L|$0H8K Hf D 1 @ f D Ll$H\$IHl$Ld$Lt$H8H HHH9H lH-8 H8 H] HH+LcHHH H "Le H{LHCLH\$Hl$Ld$ Ll$(Lt$0H8H
tH HAH w~H ?8 H HH!H HII)H8 H+HH9 H "L#H HI$e I| IHH9uDH
Hf H2 HGH>H L58 H HH!H]IH II)H$8 H+HH9 H M&H H "HH HI $ I|:IHH9}x @ H-8 H8 H] HH+LcHHH I "Le LC1$ D$ HIH HH!H~% IH$IHH9uI$HH!H "H I$ h 1 L5 8 H HH!H]IH II)H8 H+HH9 H M&H LuH "H MI $(I\ H{HIHI9}H8 L-u8 H(I] H'8 HLcH+HHH- H "Me HkHs 1V 1/ 1\HoL58 H]IH II)H8 H+HH9 H M&HutH "HH HI $ I|IHH9}}If D 1 1 1{ 1X 1f D AWAVAUATUSH(HH|$ HD$HHH9Ht>H|$1IHH $I#E H IE H(L[]A\A]A^A_H II!I HL$HAH
/8 H#HT$H`8 HHT$IH+HI)HH9D$ H58 L(H $H D$IE H|$hI "J A LL$ L t$ HT$H
8 H8 N< HHH+H+\$HL9rfHD$ H
8 IHHK\ ~5 D HT$H K\ HHJ<8L9HuIL;d$r 1댿 1H-38 H8 H] HH+LkHHHtKI $Lm LSPH-8 H8 H] HH+LkHHHu U@K D Ld$Ll$IH\$Hl$ILt$H( tgL%8 H>8 I $HH+HkHHH I,$I.I LcLkHH $Hl$Ld$Ll$Lt$ H(L5 8 H8 I HH+HkHHHvUI I.LL[u)LH @H.H HULHErLH.f D 1(띿 1*Hl$L|$HH\$Ld$ILl$Lt$H8HH9H
H
] H H5 1E1I H-8 H8 H] HH+LcHHHs I MLe L{ LkLH\$Hl$Ld$Ll$ Lt$(L|$0H8HGH>H2 H H#EH L-v8 L5/8 I] HI+LcHH H Me HHCHW8 H HCH8 H HCI;. H IT$I H HY I\$ H
H{ H= H H18 HH H4#IH II.HH II I!bfHGH>HtpH]H ?H!H.H w=1H뗿 1`H
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H5 HE1H}I " 1 1 % 1 @ xH5 1 H\$Ll$ILt$Hl$ILd$L|$H8HHH9H 7H LLH\$Hl$Ld$Ll$ Lt$(L|$0H8HCHwL= 8 H II!J IHH)HZ 8 H+HI9 H9I/L IH] ~ I| LHD HL9uHH\$Hl$Ld$Ll$ Lt$(L|$0H8H?H#GH HH HL4H L!H$ L= 8 H HH!H 8 L$ IHH+L)HH9 I/HI#E HsHHE ~ KL% JT% HAHHBHHuH<$ uAH H#EL HEH\$Hl$Ld$Ll$ Lt$(L|$0H8T.H5 1몿 1T 1IM 1mR @ AWH AVAUATUSH8H|$Ht$HHH!HL$ H H9H H5Q 1 HD$HHH9HO H5 1HJ
8 H|$ H HD$(HU 8 L( HT$HL$HD$0 HHH$HL$Lt$0HD$A H,$H\$IM<H} IHI?H跾HHHI<LH)L;d$0I|HD$0HT$0H9T$ ~H LH|$ H~A HL$H<*HT$HHH<H1HHH;\$ HuH|$(H8H[]A\A]A^A_H H!H;T$ HL$HAH H!H;D$ N\H9Ht,H5[ 1HH 8 H H8[]A\A]A^A_HH!Huf D AWAVIAUATUSHHHp8 HT$H|$H HD$(HFHD$ H~ HT$HHBHx#H|$HD$0 HT$IvA A LjI}HIHD$LLd$HHHT$8HD$@O$>K</I4$躼 HH
HH/I<$H蓼H|$0HLd$L9d$HD$0~vHD$@HT$ L|$8L(H2I}WIH]1IItI|H1HHL9HuHD$HD$8HD$@HHD$4Ht$0H|$(HH[]A\A]A^A_ H\$Hl$H Ld$HHHIHH!H H9HtpH5 1!I$HH9Ht3H5Y 1HLHH $Hl$Ld$HH H!H9u D HGH H!H9uH9Ht4H5 1H"8 H $Hl$Ld$H H @ HH!HufAWAVAUATUSH8H8 HH|$ Ht$HT$H HD$0H8 L( HFHWHD$( H$HT$Lt$(HD$A H,$H\$IM< D Hu I?IHHHHI< LHL;d$(I|HD$(HT$(H9T$~H Lf?H|$H~A HD$H<HT$ HHH<H訹HH-H;\$HuH|$0H8H[]A\A]A^A_x @ H\$Ll$ILt$Hl$ILd$L|$HHHHH9HCH L=A8 H HH!H III)H8 H+HH9M H9M'H HI $~ I<L IHH9uLH\$Hl$ Ld$(Ll$0Lt$8L|$@HHL=8 Hc8 I/HH+LeHHH H $M'HEIU HH9H ~iH H
uXH @ tHH H!H H88 LH9HD$I\$HD$ID$ HtgH5 LL- 1E1^ 1M7 1<HT$LLSID$HD$ID$Ht~TH tH
uLL HEHz8 H HEwH
VIT$LLHETH3IT$LL HE1LL HH8 H HD$ H\$Ll$ILt$Hl$ILd$L|$H8HHH9HCH L=8 H II!J IHH)H)8 H+HI9 H9I/L IH] ~ I<L`HD HL9uHH\$Hl$Ld$Ll$ Lt$(L|$0H8H ;H I H8 H(H5 HL- 11GHtEH
uH\$Hl$Ld$Ll$ Lt$(L|$0H8+ 1Hg 8 LLL HHMH HLH\$Hl$Ld$Ll$ Lt$(L|$0H8H\$Hl$1Ld$Ll$ Lt$(L|$0H8(~RL%7 H7 I $HH+HkHHHv~H I,$LkHCH @HCL%7 HJ7 I $HH+HkHHHvjH I,$IHCH LkHCm 1qHHH8 HH0H 1 H\$Ll$ILt$Hl$ILd$L|$H8HHH9HCH L=7 H II!J IHH)H97 H+HI9 H9I/L IH] ~ I<L #HD HL9uHH\$Hl$Ld$Ll$ Lt$(L|$0H8HHH9Htt~;HtlH
u5H t)H H!H H7 H(Ht^H5
LL- 11.g 1 #LLH\$Hl$Ld$Ll$ Lt$(L|$0H8Ht~qHtH
D uLLH\$Hl$Ld$Ll$ Lt$(L|$0H8H
RH\$Hl$1Ld$Ll$ Lt$(L|$0H8BH H\$Hl$1Ld$Ll$ Lt$(L|$0H8 D f D Ld$Lt$IL|$H\$IHl$Ll$HHH/H IH9I9I H^7 LH H$G ID$Ha H L,$H!H I)H7 HH)$H,$H;,$; H7 I9I HL(Me ~& I<LID HH9uL HH\$Hl$ Ld$(Ll$0Lt$8L|$@HHH#OHHn'HT$LLHW7 1LHL"H|$1H HHHlH7 H|$L JLHct@HwH<$HH LL H 1DHf D D f D Hl$Ll$HLt$L|$IH\$Ld$H8L5i7 H"7 I HH+LkHH/ HI M.H?LcHH1H)H uhH97 L LLMeH?HHH H H7 L MeLH\$Hl$Ld$Ll$ Lt$(L|$0H8 I.Hh7 HH+LeHH8 I I @M&L]LUH]R I H7 HH+LcHH H H @M&H{HsHk3 1HH?H1H)HI.H7 HH+LeHH HI I HM&LMLEHEI HX7 HH+LcHHvbH H HM&HKHSHkt 1 1 1R 1f D f D Ll$Lt$IH\$Hl$ILd$L|$H8HH9H H
tmH L%7 Hd7 I $HH+HkHHHo H I,$LsHCH @HC HU7 L%7 HHI+$L{HH H+7 H LL8HK>I HC H 7 H(IoLH\$Hl$Ld$Ll$ Lt$(L|$0H8H7 H7 HHH+L{HHI H7 I H7 L8LSH I] H!HH-7 H, IH+I)HH9 HH7 HsL HI#E HI$~ IL- JT% HAHHBHHuI} MgIEH>Hl MH I#EH1 IuH$ L1H?HL1H)HHHHH)HIHILNI ; uG Hl7 HH"7 HH+HkHHG HC7 I I @H(LKLCLc!| H7 HHI+$HkHH H7 H H(H @HSHCLsH7 H(H5 LH- 1E1)M 1L. 1 1H?I#D$H @H ID$( 1$ 1f~ 1L%7 H7 I $HH+HkHHH H I II,$HCL{LsH7 HHI+$HkHH Ho7 IH(H LsHCH HCJ LLH2H%7 HH7 HH+HkHHvTH 7 H H IH(H{HsLc 1U 1D= 13f D H\$Ll$ILt$Hl$ILd$L|$HHHHH9HCH L=Q7 H HH!H III)H7 H+HH9 H9M'H HI $~ I<LIHH9uLH\$Hl$ Ld$(Ll$0Lt$8L|$@HHH
I D L%7 HT7 I $HH+HkHHH H I @I,$HCL{LkH5A HL- 1E1IH HcH 1L=7 HT$I/H\$I/H H s H7 L L=7 H7 I/HH+LeHHH H9M'HH]I~蹧HEI~LyHEI~LiHE}H = ft L%K7 H7 I $HH+HkHHH5 H I,$LkHCH @HCHLBIHHH?I1I)LMI~HLLHHHHH II HHIHIHHIH)H)HH H<:H H H9LHH)HH H!II I9 HL1H H H HI1IH)H H HHIIH)H L-7 H7 I] HH+LcHHH H H @Me HSHCHkL=7 HE7 I/HH+LeHH HL$H9M'HLH]I HH $I~̿H|$I H LHHuQH87 L(Ml$I~HH$M/艿H\$M/Hv H H7 H(Il$I H7 HH+LkHHx I I @M/LSLKHkoH1HIIH){ H 7 HLeH+HHH3 M'I @I L}LuH]6H67 H(
H'7 H( H
7 LImH+HH I H @I/MEI}I] 12 1!&M IL< tH H tHH tHHtHH5 M HHc@ )HIIHMMI I A1LILHIIH)HH H H H9vLI9w J"H9HGI1҃I)LILIHMIL)H H H9vLI9w J"H9HGHH)͉HHH?H1H)HuLH?HL1H)HLH?I1I)LJ 1贿w 1裿V 1蒿 1聿 1p 1_YL%7 H7 I $HH+HkHHHO I,$I I ILcL[Lk$H.7 HLeH+HHH I I HM'LmL]H]AH7 LImH+HH H H HI/IuIMI]L%7 H7 I $HH+HkHHHvtH I,$IHCH LkHCMM1I Ak 1 1I 1ҽ 1{ AVIAUL-7 ATLgUJ HSIE HH)H7 H+HI9wlH I] IugH "I HL#~`H
37 Hs1HHHDHH9uHHJHJHH[]A\A]A^ÿ 1놿 1H
7 Hsf D AVAUIATUHnHSH D HHHt
H{蝳uL57 H]H III)H7 H+HH9wqH M&HumH H H I $I#EHID$~)H IL IHHHHHHu[]LA\A]A^ÿ 1끿 1f H\$Hl$H? HH#GH H#7H H H Ht~)HHl$H\$HHdH\$Hl$HÐH ?H#PH37 HHH8H.]HH\$Hl$HHēH7 SH4HH[H @ H\$Hl$HLd$Ll$Lt$L|$H8HHH9HvAH55 1E1蹺 D LH\$Hl$Ld$Ll$ Lt$(L|$0H8H HcHH? H#EH L<I H\$Hl$Ld$Ll$ Lt$(L|$0H8ќHwH1H\$Hl$Ld$Ll$ Lt$(L|$0H80H HGH>HmHx7 L((H[ H_L5;7 H H7 H!IL$ IH+M)HH9 HsH M.H HIE JL% KT% HAHHBHHuH\$Hl$Ld$Ll$ Lt$(L|$0H8HwH1H\$Hl$Ld$Ll$ Lt$(L|$0H8L5^7 H II!J III)H7 H+HI9 H9M.L II] H| ID HL9uH\$Hl$Ld$Ll$ Lt$(L|$0H8P~qH}H7 LHXHu HlHHl$H\$Ld$Ll$ HLt$(L|$0H8 1\ 1+HJ7 H7 HHH+LkHH H!7 L(H HCHU H H$HZH7 H!HH7 L$ IH+M)HH9wfH7 HsL0H H HI~'H $K&Lf D HAHHBHHuMuH}LH;IE> 1f늿 1ֶf D f D H\$Ld$IL|$Hl$ILl$Lt$H8HHH9Hv>H5 1E1vfLH\$Hl$Ld$Ll$ Lt$(L|$0H8H HcHI|$H\$Hl$Ld$Ll$ Lt$(L|$0H8鲘H\$Hl$Ld$Ll$ Lt$(L|$0H8{H-X7 H7 H] HH+LkHHH H Lm HCI|$=HC H LHI< HID HH-7 H II!J HE II)Hl7 H+HI9 Lm HI#$ IE H7 H<t ID$@IEI9vHHI<LID H]L9uNH{HWH ?H#BH.H9\L57 H7 I.HH+LmHHHvXH9M.LHH]I|$HEI|$LHE 10m 1 1 H8 @ H\$Ll$ILt$Hl$ILd$L|$HHHHH9H H HHCH L'L=7 H I!IJ HH)H7 H+HI9 H9I/L IH] ~2L|$ I| LHD HD$I9}IHL9uHH\$Hl$ Ld$(Ll$0Lt$8L|$@HH}HH?H#GI Lx>H HPH!HFHH)HT$վH|$ H~0HD$IuHH7 H(c 1o HpIMLH 7 HH>H>HL#H?H#PL#HLHD$Hl$Lt$HH\$Ld$ILl$L|$HHHtlHt$蝪Ll$HI t L=F7 H7 I HH+LcHHHv]H H @M'HSHCLkM&HH\$Hl$ Ld$(Ll$0Lt$8L|$@HHH7 L ƿ 1HL=7 Hl7 I HH+LcHHHv+H M'IHCH LkHCe 1ǐATSHHJ7 Ht$L y1H|$HHO|$H|$HsHHHHH>H>LHXH[A\f D f D H\$Ll$ILt$Hl$ILd$L|$H8HHH9HCH L=7 H II!J IHH)H97 H+HI9 H9I/L IH] ~ I| LHD HL9uHH\$Hl$Ld$Ll$ Lt$(L|$0H8HH9Htm~HteH
u|Hf D t.H5 LL- 11W딿 1IOH
H5 LL- 1!H
vcH5 LL- 1H f H I#Ht=LH\$Hl$Ld$Ll$ Lt$(L|$0H8X Hu`tH27 H(H 8 H
H
H5 LL- 1_H HcHH7 LLH豼LH芎LHHHl$H\$Ld$Ll$ HLt$(L|$0H8RH _7 I}LL#I}H0 HLH荰HLH\$Hl$Ld$HLl$ Lt$(L|$0H8}H7 HLHӍHLHP<H\$Hl$Ld$Ll$ Lt$(L|$0H8DL=7 HZ7 M'LH+Il$HHH H9I/HI\$I}莏ID$I}L
ID$I}LID$H\$Hl$Ld$Ll$ Lt$(L|$0H8[H 7 HL#I}H輄HHL~L=7 H7 M'LH+Il$HHH H9I/LHI\$I}ID$I}H ID$DIEH ?HHH!I#VH.HH.H)HH9'L%97 H7 I $HH+HkHHHw 1藫H I,$LHKI}詺HCI}Hƺ 4HC L\IuH ?HH!I#FH9IH H? H!H HH!I#U HHTH9~H5J LL, 1ͪH:7 LHLHLLH\$Hl$Ld$ Ll$ Lt$(L|$0H8I 1ma 1\ H\$Ll$IHl$Ld$Lt$L|$H8HHH9H HCH L5z7 H II!J IHH)H7 H+HI9 H9I.L IH] ~ I| 蚻HD HL9uHH\$Hl$Ld$Ll$ Lt$(L|$0H8HCH vAH5 11WLH\$Hl$Ld$Ll$ Lt$(L|$0H8ˋH HcHH5 1I}I}HHHl$H\$Ld$Ll$ HLt$(L|$0H8HH\$Hl$Ld$Ll$ Lt$(L|$0H8H HH!H_ HWH ?H!H7 H.H HH LpH67 H H4.# H7 LcIH0H7 L8~5Il LIgH}HHHHܘIHuLH\$Hl$Ld$Ll$ Lt$(L|$0H8L=&7 H7 M7LH+InHHHv_H9I/HI^I}iIFI}M'YI IvHHHL<IF 17d 1&fH7 H(wL H\$Ll$ILt$Hl$ILd$L|$H8HHH9HCH L=17 H HH!H III)H7 H+HH9 H9M'H HI $~ I<LIHH9uLH\$Hl$Ld$Ll$ Lt$(L|$0H8HH9Ht9H
H5z LL- 1E1륿 1bHT7 H
7 HHH+LcHH H+7 H H7 L H{H I] H!HH7 H, IH+I)HH9G H7 HsL8HI#E HI~$IL- I/ D HAHHBHHuI} $ M|$LLCID$L=f7 H 7 I/HH+LeHHH H M'LHuTH HE-H I#E H LLID$*H
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ratilft: amax must be >= 0, found
amax=%Z
ratlift: must have 2*amax*bmax < m, found
amax=%Z
bmax=%Z
m=%Z
ratlift: must have 0 <= x < m, found
x=%Z
m=%Z
ratlift failed to catch d1 == 0
Coverflow in real shift Flx_to_Flv FlxqX_safegcd non invertible polynomial in Flxq_inv zero discriminant in %s square discriminant in %s positive discriminant in %s negative discriminant in %s reducible form in qfr_rho reducible form in qfr_init cornacchia d must be positive d must be 0 or 3 mod 4 quadpoly negative definite t_QFI zero discriminant in Qfb qfbred composition redimag not a t_QFI in nudupl not a t_QFI in nucomp qfi_unit_by_disc qfi_unit not a t_QFI in powimag qfr_unit_by_disc qfr_unit not a t_QFR in powrealraw redimagsl2 qfbsolve discriminant not congruent to 0,1 mod 4 in %s different discriminants in qfb_comp discriminant not congruent to 0,1 mod 4 in primeform Shanks distance must be a t_REAL in qfr not a real quadratic form in redreal not an integer exponent in nupow not a t_REAL in 4th component of a t_QFR RgX_powers RgX_RgXQ_compo normalizing a polynomial with 0 leading term negative size in fill_scalcol incorrect length in sum gauss_pivot. k=%ld, n=%ld gauss_pivot_ker. k=%ld, n=%ld det. col = %ld det, col %ld / %ld matdet * [mod p] FlxqM_ker FpM_ker FqM_ker FpM_invimage gaddmat mattodiagonal matmuldiagonal negative size in fill_scalmat matmultodiagonal mask too large in vecextract incorrect range in extract incorrect mask in vecextract gtrans matextract shallowtrans empty matrix in suppl FpM_gauss_pivot FqM_gauss_pivot gauss_pivot_ker image2 matimage keri detint. k=%ld negative size in matid_Flm inverse mod %ld (stable=%ld) ZM_inv ZM_inv done hnf_invimage hnfdivide gauss FpM_gauss. i=%ld incorrect object in diagonal empty matrix in deplin gaussmodulo impossible concatenation: %s %Z . %s %Z incorrect vector in matmuldiagonal no such component in vecextract missing eigenspace. Compute the matrix to higher accuracy, then restart eigen at the current precision not an integer matrix in detint Solving the triangular system
Entering gauss with inexact=%ld
trying to concat elements of an empty vector mathnf QuickNormL1 gnorml1 sqred1 assmat gconj gtrace gnorm gnorml2 hess, m = %ld sqred2 conjvec smithclean gsmithall Permutation: %Z
matgen = %Z
hnfall hnfall[1], li = %ld hnfall[2], li = %ld
hnfall, final phase: hnfall[3], j = %ld hnfperm hnflll hnflll (reducing), i = %ld hnflll, k = %ld / %ld Entering hnffinal:
dep = %Z
mit = %Z
hnflll done
hnffinal, i = %ld Leaving hnffinal
mit = %Z
B = %Z
C = %Z
1st phase done
2nd phase done
hnfadd (%ld + %ld) H = %Z
C = %Z
Entering hnfspec
after phase1:
hnfspec[1] hnfspec[2] after phase2:
hnfspec[3], (i,j) = %ld,%ld hnf_special hnf_special[1]. i=%ld hnf_special[2]. i=%ld hnf[1]. i=%ld hnf[2]. i=%ld mathnfspec with large entries matrixqz sqred3 easychar incorrect variable in caradj matrixqz_aux matrixqz3 matrixqz2 matrixqz0 extendedgcd accuracy lost in matfrobenius allhnfmod allhnfmod[1]. i=%ld allhnfmod[2]. i=%ld starting SNF loop
i = %ld: [1]: smithall i = %ld [2]: smithall, i = %ld [3]: smithall matsnf minpoly OOOOOOPO?PORPOOOOOOPOPOPO nenenenen nnennsooo no n n nooopqqpqpqpqrrrprppp-s-s&q ttt tu t$u tZukuuu tu t t tFtFtFtxxx1x1xxxxxxxƅƅCtEtEtEtECDtED}DCCCCCCCCC D not a positive definite matrix in sqred1 incompatible field degrees in conjvec not a rational polynomial in conjvec first pass in hnffinal done
matb cleaned up (using Id block)
hnfspec [%ld x %ld] --> [%ld x %ld] incompatible matrices in hnf_special more rows than columns in matrixqz matrix of non-maximal rank in matrixqz not a rational matrix in matrixqz matrixqz when the first 2 dets are zero non coprime ideals in hnfmerge nb lines > nb columns in hnfmod non integral matrix in smithall variable must have higher priority in matfrobenius ?333333?insufficient precision for p = 2 in hilbert incorrect bound type in bestappr discriminant too large in classno forbidden or incompatible types in hil discriminant too big in classno list of numerators too short in sfcontf2 negative argument in factorial function integral part not significant in sfcont large exponent in Mod(a,N)^n: reduce n mod phi(N) ispower for non-rational arguments not an element of (Z/nZ)* in order primitive root mod 2^%ld does not exist primitive root mod %Z does not exist composite modulus in Fl_sqrt: %lu composite modulus in Fp_sqrt: %Z negative integer in sqrtint association bestappr exponent overflow in regula classno2 p = 1 in hilbert() classno with too small order isanypower isanypower: now k=%ld, x=%Z
bestappr0 missing exponent gisprime qfbclassno sfcont2 Z_issquare incorrect size in pnqn fundunit negative nmax in sfcont contfrac0 1/0 exponent in Fp_sqrtn Fp_sqrtl ispower zero modulus in znprimroot not a prime in Fp_sqrt M}M-MMMMMMMMA|MAA2!wSn!! gggggQgggggg1111\11$$555[P\[#\'][[\[[][[\ Gz?E, W@ @ Too large primelimit removeprime prime %Z is not in primetable IFAC: Stop: remaining %Z
panic: set_optimize bitwise xor bitwise negated imply bitwise and bitwise or primepi binary addprime can't accept 0 in addprimes bitwise negation zero argument in factorint divisors IFAC: Stop: Primary factor: %Z
zero argument in an arithmetic function n-th prime meaningless if n = %ld negative exponent in bitwise negation IFAC: (Partial fact.) Initial stop requested.
denominators not allowed in divisors too many divisors (more than %ld) q=
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ILILLIILI4J8JIIIIII=LJ0Kzgxl lkkm$ get_bnfpol polynomial not in Z[X] in %s incorrect prime ideal incorrect bigideal incorrect ideal incorrect matrix for ideal please apply nfinit first checknf please apply bnfinit first checkbnf missing units in %s incorrect bigray field checkrnf false nf in nf_get_r2 i0 = %ld
get_pol generator: %Z
gpolcomp (different degrees) nsiso0 nfiso or nfincl gzetakall s = 1 is a pole (gzetakall) s = 0 is a pole (gzetakall)
initzeta: N0 = %Z
false nf in nf_get_r1 round4 false nf in nf_get_sign galois (bug1) galois (bug3) galois (bug2) galois (bug4) a(i,j) coef a(n) log(n) Cik too many terms in dirzetak matrix M chk_gen_init: generator %Z
chk_gen_init: subfield %Z
polredabs (precision problem) incorrect nf in nfnewprec get_red_G LLL basis mult. table xbest = %Z
ordred rootsof1 (bug1) polredabs0 S1 S2 A3 S3 C(4) = 4 E(4) = 2[x]2 D(4) A4 S4 C(5) = 5 D(5) = 5:2 F(5) = 5:4 A5 S5 C(6) = 6 = 3[x]2 D_6(6) = [3]2 D(6) = S(3)[x]2 A_4(6) = [2^2]3 F_18(6) = [3^2]2 = 3 wr 2 2A_4(6) = [2^3]3 = 2 wr 3 S_4(6d) = [2^2]S(3) S_4(6c) = 1/2[2^3]S(3) F_18(6):2 = [1/2.S(3)^2]2 F_36(6) = 1/2[S(3)^2]2 L(6) = PSL(2,5) = A_5(6) L(6):2 = PGL(2,5) = S_5(6) A6 S6 C(7) = 7 D(7) = 7:2 F_21(7) = 7:3 F_42(7) = 7:6 L(7) = L(3,2) A7 S7 polynomial not in Z[X,Y] in %s please apply bnrinit(,,1) and not bnrinit(,) incompatible modulus in %s:
mod = %Z,
nf = %Z not a zeta number field in zetakall need %Z coefficients in initzeta: computation impossible incorrect galois automorphism in galoisapply Tschirnhaus transform. New pol: %Z galois of degree higher than 11 galois of reducible polynomial not an integer type in dirzetak chk_gen_init: difficult field, trying random elements
precision too low in chk_gen_init chk_gen_init: skipfirst = %ld
chk_gen_init: new prec = %ld (initially %ld)
get_red_G: starting LLL, prec = %ld (%ld + %ld)
polred for non-monic polynomial non-monic polynomial. Result of the form [nf,c] you found a counter-example to a conjecture, please report! Found %ld minimal polynomials.
nf_ADDZK flag when nf_ALL set (polredabs) 2S_4(6) = [2^3]S(3) = 2 wr S(3) F_36(6):2 = [S(3)^2]2 = S(3) wr 2 ^Q?ɴK?ɴK?x2?9B.? ? ?primedec: %Z is not prime rnflllgram rnfdet2 not a pseudo-matrix in rnfdet incorrect modpr format get_norm rnf function allbase disc. factorisation rowred j=%ld nf_to_ff newtonsums f = %Z,
a = %Z
new order: %Z
IndexPartial: discriminant IndexPartial: factorization IndexPartial: factor %Z^%ld --> %Z : Treating p^k = %Z^%ld
polcompositum0 compositum: %Z inseparable k = beta = %Z
** switching to fast mode
content in fastnu is %Z
fastnu: G is computed
fastnu: HNF(G) is computed
(eq,er) = (%ld,%ld)
Increasing Fa
Increasing Ea
nilord entering Nilord with parameters: %Z^%ld
fx = %Z, gx = %Z (Fa, Ea) = (%ld,%ld)
dedek: gcd has degree %ld
entering Decomp , parameters: %Z^%ld
f = %Z impossible inverse: %Z Result for prime %Z is:
%Z
rnfdedekind Ideals to consider:
treating %Z
pass no %ld
new order:
%Z
%Z
rnfordmax rnfpolredabs relative basis computed
absolute basis rnfpolred not a pseudo-matrix in %s rnfisfree rnfbasis rnfsteinitz incorrect polynomial in rnf function incorrect coeff in rnf function non-monic relative polynomials inseparable relative equation in rnfequation reducible polynomial in allbase modpr initialized for integers only! not a pseudo-basis in nfsimplifybasis newtonsums: result doesn't fit in cache
entering Dedekind Basis with parameters p=%Z
ROUND2: epsilon = %ld avma = %ld
not the same variable in compositum ** switching to normal mode
no root in nilord. Is p = %Z a prime? initial parameters p=%Z,
f=%Z
bug in Decomp (not a factor), is p = %Z a prime? leaving Decomp: f1 = %Z
f2 = %Z
e = %Z
de= %Z
not a factorisation in nfbasis this combination of flags in rnfpolredabs original absolute generator: %Z
reduced absolute generator: %Z
%Z not a nfelt element_muli arch_to_perm ideallistarch not a matrix in matbasistoalg element_mulid module too large in Fp_shanks Fp_shanks, k = %ld module too large in ffshanks zero element in zsigne not a matrix in matalgtobasis element_sqr nfmul element_mul algtobasis_i element_inv element_pow element_div nfdiv entering zlog, with a = %Z
leaving
element_invmodideal not an element in zideallog treating pr^%ld, pr = %Z
treating a = %ld, b = %ld
zidealij done
Ideallist ideallist not the same number field in basistoalg Pohlig-Hellman: DL mod %Z^%ld
not an element of (Z/pZ)* in znlog a not invertible in ff_PHlog_Fp nf_Pohlig-Hellman: DL mod %Z^%ld
not the same number field in rnfalgtobasis not the same number field in algtobasis incompatible variables in algtobasis not an integer exponent in nfpow negative power in element_powid_mod_p incorrect archimedean component in Idealstar Idealstar needs an integral non-zero ideal: %Z #hoj#h#hoj#h#h#h#hIjMj#h#h#h#h#h#h#h[jkz!{zz!{zzzz{@{zzzzzzzI{llݭ not a module in %s not a matrix in %s incorrect ideal in idealtyp nfsolvemodpr nfkermodpr get_arch unif_mod_fZ not a vector in idealred 0 in get_arch_real principalideal idealnorm idealval zero ideal in idealfactor ideal_two_elt cannot invert zero ideal idealinv idealdiv nfhermitemod [1]: nfhermitemod, i = %ld [2]: nfhermitemod, i = %ld not a module in nfsmith not a matrix in nfsmith bug2 in nfsmith nfhermite nfhermite, i = %ld nfdetint not a correct ideal list in %s generic conversion to finite field 0th power in idealpowprime_spec incorrect vector length in idealred not a vector of ideals in idealaddmultoone ideals don't sum to Z_K in idealaddmultoone non-integral exponent in idealpow not a prime ideal factorization in idealchinese not a suitable vector of elements in idealchinese nored + denominator in idealapprfact element not in ideal in ideal_two_elt2 element does not belong to ideal in ideal_two_elt2 not a factorization in idealapprfact incompatible variables in idealinv quotient not integral in idealdivexact incorrect idele in idealaddtoone non-integral exponent in idealpowred not a correct ideal list in nfsmith not a matrix of maximal rank in nfsmith nfsmith for non square matrices not a matrix of maximal rank in nfhermite wI
KnL
K
KnL
K
K
K
KZKpK
K
K
K
K
K
K
K'Lplease apply rnfequation(,,1) incorrect data in eltreltoabs rnfinitalg rnfidealabstorel rnfidealhermite element is not in the base field in rnfelementdown main variable must be of higher priority in rnfinitalg smallvectors looking for norm < %Z
time [max,t12,loop,reds,fin] = [%ld, %ld, %ld, %ld, %ld]
npass = %ld, red. last time = %ld, log_2(det) ~ %ld
maximal number of vectors must be provided negative number of vectors in minim0
...LLL reducing precision to %ld
Recomputing Gram-Schmidt, kmax = %ld
inconsistent primes in plindep not a p-adic vector in plindep negative polynomial degree in algdep higher degree than expected in algdep negative bound in zncoppersmith delta = %d, t = %d, cond = %lf
Init: trying delta = %d, t = %d
Entering LLL
bitsize bound: %ld
expected shvector bitsize: %ld
Increasing dim, delta = %d t = %d
Fincke-Pohst, final LLL: prec = %ld
smallvectors New bound: %Z sorting...
final sort & check...
time for ct = %ld : %ld
lllintpartial tm1 = %Z mid = %Z lllintpartialall lllgramallgen incrementalGSgen lllint lllint_marked K%ld (%ld) lllint[1], kmax = %ld lllint[2], kmax = %ld bound = 0 in minim2 not a definite form in minim0 adding vector = %Z
vector in new basis = %Z
base change matrix =
minim0, rank>=%ld lindep qzer[%ld]=%ld
pslq Initialization time = %ld
pslqL2 K%ld lllfp[1] dependent vectors in lllfp lllfp (exact) count_max = %ld
lllfp giving up k = lllfp[1], kmax = %ld
Checking LLL basis... in precision %ld
Checking LLL basis
lllfp[2], kmax = %ld qflll qflllgram matkerint negative accuracy in lindep2 algdep0 zncoppersmith zero polynomial forbidden Modified P: %Z
bound too large Matrix to be reduced:
%Z
Candidate: %Z
bitsize Norm: %ld
bitsize bound: %ld
Roots: %Z
dimension 0 in fincke_pohst first LLL: prec = %ld
qfminim [[VyZyZl x 9 9 9 c
ffffff?-C 6? R Q? ? @I@yPD? not a set in setsearch negative degree in legendre invalid bound in random dirmul reverse polmod does not exist gen_sort incorrect lextype in vecsort negative index in vecsort index too large in vecsort not a polmod in modreverse not a vector in permtonum not a set in setminus not a set in setintersect not a set in setunion not vectors in polinterpolate no data in polinterpolate binomial polrecip precision<=0 in gprec not a series in convol different variables in convol not a series in laplace negative valuation in laplace doubling stack in dirmul
argument must be positive in polcyclo not an invertible dirseries in dirdiv n too small (%ld) in numtoperm two abcissas are equal in polint different lengths in polinterpolate "z"z|"z"z"z|6{"z||\z"z|"z"z"z||| qy O?
rel = %ld^%ld
*** Bach constant: %f
qrf5_rho_pow cglob = %ld. regulator is zero.
#### Tentative regulator: %Z
initial real_relations %ldP be honest smith/class group powsubFBquad buchquad factor base FB = %Z
subFBquad (%ld elt.) *** Changing sub factor base
KC = %ld, need %ld relations
...need %ld more relations
narrow class group form_to_ideal class number = %ld quadhilbert (pq) p = %lu, q = %lu, e = %ld
product, error bits = %ld quadhilbertimag incorrect data in findquad [%ld,%ld] lambda = %Z
get_lambda quadray computeP2
Time %s rel [#rel/#test = %ld/%ld]: %ld
sorry, couldn't deal with this field. PLEASE REPORT [quadhilbert] incorrect values in pq: %lu be honest for primes from %ld to %ld
Bach constant <= 0 in buchquad
#### Tentative class number: %Z
incorrect parameters in quadclassunit quadhilbertimag (can't find p,q) quadray: looking for [a,b] != unit mod 2f
[a,b] = not a polynomial of degree 2 in quadray quadray needs a fundamental discriminant not a polynomial of degree 2 in quadhilbert quadhilbert needs a fundamental discriminant ?? &DT! @LXz? ? @?
m = %Z
base change =
codeprime
#### Computing check
truncation error in bestappr
D = %Z
den = %Z
bestappr/regulator
***** check = %f
v[%ld]=%.4g BOUND = %.4g
for this ideal small norm relations sub factorbase (%ld elements) looking hard for %Z
relation cancelled: (jid=%ld,jdir=%ld) for this relation red_mod_units fundamental units too large bnfinit: %s %s, not given getfu incorrect big number field classgroup generators bnfnewprec # ideals tried = %ld
bnfmake powFBgen initalg & rootsof1 weighted G matrices Bach constant <= 0 in buch R1 = %ld, R2 = %ld
D = %Z
LIMC = %ld, LIMC2 = %ld
++ LV[%ld] = %Z KCZ = %ld, KC = %ld, n = %ld
compute_R buchall (%s) cleanarch classgroupall bnfinit bnfclassunit zero ideal in isprincipal *%ld makematal **** Testing Different = %Z
is %Z
*** p = %lu
Testing P = %Z
Norm(P) > Zimmert bound
#%ld in factor base
End of PHASE 1.
#### Tentative regulator : %Z
#### Looking for %ld relations (small norms)
*** Ideal no %ld: [%Z, %Z, %Z, %Z]
small_norm (precision too low) small norms gave %ld relations.
nb. fact./nb. small norm = %ld/%ld = %.3f
Be honest for %ld primes from %ld to %ld
be_honest() failure on prime %Z
#### Computing regulator multiple
(more relations needed: %ld)
++++ cglob = %ld: new relation (need %ld) insufficient precision for fundamental units unknown problem with fundamental units
#### Computing fundamental units
not a vector/matrix in cleanarch not a factorization matrix in isunit not an algebraic number in isunit
#### Computing class group generators
SPLIT: increasing factor base [%ld]
Computing powers for subFB: %Z
non-monic polynomial. Change of variables discarded ########## FACTORBASE ##########
KC2=%ld, KC=%ld, KCZ=%ld, KCZ2=%ld
#### Looking for random relations
incorrect parameters in classgroup insufficient precision for generators, not given completing bnf (building matal) completing bnf (building cycgen) isprincipal (incompatible bnf generators) precision too low for generators, e = %ld precision too low for generators, not given PHASE 1: check primes to Zimmert bound = %lu
\UN ? ?UUUUUU? @ P@ zo ?ư> &DT!@+m0_? (@ 4@ @333333? Lbnrclassno incorrect subgroup in %s wrong type in too_big bnrclassnolist *** testing p = %lu
p divides h(K)
p divides w(K)
Beta list = %Z
prime ideal Q: %Z
new rank: %ld
bnfcertify BOUND = %ld
M* = %Z
pol = %Z
old method: y = %Z, M0 = %Z
[ %ld, %ld, %ld ]: %Z
bnrdiscray factordivexact is not exact! discrayabslist Minkowski bound is too large Testing primes | h(K)
isprincipalray rnfnormgroup r1>15 in discrayabslistarch [1]: discrayabslistarch [2]: discrayabslistarch Buchray rnfconductor bnrinit bnrclass Default bound for regulator: 0.2
not a factorisation in decodemodule incorrect hash code in decodemodule generator of (Zk/Q)^*: %Z
column #%ld of the matrix log(b_j/Q): %Z
Searching minimum of T2-form on units:
(lower bound for regulator) M = %Z
large Minkowski bound: certification will be VERY long Mahler bound for regulator: %Z
sorry, too many primes to check
PHASE 2: are all primes good ?
Testing primes <= B (= %lu)
please apply bnrinit(,,1) and not bnrinit(,,0) not an Abelian extension in rnfnormgroup? non Galois extension in rnfnormgroup not an Abelian extension in rnfnormgroup non-positive bound in Discrayabslist Starting zidealstarunits computations
Starting bnrclassno computations
Starting discrayabs computations
incorrect character length in KerChar neither bnf nor bnr in conductor or discray bad subgroup in conductor or discray _G w K
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?{Gz?qpsoluble zpsoluble bnfissunit non monic relative equation rnfisnorminit zpsolublenf qpsolublenf 0 argument in nfhilbertp 0 argument in nfhilbert bnfsunit rnfisnorm main variable must be of higher priority in rnfisnorminit nfhilbert not soluble at real place %ld
nfhilbert not soluble at finite place: %Z
please apply rnfisnorminit first useless flag in rnfisnorm: the extension is Galois please apply galoisinit first galoisconj2pol conjugate %ld: %Z
galoisanalysis() FixedField: Size: %ldx%ld
FixedField: Weight: %Z
FixedField: Sym: %Z
FixedField: Found: %Z
%d. GaloisConj:Entree Init Test
GaloisConj:Sortie Init Test
%d%% testpermutation(%Z) frobenius power f=%Z
borne=%Z
l-borne=%Z
s4test() monomorphismlift() vandermondeinverse GaloisConj:val1=%ld val2=%ld
GaloisConj: Bound %Z
GaloisFixedField:cosets=%Z
galoisfixedfield galoispermtopol Trying degre %d.
Galoisconj:Subgroups list:%Z
GaloisConj:Testing %Z Best lift: %d
GaloisConj:next p=%ld
S4GaloisConj:sigma=%Z
S4GaloisConj:pj=%Z
A4GaloisConj:sigma=%Z
A4GaloisConj:tau=%Z
A4GaloisConj:orb=%Z
A4GaloisConj:O=%Z
galoisisabelian GaloisConj:denominator:%Z
GaloisConj:Testing A4 first
GaloisConj:Testing S4 first
GaloisConj:Orbite:%Z
GaloisConj:Frobenius:%Z
GaloisConj: Fixed field %Z
GaloisConj:Back to Earth:%Z
GaloisConj: B=%Z
GaloisConj:Fini!
galoisconj4 galoisborne() rootpadicfast() vandermondeinversemod() GaloisConj:%Z
%d Calcul polynomes nfgaloisconj Not a Galois field in a Galois related function incorrect denominator in initgaloisborne: %Z Polynomial not squarefree in galoisinit GaloisAnalysis:non Galois for p=%ld
GaloisAnalysis:Nbtest=%ld,p=%ld,o=%ld,n_o=%d,best p=%ld,ord=%ld,k=%ld
Galois group almost certainly not weakly super solvable GaloisAnalysis:p=%ld l=%ld group=%ld deg=%ld ord=%ld
incorrect permutation in permtopol p too small in fixedfieldsympol GaloisConj:I will try %Z permutations
Combinatorics too hard : would need %Z tests!
I'll skip it but you will get a partial result... GaloisConj:%d hop sur %Z iterations
GaloisConj: Solution too large, discard it.
MonomorphismLift: trying early solution %Z
MonomorphismLift: true early solution.
MonomorphismLift: false early solution.
MonomorphismLift: lift to prec %d GaloisFixedField:den=%Z mod=%Z
GaloisConj:increase prec of p-adic roots of %ld.
priority of optional variable too high in galoisfixedfield NumberOfConjugates:Nbtest=%ld,card=%ld,p=%ld
NumberOfConjugates:card=%ld,p=%ld
GaloisConj:p=%ld deg=%ld fp=%ld
Combinatorics too hard : would need %Z tests!
I will skip it, but it may induce an infinite loop GaloisConj: %d hops on %Z tests
GaloisConj: not found, %d hops
galoisconj _may_ hang up for this polynomial S4GaloisConj:Computing isomorphisms %d:%Z
S4GaloisConj:Testing %d/3:%d/4:%d/4:%d/4:%Z
S4GaloisConj:Testing %d/3:%d/2:%d/2:%d/4:%Z:%Z
S4GaloisConj:Testing %d/8 %d:%d:%d
A4GaloisConj:I will test %ld permutations
A4GaloisConj: %ld hop sur %ld iterations
A4GaloisConj:%ld hop sur %d iterations max
GaloisConj: G[%d]=%Z of relative order %d
GaloisConj: exp %d: s=%ld [%ld] a=%ld w=%ld wg=%ld sr=%ld
polynomial not in Z[X] in galoisconj4 non-monic polynomial in galoisconj4 Second arg. must be integer in galoisconj4 field not Galois or Galois group not weakly super solvable conjugates list may be incomplete in nfgaloisconj $ 0 8 < H K P ` l x 6 ,@ Y@different modulus in ff_poltype different pointers in ff_poltype normalizing a series with 0 leading term incompatible variables in gred gmulsg gmul2n j !!" j ! a(A(%|$ ''' &(( G$ ###i!i!K*)(i!="#"|BaGDEE|BDmDCHuMLKCKMMHHeHCHHC8H(HCCJCC J`D`DNzNoM`DvEIME y y z3zz yIzyy6l#mmmNn6lo5pq[qqIr6lp6lpwp6l6llllx xvlvlvwNy{zP{{Ny{Ny{dxBzzBzBzdxz$vy|{yQ}y|h|;|Iy}{~IyIy
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HZF IPEHiHOH,E,EGQ2QP,EPwQTN@FEMMMMENMEFDDN NDDG,ONEZ>[b[+\\Z%]>]^ ^*^^Z[q,rqrBsq s2s rt||t|~j}t|~t|| gsigne listkill bad index in listinsert no more room in this list listput gtolong normalizepol gexpo comparison p = 1 in Z_lvalrem l <= 2 in greffe gtofp empty vector in vecmin empty vector in vecmax abs is not meromorphic at 0 gabs forbidden divisor %Z in ggval normalize listsort negative length in listcreate listconcat gtolist gaffect (gen_0) gaffect (gen_1) gaffect (gen_m1) gaffect (gen_2) gaffect (gnil) gaffect (gpi) gaffect (geuler) gaffect (ghalf) gaffect (gi) gaffect (pol_1/pol_x) matsize gcvtop cvtop2 negative index (%ld) in listput no more room in this L (size %ld) forbidden or conflicting type in gval not an integer modulus in cvtop @L@LLs@Lsss av|vȁ wɂЂwЂwЂĂЂЂwЂwwwЂЂЂللssssRkkkkďďď ???????חhs DAAAMۧA:W`A"7777"7 ""77```777:`"``` LL L < ,EllElExEhqqqqĶĶĶȶGG`2GGGGGGzӾgӾFFFFFW$$$$m $Y$$$$$$$$.$$$jjj 8- --------- ssnD DDD D DDD"""(w ( j u$$$$J%u$$$$&%$$u$$u$u$u$$$$&'(()&+,+-Q..&.&4/-1&&R1&&'Z==:<::::::EEGDDDFDDDEEEXMLJLJJJKKKwv[tsusssUuUuUu lift_intern nonexistent component gvar gpolvar invalid data in qfbeval invalid vector in qfbeval poleval poleval: i = %ld iscomplex gdivmod padicprec isint simplify_i greal/gimag centerlift polcoeff gfloor2n grndtoi ground gceil gfloor vectosmall non-positive argument in O() zero argument in O() incorrect object in O() incorrect argument in O() invalid data in hqfeval invalid vector in hqfeval invalid data in qfeval invalid vector in qfeval \ % gtrunc evaluation of a power series geval numer inv_ser gtopoly deriv gsubst not a series in serreverse not a variable in substvec pollead gtoser a log appears in intformal integ this object is a leaf. It has no components invalid quadratic form in qfbeval not the same prime in padicprec invalid data in qf_base_change invalid base change matrix in qf_base_change non existent component in truecoeff nonexistent component in truecoeff invalid quadratic form in hqfeval invalid quadratic form in qfeval incorrect permtuation to inverse variable must have higher priority in gtopoly t_SER with negative valuation in gtopoly forbidden substitution by a non square matrix forbidden substitution by a vector forbidden substitution in a scalar type non positive valuation in a series substitution non polynomial or series type substituted in a series valuation not equal to 1 in serreverse different number of variables and values in substvec subst: unexpected variable precedence main variable must have higher priority in gtoser a log/atan appears in intformal GyPD3@factor has NULL exponent in ifac_find Rho: time = %6ld ms, %3ld round%s
snextpr: %lu != prc210_rp[%ld] mod 210
snextpr: %lu should have been prime but isn't
snextpr: integer wraparound after prime %lu
power?
modulo: resid. (remaining possibilities)
%3ld: %3ld (3rd %ld, 5th %ld, 7th %ld)
But it nevertheless wasn't a %ld%s power.
IFAC: new partial factorization structure (%ld slots)
SQUFOF: found factor %ld from ambiguous form
after %ld steps on the ambiguous cycle, time = %ld ms
SQUFOF: ...found nothing on the ambiguous cycle
after %ld steps there, time = %ld ms
SQUFOF: squfof_ambig returned %ld
found factor
%Z
currently lost to the factoring machinery ECM: number too small to justify this stage
ECM: working on %ld curves at a time; initializing ECM: stack tight, using heap space
ECM: time = %6ld ms
ECM: dsn = %2ld, B1 = %4lu, ECM: time = %6ld ms, B1 phase done, ECM: %lu should have been prime but isn't
(got [p]Q, p = %lu = prc210_rp[%ld] mod 210)
ECM: time = %6ld ms, entering B2 phase, p = %lu
ECM: finishing curves %ld...%ld
(extracted precomputed helix / baby step entries)
ECM: time = %6ld ms, ellfacteur giving up.
ECM: time = %6ld ms, p <= %6lu,
found factor = %Z
PL: proving primality of N = %Z
False prime number %Z in plisprime Miller-Rabin: testing base %ld
OddPwrs: passed modular checks
squfof [caller of] (n or 3n is a square) squfof [caller of] (5n is a square) SQUFOF: entering main loop with forms
(1, %ld, %ld) and (1, %ld, %ld)
of discriminants
%Z and %Z, respectively
SQUFOF: blacklisting a = %ld on first cycle
SQUFOF: blacklisting a = %ld on second cycle
SQUFOF: first cycle exhausted after %ld iterations,
dropping it
SQUFOF: square form (%ld^2, %ld, %ld) on first cycle
after %ld iterations, time = %ld ms
SQUFOF: ...but the root form seems to be on the principal cycle
SQUFOF: second cycle exhausted after %ld iterations,
dropping it
SQUFOF: square form (%ld^2, %ld, %ld) on second cycle
after %ld iterations, time = %ld ms
SQUFOF: giving up, time = %ld ms
avoiding nonexistent factors in ifac_whoiswho IFAC: factor %Z
is prime (no larger composite)
IFAC: prime %Z
appears with exponent = %ld
OddPwrs: testing for exponent %ld
Rho: searching small factor of %ld-bit integer
Rho: restarting for remaining rounds...
Rho: using X^2%+1ld for up to %ld rounds of 32 iterations
Rho: time = %6ld ms, Pollard-Brent giving up.
Rho: fast forward phase (%ld rounds of 64)...
Rho: time = %6ld ms, %3ld rounds, back to normal mode
Rho: hang on a second, we got something here...
found factors = %Z, %Z,
and %Z
IFAC: checking for pure square
IFAC: trying Pollard-Brent rho method
IFAC: trying Shanks' SQUFOF, will fail silently if input
is too large for it.
IFAC: trying Lenstra-Montgomery ECM
IFAC: forcing ECM, may take some time
IFAC: unfactored composite declared prime IFAC: untested integer declared prime IFAC: incorporating set of %ld factor(s)
stored (largest) factor no. %ld...
factor no. %ld is a duplicate%s
yielded `factor' %Z
which isn't!
ifac_crack [Z_issquarerem miss] IFAC: main loop: repeated old factor
%Z
IFAC: main loop: repeated new factor
%Z
IFAC: a factor was a power of another prime factor
IFAC: a factor was divisible by another prime factor,
leaving a cofactor = %Z
IFAC: prime %Z
appears at least to the power %ld
IFAC: main loop: another factor was divisible by
%Z
partial impossibly short in ifac_sort_one `*where' out of bounds in ifac_sort_one `washere' out of bounds in ifac_sort_one misaligned partial detected in ifac_sort_one IFAC: repeated factor %Z
detected in ifac_sort_one
composite equals prime in ifac_sort_one prime equals composite in ifac_sort_one non-existent factor class in ifac_main IFAC: after main loop: repeated old factor
%Z
IFAC: main loop: %ld factor%s left
IFAC: main loop: this was the last factor
IFAC: (Partial fact.)Stop requested.
IFAC: found %ld large prime (power) factor%s.
[caller of] snextpr OddPwrs: is %Z
...a 3rd%s , or 5th%s 7th miller(rabin) [caller of] elladd0 for one round for up to %ld rounds B2 = %6lu, gss = %4ld*420
p = %lu, setting up for B2
(got [2]Q...[10]Q)
ellfacteur (got initial helix)
(baby step table complete)
(giant step at p = %lu)
PL: N-1 factored!
checking modulo %ld
- ruled out
But it wasn't a pure power.
factoring 0 in ifac_start SQUFOF: found factor %ld^2
LucasMod composite IFAC: factor %Z
is %s
OddPwrs: examining %Z
found factor = %Z
Pollard-Brent failed.
composite found %sfactor = %Z
IFAC: cracking composite
%Z
IFAC: found %Z =
%Z ^2
IFAC: factor %Z
is prime
IFAC: checking for odd power
IFAC: found %Z =
%Z ^%ld
IFAC: trying MPQS
(so far)... factor no. %ld was unique%s
IFAC: factoring %Z
factoring IFAC: cofactor = %Z
ifac_sort_one ifac_sumdivk ifac_sumdiv ifac_numdiv ifac_totient ifac_bigomega ifac_omega ifac_issquarefree ifac_moebius factoring 0 in ifac_decomp [2] ifac_decomp
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Z &/m a ~ h /7?empty group in group_domain vecsmall_copy PermutationGroup<1|> PermutationGroup< | perm_to_GAP Group(()) Group( galoisexport coset not found in cosets_perm_search wrong argument in galoisisabelian galoissubgroup: not a WSS group not a prime in factmod spec_FqXQ_pow QpX_to_ZX apprpadic spec_FpXQ_pow not a prime in FpX_quad_root not a prime in rootmod not a prime in polrootsmod prime too big in rootmod2 %3ld fact. of degree %3ld
Berlekamp matrix lx<ly in Flx_addmul_inplace * Finding eigenvalues
too many iterations in hqr * Eigenvalues computed
polished roots = %Z FpXQYQ_pow Berlekamp_matrix Berlekamp_ker rootpadic Zp_appr padicappr QpXQ_to_ZXY polfnf polfnf: choosing k = %ld
reducible modulus in factornf FpX_factor_2 factmod: %lu is not prime FqX_factor FqX_split_Trager failed! factorff to_Fq_pol to_Fq factorpadic roots2 too many iterations in roots rootsold zero polynomial in FpXQ_pow. %Z not prime [FqX_split] splitting time: %ld (%ld trials)
%3ld factor of degree %3ld
polynomial has probably multiple roots in zrhqr euclidean division (poldivrem) non-positive precision in rootpadic FqX_split_Trager: choosing k = %ld
polynomial variable must have higher priority in factorff non-positive precision in factorpadic factorpadic2 for non-monic polynomial too many iterations in roots2() ( laguer() ):
real coefficients polynomial, using zrhqr()
too many iterations in rootsold(): using roots2() error in rootsold(): using roots2() ŀaŀ ܿp=
ף?R Q?ףp=
?)\(?subresall leftright_pow prod: remaining objects %ld
Q_denom RgX_gcd_simple missing case in gdivexact LLL_cmbf [no factor] S_2 bound: %Z^%ld
coeff bound: %Z^%ld
Mignotte bound: %Z
Beauzamy bound: %Z
matratlift polratlift newtonpoly polsym of a negative n polsym polsym_gen MultiLift: bad args building tree lifting to prec %ld reduceddiscsmith poldiscreduced pseudodiv dx = %ld >= %ld pseudorem dx = %ld >= %ld Q_divmuli_to_int Q_muli_to_int Q_div_to_int Q_content polsturm, dr = %ld subresext RgX_extgcd, dr = %ld subresext, dr = %ld subresall, dr = %ld discsr srgcd srgcd: dr = %ld
missing nf in factorbackelt Root bound Hensel lift (mod %Z^%ld) DDF_roots, m = %ld Recombination for this block of traces LLL_cmbf: rank decrease
special_pivot output:
%Z
LLL_cmbf: chk_factors failed
### K = %d, %Z combinations
Naive recombination Knapsack DDF: wrong numbers of factors splitting mod p = %ld Time setup: %ld
Total Time: %ld
===========
nfrootsQ ginvmod nfgcd: p=%d
nfgcd nextSousResultant j = %ld/%ld polresultant factpol factor of general polynomial can't factor %Z gisirreducible gdeflate ]ӫ̷GG%vvvB4 oFoooooooooooo g ZZZP > P P 6 0 B $ #{# #"M,,M,M,A-M,g-M,M,--M,M,M,M,M,M,,,, 2|4Q2 23 23{2 2233 2-588575v8v866&6YX3Z3ZZXXXXDZDZ/Y/Y/Y\]^P^]\^\]]\aEa`a\\U`_\ `__ `_\_\^G6I~^ relatively prime polynomials expected not a polynomial in polhensellift not a factorization in polhensellift not a prime number in polhensellift not a positive exponent in polhensellift not an integral polynomial in polhensellift not an integral factorization in polhensellift not a correct factorization in polhensellift polhensellift: factors %Z and %Z are not coprime non-monic polynomial in poldiscreduced not the same variables in sylvestermatrix not a squarefree polynomial in sturm inexact computation in RgX_extgcd inexact computation in subresext not a factorisation in factorback
LLL_cmbf: %ld potential factors (tmax = %ld, bmin = %ld)
LLL_cmbf: (a,b) =%4ld,%4ld; r =%3ld -->%3ld, time = %ld
LLL_cmbf: checking factor %ld
* Time LLL: %ld
* Time Check Factor: %ld
found factor %Z
remaining modular factor(s): %ld
last factor still to be checked
...tried prime %3ld (%-3ld %s). Time = %ld
non-invertible polynomial in RgXQ_inv resultantducos, degpol Q = %ld factor for general polynomials partial factorization is not meaningful here need positive degree in gdeflate can't deflate this power series (d = %ld): %Z h|5@h㈵> @@Rg_to_Fl Rg_to_Fp QXQ_inv QXQ_inv: char 0 check failed modulargcd gcd mod %lu (bound 2^%ld) bound 2^%ld. Goal 2^%ld bound for resultant: 2^%ld
ZX_resultant Trying lambda = %ld
Final lambda = %ld
ZY_ZXY_rnfequation polint_triv2 (i = %ld) FpX_resultant (da = %ld) pol[Frobenius] matrix cyclo FpXQ_sqrtl 1/0 exponent in FpXQ_sqrtn FF l-Gen:next %Z
fflgen Rg_to_FpXQ FpV_polint non positive degree in ffinit pows [P,Q] FpXQ_matrix_pows factor_irred_mat factor_irred FpXQX_gcd FFInit: using subcyclo(%ld, %ld)
QXQ_inv: mod %ld (bound 2^%ld) different variables in modulargcd modulargcd: trial division failed resultant mod %ld (bound 2^%ld, stable = %d) ZY_ZXY_resultant_all: LERS needs lambda bound for resultant coeffs: 2^%ld
Degree list for ERS (trials: %ld) = %Z
resultant mod %ld (bound 2^%ld, stable=%ld) ZZ_%Z[%Z]/(%Z) is not a field in FpX_ffintersect powers is only [] or [1] in FpX_FpXQV_compo FpX_FpXQV_compo: %d FpXQ_mul [%d]
non invertible polynomial in FpXQ_inv bad degrees in FpX_ffintersect: %d,%d,%d Polynomials not irreducible in FpX_ffintersect non-invertible polynomial in FpXQX_gcd X@\(\?isrealappr cauchy_bound conformal_pol refine_F refine_H FFTinit parameters FFT invalid coefficients in roots roots (conjugates) polroots all_roots: restarting, i = %ld, e = %ld
j $@ j@?i @ Q @ @ ?9B.?ht @{Gz??]9? &? @ @ r0? ?+eG@SubCyclo: testing %ld^%ld
SubCyclo: %ld not found
SubCyclo: new conductor:%ld
SubCyclo: conductor:%ld
wrong type in galoissubcyclo Subcyclo: prime l=%Z
Subcyclo: borne=%Z
Subcyclo: val=%ld
padicsqrtnlift. subcyclo_roots subcyclo_cyclic roots_to_pol degree <= 0 in galoissubcyclo Subcyclo: elements: Subcyclo: complex=%ld
znstar_conductor znstar_cosets Subcyclo: orbits=%Z
wrong modulus in galoissubcyclo generators must be prime to conductor in galoissubcyclo bnr must be over Q in bnr_to_znstar degree does not divide phi(n) in subcyclo non-cyclic case in polsubcyclo: use galoissubcyclo instead Please do not try to break PARI with ridiculous counterfeit data. Thanks! not a HNF matrix in galoissubcyclo N must be a bnrinit or a znstar if H is a matrix in galoissubcyclo Matrix of wrong dimensions in galoissubcyclo Subcyclo: %ld orbits with %ld elements each
! ! ! ! U exact type in subgrouplist %ld column selection: not a group in forsubgroup infinite group in forsubgroup
group: lambda = lambda'= mu = mu'= alpha_lambda(mu,p) = %Z
subgroup: countsub = %ld
for this type alpha = %Z
nb subgroup = %ld
subgroup: index bound must be positive (lifted) subgp of prime to %Z part:
forsubgroup (alpha != countsub) not a p-adic argument in teichmuller non positive argument in mplog p-adic argument out of range in gexp p-adic argument out of range in gsin p-adic argument out of range in gcos %Z should divide valuation (= %ld) in sqrtn second arg must be integer in gsqrtn nth-root does not exist in gsqrtn gpow: need integer exponent if series valuation != 0 gpow: 0 to a non positive exponent valuation overflow in sqrtn odd exponent in p-adic sqrt padic_sqrt gpow degree overflow in pow_monome incorrect precision in transc a transcendental function zero argument in palog sqrtr mpsc1 can't compute tan(Pi/2 + kPi) gexp non zero exponent in gsincos gsin gcos gcotan 0 argument in cotan gtan ser_pow zero argument in mplog glog log is not meromorphic at 0 1/0 exponent in gsqrtn agm of two vector/matrices gpow: 0 to a forbidden power gpow: underflow or overflow gpow: modulus %Z is not prime gpow: nth-root does not exist sqrtnr l~m~mm~ml~m~m~m]nnnlnlnoll>ollFmIptIptsIpIprIpIpwqIpIpp|n}||~||| 5||||||||ʇA.?7#7.MpM}=P=] o} \ \ hhh h 9B.F@9B.?8,6V?+eG? O@UUUUUU%@9B.&@|?5^ @rfix (conversion to t_REAL) gash Bernoulli lim, nn: [%ld, %ld]
sum from 0 to N-1 Bernoulli sum gpsi psi of power series product from 0 to N-1 Bernoullis glngamma lngamma around a!=1 p-adic lngamma function argument too large in ggamma argument too large in ggamd gamd of a power series singular argument in atanh gath gach gasin gatan gch zero argument in garg gacos caching Bernoulli numbers 2*%ld to 2*%ld, prec = %ld
non-positive integer argument in cxpsi lim, nn: [%ld, %ld], la = %lf
non-positive integer argument in cxgamma non-positive integer in glngamma non-positive integer argument in ggamma Gamma not defined for non-integral p-adic number YY'YXYY'YXYYYXjlmljjml5wxy<z$zhz5w<zwA~~k~~k~A~k~k~k~A~A~.~e¬e¬eYeNeeeeeeeevvv%%p%%ap%%% &DT!? &DT! x? i @ b@,4l?k < 0 in thetanullk q >= 1 in theta non-positive valuation in eta jbessel jbessel around a!=0 p-adic jbessel function incgam2 kbessel kbessel around a!=0 non-real argument in eint1 veceint1 Entering veceint1:
nstop = %ld
inv_szeta_euler, p = %lu/%lu szeta negative index in polylog padic polylogarithm polylog around a!=0 gpolylog gpolylogz tab[q^-s] from 1 to N-1 sum from 1 to N-1 czeta argument equal to one in zeta gzeta zeta of power series incgamc erfc trueeta weber p-adic jbesselh function jbesselh p-adic kbessel function besselk argument must belong to upper half-plane bad argument for modular function twistpartialzeta (1), j = %ld/%ld twistpartialzeta (2), j = %ld/%ld twistpartialzeta (3), j = %ld/%ld negative or zero constant in veceint1 too large negative arg %ld in zeta not an integer index in jbesselh hyperu's third argument must be positive zero argument in a k/n bessel function cannot give a power series result in k/n bessel function e44e4e4 4eeeeeee ## ## #157>86655>8I65557zOQQzOQzOQQQ QzOzOzOzOzOzOzO~P~P~P B
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X
d ' @B ʚ; .%s = local( ); positive integer expected incorrect type in %s integer too big using obsolete function %s can't kill that global variable not allowed skipidentifier (unknown code) ; or ] expected this code has to come first unknown parser code not a valid identifier error in parse_option_string unknown function only functions can be aliased can't pop gp variable panic no more variables available variable number too big break not allowed unfinished string global variable: a 0x0 matrix has no elements break not allowed after ^ this should be an integer not an integer shift operand too big expr break not allowed in print() %s[1-%ld] seq unknown member function formal derivation deep recursion not a variable: can't derive this O break not allowed in O() if while until global symbol already in use local break not allowed after ! break not allowed after # truc(): n = %ld incorrect vector or matrix unused characters unused characters: %s a1 a2 a3 a4 a6 area b2 b4 b6 b8 bid c4 c6 codiff cyc futu index orders tate tufu zk zkst can't allow allocatemem() in loops this function uses a killed variable expected character: '%c' instead of too many parameters in user-defined function call [install] identifier '%s' already in use [install] updating '%s' prototype; module not reloaded id too long in a stringified flag a stringified flag does not start with an id numeric id in a stringified flag Unrecognized id '%s' in a stringified flag Cannot negate id=value in a stringified flag Unrecognized action in a template Non-numeric argument of an action in a template Junk after an id in a stringified flag can't replace an existing symbol by an alias renaming a GP variable is forbidden %s already exists with incompatible valence not a suitable VECSMALL component incorrect type or length in matrix assignment not a proper member definition break not allowed in assignment break not allowed in array context break not allowed here (expanding string) break not allowed here (reading long) array index (%ld) out of allowed range can't modify a pre-defined member: break not allowed here (reading arguments) not enough flags in string function signature break not allowed in test expression break not allowed here (defining global var) break not allowed here (reading function args) local() bloc must appear before any other expression unknown function '%s', expected '=' instead of user function %s: variable %Z declared twice I can't remember before the big bang this function has been suppressed O(a^b)=o(a^b)=p-adic or power series zero with precision given by b abs(x)=absolute value (or modulus) of x acosh(x)=inverse hyperbolic cosine of x addell(e,z1,z2)=sum of the points z1 and z2 on elliptic curve e addprimes(x)=add primes in the vector x (with at most 20 components) to the prime table agm(x,y)=arithmetic-geometric mean of x and y akell(e,n)=computes the n-th Fourier coefficient of the L-function of the elliptic curve e algdep(x,n)=algebraic relations up to degree n of x algdep2(x,n,dec)=algebraic relations up to degree n of x where dec is as in lindep2 algtobasis(nf,x)=transforms the algebraic number x into a column vector on the integral basis nf[7] anell(e,n)=computes the first n Fourier coefficients of the L-function of the elliptic curve e (n<32768) apell(e,p)=computes a_p for the elliptic curve e using Shanks-Mestre's method apell2(e,p)=computes a_p for the elliptic curve e using Jacobi symbols apprpadic(x,a)=p-adic roots of the polynomial x congruent to a mod p arg(x)=argument of x,such that -pi<arg(x)<=pi asinh(x)=inverse hyperbolic sine of x assmat(x)=associated matrix to polynomial x atanh(x)=inverse hyperbolic tangent of x basis(x)=integral basis of the field Q[a], where a is a root of the polynomial x, using the round 4 algorithm basis2(x)=integral basis of the field Q[a], where a is a root of the polynomial x, using the round 2 algorithm basistoalg(nf,x)=transforms the vertical vector x on the integral basis into an algebraic number bernreal(x)=Bernoulli number B_x, as a real number with the current precision bernvec(x)=Vector of rational Bernoulli numbers B_0, B_2,... up to B_(2x) bestappr(x,k)=gives the best approximation to the real x with denominator less or equal to k bezout(x,y)=gives a 3-dimensional row vector [u,v,d] such that d=gcd(x,y) and u*x+v*y=d bezoutres(x,y)=gives a 3-dimensional row vector [u,v,d] such that d=resultant(x,y) and u*x+v*y=d, where x and y are polynomials bigomega(x)=number of repeated prime divisors of x bilhell(e,z1,z2)=canonical bilinear form for the points z1,z2 on the elliptic curve e. Either z1 or z2 can also be a vector/matrix of points bin(x,y)=binomial coefficient x*(x-1)...*(x-y+1)/y! defined for y in Z and any x binary(x)=gives the vector formed by the binary digits of x (x C-integer) bittest(x,n)=gives bit number n (coefficient of 2^n) of the integer x boundcf(x,lmax)=continued fraction expansion of x with at most lmax terms boundfact(x,lim)=partial factorization of the integer x (using primes up to lim) buchcertify(bnf)=certify the correctness (i.e. remove the GRH) of the bnf data output by buchinit or buchinitfu buchfu(bnf)=compute the fundamental units of the number field bnf output by buchinit GD0.3,G,D0.3,G,D5,G,D1,G,D4,L,D3,L,p buchgen(P,...)=compute the structure of the class group and the regulator for the number field defined by the polynomial P. See manual for the other parameters (which can be omitted) buchgenforcefu(P,...)=compute the structure of the class group, the regulator a primitive root of unity and a system of fundamental units for the number field defined by the polynomial P, and insist until the units are obtained. See manual for the other parameters (which can be omitted) buchgenfu(P,...)=compute the structure of the class group, the regulator a primitive root of unity and a system of fundamental units (if they are not too large) for the number field defined by the polynomial P. See manual for the other parameters (which can be omitted) buchimag(D,...)=compute the structure of the class group of the complex quadratic field of discriminant D<0. See manual for the other parameters (which can be omitted) buchinit(P,...)=compute the necessary data for future use in ideal and unit group computations. See manual for details buchinitforcefu(P,...)=compute the necessary data for future use in ideal and unit group computations, and insist on having fundamental units. See manual for details buchinitfu(P,...)=compute the necessary data for future use in ideal and unit group computations, including fundamental units if they are not too large. See manual for details buchnarrow(bnf)=given a big number field as output by buchinitxx, gives as a 3-component vector the structure of the narrow class group buchray(bnf,ideal)=given a big number field as output by buchinitfu (only) and an ideal or a 2-component row vector formed by an ideal and a list of R1 zeros or ones representing a module, finds the ray class group structure corresponding to this module buchrayinit(bnf,ideal)=same as buchrayinitgen, except that the generators are not explicitly computed buchrayinitgen(bnf,ideal)=given a big number field as output by buchinitfu (only) and an ideal or a 2-component row vector formed by an ideal and a list of R1 zeros or ones representing a module, initializes data for computing in the ray class group corresponding to this module. In particular, the fifth component is the ray class group structure buchreal(D,...)=compute the structure of the class group and the regulator of the real quadratic field of discriminant D>0 in the wide sense. See manual for the other parameters (which can be omitted) bytesize(x)=number of bytes occupied by the complete tree of the object x ceil(x)=ceiling of x=smallest integer>=x centerlift(x)=centered lift of x. Same as lift except for integermods cf(x)=continued fraction expansion of x (x rational,real or rational function) cf2(b,x)=continued fraction expansion of x (x rational,real or rational function), where b is the vector of numerators of the continued fraction changevar(x,y)=change variables of x according to the vector y char(x,y)=det(y*I-x)=characteristic polynomial of the matrix x using the comatrix char1(x,y)=det(y*I-x)=characteristic polynomial of the matrix x using Lagrange interpolation char2(x,y)=characteristic polynomial of the matrix x expressed with variable y, using the Hessenberg form. Can be much faster or much slower than char, depending on the base ring chell(x,y)=change data on elliptic curve according to y=[u,r,s,t] chinese(x,y)=x,y being integers modulo mx and my,finds z such that z is congruent to x mod mx and y mod my chptell(x,y)=change data on point or vector of points x on an elliptic curve according to y=[u,r,s,t] classno(x)=class number of discriminant x classno2(x)=class number of discriminant x coeff(x,s)=coefficient of degree s of x, or the s-th component for vectors or matrices (for which it is simpler to use x[]) compimag(x,y)=Gaussian composition of the binary quadratic forms x and y of negative discriminant compo(x,s)=the s'th component of the internal representation of x. For vectors or matrices, it is simpler to use x[] compositum(pol1,pol2)=vector of all possible compositums of the number fields defined by the polynomials pol1 and pol2 compositum2(pol1,pol2)=vector of all possible compositums of the number fields defined by the polynomials pol1 and pol2, with roots of pol1 and pol2 expressed on the compositum polynomials comprealraw(x,y)=Gaussian composition without reduction of the binary quadratic forms x and y of positive discriminant concat(x,y)=concatenation of x and y conductor(bnr,subgroup)=conductor of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup conductorofchar(bnr,chi)=conductor of the character chi on the ray class group bnr conj(x)=the algebraic conjugate of x conjvec(x)=conjugate vector of the algebraic number x content(x)=gcd of all the components of x, when this makes sense convol(x,y)=convolution (or Hadamard product) of two power series core(n)=unique (positive of negative) squarefree integer d dividing n such that n/d is a square core2(n)=(long)gen_2-component row vector [d,f], where d is the unique squarefree integer dividing n such that n/d=f^2 is a square coredisc(n)=discriminant of the quadratic field Q(sqrt(n)) coredisc2(n)=(long)gen_2-component row vector [d,f], where d is the discriminant of the quadratic field Q(sqrt(n)) and n=df^2. f may be a half integer cosh(x)=hyperbolic cosine of x cvtoi(x)=truncation of x, without taking into account loss of integer part precision cyclo(n)=n-th cyclotomic polynomial decodefactor(fa)=given a factorisation fa, gives the factored object back decodemodule(nf,fa)=given a coded module fa as in discrayabslist, gives the true module degree(x)=degree of the polynomial or rational function x. -1 if equal 0, 0 if non-zero scalar denom(x)=denominator of x (or lowest common denominator in case of an array) deplin(x)=finds a linear dependence between the columns of the matrix x deriv(x,y)=derivative of x with respect to the main variable of y det(x)=determinant of the matrix x det2(x)=determinant of the matrix x (better for integer entries) detint(x)=some multiple of the determinant of the lattice generated by the columns of x (0 if not of maximal rank). Useful with hermitemod diagonal(x)=creates the diagonal matrix whose diagonal entries are the entries of the vector x dirdiv(x,y)=division of the Dirichlet series x by the Dir. series y direuler(p=a,b,expr)=Dirichlet Euler product of expression expr from p=a to p=b, limited to b terms. Expr should be a polynomial or rational function in p and X, and X is understood to mean p^(-s) dirmul(x,y)=multiplication of the Dirichlet series x by the Dir. series y dirzetak(nf,b)=Dirichlet series of the Dedekind zeta function of the number field nf up to the bound b-1 disc(x)=discriminant of the polynomial x discf(x)=discriminant of the number field defined by the polynomial x using round 4 discf2(x)=discriminant of the number field defined by the polynomial x using round 2 discrayabs(bnr,subgroup)=absolute [N,R1,discf] of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup discrayabscond(bnr,subgroup)=absolute [N,R1,discf] of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup. Result is zero if fmodule is not the conductor discrayabslist(bnf,listes)=if listes is a 2-component vector as output by ideallistunit or similar, gives list of corresponding discrayabscond discrayabslistarch(bnf,arch,bound)=gives list of discrayabscond of all modules up to norm bound with archimedean places arch, in a longvector format discrayabslistarchall(bnf,bound)=gives list of discrayabscond of all modules up to norm bound with all possible archimedean places arch in reverse lexicographic order, in a longvector format discrayabslistlong(bnf,bound)=gives list of discrayabscond of all modules up to norm bound without archimedean places, in a longvector format discrayrel(bnr,subgroup)=relative [N,R1,rnfdiscf] of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup discrayrelcond(bnr,subgroup)=relative [N,R1,rnfdiscf] of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup. Result is zero if module is not the conductor divisors(x)=gives a vector formed by the divisors of x in increasing order divres(x,y)=euclidean division of x by y giving as a 2-dimensional column vector the quotient and the remainder divsum(n,X,expr)=sum of expression expr, X running over the divisors of n eigen(x)=eigenvectors of the matrix x given as columns of a matrix eint1(x)=exponential integral E1(x) erfc(x)=complementary error function eta(x)=eta function without the q^(1/24) euler=euler()=euler's constant with current precision eval(x)=evaluation of x, replacing variables by their value extract(x,y)=extraction of the components of the vector x according to the vector or mask y, from left to right (1, 2, 4, 8, ...for the first, second, third, fourth,...component) fact(x)=factorial of x (x C-integer), the result being given as a real number factcantor(x,p)=factorization mod p of the polynomial x using Cantor-Zassenhaus factfq(x,p,a)=factorization of the polynomial x in the finite field F_p[X]/a(X)F_p[X] factmod(x,p)=factorization mod p of the polynomial x using Berlekamp factoredbasis(x,p)=integral basis of the maximal order defined by the polynomial x, where p is the matrix of the factorization of the discriminant of x factoreddiscf(x,p)=discriminant of the maximal order defined by the polynomial x, where p is the matrix of the factorization of the discriminant of x factoredpolred(x,p)=reduction of the polynomial x, where p is the matrix of the factorization of the discriminant of x (gives minimal polynomials only) factoredpolred2(x,p)=reduction of the polynomial x, where p is the matrix of the factorization of the discriminant of x (gives elements and minimal polynomials) factornf(x,t)=factorization of the polynomial x over the number field defined by the polynomial t factorpadic(x,p,r)=p-adic factorization of the polynomial x to precision r, using the round 4 algorithm factorpadic2(x,p,r)=p-adic factorization of the polynomial x to precision r, using Buchmann-Lenstra factpol(x,l,hint)=factorization over Z of the polynomial x up to degree l (complete if l=0) using Hensel lift, knowing that the degree of each factor is a multiple of hint factpol2(x,l)=factorization over Z of the polynomial x up to degree l (complete if l=0) using root finding fibo(x)=fibonacci number of index x (x C-integer) floor(x)=floor of x=largest integer<=x for(X=a,b,seq)=the sequence is evaluated, X going from a up to b fordiv(n,X,seq)=the sequence is evaluated, X running over the divisors of n forprime(X=a,b,seq)=the sequence is evaluated, X running over the primes between a and b forstep(X=a,b,s,seq)=the sequence is evaluated, X going from a to b in steps of s forvec(x=v,seq)=v being a vector of two-component vectors of length n, the sequence is evaluated with x[i] going from v[i][1] to v[i][2] for i=n,..,1 fpn(p,n)=monic irreducible polynomial of degree n over F_p[x] frac(x)=fractional part of x=x-floor(x) galois(x)=Galois group of the polynomial x (see manual for group coding) galoisapply(nf,aut,x)=Apply the Galois automorphism sigma (polynomial or polymod) to the object x (element or ideal) in the number field nf galoisconj(nf)=list of conjugates of a root of the polynomial x=nf[1] in the same number field, using p-adics, LLL on integral basis (not always complete) galoisconj1(nf)=list of conjugates of a root of the polynomial x=nf[1] in the same number field nf, using complex numbers, LLL on integral basis (not always complete) galoisconjforce(nf)=list of conjugates of a root of the polynomial x=nf[1] in the Galois number field nf, using p-adics, LLL on integral basis. Guaranteed to be complete if the field is Galois, otherwise there is an infinite loop gamh(x)=gamma of x+1/2 (x integer) gauss(a,b)=gaussian solution of ax=b (a matrix,b vector) gaussmodulo(M,D,Y)=(long)gen_1 solution of system of congruences MX=Y mod D gaussmodulo2(M,D,Y)=all solutions of system of congruences MX=Y mod D gcd(x,y)=greatest common divisor of x and y getheap()=2-component vector giving the current number of objects in the heap and the space they occupy getrand()=current value of random number seed getstack()=current value of stack pointer avma gettime()=time (in milliseconds) since last call to gettime globalred(e)=e being an elliptic curve, returns [N,[u,r,s,t],c], where N is the conductor of e, [u,r,s,t] leads to the standard model for e, and c is the product of the local Tamagawa numbers c_p goto(n)=THIS FUNCTION HAS BEEN SUPPRESSED hclassno(x)=Hurwitz-Kronecker class number of x>0 hell(e,x)=canonical height of point x on elliptic curve E defined by the vector e computed using theta-functions hell2(e,x)=canonical height of point x on elliptic curve E defined by the vector e computed using Tate's method hermite(x)=(upper triangular) Hermite normal form of x, basis for the lattice formed by the columns of x, using a naive algorithm hermite2(x)=2-component vector [H,U] such that H is an (upper triangular) Hermite normal form of x, basis for the lattice formed by the columns of x, and U is a unimodular matrix such that xU=H, using Batut's algorithm hermitehavas(x)=3-component vector [H,U,P] such that H is an (upper triangular) Hermite normal form of x with extra zero columns, U is a unimodular matrix and P is a permutation of the rows such that P applied to xU gives H, using Havas's algorithm hermitemod(x,d)=(upper triangular) Hermite normal form of x, basis for the lattice formed by the columns of x, where d is the non-zero determinant of this lattice hermitemodid(x,d)=(upper triangular) Hermite normal form of x concatenated with d times the identity matrix hermiteperm(x)=3-component vector [H,U,P] such that H is an (upper triangular) Hermite normal form of x with extra zero columns, U is a unimodular matrix and P is a permutation of the rows such that P applied to xU gives H, using Batut's algorithm hilb(x,y,p)=Hilbert symbol at p of x,y (integers or fractions) hilbert(n)=Hilbert matrix of order n (n C-integer) hilbp(x,y)=Hilbert symbol of x,y (where x or y is integermod or p-adic) hvector(n,X,expr)=row vector with n components of expression expr, the variable X ranging from 1 to n hyperu(a,b,x)=U-confluent hypergeometric function idealadd(nf,x,y)=sum of two ideals x and y in the number field defined by nf idealaddone(nf,x,y)=when the sum of two ideals x and y in the number field K defined by nf is equal to Z_K, gives a two-component vector [a,b] such that a is in x, b is in y and a+b=1 idealaddmultone(nf,list)=when the sum of the ideals in the number field K defined by nf and given in the vector list is equal to Z_K, gives a vector of elements of the corresponding ideals who sum to 1 idealappr(nf,x)=x being a fractional ideal, gives an element b such that v_p(b)=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p idealapprfact(nf,x)=x being a prime ideal factorization with possibly zero or negative exponents, gives an element b such that v_p(b)=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p idealchinese(nf,x,y)=x being a prime ideal factorization and y a vector of elements, gives an element b such that v_p(b-y_p)>=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p idealcoprime(nf,x,y)=gives an element b in nf such that b.x is an integral ideal coprime to the integral ideal y idealdiv(nf,x,y)=quotient x/y of two ideals x and y in HNF in the number field nf idealdivexact(nf,x,y)=quotient x/y of two ideals x and y in HNF in the number field nf when the quotient is known to be an integral ideal idealfactor(nf,x)=factorization of the ideal x given in HNF into prime ideals in the number field nf idealhermite(nf,x)=hermite normal form of the ideal x in the number field nf, whatever form x may have idealhermite2(nf,a,b)=hermite normal form of the ideal aZ_K+bZ_K in the number field K defined by nf, where a and b are elements idealintersect(nf,x,y)=intersection of two ideals x and y in HNF in the number field defined by nf idealinv(nf,x)=inverse of the ideal x in the number field nf not using the different idealinv2(nf,x)=inverse of the ideal x in the number field nf using the different ideallist(nf,bound)=vector of vectors of all ideals of norm<=bound in nf ideallistarch(nf,list,arch)=vector of vectors of all zidealstarinits of all modules in list with archimedean arch added, without generators ideallistarchgen(nf,list,arch)=vector of vectors of all zidealstarinits of all modules in list with archimedean arch added, with generators ideallistunit(bnf,bound)=2-component vector [L,U] where L is as ideallistzstar, and U is a vector of vector of zinternallogs of the units, without generators ideallistunitarch(bnf,lists,arch)=adds the archimedean arch to the lists output by ideallistunit ideallistunitarchgen(bnf,lists,arch)=adds the archimedean arch to the lists output by ideallistunitgen ideallistunitgen(bnf,bound)=2-component vector [L,U] where L is as ideallistzstar, and U is a vector of vector of zinternallogs of the units, with generators ideallistzstar(nf,bound)=vector of vectors of all zidealstarinits of all ideals of norm<=bound, without generators ideallistzstargen(nf,bound)=vector of vectors of all zidealstarinits of all ideals of norm<=bound, with generators ideallllred(nf,x,vdir)=LLL reduction of the ideal x in the number field nf along direction vdir, in HNF idealmul(nf,x,y)=product of the two ideals x and y in the number field nf idealmulred(nf,x,y)=reduced product of the two ideals x and y in the number field nf idealnorm(nf,x)=norm of the ideal x in the number field nf idealpow(nf,x,n)=n-th power of the ideal x in HNF in the number field nf idealpowred(nf,x,n)=reduced n-th power of the ideal x in HNF in the number field nf idealtwoelt(nf,x)=(long)gen_2-element representation of an ideal x in the number field nf idealtwoelt2(nf,x,a)=(long)gen_2-element representation of an ideal x in the number field nf, with the first element equal to a idealval(nf,x,p)=valuation at p given in primedec format of the ideal x in the number field nf idmat(n)=identity matrix of order n (n C-integer) if(a,seq1,seq2)=if a is nonzero, seq1 is evaluated, otherwise seq2 image(x)=basis of the image of the matrix x image2(x)=basis of the image of the matrix x imagecompl(x)=vector of column indices not corresponding to the indices given by the function image incgam(s,x)=incomplete gamma function incgam1(s,x)=incomplete gamma function (for debugging only) incgam2(s,x)=incomplete gamma function (for debugging only) incgam3(s,x)=complementary incomplete gamma function incgam4(s,x,y)=incomplete gamma function where y=gamma(s) is precomputed indexrank(x)=gives two extraction vectors (rows and columns) for the matrix x such that the exracted matrix is square of maximal rank indsort(x)=indirect sorting of the vector x initalg(x)=x being a nonconstant irreducible polynomial, gives the vector: [x,[r1,r2],discf,index,[M,MC,T2,T,different] (see manual),r1+r2 first roots, integral basis, matrix of power basis in terms of integral basis, multiplication table of basis] initalgred(x)=x being a nonconstant irreducible polynomial, finds (using polred) a simpler polynomial pol defining the same number field, and gives the vector: [pol,[r1,r2],discf,index,[M,MC,T2,T,different] (see manual), r1+r2 first roots, integral basis, matrix of power basis in terms of integral basis, multiplication table of basis] initalgred2(P)=P being a nonconstant irreducible polynomial, gives a two-element vector [nf,mod(a,pol)], where nf is as output by initalgred and mod(a,pol) is a polymod equal to mod(x,P) and pol=nf[1] initell(x)=x being the vector [a1,a2,a3,a4,a6], gives the vector: [a1,a2,a3,a4,a6,b2,b4,b6,b8,c4,c6,delta,j,[e1,e2,e3],w1,w2,eta1,eta2,q,area] initzeta(x)=compute number field information necessary to use zetak, where x is an irreducible polynomial integ(x,y)=formal integration of x with respect to the main variable of y intersect(x,y)=intersection of the vector spaces whose bases are the columns of x and y intgen(X=a,b,s)=general numerical integration of s from a to b with respect to X, to be used after removing singularities intinf(X=a,b,s)=numerical integration of s from a to b with respect to X, where a or b can be plus or minus infinity (1.0e4000), but of same sign intnum(X=a,b,s)=numerical integration of s from a to b with respect to X intopen(X=a,b,s)=numerical integration of s from a to b with respect to X, where s has only limits at a or b inverseimage(x,y)=an element of the inverse image of the vector y by the matrix x if one exists, the empty vector otherwise isdiagonal(x)=true(1) if x is a diagonal matrix, false(0) otherwise isfund(x)=true(1) if x is a fundamental discriminant (including 1), false(0) if not isideal(nf,x)=true(1) if x is an ideal in the number field nf, false(0) if not isincl(x,y)=tests whether the number field defined by the polynomial x is isomorphic to a subfield of the one defined by y; 0 if not, otherwise all the isomorphisms isinclfast(nf1,nf2)=tests whether the number nf1 is isomorphic to a subfield of nf2 or not. If it gives a non-zero result, this proves that this is the case. However if it gives zero, nf1 may still be isomorphic to a subfield of nf2 so you have to use the much slower isincl to be sure isirreducible(x)=true(1) if x is an irreducible non-constant polynomial, false(0) if x is reducible or constant isisom(x,y)=tests whether the number field defined by the polynomial x is isomorphic to the one defined by y; 0 if not, otherwise all the isomorphisms isisomfast(nf1,nf2)=tests whether the number fields nf1 and nf2 are isomorphic or not. If it gives a non-zero result, this proves that they are isomorphic. However if it gives zero, nf1 and nf2 may still be isomorphic so you have to use the much slower isisom to be sure isoncurve(e,x)=true(1) if x is on elliptic curve e, false(0) if not isprime(x)=true(1) if x is a strong pseudoprime for 10 random bases, false(0) if not isprincipal(bnf,x)=bnf being output by buchinit, gives the vector of exponents on the class group generators of x. In particular x is principal if and only if the result is the zero vector isprincipalforce(bnf,x)=same as isprincipal, except that the precision is doubled until the result is obtained isprincipalgen(bnf,x)=bnf being output by buchinit, gives [v,alpha,bitaccuracy], where v is the vector of exponents on the class group generators and alpha is the generator of the resulting principal ideal. In particular x is principal if and only if v is the zero vector isprincipalgenforce(bnf,x)=same as isprincipalgen, except that the precision is doubled until the result is obtained isprincipalray(bnf,x)=bnf being output by buchrayinit, gives the vector of exponents on the ray class group generators of x. In particular x is principal if and only if the result is the zero vector isprincipalraygen(bnf,x)=bnf being output by buchrayinit, gives [v,alpha,bitaccuracy], where v is the vector of exponents on the class group generators and alpha is the generator of the resulting principal ideal. In particular x is principal if and only if v is the zero vector ispsp(x)=true(1) if x is a strong pseudoprime, false(0) if not isqrt(x)=integer square root of x (x integer) isset(x)=true(1) if x is a set (row vector with strictly increasing entries), false(0) if not issqfree(x)=true(1) if x is squarefree, false(0) if not issquare(x)=true(1) if x is a square, false(0) if not isunit(bnf,x)=bnf being output by buchinit, gives the vector of exponents of x on the fundamental units and the roots of unity if x is a unit, the empty vector otherwise jacobi(x)=eigenvalues and orthogonal matrix of eigenvectors of the real symmetric matrix x jbesselh(n,x)=J-bessel function of index n+1/2 and argument x, where n is a non-negative integer jell(x)=elliptic j invariant of x karamul(x,y,k)=THIS FUNCTION HAS BEEN SUPPRESSED kbessel(nu,x)=K-bessel function of index nu and argument x (x positive real of type real, nu of any scalar type) kbessel2(nu,x)=K-bessel function of index nu and argument x (x positive real of type real, nu of any scalar type) ker(x)=basis of the kernel of the matrix x keri(x)=basis of the kernel of the matrix x with integer entries kerint(x)=LLL-reduced Z-basis of the kernel of the matrix x with integral entries using a modified LLL kerint1(x)=LLL-reduced Z-basis of the kernel of the matrix x with rational entries using matrixqz3 and the HNF kerint2(x)=LLL-reduced Z-basis of the kernel of the matrix x with integral entries using a modified LLL kro(x,y)=kronecker symbol (x/y) label(n)=THIS FUNCTION HAS BEEN SUPPRESSED lambdak(nfz,s)=Dedekind lambda function of the number field nfz at s, where nfz is the vector computed by initzeta (NOT by initalg) laplace(x)=replaces the power series sum of a_n*x^n/n! by sum of a_n*x^n lcm(x,y)=least common multiple of x and y=x*y/gcd(x,y) legendre(n)=legendre polynomial of degree n (n C-integer) length(x)=number of non code words in x lex(x,y)=compare x and y lexicographically (1 if x>y, 0 if x=y, -1 if x<y) lexsort(x)=sort the elements of the vector x in ascending lexicographic order lift(x)=lifts every element of Z/nZ to Z or Z[x]/PZ[x] to Z[x] lindep(x)=Z-linear dependencies between components of x (Hastad et al) lindep2(x,dec)=Z-linear dependencies between components of x using LLL, where dec should be about one half the number of decimal digits of precision lll(x)=lll reduction of the vectors forming the matrix x (gives the unimodular transformation matrix) lll1(x)=old version of lll reduction of the vectors forming the matrix x (gives the unimodular transformation matrix) lllgen(x)=lll reduction of the vectors forming the matrix x with polynomial coefficients (gives the unimodular transformation matrix) lllgram(x)=lll reduction of the lattice whose gram matrix is x (gives the unimodular transformation matrix) lllgram1(x)=old version of lll reduction of the lattice whose gram matrix is x (gives the unimodular transformation matrix) lllgramgen(x)=lll reduction of the lattice whose gram matrix is x with polynomial coefficients (gives the unimodular transformation matrix) lllgramint(x)=lll reduction of the lattice whose gram matrix is the integral matrix x (gives the unimodular transformation matrix) lllgramkerim(x)=kernel and lll reduction of the lattice whose gram matrix is the integral matrix x lllgramkerimgen(x)=kernel and lll reduction of the lattice whose gram matrix is the matrix x with polynomial coefficients lllint(x)=lll reduction of the vectors forming the matrix x when the gram matrix is integral (gives the unimodular transformation matrix) lllintpartial(x)=partial (hence faster) lll reduction of the vectors forming the matrix x when the gram matrix is integral (gives the unimodular transformation matrix) lllkerim(x)=kernel and lll reduction of the vectors forming the integral matrix x lllkerimgen(x)=kernel and lll reduction of the vectors forming the matrix x with polynomial coefficients lllrat(x)=lll reduction of the vectors forming the matrix x, computations done with rational numbers (gives the unimodular transformation matrix) ln(x)=log(x)=natural logarithm of x lngamma(x)=logarithm of the gamma function of x localred(e,p)=e being an ellliptic curve, returns [f,kod,[u,r,s,t],c], where f is the conductor's exponent, kod is the kodaira type for e at p, [u,r,s,t] is the change of variable needed to make e minimal at p, and c is the local Tamagawa number c_p log(x)=ln(x)=natural logarithm of x logagm(x)=natural logarithm of x, computed using agm (faster than log for more than a few hundred decimal digits) lseriesell(e,s,N,A)=L-series at s of the elliptic curve e, where |N| is the conductor, sign(N) the sign of the functional equation, and A a cut-off point close to 1 makebigbnf(sbnf)=transforms small sbnf as output by smallbuchinit into a true big bnf mat(x)=transforms any GEN x into a matrix matextract(x,y,z)=extraction of the components of the matrix x according to the vector or masks y (for the rows) and z (for the columns) from left to right (1,2,4,8,...for the first, second, third, fourth, ...rows or columns) mathell(e,x)=gives the height matrix for vector of points x on elliptic curve e using theta functions matrix(m,n,X,Y,expr)=mXn matrix of expression expr, the row variable X going from 1 to m and the column variable Y going from 1 to n matrixqz(x,p)=transforms the rational or integral mxn (m>=n) matrix x into an integral matrix with gcd of maximal determinants equal to 1 if p is equal to 0, not divisible by p otherwise matrixqz2(x)=finds a basis of the intersection with Z^n of the lattice spanned by the columns of x matrixqz3(x)=finds a basis of the intersection with Z^n of the Q-vector space spanned by the columns of x matsize(x)=number of rows and columns of the vector/matrix x as a 2-vector minideal(nf,ix,vdir)=minimum of the ideal ix in the direction vdir in the number field nf minim(x,bound,maxnum)=number of vectors of square norm <= bound, maximum norm and list of vectors for the integral and definite quadratic form x; minimal non-zero vectors if bound=0 minim2(x,bound)=looks for vectors of square norm <= bound, return the first one and its norm mod(x,y)=creates the integer x modulo y on the PARI stack modp(x,y)=creates the integer x modulo y as a permanent object (on the heap) modreverse(x)=reverse polymod of the polymod x, if it exists modulargcd(x,y)=gcd of the polynomials x and y using the modular method newtonpoly(x,p)=Newton polygon of polynomial x with respect to the prime p nextprime(x)=smallest prime number>=x nfdetint(nf,x)=multiple of the ideal determinant of the pseudo generating set x nfdiv(nf,a,b)=element a/b in nf nfdiveuc(nf,a,b)=gives algebraic integer q such that a-bq is small nfdivres(nf,a,b)=gives [q,r] such that r=a-bq is small nfhermite(nf,x)=if x=[A,I], gives a pseudo-basis of the module sum A_jI_j nfhermitemod(nf,x,detx)=if x=[A,I], and detx is a multiple of the ideal determinant of x, gives a pseudo-basis of the module sum A_jI_j nfmod(nf,a,b)=gives r such that r=a-bq is small with q algebraic integer nfmul(nf,a,b)=element a.b in nf nfpow(nf,a,k)=element a^k in nf nfreduce(nf,a,id)=gives r such that a-r is the ideal id and r is small nfsmith(nf,x)=if x=[A,I,J], outputs [c_1,...c_n] Smith normal form of x nfval(nf,a,pr)=valuation of element a at the prime pr norml2(x)=square of the L2-norm of the vector x nucomp(x,y,l)=composite of primitive positive definite quadratic forms x and y using nucomp and nudupl, where l=[|D/4|^(1/4)] is precomputed numdiv(x)=number of divisors of x nupow(x,n)=n-th power of primitive positive definite quadratic form x using nucomp and nudupl o(a^b)=O(a^b)=p-adic or power series zero with precision given by b omega(x)=number of unrepeated prime divisors of x ordell(e,x)=y-coordinates corresponding to x-ordinate x on elliptic curve e order(x)=order of the integermod x in (Z/nZ)* orderell(e,p)=order of the point p on the elliptic curve e over Q, 0 if non-torsion ordred(x)=reduction of the polynomial x, staying in the same order padicprec(x,p)=absolute p-adic precision of object x pascal(n)=pascal triangle of order n (n C-integer) perf(a)=rank of matrix of xx~ for x minimal vectors of a gram matrix a permutation(n,k)=permutation number k (mod n!) of n letters (n C-integer) permutation2num(vect)=ordinal (between 1 and n!) of permutation vect pf(x,p)=returns the prime form whose first coefficient is p, of discriminant x phi(x)=Euler's totient function of x pi=pi()=the constant pi, with current precision pnqn(x)=[p_n,p_{n-1};q_n,q_{n-1}] corresponding to the continued fraction x pointell(e,z)=coordinates of point on the curve e corresponding to the complex number z polint(xa,ya,x)=polynomial interpolation at x according to data vectors xa, ya polred(x)=reduction of the polynomial x (gives minimal polynomials only) polred2(x)=reduction of the polynomial x (gives elements and minimal polynomials) polredabs(x)=a smallest generating polynomial of the number field for the T2 norm on the roots, with smallest index for the minimal T2 norm polredabs2(x)=gives [pol,a] where pol is as in polredabs, and alpha is the element whose characteristic polynomial is pol polredabsall(x)=complete list of the smallest generating polynomials of the number field for the T2 norm on the roots polredabsfast(x)=a smallest generating polynomial of the number field for the T2 norm on the roots polredabsnored(x)=a smallest generating polynomial of the number field for the T2 norm on the roots without initial polred polsym(x,n)=vector of symmetric powers of the roots of x up to n polvar(x)=main variable of object x. Gives p for p-adic x, error for scalars poly(x,v)=convert x (usually a vector or a power series) into a polynomial with variable v, starting with the leading coefficient polylog(m,x)=m-th polylogarithm of x polylogd(m,x)=D_m~-modified m-th polylog of x polylogdold(m,x)=D_m-modified m-th polylog of x polylogp(m,x)=P_m-modified m-th polylog of x polyrev(x,v)=convert x (usually a vector or a power series) into a polynomial with variable v, starting with the constant term polzag(n,m)=Zagier's polynomials of index n,m powell(e,x,n)=n times the point x on elliptic curve e (n in Z) powrealraw(x,n)=n-th power without reduction of the binary quadratic form x of positive discriminant prec(x,n)=change the precision of x to be n (n C-integer) precision(x)=real precision of object x prime(n)=returns the n-th prime (n C-integer) primedec(nf,p)=prime ideal decomposition of the prime number p in the number field nf as a vector of 5 component vectors [p,a,e,f,b] representing the prime ideals pZ_K+a.Z_K, e,f as usual, a as vector of components on the integral basis, b Lenstra's constant primes(n)=returns the vector of the first n primes (n C-integer) primroot(n)=returns a primitive root of n when it exists principalideal(nf,x)=returns the principal ideal generated by the algebraic number x in the number field nf principalidele(nf,x)=returns the principal idele generated by the algebraic number x in the number field nf prod(x,X=a,b,expr)=x times the product (X runs from a to b) of expression prodeuler(X=a,b,expr)=Euler product (X runs over the primes between a and b) of real or complex expression prodinf(X=a,expr)=infinite product (X goes from a to infinity) of real or complex expression prodinf1(X=a,expr)=infinite product (X goes from a to infinity) of real or complex 1+expression qfi(a,b,c)=binary quadratic form a*x^2+b*x*y+c*y^2 with b^2-4*a*c<0 qfr(a,b,c,d)=binary quadratic form a*x^2+b*x*y+c*y^2 with b^2-4*a*c>0 and distance d quaddisc(x)=discriminant of the quadratic field Q(sqrt(x)) quadgen(x)=standard generator of quadratic order of discriminant x quadpoly(x)=quadratic polynomial corresponding to the discriminant x random()=random integer between 0 and 2^31-1 rayclassno(bnf,x)=ray class number of the module x for the big number field bnf. Faster than buchray if only the ray class number is wanted rayclassnolist(bnf,liste)=if listes is as output by idealisunit or similar, gives list of corresponding ray class numbers recip(x)=reciprocal polynomial of x redimag(x)=reduction of the binary quadratic form x with D<0 redreal(x)=reduction of the binary quadratic form x with D>0 redrealnod(x,sq)=reduction of the binary quadratic form x with D>0 without distance function where sq=[sqrt D] reduceddisc(f)=vector of elementary divisors of Z[a]/f'(a)Z[a], where a is a root of the polynomial f regula(x)=regulator of the real quadratic field of discriminant x reorder(x)=reorder the variables for output according to the vector x resultant(x,y)=resultant of the polynomials x and y with exact entries resultant2(x,y)=resultant of the polynomials x and y reverse(x)=reversion of the power series x rhoreal(x)=single reduction step of the binary quadratic form x of positive discriminant rhorealnod(x,sq)=single reduction step of the binary quadratic form x with D>0 without distance function where sq=[sqrt D] rndtoi(x)=take the nearest integer to all the coefficients of x, without taking into account loss of integer part precision rnfbasis(bnf,order)=given an order as output by rnfpseudobasis or rnfsteinitz, gives either a basis of the order if it is free, or an n+1-element generating set rnfdiscf(nf,pol)=given a pol with coefficients in nf, gives a 2-component vector [D,d], where D is the relative ideal discriminant, and d is the relative discriminant in nf^*/nf*^2 rnfequation(nf,pol)=given a pol with coefficients in nf, gives the absolute equation of the number field defined by pol rnfequation2(nf,pol)=given a pol with coefficients in nf, gives [apol,th], where apol is the absolute equation of the number field defined by pol and th expresses the root of nf[1] in terms of the root of apol rnfhermitebasis(bnf,order)=given an order as output by rnfpseudobasis, gives either a true HNF basis of the order if it exists, zero otherwise rnfisfree(bnf,order)=given an order as output by rnfpseudobasis or rnfsteinitz, outputs true (1) or false (0) according to whether the order is free or not rnflllgram(nf,pol,order)=given a pol with coefficients in nf and an order as output by rnfpseudobasis or similar, gives [[neworder],U], where neworder is a reduced order and U is the unimodular transformation matrix rnfpolred(nf,pol)=given a pol with coefficients in nf, finds a list of polynomials defining some subfields, hopefully simpler rnfpseudobasis(nf,pol)=given a pol with coefficients in nf, gives a 4-component vector [A,I,D,d] where [A,I] is a pseudo basis of the maximal order in HNF on the power basis, D is the relative ideal discriminant, and d is the relative discriminant in nf^*/nf*^2 rnfsteinitz(nf,order)=given an order as output by rnfpseudobasis, gives [A,I,..] where (A,I) is a pseudo basis where all the ideals except perhaps the last are trivial rootmod(x,p)=roots mod p of the polynomial x rootmod2(x,p)=roots mod p of the polynomial x, when p is small rootpadic(x,p,r)=p-adic roots of the polynomial x to precision r roots(x)=roots of the polynomial x using Schonhage's method modified by Gourdon rootsof1(nf)=number of roots of unity and primitive root of unity in the number field nf rootsold(x)=roots of the polynomial x using a modified Newton's method round(x)=take the nearest integer to all the coefficients of x rounderror(x)=maximum error found in rounding x series(x,v)=convert x (usually a vector) into a power series with variable v, starting with the constant coefficient set(x)=convert x into a set, i.e. a row vector with strictly increasing coefficients setintersect(x,y)=intersection of the sets x and y setminus(x,y)=set of elements of x not belonging to y setrand(n)=reset the seed of the random number generator to n setsearch(x,y)=looks if y belongs to the set x. Returns 0 if it is not, otherwise returns the index j such that y==x[j] setunion(x,y)=union of the sets x and y shift(x,n)=shift x left n bits if n>=0, right -n bits if n<0 shiftmul(x,n)=multiply x by 2^n (n>=0 or n<0) sigma(x)=sum of the divisors of x sigmak(k,x)=sum of the k-th powers of the divisors of x (k C-integer) sign(x)=sign of x, of type integer, real or fraction signat(x)=signature of the symmetric matrix x signunit(bnf)=matrix of signs of the real embeddings of the system of fundamental units found by buchinit simplefactmod(x,p)=same as factmod except that only the degrees of the irreducible factors are given simplify(x)=simplify the object x as much as possible size(x)=maximum number of decimal digits minus one of (the coefficients of) x smallbasis(x)=integral basis of the field Q[a], where a is a root of the polynomial x where one assumes that no square of a prime>primelimit divides the discriminant of x smallbuchinit(pol)=small buchinit, which can be converted to a big one using makebigbnf smalldiscf(x)=discriminant of the number field defined by the polynomial x where one assumes that no square of a prime>primelimit divides the discriminant of x smallfact(x)=partial factorization of the integer x (using only the stored primes) smallinitell(x)=x being the vector [a1,a2,a3,a4,a6], gives the vector: [a1,a2,a3,a4,a6,b2,b4,b6,b8,c4,c6,delta,j] smallpolred(x)=partial reduction of the polynomial x (gives minimal polynomials only) smallpolred2(x)=partial reduction of the polynomial x (gives elements and minimal polynomials) smith(x)=Smith normal form (i.e. elementary divisors) of the matrix x, expressed as a vector smith2(x)=gives a three element vector [u,v,d] where u and v are square unimodular matrices such that d=u*x*v=diagonal(smith(x)) smithclean(z)=if z=[u,v,d] as output by smith2, removes from u,v,d the rows and columns corresponding to entries equal to 1 in d smithpol(x)=Smith normal form (i.e. elementary divisors) of the matrix x with polynomial coefficients, expressed as a vector solve(X=a,b,expr)=real root of expression expr (X between a and b), where expr(a)*expr(b)<=0 sort(x)=sort in ascending order of the vector x sqr(x)=square of x. NOT identical to x*x sqred(x)=square reduction of the (symmetric) matrix x ( returns a square matrix whose i-th diagonal term is the coefficient of the i-th square in which the coefficient of the i-th variable is 1) srgcd(x,y)=polynomial gcd of x and y using the subresultant algorithm sturm(x)=number of real roots of the polynomial x sturmpart(x,a,b)=number of real roots of the polynomial x in the interval (a,b] subcyclo(p,d)=finds an equation for the d-th degree subfield of Q(zeta_p), where p must be a prime power subell(e,z1,z2)=difference of the points z1 and z2 on elliptic curve e subst(x,y,z)=in expression x, replace the variable y by the expression z sum(x,X=a,b,expr)=x plus the sum (X goes from a to b) of expression expr sumalt(X=a,expr)=Villegas-Zagier's acceleration of alternating series expr, X starting at a sumalt2(X=a,expr)=Cohen-Villegas-Zagier's acceleration of alternating series expr, X starting at a suminf(X=a,expr)=infinite sum (X goes from a to infinity) of real or complex expression expr sumpos(X=a,expr)=sum of positive series expr, the formal variable X starting at a sumpos2(X=a,expr)=sum of positive series expr, the formal variable X starting at a, using Zagier's polynomials supplement(x)=supplement the columns of the matrix x to an invertible matrix sylvestermatrix(x,y)=forms the sylvester matrix associated to the two polynomials x and y. Warning: the polynomial coefficients are in columns, not in rows tanh(x)=hyperbolic tangent of x taniyama(e)=modular parametrization of elliptic curve e taylor(x,y)=taylor expansion of x with respect to the main variable of y tchebi(n)=Tchebitcheff polynomial of degree n (n C-integer) teich(x)=teichmuller character of p-adic number x theta(q,z)=Jacobi sine theta-function thetanullk(q,k)=k'th derivative at z=0 of theta(q,z) threetotwo(nf,a,b,c)=returns a 3-component vector [d,e,U] such that U is a unimodular 3x3 matrix with algebraic integer coefficients such that [a,b,c]*U=[0,d,e] threetotwo2(nf,a,b,c)=returns a 3-component vector [d,e,U] such that U is a unimodular 3x3 matrix with algebraic integer coefficients such that [a,b,c]*U=[0,d,e] torsell(e)=torsion subgroup of elliptic curve e: order, structure, generators trunc(x)=truncation of x;when x is a power series,take away the O(X^) tschirnhaus(x)=random Tschirnhausen transformation of the polynomial x twototwo(nf,a,b)=returns a 3-component vector [d,e,U] such that U is a unimodular 2x2 matrix with algebraic integer coefficients such that [a,b]*U=[d,e] and d,e are hopefully smaller unit(x)=fundamental unit of the quadratic field of discriminant x where x must be positive until(a,seq)=evaluate the expression sequence seq until a is nonzero valuation(x,p)=valuation of x with respect to p vec(x)=transforms the object x into a vector. Used mainly if x is a polynomial or a power series vecindexsort(x): indirect sorting of the vector x veclexsort(x): sort the elements of the vector x in ascending lexicographic order vecmax(x)=maximum of the elements of the vector/matrix x vecmin(x)=minimum of the elements of the vector/matrix x vecsort(x,k)=sorts the vector of vector (or matrix) x according to the value of its k-th component vector(n,X,expr)=row vector with n components of expression expr (X ranges from 1 to n) vvector(n,X,expr)=column vector with n components of expression expr (X ranges from 1 to n) weipell(e)=formal expansion in x=z of Weierstrass P function weberf(x)=Weber's f function of x (j=(f^24-16)^3/f^24) weberf2(x)=Weber's f2 function of x (j=(f2^24+16)^3/f2^24) while(a,seq)=while a is nonzero evaluate the expression sequence seq. Otherwise 0 zell(e,z)=In the complex case, lattice point corresponding to the point z on the elliptic curve e zeta(s)=Riemann zeta function at s zetak(nfz,s)=Dedekind zeta function of the number field nfz at s, where nfz is the vector computed by initzeta (NOT by initalg) zideallog(nf,x,bid)=if bid is a big ideal as given by zidealstarinit or zidealstarinitgen , gives the vector of exponents on the generators bid[2][3] (even if these generators have not been computed) zidealstar(nf,I)=3-component vector v, giving the structure of (Z_K/I)^*. v[1] is the order (i.e. phi(I)), v[2] is a vector of cyclic components, and v[3] is a vector giving the corresponding generators zidealstarinit(nf,I)=6-component vector [I,v,fa,f2,U,V] where v is as in zidealstar without the generators, fa is the prime ideal factorisation of I and f2, U and V are technical but essential to work in (Z_K/I)^* zidealstarinitgen(nf,I)=6-component vector [I,v,fa,f2,U,V] where v is as in zidealstar fa is the prime ideal factorisation of I and f2, U and V are technical but essential to work in (Z_K/I)^* znstar(n)=3-component vector v, giving the structure of (Z/nZ)^*. v[1] is the order (i.e. phi(n)), v[2] is a vector of cyclic components, and v[3] is a vector giving the corresponding generators acos(x)=inverse cosine of x acosh addell adj(x)=adjoint matrix of x akell algdep GLp algdep2 GLLp anell apell2 asin(x)=inverse sine of x asinh atan(x)=inverse tangent of x basis2 bernreal bernvec bezoutres bilhell bittest boundcf boundfact buchcertify lG buchfu buchgen buchgenforcefu buchgenfu buchimag GD0.1,G,D0.1,G,D5,G, buchinitforcefu buchinitfu buchnarrow buchray buchrayinit buchrayinitgen buchreal GD0,G,D0.1,G,D0.1,G,D5,G,p bytesize changevar Gn char1 char2 chell chptell compimag compositum2 comprealraw GDGDGD1,G, core core2 coredisc coredisc2 cos(x)=cosine of x cvtoi decodefactor dilog dilog(x)=dilogarithm of x dirdiv direuler V=GGIDG discf2 discrayabs GD0,G,D0,G,D0,L, discrayabscond GD0,G,D0,G,D2,L, discrayabslistarchall discrayabslistlong discrayrel GD0,G,D0,G,D1,L, discrayrelcond GD0,G,D0,G,D3,L, divsum exp(x)=exponential of x factcantor factfq factor(x)=factorization of x factoredbasis GGf factoreddiscf factoredpolred factoredpolred2 factorpadic2 GLL factpol2 fibo for vV=GGI fordiv vGVI forprime vV=GGGI vV=GID0,L, fpn GLDn galoisconj1 galoisconjforce gamh gamma(x)=gamma function at x gaussmodulo2 getheap getrand getstack gettime goto hell2 hermitehavas hermitemodid hermiteperm hess(x)=Hessenberg form of x hilb lGGG hilbp lGG hvector hyperu i=i()=square root of -1 idealadd idealaddmultone idealaddone idealappr idealapprfact idealchinese idealcoprime idealdivexact idealhermite2 idealintersect idealinv2 ideallistarchgen ideallistunit ideallistunitarch ideallistunitarchgen ideallistunitgen ideallistzstar ideallistzstargen ideallllred idealmulred idealpow idealpowred idealtwoelt2 idmat imag(x)=imaginary part of x incgam incgam1 incgam3 incgam4 indsort initalgred initalgred2 initzeta intgen V=GGID1,L,p intinf V=GGID2,L,p V=GGID0,L,p intopen V=GGID3,L,p isfund isinclfast isisomfast iGG isprincipalforce isprincipalgen isprincipalgenforce isprincipalraygen ispsp isqrt issqfree jell karamul kbessel2 kerint1 kerint2 kro label lambdak lcm length lll1 lllgen lllgram1 lllgramgen lllgramint lllgramkerim lllgramkerimgen lllkerim lllkerimgen lllrat logagm lseriesell GGGGp makebigbnf mathell GGVVI max(x,y)=maximum of x and y min(x,y)=minimum of x and y minideal modp mu mu(x)=Moebius function of x nextprime nfdiveuc nfdivres nfpow nfreduce nfval norm(x)=norm of x numer(x)=numerator of x ordell orderell LDG perf permutation LG permutation2num pf pointell GGGD& polredabs2 polredabsall polredabsfast polredabsnored LGp polylogd polylogdold polylogp polyrev polzag powell principalidele prod GV=GGI prodeuler V=GGIp V=GID0,L,p prodinf1 V=GID1,L,p psi(x)=psi-function at x qfi qfr GGGG quaddisc quadgen rank(x)=rank of the matrix x rayclassno rayclassnolist real(x)=real part of x redreal redrealnod reduceddisc reorder resultant2 rhoreal rhorealnod rnfdiscf rnfequation2 rnfhermitebasis rnfpseudobasis rounderror setrand lL lGGD0,L, shiftmul sigmak iG signat simplefactmod simplify sin(x)=sine of x sinh(x)=hyperbolic sine of x smallbasis smallbuchinit smalldiscf smallfact smallinitell smallpolred smallpolred2 smith2 smithpol sqred sqrt(x)=square root of x sturmpart LLDn subell GnG sumalt2 V=GIp tan(x)=tangent of x GP taylor GnP teich threetotwo threetotwo2 torsell trace(x)=trace of x trans(x)=x~=transpose of x twototwo valuation vecindexsort veclexsort vvector weipell wf wf2 zell zidealstar zidealstarinit zidealstarinitgen znstar GPHELP /usr/local/bin/gphelp unknown default: %s integer too large comment> prompt%s = "%s"
prettyprinter yes broken prettyprinter: '%s' prettyprinter = "%s"
path = "%s"
none datadir = "%s"
help = "%s"
%s = "%s"
psfile logfile darkbg 1, 5, 3, 7, 6, 2, 3 lightbg 1, 6, 3, 4, 5, 2, 3 boldfg expected character: ']' [%ld,,%ld] [%ld,%ld,%ld] colors = "%s"
default: inexistent format %c%ld.%ld format = %c%ld.%ld
%s = 1 (on)
%s = 0 (off)
new_galois_format factor_add_primes timer strictmatch echo secure realprecision (%ld digits displayed) %s = %lu %s
%s = %lu
parisize (raw) (prettymatrix) (prettyprint) (external prettyprint) TeXstyle [logfile was "%s"]
PARIbreak PARIpromptSTART \egroup\bgroup\tt PARIpromptEND \egroup PARIinputEND PARIout histsize lines debugmem debugfiles readline debug (no backward compatibility) compatible user functions re-initialized significant terms seriesprecision colors datadir path prompt prompt_cont (off) (on) (on with colors) (TeX output) [secure mode]: can't modify '%s' default (to %s) I was expecting an integer here get_sep: argument too long (< %ld chars) arguments must be positive integers default: incorrect value for %s [%lu-%lu] \ifx\%s\undefined
\def\%s{%s}\fi
[1,,1], [5,,1], [3,,1], [7,,1], [6,,1], , [2,,1] default: incorrect value for %s [0:off / 1:on] [secure mode]: Do you want to modify the 'secure' flag? (^C if not)
realprecision = %ld significant digits \hskip 0pt plus \hsize\relax\discretionary{}{}{}} \vskip\medskipamount\bgroup\bf \vskip\smallskipamount$\displaystyle{\tt\%#1} = #2$ \ifx\%s\undefined
\def\%s#1#2{%s}\fi
(warn when using obsolete functions) (use old functions, don't ignore case) (use old functions, ignore case) tex2mail -TeX -noindent -ragged -by_par (bits 0x2/0x4 control output of \left/\PARIbreak) (bits 0x2/0x4 control matched-insert/arg-complete) can't deflate unexpected character variable name expected obsolete function error opening invalid flag Warning: Warning: increasing prec Warning: failed to accuracy problems bug in sorry, collecting garbage in precision too low incorrect type inconsistent data impossible assignment I-->S impossible assignment I-->I the PARI stack overflows ! length (lg) overflow exponent (expo) overflow valuation (valp) overflow overflow in R->dbl conversion not a square matrix not enough precomputed primes impossible inverse modulo: constant polynomial not a polynomial reducible polynomial zero polynomial impossible division by zero not enough memory infinite precision negative exponent what's going on ? unknown function or error in formal parameters sorry, not yet available on this system non invertible matrix in gauss unknown identifier valence, please report not an integer argument in an arithmetic function not enough precomputed primes, need primelimit ~ too many iterations for desired precision in integration routine not a definite matrix in lllgram bad argument for an elliptic curve related function trying to overwrite a universal object non quadratic residue in gsqrt .:~:~/gp NULL I can't see into the future TeX variable name too long t_STR t_VECSMALL t_INT t_REAL t_INTMOD t_FRAC t_COMPLEX t_PADIC t_QUAD t_POLMOD t_POL t_SER t_RFRAC t_QFR t_VEC t_COL t_MAT t_LIST unknown type %ld #<%d> %c[0m %c[%ld;%ldm %c[%ld;%ld;%ldm run-away string. Closing it run-away comment. Closing it read failed - %s is not a GP binary file unexpected endianness in %s write failed binary output embedded braces (in parser) unexpected closing brace GPTMPDIR /var/tmp .%ld.%ld %.8s%s can't expand ~ unknown user %s%s LINES COLUMNS [+++] Mod( mod( + O( Qfb( qfr( qfi( List([ ]) [;] matrix(0,%ld) matrix(0,%ld,j,k,0) Mat( mat( %016lx [;]
]
setting %s
unknown code in readobj I/O: checking output pipe...
I/O: can't remove file %s I/O: removed file %s
close delete close pipe [pipe:] '%s' failed skipping directory %s .Z .gz /usr/bin/gzip -dc %s "%s" %s.gp %s/%s input tempfile %s already exists ^{%ld} \* \PARIbreak - + mod \frac{ }{ \pmatrix{ \cr}
\cr
\pmatrix{
\cr
\cdot ( \left( \right) [&=%016lx] next = %s no such function *** hashcode = %lu
%3ld:%3ld NULL
gen_0
,CLONE %s(lg=%ld%s): chars: (%c,lgefint=%ld): (%c,expo=%ld): (precp=%ld,valp=%ld): (%c,varn=%ld): (lgeflist=%ld): int = pol = mod = num = den = real = imag = p : p^l : I : coef of degree %ld = %ld%s component = %ld%s column = mat(%ld,%ld) = 0. 0.E%ld Vecsmall([ List( / / []
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r?,m)c{mc)c&&&&& > K]>l> *O>>?this object uses debugging variables out of range in integer -> character conversion (%ld) %s written by an incompatible version of GP %s not written for a %ld bit architecture %s is a GP binary file. Please use writebin ---- (type RETURN to continue) ---- %s is set (%s), but is not writeable %s is set (%s), but is not a directory couldn't find a suitable name for a tempdir (%s) couldn't find a suitable name for a tempfile (%s) undefined environment variable: %s [secure mode]: about to write to '%s'. OK ? (^C if not)
malformed binary file (no name) I/O: closing file %s (code %d)
I/O: leaked file descriptor (%d): %s I/O: new pariFILE %s (code %d)
You never gave me anything to read! could not open requested file %s I/O: opening file %s (mode %s)
Top : %lx Bottom : %lx Current stack : %lx
Used : %ld long words (%ld K)
Available : %ld long words (%ld K)
Occupation of the PARI stack : %6.2f percent
%ld objects on heap occupy %ld long words
%ld variable names used out of %d
:
hash = %3ld, valence = %3ld, menu = %2ld, code = %s
invalid range in print_functions_hash (%c,varn=%ld,prec=%ld,valp=%ld): gp_readvec_stream: reaching %ld entries
gp_readvec_stream: found %ld entries
%ld unnamed objects read. Returning then in a vector yPDӿ,b7@Time bot=0x%lx top=0x%lx
0x%p: 0x%lx %lu
killing bloc (no %ld): %08lx
popping %s (bloc no %ld)
*** %s: %s *** %s in %s; new prec = %ld
%s: %s
bad object %Z Resetting all traps leaving recover()
use pari_warn for warnings uncaught error: %ld %s file ### user error: %s is not yet implemented. in %s. %s, please report addition multiplication assignment --> division %s %s %s %s. %lu. broken pipe unknown signal user interrupt mallocing NULL object *** %s: can't trap memory errors no such error number: %ld errpile typeer gdiver invmoder accurer archer siginter talker user this trap keyword pari.ps pari.log GP_DATA_DIR /usr/local/share/pari lbot>ltop in gerepile Cannot initialize kernel Col Euler I=I(): square root of -1 List Mat Pi Pol Polrev GGGDGp Ser Set Str Strchr Strexpand Strtex Vec Vecsmall acos(x): inverse cosine of x addhelp vSs GLD0,L,p alias vrr allocatemem vD0,L, asin(x): inverse sine of x atan(x): inverse tangent of x bernfrac besselh1 besselh2 besseli besselj besseljh besseln bitand bitneg GD-1,L, bitnegimply bitor bitxor GD0,L,DGp bnfclgp bnfdecodemodule bnfisintnorm bnfisnorm GGD1,L,p bnfisprincipal GGD1,L, bnfisunit bnfnarrow bnfreg bnfsignunit bnfunit bnrconductor GDGDGDG bnrconductorofchar bnrdisc GDGDGD0,L, bnrdisclist bnrisconductor lGDGDG bnrisprincipal bnrrootnumber contfrac contfracpnqn cos(x): cosine of x cotan(x): cotangent of x default D"",r,D"",s,D0,L, denominator dilog(x): dilogarithm of x V=GGEDG elladd ellan ellap ellbil ellchangecurve ellchangepoint ellconvertname elleisnum elleta ellgenerators ellglobalred ellheight GGD2,L,p ellheightmatrix ellidentify ellisoncurve ellj elllocalred elllseries ellminimalmodel ellorder ellordinate ellpointtoz ellrootno lGDG ellsearch ellsigma ellsub elltaniyama elltors ellwp GDGD0,L,pP ellzeta ellztopoint vs* eulerphi exp(x): exponential of x factorback factorcantor factorial GGLD0,L, fibonacci forell vVLLI vV=GDGI GGD0,L,Dn galoisidentify galoisinit GDGD0,L,Dn galoissubfields galoissubgroups gamma(x): gamma function at x gammah lGGDG idealaddtoone GGGD0,L, GLD4,L, idealmin GGGD0,L,p idealprimedec idealprincipal ideleprincipal imag(x): imaginary part of x intcirc V=GGEDGp intfouriercos V=GGGEDGp intfourierexp intfouriersin intfuncinit V=GGED0,L,D0,L,p intlaplaceinv intmellininv intmellininvshort intnuminitgen VGGED0,L,D0,L,p intnumromb V=GGED0,L,p intnumstep isfundamental lGDGD& ispseudoprime vS kronecker vG listkill(list): kills list matadjoint matcompanion matdetint matdiagonal mateigen mathess mathilbert mathnfmod mathnfmodid matid matimagecompl matindexrank matintersect matinverseimage matisdiagonal matker matpascal matrank GGDVDVDI matsolve matsolvemod matsupplement mattranspose max(x,y): maximum of x and y min(x,y): minimum of x and y next GD0,L,DG nfeltdiv nfeltdiveuc nfeltdivmodpr nfeltdivrem nfeltmod nfeltmul nfeltmulmodpr nfeltpow nfeltpowmodpr nfeltreduce nfeltreducemodpr nfeltval nffactor nffactormod nfgaloisapply lGGGDG nfhnf nfhnfmod nfisideal nfisincl nfisisom nfmodprinit nfroots DGG nfrootsof1 nfsnf nfsubfields norm(x): norm of x numbpart numerator numerator(x): numerator of x numtoperm polcompositum polcyclo poldegree lGDn poldisc polgalois polhensellift GGGL GDGDGD& polisirreducible pollegendre polredord GGDnD0,L, polrootspadic polsturm polsubcyclo polsylvestermatrix poltchebi poltschirnhaus LGD0,L,p polzagier precprime print print1 printp printp1 printtex V=GGEp V=GED0,L,p psi(x): psi-function at x qfbcompraw qfbhclassno qfbnucomp qfbnupow qfbpowraw qfbprimeform GD0,L,DGDGDG qfgaussred qfjacobi GDGDGD0,L,p qfperfection qfrep qfsign quadclassunit quadhilbert quadregulator quadunit readvec D"",s, real(x): real part of x removeprimes return rnfalgtobasis rnfbasistoalg rnfcharpoly GGGDn rnfdisc rnfeltabstorel rnfeltdown rnfeltreltoabs rnfeltup rnfhnfbasis rnfidealdown rnfidealhnf rnfidealmul rnfidealnormabs rnfidealnormrel rnfidealreltoabs rnfidealtwoelt rnfidealup rnfinit GGD2,L, rnfkummer serconvol serlaplace setisset sin(x): sine of x sinh(x): hyperbolic sine of x sizebyte sizedigit sqrt(x): square root of x GGD&p substpol GVE V=GEp V=GGEDGD0,L,p sumnumalt sumnuminit GD0,L,D1,L,p tan(x): tangent of x teichmuller thueinit trace(x): trace of x trap D"",r,DIDI truncate GDVDI vectorsmall vectorv write vss* write1 writebin vsDG writetex zetakinit znlog znorder
For full compatibility with GP 1.39.15, type "default(compatible,3)", or set "compatible = 3" in your GPRC file bad component %ld in object %Z entering recover(), loc = %ld
current stack size: %lu (%.3f Mbytes)
[hint] you can increase GP stack with allocatemem()
not enough memory, new stack %lu doubling stack size; new stack = %lu (%.3f Mbytes) segmentation fault: bug in PARI or calling program bus error: bug in PARI or calling program floating point exception: bug in PARI or calling program mallocing NULL object in newbloc new bloc, size %6lu (no %ld): %08lx
significant pointers lost in gerepile! (please report) *** Error in the PARI system. End of program.
variable out of range in reorder duplicate indeterminates in reorder Col({x=[]}): transforms the object x into a column vector. Empty vector if x is omitted Euler=Euler(): Euler's constant with current precision List({x=[]}): transforms the vector or list x into a list. Empty list if x is omitted Mat({x=[]}): transforms any GEN x into a matrix. Empty matrix if x is omitted Mod(x,y): creates 'x modulo y'. O(a^b): p-adic or power series zero with precision given by b Pi=Pi(): the constant pi, with current precision Pol(x,{v=x}): convert x (usually a vector or a power series) into a polynomial with variable v, starting with the leading coefficient Polrev(x,{v=x}): convert x (usually a vector or a power series) into a polynomial with variable v, starting with the constant term Qfb(a,b,c,{D=0.}): binary quadratic form a*x^2+b*x*y+c*y^2. D is optional (0.0 by default) and initializes Shanks's distance if b^2-4*a*c>0 Ser(x,{v=x}): convert x (usually a vector) into a power series with variable v, starting with the constant coefficient Set({x=[]}): convert x into a set, i.e. a row vector with strictly increasing coefficients. Empty set if x is omitted Str({str}*): concatenates its (string) argument into a single string Strchr(x): converts x to a string, translating each integer into a character Strexpand({str}*): concatenates its (string) argument into a single string, performing tilde expansion Strtex({str}*): translates its (string) arguments to TeX format and returns the resulting string Vec({x=[]}): transforms the object x into a vector. Empty vector if x is omitted Vecsmall({x=[]}): transforms the object x into a VECSMALL. Empty vector if x is omitted abs(x): absolute value (or modulus) of x acosh(x): inverse hyperbolic cosine of x addhelp(symbol,"message"): add/change help message for a symbol addprimes({x=[]}): add primes in the vector x to the prime table to be used in trial division. x may also be a single integer. Composite "primes" are allowed, and in that case you may later get a message "impossible inverse", which will give you some factors. List the current extra primes if x is omitted. If some primes are added which intersect non trivially the existing table entries, suitable updating is done agm(x,y): arithmetic-geometric mean of x and y algdep(x,n,{flag=0}): algebraic relations up to degree n of x, using lindep([1,x,...,x^(n-1)], flag). alias("new","old"): new is now an alias for old allocatemem({s=0}): allocates a new stack of s bytes. doubles the stack if s is omitted arg(x): argument of x,such that -pi<arg(x)<=pi asinh(x): inverse hyperbolic sine of x atanh(x): inverse hyperbolic tangent of x bernfrac(x): Bernoulli number B_x, as a rational number bernreal(x): Bernoulli number B_x, as a real number with the current precision bernvec(x): Vector of rational Bernoulli numbers B_0, B_2,...up to B_(2x) besselh1(nu,x): H^1-bessel function of index nu and argument x besselh2(nu,x): H^2-bessel function of index nu and argument x besseli(nu,x): I-bessel function of index nu and argument x besselj(nu,x): J-bessel function of index nu and argument x besseljh(n,x): J-bessel function of index n+1/2 and argument x, where n is a non-negative integer besselk(nu,x,{flag=0}): K-bessel function of index nu and argument x (x positive real of type real, nu of any scalar type). flag is optional, and may be set to 0: default; 1: use hyperu besseln(nu,x): N-bessel function of index nu and argument x bestappr(x,k): gives the best approximation to the real x with denominator less or equal to k bezout(x,y): gives a 3-dimensional row vector [u,v,d] such that d=gcd(x,y) and u*x+v*y=d bezoutres(x,y): gives a 3-dimensional row vector [u,v,d] such that d=resultant(x,y) and u*x+v*y=d, where x and y are polynomials bigomega(x): number of prime divisors of x, counted with multiplicity binary(x): gives the vector formed by the binary digits of x (x integer) binomial(x,y): binomial coefficient x*(x-1)...*(x-y+1)/y! defined for y in Z and any x bitand(x,y): bitwise "and" of two integers x and y. Negative numbers behave as if modulo big power of 2 bitneg(x,{n=-1}): bitwise negation of an integers x truncated to n bits. n=-1 means represent infinite sequences of bit 1 as negative numbers. Negative numbers behave as if modulo big power of 2 bitnegimply(x,y): bitwise "negated imply" of two integers x and y, in other words, x BITAND BITNEG(y). Negative numbers behave as if modulo big power of 2 bitor(x,y): bitwise "or" of two integers x and y. Negative numbers behave as if modulo big power of 2 bittest(x,n): gives bit number n (coefficient of 2^n) of the integer x. Negative numbers behave as if modulo big power of 2 bitxor(x,y): bitwise "exclusive or" of two integers x and y. Negative numbers behave as if modulo big power of 2 bnfcertify(bnf): certify the correctness (i.e. remove the GRH) of the bnf data output by bnfclassunit or bnfinit bnfclassunit(P,{flag=0},{tech=[]}): compute the class group, regulator of the number field defined by the polynomial P, and also the fundamental units if they are not too large. flag and tech are both optional. flag can be any of 0: default, 1: insist on having fundamental units, 2: do not compute units. See manual for details about tech. P may also be a non-zero integer, and is then considered as the discriminant of a quadratic order bnfclgp(P,{tech=[]}): compute the class group of the number field defined by the polynomial P. If P is a non-zero integer, it is interpreted as a quadratic discriminant. See manual for details about tech bnfdecodemodule(nf,fa): given a coded module fa as in bnrdisclist, gives the true module bnfinit(P,{flag=0},{tech=[]}): compute the necessary data for future use in ideal and unit group computations, including fundamental units if they are not too large. flag and tech are both optional. flag can be any of 0: default, 1: insist on having fundamental units, 2: do not compute units, 3: small bnfinit, which can be converted to a big one using bnfmake. See manual for details about tech bnfisintnorm(bnf,x): compute a complete system of solutions (modulo units of positive norm) of the absolute norm equation N(a)=x, where a belongs to the maximal order of big number field bnf (if bnf is not certified, this depends on GRH) bnfisnorm(bnf,x,{flag=1}): Tries to tell whether x (in Q) is the norm of some fractional y (in bnf). Returns a vector [a,b] where x=Norm(a)*b. Looks for a solution which is a S-unit, with S a certain list of primes (in bnf) containing (among others) all primes dividing x. If bnf is known to be Galois, set flag=0 (in this case, x is a norm iff b=1). If flag is non zero the program adds to S all the primes : dividing flag if flag<0, or less than flag if flag>0. The answer is guaranteed (i.e x norm iff b=1) under GRH, if S contains all primes less than 12.log(disc(Bnf))^2, where Bnf is the Galois closure of bnf bnfisprincipal(bnf,x,{flag=1}): bnf being output by bnfinit (with flag<=2), gives [v,alpha], where v is the vector of exponents on the class group generators and alpha is the generator of the resulting principal ideal. In particular x is principal if and only if v is the zero vector. flag is optional, whose meaning is: 0: output only v; 1: default; 2: output only v, precision being doubled until the result is obtained; 3: as 2 but output generators bnfissunit(bnf,sfu,x): bnf being output by bnfinit (with flag<=2), sfu by bnfsunit, gives the column vector of exponents of x on the fundamental S-units and the roots of unity if x is a unit, the empty vector otherwise bnfisunit(bnf,x): bnf being output by bnfinit (with flag<=2), gives the column vector of exponents of x on the fundamental units and the roots of unity if x is a unit, the empty vector otherwise bnfmake(sbnf): transforms small sbnf as output by bnfinit with flag=3 into a true big bnf bnfnarrow(bnf): given a big number field as output by bnfinit, gives as a 3-component vector the structure of the narrow class group bnfreg(P,{tech=[]}): compute the regulator of the number field defined by the polynomial P. If P is a non-zero integer, it is interpreted as a quadratic discriminant. See manual for details about tech bnfsignunit(bnf): matrix of signs of the real embeddings of the system of fundamental units found by bnfinit bnfsunit(bnf,S): compute the fundamental S-units of the number field bnf output by bnfinit, S being a list of prime ideals. res[1] contains the S-units, res[5] the S-classgroup. See manual for details bnfunit(bnf): compute the fundamental units of the number field bnf output by bnfinit when they have not yet been computed (i.e. with flag=2) bnrL1(bnr, {subgroup}, {flag=0}): bnr being output by bnrinit(,,1) and subgroup being a square matrix defining a congruence subgroup of bnr (the trivial subgroup if omitted), for each character of bnr trivial on this subgroup, compute L(1, chi) (or equivalently the first non-zero term c(chi) of the expansion at s = 0). The binary digits of flag mean 1: if 0 then compute the term c(chi) and return [r(chi), c(chi)] where r(chi) is the order of L(s, chi) at s = 0, or if 1 then compute the value at s = 1 (and in this case, only for non-trivial characters), 2: if 0 then compute the value of the primitive L-function associated to chi, if 1 then compute the value of the L-function L_S(s, chi) where S is the set of places dividing the modulus of bnr (and the infinite places), 3: return also the characters bnrclass(bnf,ideal,{flag=0}): given a big number field as output by bnfinit (only) and an ideal or a 2-component row vector formed by an ideal and a list of R1 zeros or ones representing a module, finds the ray class group structure corresponding to this module. flag is optional, and can be 0: default, 1: compute data necessary for working in the ray class group, for example with functions such as bnrisprincipal or bnrdisc, without computing the generators of the ray class group, or 2: with the generators. When flag=1 or 2, the fifth component is the ray class group structure obtained when flag=0 bnrclassno(bnf,x): ray class number of the module x for the big number field bnf. Faster than bnrclass if only the ray class number is wanted bnrclassnolist(bnf,list): if list is as output by ideallist or similar, gives list of corresponding ray class numbers bnrconductor(a1,{a2},{a3},{flag=0}): conductor f of the subfield of the ray class field given by a1,a2,a3 (see bnrdisc). flag is optional and can be 0: default, 1: returns [f, Cl_f, H], H subgroup of the ray class group modulo f defining the extension, 2: returns [f, bnr(f), H] bnrconductorofchar(bnr,chi): conductor of the character chi on the ray class group bnr bnrdisc(a1,{a2},{a3},{flag=0}): absolute or relative [N,R1,discf] of the field defined by a1,a2,a3. [a1,{a2},{a3}] is of type [bnr], [bnr,subgroup], [bnf, module] or [bnf,module,subgroup], where bnf is as output by bnfclassunit (with flag<=2), bnr by bnrclass (with flag>0), and subgroup is the HNF matrix of a subgroup of the corresponding ray class group (if omitted, the trivial subgroup). flag is optional whose binary digits mean 1: give relative data; 2: return 0 if module is not the conductor bnrdisclist(bnf,bound,{arch}): gives list of discriminants of ray class fields of all conductors up to norm bound, in a long vector The ramified Archimedean places are given by arch; all possible values are taken if arch is omitted. Supports the alternative syntax bnrdisclist(bnf,list), where list is as output by ideallist or ideallistarch (with units) bnrinit(bnf,ideal,{flag=0}): given a big number field as output by bnfinit (only) and an ideal or a 2-component row vector formed by an ideal and a list of R1 zeros or ones representing a module, initializes data linked to the ray class group structure corresponding to this module. flag is optional, and can be 0: default (same as bnrclass with flag = 1), 1: compute also the generators (same as bnrclass with flag = 2). The fifth component is the ray class group structure bnrisconductor(a1,{a2},{a3}): returns 1 if the modulus is the conductor of the subfield of the ray class field given by a1,a2,a3 (see bnrdisc), and 0 otherwise. Slightly faster than bnrconductor if this is the only desired result bnrisprincipal(bnr,x,{flag=1}): bnr being output by bnrinit, gives [v,alpha], where v is the vector of exponents on the class group generators and alpha is the generator of the resulting principal ideal. In particular x is principal if and only if v is the zero vector. If (optional) flag is set to 0, output only v bnrrootnumber(bnr,chi,{flag=0}); returns the so-called Artin Root Number, i.e. the constant W appearing in the functional equation of the Hecke L-function associated to chi. Set flag = 1 if the character is known to be primitive bnrstark(bnr,{subgroup}): bnr being as output by bnrinit(,,1), finds a relative equation for the class field corresponding to the module in bnr and the given congruence subgroup (the trivial subgroup if omitted) using Stark's units. The ground field and the class field must be totally real. break({n=1}): interrupt execution of current instruction sequence, and exit from the n innermost enclosing loops ceil(x): ceiling of x=smallest integer>=x centerlift(x,{v}): centered lift of x. Same as lift except for integermods changevar(x,y): change variables of x according to the vector y charpoly(A,{v=x},{flag=0}): det(v*Id-A)=characteristic polynomial of the matrix or polmod A. flag is optional and may be set to 1 (use Lagrange interpolation) or 2 (use Hessenberg form), 0 being the default chinese(x,{y}): x,y being both intmods (or polmods) computes z in the same residue classes as x and y component(x,s): the s'th component of the internal representation of x. For vectors or matrices, it is simpler to use x[]. For list objects such as nf, bnf, bnr or ell, it is much easier to use member functions starting with "." concat(x,{y}): concatenation of x and y, which can be scalars, vectors or matrices, or lists (in this last case, both x and y have to be lists). If y is omitted, x has to be a list or row vector and its elements are concatenated conj(x): the algebraic conjugate of x conjvec(x): conjugate vector of the algebraic number x content(x): gcd of all the components of x, when this makes sense contfrac(x,{b},{lmax}): continued fraction expansion of x (x rational,real or rational function). b and lmax are both optional, where b is the vector of numerators of the continued fraction, and lmax is a bound for the number of terms in the continued fraction expansion contfracpnqn(x): [p_n,p_{n-1}; q_n,q_{n-1}] corresponding to the continued fraction x core(n,{flag=0}): unique (positive of negative) squarefree integer d dividing n such that n/d is a square. If (optional) flag is non-null, output the two-component row vector [d,f], where d is the unique squarefree integer dividing n such that n/d=f^2 is a square coredisc(n,{flag=0}): discriminant of the quadratic field Q(sqrt(n)). If (optional) flag is non-null, output a two-component row vector [d,f], where d is the discriminant of the quadratic field Q(sqrt(n)) and n=df^2. f may be a half integer cosh(x): hyperbolic cosine of x default({opt},{v}): returns the current value of the current default opt. If v is present, set opt to v first. If no argument is given, print a list of all defaults as well as their values. denominator(x): denominator of x (or lowest common denominator in case of an array) deriv(x,{y}): derivative of x with respect to the main variable of y, or to the main variable of x if y is omitted dirdiv(x,y): division of the Dirichlet series x by the Dirichlet series y direuler(p=a,b,expr,{c}): Dirichlet Euler product of expression expr from p=a to p=b, limited to b terms. Expr should be a polynomial or rational function in p and X, and X is understood to mean p^(-s). If c is present, output only the first c terms dirmul(x,y): multiplication of the Dirichlet series x by the Dirichlet series y dirzetak(nf,b): Dirichlet series of the Dedekind zeta function of the number field nf up to the bound b-1 divisors(x): gives a vector formed by the divisors of x in increasing order divrem(x,y,{v}): euclidean division of x by y giving as a 2-dimensional column vector the quotient and the remainder, with respect to v (to main variable if v is omitted) eint1(x,{n}): exponential integral E1(x). If n is present, computes the vector of the first n values of the exponential integral E1(n.x) (x > 0) elladd(e,z1,z2): sum of the points z1 and z2 on elliptic curve e ellak(e,n): computes the n-th Fourier coefficient of the L-function of the elliptic curve e ellan(e,n): computes the first n Fourier coefficients of the L-function of the elliptic curve e (n<2^24 on a 32-bit machine) ellap(e,p,{flag=0}): computes a_p for the elliptic curve e using Shanks-Mestre's method. flag is optional and can be set to 0 (default) or 1 (use Jacobi symbols) ellbil(e,z1,z2): canonical bilinear form for the points z1,z2 on the elliptic curve e. Either z1 or z2 can also be a vector/matrix of points ellchangecurve(x,y): change data on elliptic curve according to y=[u,r,s,t] ellchangepoint(x,y): change data on point or vector of points x on an elliptic curve according to y=[u,r,s,t] ellconvertname(name): convert an elliptic curve name (as found in the elldata database) from a string to a triplet [conductor, isogeny class, index]. It will also convert a triplet back to a curve name. elleisnum(om,k,{flag=0}): om=[om1,om2] being a 2-component vector giving a basis of a lattice L and k an even positive integer, computes the numerical value of the Eisenstein series of weight k. When flag is non-zero and k=4 or 6, this gives g2 or g3 with the correct normalization elleta(om): om=[om1,om2], returns the two-component row vector [eta1,eta2] of quasi-periods associated to [om1,om2] ellgenerators(E): if E is an elliptic curve as output by ellinit(), return the generators of the Mordell-Weil group associated to the curve. This function depends on the curve being referenced in the elldata database. ellglobalred(e): e being an elliptic curve, returns [N,[u,r,s,t],c], where N is the conductor of e, [u,r,s,t] leads to the standard model for e, and c is the product of the local Tamagawa numbers c_p ellheight(e,x,{flag=2}): canonical height of point x on elliptic curve E defined by the vector e. flag is optional and selects the algorithm used to compute the archimedean local height. Its meaning is 0: use theta-functions, 1: use Tate's method, 2: use Mestre's AGM ellheightmatrix(e,x): gives the height matrix for vector of points x on elliptic curve e using theta functions ellidentify(E): look up the elliptic curve E in the elldata database and return [[N, M, ...], C] where N is the name of the curve in J. E. Cremona database, M the minimal model and C the coordinates change (see ellchangecurve). ellinit(x,{flag=0}): x being the vector [a1,a2,a3,a4,a6] defining the curve Y^2 + a1.XY + a3.Y = X^3 + a2.X^2 + a4.X + a6, gives the vector: [a1,a2,a3,a4,a6,b2,b4,b6,b8,c4,c6,disc,j,[e1,e2,e3],w1,w2,eta1,eta2,area]. If the curve is defined over a p-adic field, the last six components are replaced by root,u^2,u,q,w,0. If optional flag is 1, omit them altogether. x can also be a string, in this case the coefficients of the curve with matching name are looked in the elldata database if available. ellisoncurve(e,x): true(1) if x is on elliptic curve e, false(0) if not ellj(x): elliptic j invariant of x elllocalred(e,p): e being an elliptic curve, returns [f,kod,[u,r,s,t],c], where f is the conductor's exponent, kod is the Kodaira type for e at p, [u,r,s,t] is the change of variable needed to make e minimal at p, and c is the local Tamagawa number c_p elllseries(e,s,{A=1}): L-series at s of the elliptic curve e, where A a cut-off point close to 1 ellminimalmodel(e,{&v}): return the standard minimal integral model of the rational elliptic curve e. Sets v to the corresponding change of variables ellorder(e,p): order of the point p on the elliptic curve e over Q, 0 if non-torsion ellordinate(e,x): y-coordinates corresponding to x-ordinate x on elliptic curve e ellpointtoz(e,P): lattice point z corresponding to the point P on the elliptic curve e ellpow(e,x,n): n times the point x on elliptic curve e (n in Z) ellrootno(e,{p=1}): root number for the L-function of the elliptic curve e. p can be 1 (default), global root number, or a prime p (including 0) for the local root number at p ellsearch(N): if N is an integer, it is taken as a conductor else if N is a string, it can be a curve name ("11a1"), a isogeny class ("11a") or a conductor ("11"). Return all curves in the elldata database that match the property. ellsigma(om,z,{flag=0}): om=[om1,om2], value of the Weierstrass sigma function of the lattice generated by om at z if flag = 0 (default). If flag = 1, arbitrary determination of the logarithm of sigma. If flag = 2 or 3, same but using the product expansion instead of theta series ellsub(e,z1,z2): difference of the points z1 and z2 on elliptic curve e elltaniyama(e): modular parametrization of elliptic curve e elltors(e,{flag=0}): torsion subgroup of elliptic curve e: order, structure, generators. If flag = 0, use Doud's algorithm; if flag = 1, use Lutz-Nagell ellwp(e,{z=x},{flag=0}): Complex value of Weierstrass P function at z on the lattice generated over Z by e=[om1,om2] (e as given by ellinit is also accepted). Optional flag means 0 (default), compute only P(z), 1 compute [P(z),P'(z)], 2 consider om as an elliptic curve and compute P(z) for that curve (identical to ellztopoint in that case). If z is omitted or is a simple variable, return formal expansion in z ellzeta(om,z): om=[om1,om2], value of the Weierstrass zeta function of the lattice generated by om at z ellztopoint(e,z): coordinates of point P on the curve e corresponding to the complex number z erfc(x): complementary error function error("msg"): abort script with error message msg eta(x,{flag=0}): if flag=0, eta function without the q^(1/24), otherwise eta of the complex number x in the upper half plane intelligently computed using SL(2,Z) transformations eulerphi(x): Euler's totient function of x eval(x): evaluation of x, replacing variables by their value factor(x,{lim}): factorization of x. lim is optional and can be set whenever x is of (possibly recursive) rational type. If lim is set return partial factorization, using primes up to lim (up to primelimit if lim=0) factorback(f,{e},{nf}): given a factorisation f, gives the factored object back. If this is a prime ideal factorisation you must supply the corresponding number field as last argument. If e is present, f has to be a vector of the same length, and we return the product of the f[i]^e[i] factorcantor(x,p): factorization mod p of the polynomial x using Cantor-Zassenhaus factorff(x,p,a): factorization of the polynomial x in the finite field F_p[X]/a(X)F_p[X] factorial(x): factorial of x (x C-integer), the result being given as a real number factorint(x,{flag=0}): factor the integer x. flag is optional, whose binary digits mean 1: avoid MPQS, 2: avoid first-stage ECM (may fall back on it later), 4: avoid Pollard-Brent Rho and Shanks SQUFOF, 8: skip final ECM (huge composites will be declared prime) factormod(x,p,{flag=0}): factorization mod p of the polynomial x using Berlekamp. flag is optional, and can be 0: default or 1: simple factormod, same except that only the degrees of the irreducible factors are given factornf(x,t): factorization of the polynomial x over the number field defined by the polynomial t factorpadic(x,p,r,{flag=0}): p-adic factorization of the polynomial x to precision r. flag is optional and may be set to 0 (use round 4) or 1 (use Buchmann-Lenstra) ffinit(p,n,{v=x}): monic irreducible polynomial of degree n over F_p[v] fibonacci(x): fibonacci number of index x (x C-integer) floor(x): floor of x = largest integer<=x for(X=a,b,seq): the sequence is evaluated, X going from a up to b fordiv(n,X,seq): the sequence is evaluated, X running over the divisors of n forell(E,a,b,seq): execute seq for each elliptic curves E of conductor between a and b in the elldata database. forprime(X=a,b,seq): the sequence is evaluated, X running over the primes between a and b forstep(X=a,b,s,seq): the sequence is evaluated, X going from a to b in steps of s (can be a vector of steps) forsubgroup(H=G,{bound},seq): execute seq for each subgroup H of the abelian group G (in SNF form), whose index is bounded by bound. H is given as a left divisor of G in HNF form forvec(x=v,seq,{flag=0}): v being a vector of two-component vectors of length n, the sequence is evaluated with x[i] going from v[i][1] to v[i][2] for i=n,..,1 if flag is zero or omitted. If flag = 1 (resp. flag = 2), restrict to increasing (resp. strictly increasing) sequences frac(x): fractional part of x = x-floor(x) galoisexport(gal,{flag}): gal being a galois field as output by galoisinit, output a string representing the underlying permutation group in GAP notation (default) or Magma notation (flag = 1) galoisfixedfield(gal,perm,{flag},{v=y}): gal being a galois field as output by galoisinit and perm an element of gal.group or a vector of such elements, return [P,x] such that P is a polynomial defining the fixed field of gal[1] by the subgroup generated by perm, and x is a root of P in gal expressed as a polmod in gal.pol. If flag is 1 return only P. If flag is 2 return [P,x,F] where F is the factorization of gal.pol over the field defined by P, where the variable v stands for a root of P galoisidentify(gal): gal being a galois field as output by galoisinit, output the isomorphism class of the underlying abstract group as a two-components vector [o,i], where o is the group order, and i is the group index in the GAP4 small group library galoisinit(pol,{den}): pol being a polynomial or a number field as output by nfinit defining a Galois extension of Q, compute the Galois group and all neccessary informations for computing fixed fields. den is optional and has the same meaning as in nfgaloisconj(,4)(see manual) galoisisabelian(gal,{flag=0}): gal being as output by galoisinit, return 0 if gal is not abelian, the HNF matrix of gal over gal.gen if flag=0, 1 if flag is 1, and the SNF of gal is flag=2 galoispermtopol(gal,perm): gal being a galois field as output by galoisinit and perm a element of gal.group, return the polynomial defining the corresponding Galois automorphism galoissubcyclo(N,H,{fl=0},{v}):Compute a polynomial (in variable v) defining the subfield of Q(zeta_n) fixed by the subgroup H of (Z/nZ)*. N can be an integer n, znstar(n) or bnrinit(bnfinit(y),[n,[1]],1). H can be given by a generator, a set of generator given by a vector or a HNF matrix (see manual). If flag is 1, output only the conductor of the abelian extension. If flag is 2 output [pol,f] where pol is the polynomial and f the conductor. galoissubfields(G,{flags=0},{v}):Output all the subfields of G. flags have the same meaning as for galoisfixedfield galoissubgroups(G):Output all the subgroups of G gammah(x): gamma of x+1/2 (x integer) gcd(x,{y}): greatest common divisor of x and y. getheap(): 2-component vector giving the current number of objects in the heap and the space they occupy getrand(): current value of random number seed getstack(): current value of stack pointer avma gettime(): time (in milliseconds) since last call to gettime global(x): declare x to be a global variable hilbert(x,y,{p}): Hilbert symbol at p of x,y. hyperu(a,b,x): U-confluent hypergeometric function idealadd(nf,x,y): sum of two ideals x and y in the number field defined by nf idealaddtoone(nf,x,{y}): if y is omitted, when the sum of the ideals in the number field K defined by nf and given in the vector x is equal to Z_K, gives a vector of elements of the corresponding ideals who sum to 1. Otherwise, x and y are ideals, and if they sum up to 1, find one element in each of them such that the sum is 1 idealappr(nf,x,{flag=0}): x being a fractional ideal, gives an element b such that v_p(b)=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p. If (optional) flag is non-null x must be a prime ideal factorization with possibly zero exponents idealchinese(nf,x,y): x being a prime ideal factorization and y a vector of elements, gives an element b such that v_p(b-y_p)>=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p idealcoprime(nf,x,y): gives an element b in nf such that b. x is an integral ideal coprime to the integral ideal y idealdiv(nf,x,y,{flag=0}): quotient x/y of two ideals x and y in HNF in the number field nf. If (optional) flag is non-null, the quotient is supposed to be an integral ideal (slightly faster) idealfactor(nf,x): factorization of the ideal x given in HNF into prime ideals in the number field nf idealhnf(nf,a,{b}): hermite normal form of the ideal a in the number field nf, whatever form a may have. If called as idealhnf(nf,a,b), the ideal is given as aZ_K+bZ_K in the number field K defined by nf idealintersect(nf,x,y): intersection of two ideals x and y in the number field defined by nf idealinv(nf,x,{flag=0}): inverse of the ideal x in the number field nf. If flag is omitted or set to 0, use the different. If flag is 1 do not use it ideallist(nf,bound,{flag=4}): vector of vectors L of all idealstar of all ideals of norm<=bound. If (optional) flag is present, its binary digits are toggles meaning 1: give generators; 2: add units; 4: give only the ideals and not the bid. ideallistarch(nf,list,arch): list is a vector of vectors of of bid's as output by ideallist. Return a vector of vectors with the same number of components as the original list. The leaves give information about moduli whose finite part is as in original list, in the same order, and archimedean part is now arch. The information contained is of the same kind as was present in the input. ideallog(nf,x,bid): if bid is a big ideal, as given by idealstar(nf,I,1) or idealstar(nf,I,2), gives the vector of exponents on the generators bid[2][3] (even if these generators have not been computed) idealmin(nf,ix,{vdir}): minimum of the ideal ix in the direction vdir in the number field nf idealmul(nf,x,y,{flag=0}): product of the two ideals x and y in the number field nf. If (optional) flag is non-nul, reduce the result idealnorm(nf,x): norm of the ideal x in the number field nf idealpow(nf,x,n,{flag=0}): n-th power of the ideal x in HNF in the number field nf If (optional) flag is non-null, reduce the result idealprimedec(nf,p): prime ideal decomposition of the prime number p in the number field nf as a vector of 5 component vectors [p,a,e,f,b] representing the prime ideals pZ_K+a. Z_K, e,f as usual, a as vector of components on the integral basis, b Lenstra's constant idealprincipal(nf,x): returns the principal ideal generated by the algebraic number x in the number field nf idealred(nf,x,{vdir=0}): LLL reduction of the ideal x in the number field nf along direction vdir, in HNF idealstar(nf,I,{flag=1}): gives the structure of (Z_K/I)^*. flag is optional, and can be 0: simply gives the structure as a 3-component vector v such that v[1] is the order (i.e. eulerphi(I)), v[2] is a vector of cyclic components, and v[3] is a vector giving the corresponding generators. If flag=1 (default), gives idealstarinit, i.e. a 6-component vector [I,v,fa,f2,U,V] where v is as above without the generators, fa is the prime ideal factorisation of I and f2, U and V are technical but essential to work in (Z_K/I)^*. Finally if flag=2, same as with flag=1 except that the generators are also given idealtwoelt(nf,x,{a}): two-element representation of an ideal x in the number field nf. If (optional) a is non-zero, first element will be equal to a idealval(nf,x,p): valuation at p given in idealprimedec format of the ideal x in the number field nf ideleprincipal(nf,x): returns the principal idele generated by the algebraic number x in the number field nf if(a,seq1,seq2): if a is nonzero, seq1 is evaluated, otherwise seq2. seq1 and seq2 are optional, and if seq2 is omitted, the preceding comma can be omitted also incgam(s,x,{y}): incomplete gamma function. y is optional and is the precomputed value of gamma(s) incgamc(s,x): complementary incomplete gamma function intcirc(X=a,R,s,{tab}): numerical integration of s on the circle |z-a|=R, divided by 2*I*Pi. tab is as in intnum. intformal(x,{y}): formal integration of x with respect to the main variable of y, or to the main variable of x if y is omitted intfouriercos(X=a,b,x,s,{tab}): numerical integration from a to b of cos(2*Pi*x*X)*s(X) from a to b, where a, b, and tab are as in intnum. This is the cosine-Fourier transform if a=-infty and b=+infty. intfourierexp(X=a,b,x,s,{tab}): numerical integration from a to b of exp(-2*I*Pi*x*X)*s(X) from a to b, where a, b, and tab are as in intnum. This is the ordinary Fourier transform if a=-infty and b=+infty. Note the minus sign. intfouriersin(X=a,b,x,s,{tab}): numerical integration from a to b of sin(2*Pi*x*X)*s(X) from a to b, where a, b, and tab are as in intnum. This is the sine-Fourier transform if a=-infty and b=+infty. intfuncinit(X=a,b,s,{flag=0},{m=0}): initialize tables for integrations from a to b using a weight s(X). Essential for integral transforms such as intmellininv, intlaplaceinv and intfourier, since it avoids recomputing all the time the same quantities. Must then be used with intmellininvshort (for intmellininv) and directly with intnum and not with the corresponding integral transforms for the others. See help for intnum for coding of a and b, and m is as in intnuminit. If flag is nonzero, assumes that s(-X)=conj(s(X)), which is twice faster. intlaplaceinv(X=sig,x,s,{tab}): numerical integration on the line real(z) = sig of s(z)exp(xz)dz/(2*I*Pi), i.e. inverse Laplace transform of s at x. tab is as in intnum. intmellininv(X=sig,x,s,{tab}): numerical integration on the line real(z) = sig (or sig[1]) of s(z)x^(-z)dz/(2*I*Pi), i.e. inverse Mellin transform of s at x. sig is coded as follows: either it is real, and then by default assume s(z) decreases like exp(-z). Or sig = [sigR, al], sigR is the abcissa of integration, and al = 0 for slowly decreasing functions, or al > 0 if s(z) decreases like exp(-al*z). tab is as in intnum. Use intmellininvshort if several values must be computed. intmellininvshort(sig,x,tab): numerical integration on the line real(z) = sig (or sig[1]) of s(z)x^(-z)dz/(2*I*Pi), i.e. inverse Mellin transform of s at x. sig is coded as follows: either it is real, and then by default assume s(z) decreases like exp(-z). Or sig = [sigR, al], sigR is the abcissa of integration, and al = 0 for slowly decreasing functions, or al > 0 if s(z) decreases like exp(-al*z). Compulsory table tab has been precomputed using the command intfuncinit(t=[[-1],sig[2]],[[1],sig[2]],s) (with possibly its two optional additional parameters), where sig[2] = 1 if not given. Orders of magnitude faster than intmellininv. intnum(X=a,b,s,{tab}): numerical integration of s from a to b with respect to X. a (and similarly b) is coded as follows. It can be a scalar: f is assumed to be C^infty at a. It can be a two component vector [a[1],a[2]], where a[1] is the scalar, and a[2] is the singularity exponent (in ]-1,0]), logs being neglected. It can be a one component vector [1] or [-1] meaning +infty or -infty, slowly decreasing functions. It can be a two component vector [[1], z] or [[-1], z], where [1] or [-1] indicates +infty or -infty and z is coded as follows. If z is zero, slowly decreasing. If z is real positive, exponentially decreasing, of the type exp(-zX). If z<-1, very slowly decreasing like X^(-z). If z is complex nonreal, real part is ignored and if z = r+I*s then if s>0, cosine oscillation exactly cos(sX), while if s<0, sine oscillation exactly sin(sX). If f is exponentially decreasing times oscillating function, you have a choice, but it is in general better to choose the oscillating part. Finally tab is either 0 (let the program choose the integration step), a positive integer m (choose integration step 1/2^m), or a table tab precomputed with intnuminit (depending on the type of interval: compact, semi-compact or R, very slow, slow, exponential, or cosine or sine-oscillating decrease). intnuminit(a,b,{m=0}): initialize tables for integrations from a to b. See help for intnum for coding of a and b. Possible types: compact interval, semi-compact (one extremity at + or - infinity) or R, and very slowly, slowly or exponentially decreasing, or sine or cosine oscillating at infinities, intnuminitgen(t,a,b,ph,{m=0},{flag=0}): initialize tables for integrations from a to b using abcissas ph(t) and weights ph'(t). Note that there is no equal sign after the variable name t since t always goes from -infty to +infty, but it is ph(t) which goes from a to b, and this is not checked. If flag = 1 or 2, multiply the reserved table length by 4^flag, to avoid corresponding error. intnumromb(X=a,b,s,{flag=0}): numerical integration of s (smooth in ]a,b[) from a to b with respect to X. flag is optional and mean 0: default. s can be evaluated exactly on [a,b]; 1: general function; 2: a or b can be plus or minus infinity (chosen suitably), but of same sign; 3: s has only limits at a or b intnumstep(): gives the default value of m used by all intnum and sumnum routines, such that the integration step is 1/2^m. isfundamental(x): true(1) if x is a fundamental discriminant (including 1), false(0) if not ispower(x,{k},{&n}): true (1) if x is a k-th power, false (0) if not. If n is given and a k-th root was computed in the process, put that in n. If k is omitted, return the maximal k >= 2 such that x = n^k is a perfect power, or 0 if no such k exist. isprime(x,{flag=0}): true(1) if x is a (proven) prime number, false(0) if not. If flag is 0 or omitted, use a combination of algorithms. If flag is 1, the primality is certified by the Pocklington-Lehmer Test. If flag is 2, the primality is certified using the APRCL test. ispseudoprime(x,{n}): true(1) if x is a strong pseudoprime, false(0) if not. If n is 0 or omitted, use BPSW test, otherwise use strong Rabin-Miller test for n randomly chosen bases issquare(x,{&n}): true(1) if x is a square, false(0) if not. If n is given puts the exact square root there if it was computed issquarefree(x): true(1) if x is squarefree, false(0) if not kill(x): kills the present value of the variable or function x. Returns new value or 0 kronecker(x,y): kronecker symbol (x/y) lcm(x,{y}): least common multiple of x and y, i.e. x*y / gcd(x,y) length(x): number of non code words in x, number of characters for a string lex(x,y): compare x and y lexicographically (1 if x>y, 0 if x=y, -1 if x<y) lift(x,{v}): lifts every element of Z/nZ to Z or T[x]/PT[x] to T[x] for a type T if v is omitted, otherwise lift only polymods with main variable v. If v does not occur in x, lift only intmods lindep(x,{flag=0}): Z-linear dependencies between components of x. flag is optional, and can be 0: default, PSLQ; -1: using Hastad et al; -2: returns a non-trivial kernel vector (not integral in general); positive, and in that case should be between 0.5 and 1.0 times the accuracy in decimal digits of x, using a standard LLL listcreate(n): creates an empty list of maximum length n listinsert(list,x,n): insert x at index n in list, shifting the remaining elements to the right listput(list,x,{n}): sets n-th element of list equal to x. If n is omitted or greater than the current list length, just append x listsort(list,{flag=0}): sort list in place. If flag is non-zero, suppress all but one occurence of each element in list lngamma(x): logarithm of the gamma function of x log(x): natural logarithm of x. matadjoint(x): adjoint matrix of x matalgtobasis(nf,x): nfalgtobasis applied to every element of the matrix x matbasistoalg(nf,x): nfbasistoalg applied to every element of the matrix x matcompanion(x): companion matrix to polynomial x matdet(x,{flag=0}): determinant of the matrix x using Gauss-Bareiss. If (optional) flag is set to 1, use classical gaussian elimination (slightly better for integer entries) matdetint(x): some multiple of the determinant of the lattice generated by the columns of x (0 if not of maximal rank). Useful with mathnfmod matdiagonal(x): creates the diagonal matrix whose diagonal entries are the entries of the vector x mateigen(x): eigenvectors of the matrix x given as columns of a matrix matfrobenius(M,{flag},{v=x}): Return the Frobenius form of the square matrix M. If flag is 1, return only the elementary divisors as a vector of polynomials in the variable v. If flag is 2, return a two-components vector [F,B] where F is the Frobenius form and B is the basis change so that M=B^-1*F*B. mathess(x): Hessenberg form of x mathilbert(n): Hilbert matrix of order n (n C-integer) mathnf(A,{flag=0}): (upper triangular) Hermite normal form of A, basis for the lattice formed by the columns of A. flag is optional whose value range from 0 to 4 (0 if omitted), meaning : 0: naive algorithm. 1: Use Batut's algorithm. Output 2-component vector [H,U] such that H is the HNF of A, and U is a unimodular matrix such that AU=H. 3: Use Batut's algorithm. Output [H,U,P] where P is a permutation matrix such that P A U = H. 4: as 1, using a heuristic variant of LLL reduction along the way mathnfmod(x,d): (upper triangular) Hermite normal form of x, basis for the lattice formed by the columns of x, where d is a multiple of the non-zero determinant of this lattice mathnfmodid(x,d): (upper triangular) Hermite normal form of x concatenated with d times the identity matrix matid(n): identity matrix of order n (n C-integer) matimage(x,{flag=0}): basis of the image of the matrix x. flag is optional and can be set to 0 or 1, corresponding to two different algorithms matimagecompl(x): vector of column indices not corresponding to the indices given by the function matimage matindexrank(x): gives two extraction vectors (rows and columns) for the matrix x such that the extracted matrix is square of maximal rank matintersect(x,y): intersection of the vector spaces whose bases are the columns of x and y matinverseimage(x,y): an element of the inverse image of the vector y by the matrix x if one exists, the empty vector otherwise matisdiagonal(x): true(1) if x is a diagonal matrix, false(0) otherwise matker(x,{flag=0}): basis of the kernel of the matrix x. flag is optional, and may be set to 0: default; non-zero: x is known to have integral entries matkerint(x,{flag=0}): LLL-reduced Z-basis of the kernel of the matrix x with integral entries. flag is optional, and may be set to 0: default, uses a modified LLL, 1: uses matrixqz matmuldiagonal(x,d): product of matrix x by diagonal matrix whose diagonal coefficients are those of the vector d, equivalent but faster than x*matdiagonal(d) matmultodiagonal(x,y): product of matrices x and y, knowing that the result will be a diagonal matrix. Much faster than general multiplication in that case matpascal(n,{q}): Pascal triangle of order n if q is omited. q-Pascal triangle otherwise matrank(x): rank of the matrix x matrix(m,n,{X},{Y},{expr=0}): mXn matrix of expression expr, the row variable X going from 1 to m and the column variable Y going from 1 to n. By default, fill with 0s matrixqz(x,p): if p>=0, transforms the rational or integral mxn (m>=n) matrix x into an integral matrix with gcd of maximal determinants equal to 1 if p is equal to 0, not divisible by p otherwise. If p=-1, finds a basis of the intersection with Z^n of the lattice spanned by the columns of x. If p=-2, finds a basis of the intersection with Z^n of the Q-vector space spanned by the columns of x matsize(x): number of rows and columns of the vector/matrix x as a 2-vector matsnf(x,{flag=0}): Smith normal form (i.e. elementary divisors) of the matrix x, expressed as a vector d. Binary digits of flag mean 1: returns [u,v,d] where d=u*x*v, otherwise only the diagonal d is returned, 2: allow polynomial entries, otherwise assume x is integral, 4: removes all information corresponding to entries equal to 1 in d matsolve(M,B): gaussian solution of MX=B (M matrix, B column vector) matsolvemod(M,D,B,{flag=0}): one solution of system of congruences MX=B mod D (M matrix, B and D column vectors). If (optional) flag is non-null return all solutions matsupplement(x): supplement the columns of the matrix x to an invertible matrix mattranspose(x): x~=transpose of x minpoly(A,{v=x}): minimal polynomial of the matrix or polmod A. modreverse(x): reverse polymod of the polymod x, if it exists moebius(x): Moebius function of x newtonpoly(x,p): Newton polygon of polynomial x with respect to the prime p next({n=1}): interrupt execution of current instruction sequence, and start another iteration from the n-th innermost enclosing loops nextprime(x): smallest pseudoprime >= x nfalgtobasis(nf,x): transforms the algebraic number x into a column vector on the integral basis nf.zk nfbasis(x,{flag=0},{p}): integral basis of the field Q[a], where a is a root of the polynomial x, using the round 4 algorithm. Second and third args are optional. Binary digits of flag mean 1: assume that no square of a prime>primelimit divides the discriminant of x, 2: use round 2 algorithm instead. If present, p provides the matrix of a partial factorization of the discriminant of x, useful if one wants only an order maximal at certain primes only nfbasistoalg(nf,x): transforms the column vector x on the integral basis into an algebraic number nfdetint(nf,x): multiple of the ideal determinant of the pseudo generating set x nfdisc(x,{flag=0},{p}): discriminant of the number field defined by the polynomial x using round 4. Optional args flag and p are as in nfbasis nfeltdiv(nf,a,b): element a/b in nf nfeltdiveuc(nf,a,b): gives algebraic integer q such that a-bq is small nfeltdivmodpr(nf,a,b,pr): element a/b modulo pr in nf, where pr is in modpr format (see nfmodprinit) nfeltdivrem(nf,a,b): gives [q,r] such that r=a-bq is small nfeltmod(nf,a,b): gives r such that r=a-bq is small with q algebraic integer nfeltmul(nf,a,b): element a. b in nf nfeltmulmodpr(nf,a,b,pr): element a. b modulo pr in nf, where pr is in modpr format (see nfmodprinit) nfeltpow(nf,a,k): element a^k in nf nfeltpowmodpr(nf,a,k,pr): element a^k modulo pr in nf, where pr is in modpr format (see nfmodprinit) nfeltreduce(nf,a,id): gives r such that a-r is in the ideal id and r is small nfeltreducemodpr(nf,a,pr): element a modulo pr in nf, where pr is in modpr format (see nfmodprinit) nfeltval(nf,a,pr): valuation of element a at the prime pr as output by idealprimedec nffactor(nf,x): factor polynomial x in number field nf nffactormod(nf,pol,pr): factorize polynomial pol modulo prime ideal pr in number field nf nfgaloisapply(nf,aut,x): Apply the Galois automorphism sigma (polynomial or polymod) to the object x (element or ideal) in the number field nf nfgaloisconj(nf,{flag=0},{den}): list of conjugates of a root of the polynomial x=nf.pol in the same number field. flag is optional (set to 0 by default), meaning 0: use combination of flag 4 and 1, always complete; 1: use nfroots; 2 : use complex numbers, LLL on integral basis (not always complete); 4: use Allombert's algorithm, complete if the field is Galois of degree <= 35 (see manual for detail). nf can be simply a polynomial with flag 0,2 and 4, meaning: 0: use combination of flag 4 and 2, not always complete (but a warning is issued when the list is not proven complete); 2 & 4: same meaning and restrictions. Note that only flag 4 can be applied to fields of large degrees (approx. >= 20) nfhilbert(nf,a,b,{p}): if p is omitted, global Hilbert symbol (a,b) in nf, that is 1 if X^2-aY^2-bZ^2 has a non-trivial solution (X,Y,Z) in nf, -1 otherwise. Otherwise compute the local symbol modulo the prime ideal p nfhnf(nf,x): if x=[A,I], gives a pseudo-basis of the module sum A_jI_j nfhnfmod(nf,x,detx): if x=[A,I], and detx is a multiple of the ideal determinant of x, gives a pseudo-basis of the module sum A_jI_j nfinit(pol,{flag=0}): pol being a nonconstant irreducible polynomial, gives the vector: [pol,[r1,r2],discf,index,[M,MC,T2,T,different] (see manual),r1+r2 first roots, integral basis, matrix of power basis in terms of integral basis, multiplication table of basis]. flag is optional and can be set to 0: default; 1: do not compute different; 2: first use polred to find a simpler polynomial; 3: outputs a two-element vector [nf,Mod(a,P)], where nf is as in 2 and Mod(a,P) is a polymod equal to Mod(x,pol) and P=nf.pol; 4: as 2 but use a partial polred; 5: is to 3 what 4 is to 2 nfisideal(nf,x): true(1) if x is an ideal in the number field nf, false(0) if not nfisincl(x,y): tests whether the number field x is isomorphic to a subfield of y (where x and y are either polynomials or number fields as output by nfinit). Return 0 if not, and otherwise all the isomorphisms. If y is a number field, a faster algorithm is used nfisisom(x,y): as nfisincl but tests whether x is isomorphic to y nfkermodpr(nf,x,pr): kernel of the matrix x in Z_K/pr, where pr is in modpr format (see nfmodprinit) nfmodprinit(nf,pr): transform the 5 element row vector pr representing a prime ideal into modpr format necessary for all operations mod pr in the number field nf (see manual for details about the format) nfnewprec(nf): transform the number field data nf into new data using the current (usually larger) precision nfroots({nf},pol): roots of polynomial pol belonging to nf (Q if omitted) without multiplicity nfrootsof1(nf): number of roots of unity and primitive root of unity in the number field nf nfsnf(nf,x): if x=[A,I,J], outputs [c_1,...c_n] Smith normal form of x nfsolvemodpr(nf,a,b,pr): solution of a*x=b in Z_K/pr, where a is a matrix and b a column vector, and where pr is in modpr format (see nfmodprinit) nfsubfields(nf,{d=0}): find all subfields of degree d of number field nf (all subfields if d is null or omitted). Result is a vector of subfields, each being given by [g,h], where g is an absolute equation and h expresses one of the roots of g in terms of the root x of the polynomial defining nf norml2(x): square of the L2-norm of the vector x numbpart(x): number of partitions of x numdiv(x): number of divisors of x numtoperm(n,k): permutation number k (mod n!) of n letters (n C-integer) omega(x): number of distinct prime divisors of x padicappr(x,a): p-adic roots of the polynomial x congruent to a mod p padicprec(x,p): absolute p-adic precision of object x permtonum(vect): ordinal (between 1 and n!) of permutation vect polcoeff(x,s,{v}): coefficient of degree s of x, or the s-th component for vectors or matrices (for which it is simpler to use x[]). With respect to the main variable if v is omitted, with respect to the variable v otherwise polcompositum(pol1,pol2,{flag=0}): vector of all possible compositums of the number fields defined by the polynomials pol1 and pol2. If (optional) flag is set (i.e non-null), output for each compositum, not only the compositum polynomial pol, but a vector [pol,al1,al2,k] where al1 (resp. al2) is a root of pol1 (resp. pol2) expressed as a polynomial modulo pol, and a small integer k such that al2+k*al1 is the chosen root of pol polcyclo(n,{v=x}): n-th cyclotomic polynomial (in variable v) poldegree(x,{v}): degree of the polynomial or rational function x with respect to main variable if v is omitted, with respect to v otherwise. For scalar x, return 0 is x is non-zero and a negative number otherwise poldisc(x,{v}): discriminant of the polynomial x, with respect to main variable if v is omitted, with respect to v otherwise poldiscreduced(f): vector of elementary divisors of Z[a]/f'(a)Z[a], where a is a root of the polynomial f polgalois(x): Galois group of the polynomial x (see manual for group coding). Return [n, s, k, name] where n is the order, s the signature, k the index and name is the GAP4 name of the transitive group. polhensellift(x, y, p, e): lift the factorization y of x modulo p to a factorization modulo p^e using Hensel lift. The factors in y must be pairwise relatively prime modulo p polinterpolate(xa,{ya},{x},{&e}): polynomial interpolation at x according to data vectors xa, ya (ie return P such that P(xa[i]) = ya[i] for all i). If ya is omitter, return P such that P(i) = xa[i]. If present, e will contain an error estimate on the returned value polisirreducible(x): true(1) if x is an irreducible non-constant polynomial, false(0) if x is reducible or constant pollead(x,{v}): leading coefficient of polynomial or series x, or x itself if x is a scalar. Error otherwise. With respect to the main variable of x if v is omitted, with respect to the variable v otherwise pollegendre(n,{v=x}): legendre polynomial of degree n (n C-integer), in variable v polrecip(x): reciprocal polynomial of x polred(x,{flag=0},{p}): reduction of the polynomial x (gives minimal polynomials only). Second and third args are optional. The following binary digits of flag are significant 1: partial reduction, 2: gives also elements. p, if present, contains the complete factorization matrix of the discriminant polredabs(x,{flag=0}): a smallest generating polynomial of the number field for the T2 norm on the roots, with smallest index for the minimal T2 norm. flag is optional, whose binary digit mean 1: give the element whose characteristic polynomial is the given polynomial. 4: give all polynomials of minimal T2 norm (give only one of P(x) and P(-x)). 16: partial reduction polredord(x): reduction of the polynomial x, staying in the same order polresultant(x,y,{v},{flag=0}): resultant of the polynomials x and y, with respect to the main variables of x and y if v is omitted, with respect to the variable v otherwise. flag is optional, and can be 0: default, assumes that the polynomials have exact entries (uses the subresultant algorithm), 1 for arbitrary polynomials, using Sylvester's matrix, or 2: using a Ducos's modified subresultant algorithm polroots(x,{flag=0}): complex roots of the polynomial x. flag is optional, and can be 0: default, uses Schonhage's method modified by Gourdon, or 1: uses a modified Newton method polrootsmod(x,p,{flag=0}): roots mod p of the polynomial x. flag is optional, and can be 0: default, or 1: use a naive search, useful for small p polrootspadic(x,p,r): p-adic roots of the polynomial x to precision r polsturm(x,{a},{b}): number of real roots of the polynomial x in the interval]a,b] (which are respectively taken to be -oo or +oo when omitted) polsubcyclo(n,d,{v=x}): finds an equation (in variable v) for the d-th degree subfields of Q(zeta_n). Output is a polynomial or a vector of polynomials is there are several such fields, or none. polsylvestermatrix(x,y): forms the sylvester matrix associated to the two polynomials x and y. Warning: the polynomial coefficients are in columns, not in rows polsym(x,n): vector of symmetric powers of the roots of x up to n poltchebi(n,{v=x}): Tchebitcheff polynomial of degree n (n C-integer), in variable v poltschirnhaus(x): random Tschirnhausen transformation of the polynomial x polylog(m,x,{flag=0}): m-th polylogarithm of x. flag is optional, and can be 0: default, 1: D_m~-modified m-th polylog of x, 2: D_m-modified m-th polylog of x, 3: P_m-modified m-th polylog of x polzagier(n,m): Zagier's polynomials of index n,m precision(x,{n}): change the precision of x to be n (n C-integer). If n is omitted, output real precision of object x precprime(x): largest pseudoprime <= x, 0 if x<=1 prime(n): returns the n-th prime (n C-integer) primepi(x): the prime counting function pi(x) = #{p <= x, p prime}. primes(n): returns the vector of the first n primes (n C-integer) print(a): outputs a (in raw format) ending with newline print1(a): outputs a (in raw format) without ending with newline printp(a): outputs a (in beautified format) ending with newline printp1(a): outputs a (in beautified format) without ending with newline printtex(a): outputs a in TeX format prod(X=a,b,expr,{x=1}): x times the product (X runs from a to b) of expression prodeuler(X=a,b,expr): Euler product (X runs over the primes between a and b) of real or complex expression prodinf(X=a,expr,{flag=0}): infinite product (X goes from a to infinity) of real or complex expression. flag can be 0 (default) or 1, in which case compute the product of the 1+expr instead qfbclassno(x,{flag=0}): class number of discriminant x using Shanks's method by default. If (optional) flag is set to 1, use Euler products qfbcompraw(x,y): Gaussian composition without reduction of the binary quadratic forms x and y qfbhclassno(x): Hurwitz-Kronecker class number of x>0 qfbnucomp(x,y,l): composite of primitive positive definite quadratic forms x and y using nucomp and nudupl, where l=[|D/4|^(1/4)] is precomputed qfbnupow(x,n): n-th power of primitive positive definite quadratic form x using nucomp and nudupl qfbpowraw(x,n): n-th power without reduction of the binary quadratic form x qfbprimeform(x,p): returns the prime form of discriminant x, whose first coefficient is p qfbred(x,{flag=0},{D},{isqrtD},{sqrtD}): reduction of the binary quadratic form x. All other args. are optional. D, isqrtD and sqrtD, if present, supply the values of the discriminant, floor(sqrt(D)) and sqrt(D) respectively. If D<0, its value is not used and all references to Shanks's distance hereafter are meaningless. flag can be any of 0: default, uses Shanks's distance function d; 1: use d, do a single reduction step; 2: do not use d; 3: do not use d, single reduction step. qfbsolve(Q,p): Return [x,y] so that Q(x,y)=p where Q is a binary quadratic form and p a prime number, or 0 if there is no solution. qfgaussred(x): square reduction of the (symmetric) matrix x (returns a square matrix whose i-th diagonal term is the coefficient of the i-th square in which the coefficient of the i-th variable is 1) qfjacobi(x): eigenvalues and orthogonal matrix of eigenvectors of the real symmetric matrix x qflll(x,{flag=0}): LLL reduction of the vectors forming the matrix x (gives the unimodular transformation matrix). The columns of x must be linearly independent, unless specified otherwise below. flag is optional, and can be 0: default, 1: assumes x is integral, columns may be dependent, 2: assumes x is integral, returns a partially reduced basis, 4: assumes x is integral, returns [K,I] where K is the integer kernel of x and I the LLL reduced image, 5: same as 4 but x may have polynomial coefficients, 8: same as 0 but x may have polynomial coefficients qflllgram(x,{flag=0}): LLL reduction of the lattice whose gram matrix is x (gives the unimodular transformation matrix). flag is optional and can be 0: default,1: lllgramint algorithm for integer matrices, 4: lllgramkerim giving the kernel and the LLL reduced image, 5: lllgramkerimgen same when the matrix has polynomial coefficients, 8: lllgramgen, same as qflllgram when the coefficients are polynomials qfminim(x,{bound},{maxnum},{flag=0}): number of vectors of square norm <= bound, maximum norm and list of vectors for the integral and definite quadratic form x; minimal non-zero vectors if bound=0. flag is optional, and can be 0: default; 1: returns the first minimal vector found (ignore maxnum); 2: as 0 but uses a more robust, slower implementation, valid for non integral quadratic forms qfperfection(a): rank of matrix of xx~ for x minimal vectors of a gram matrix a qfrep(x,B,{flag=0}): vector of (half) the number of vectors of norms from 1 to B for the integral and definite quadratic form x. Binary digits of flag mean 1: count vectors of even norm from 1 to 2B, 2: return a t_VECSMALL instead of a t_VEC qfsign(x): signature of the symmetric matrix x quadclassunit(D,{flag=0},{tech=[]}): compute the structure of the class group and the regulator of the quadratic field of discriminant D. If flag is non-null (and D>0), compute the narrow class group. See manual for the optional technical parameters quaddisc(x): discriminant of the quadratic field Q(sqrt(x)) quadgen(x): standard generator of quadratic order of discriminant x quadhilbert(D,{pq}): relative equation for the Hilbert class field of the quadratic field of discriminant D (which can also be a bnf). If D<0, pq (if supplied) is a 2-component vector [p,q], where p,q are the prime numbers needed for Schertz's method. In that case, return 0 if [p,q] not suitable. quadpoly(D,{v=x}): quadratic polynomial corresponding to the discriminant D, in variable v quadray(D,f,{lambda}): relative equation for the ray class field of conductor f for the quadratic field of discriminant D (which can also be a bnf). For D < 0, lambda (if supplied) is the technical element of bnf necessary for Schertz's method. In that case, return 0 if lambda is not suitable. quadregulator(x): regulator of the real quadratic field of discriminant x quadunit(x): fundamental unit of the quadratic field of discriminant x where x must be positive random({N=2^31}): random integer between 0 and N-1 readvec({filename}): create a vector whose components are the evaluation of all the expressions found in the input file filename removeprimes({x=[]}): remove primes in the vector x (with at most 100 components) from the prime table. x can also be a single integer. List the current extra primes if x is omitted reorder({x=[]}): reorder the variables for output according to the vector x. If x is void or omitted, print the current list of variables return({x=0}): return from current subroutine with result x rnfalgtobasis(rnf,x): relative version of nfalgtobasis, where rnf is a relative numberfield rnfbasis(bnf,order): given an order as output by rnfpseudobasis or rnfsteinitz, gives either a basis of the order if it is free, or an n+1-element generating set rnfbasistoalg(rnf,x): relative version of nfbasistoalg, where rnf is a relative numberfield rnfcharpoly(nf,T,alpha,{var=x}): characteristic polynomial of alpha over nf, where alpha belongs to the algebra defined by T over nf. Returns a polynomial in variable var (x by default) rnfconductor(bnf,polrel,{flag=0}): conductor of the Abelian extension of bnf defined by polrel. The result is [conductor,rayclassgroup,subgroup], where conductor is the conductor itself, rayclassgroup the structure of the corresponding full ray class group, and subgroup the HNF defining the norm group (Artin or Takagi group) on the given generators rayclassgroup[3]. If flag is non-zero, check that polrel indeed defines an Abelian extension rnfdedekind(nf,T,pr): relative Dedekind criterion over nf, applied to the order defined by a root of irreducible polynomial T, modulo the prime ideal pr. Returns [flag,basis,val], where basis is a pseudo-basis of the enlarged order, flag is 1 iff this order is pr-maximal, and val is the valuation in pr of the order discriminant rnfdet(nf,order): given a pseudomatrix, compute its pseudodeterminant rnfdisc(nf,pol): given a pol with coefficients in nf, gives a 2-component vector [D,d], where D is the relative ideal discriminant, and d is the relative discriminant in nf^*/nf*^2 rnfeltabstorel(rnf,x): transforms the element x from absolute to relative representation rnfeltdown(rnf,x): expresses x on the base field if possible; returns an error otherwise rnfeltreltoabs(rnf,x): transforms the element x from relative to absolute representation rnfeltup(rnf,x): expresses x (belonging to the base field) on the relative field rnfequation(nf,pol,{flag=0}): given a pol with coefficients in nf, gives the absolute equation apol of the number field defined by pol. flag is optional, and can be 0: default, or non-zero, gives [apol,th], where th expresses the root of nf.pol in terms of the root of apol rnfhnfbasis(bnf,order): given an order as output by rnfpseudobasis, gives either a true HNF basis of the order if it exists, zero otherwise rnfidealabstorel(rnf,x): transforms the ideal x from absolute to relative representation rnfidealdown(rnf,x): finds the intersection of the ideal x with the base field rnfidealhnf(rnf,x): relative version of idealhnf, where rnf is a relative numberfield rnfidealmul(rnf,x,y): relative version of idealmul, where rnf is a relative numberfield rnfidealnormabs(rnf,x): absolute norm of the ideal x rnfidealnormrel(rnf,x): relative norm of the ideal x rnfidealreltoabs(rnf,x): transforms the ideal x from relative to absolute representation rnfidealtwoelt(rnf,x): relative version of idealtwoelt, where rnf is a relative numberfield rnfidealup(rnf,x): lifts the ideal x (of the base field) to the relative field rnfinit(nf,pol): pol being a non constant irreducible polynomial defined over the number field nf, initializes a vector of data necessary for working in relative number fields (rnf functions). See manual for technical details rnfisfree(bnf,order): given an order as output by rnfpseudobasis or rnfsteinitz, outputs true (1) or false (0) according to whether the order is free or not rnfisnorm(T,x,{flag=0}): T is as output by rnfisnorminit applied to L/K. Tries to tell whether x is a norm from L/K. Returns a vector [a,b] where x=Norm(a)*b. Looks for a solution which is a S-integer, with S a list of places in K containing the ramified primes, generators of the class group of ext, as well as those primes dividing x. If L/K is Galois, omit flag, otherwise it is used to add more places to S: all the places above the primes p <= flag (resp. p | flag) if flag > 0 (resp. flag < 0). The answer is guaranteed (i.e x norm iff b=1) if L/K is Galois or, under GRH, if S contains all primes less than 12.log(disc(M))^2, where M is the normal closure of L/K rnfisnorminit(pol,polrel,{flag=2}): let K be defined by a root of pol, L/K the extension defined by polrel. Compute technical data needed by rnfisnorm to solve norm equations Nx = a, for x in L, and a in K. If flag=0, do not care whether L/K is Galois or not; if flag = 1, assume L/K is Galois; if flag = 2, determine whether L/K is Galois rnfkummer(bnr,{subgroup},{deg=0}): bnr being as output by bnrinit, finds a relative equation for the class field corresponding to the module in bnr and the given congruence subgroup (the ray class field if subgroup is omitted). deg can be zero (default), or positive, and in this case the output is the list of all relative equations of degree deg for the given bnr rnflllgram(nf,pol,order): given a pol with coefficients in nf and an order as output by rnfpseudobasis or similar, gives [[neworder],U], where neworder is a reduced order and U is the unimodular transformation matrix rnfnormgroup(bnr,polrel): norm group (or Artin or Takagi group) corresponding to the Abelian extension of bnr.bnf defined by polrel, where the module corresponding to bnr is assumed to be a multiple of the conductor. The result is the HNF defining the norm group on the given generators in bnr[5][3] rnfpolred(nf,pol): given a pol with coefficients in nf, finds a list of relative polynomials defining some subfields, hopefully simpler rnfpolredabs(nf,pol,{flag=0}): given a pol with coefficients in nf, finds a relative simpler polynomial defining the same field. Binary digits of flag mean: 1: return also the element whose characteristic polynomial is the given polynomial, 2: return an absolute polynomial, 16: partial reduction rnfpseudobasis(nf,pol): given a pol with coefficients in nf, gives a 4-component vector [A,I,D,d] where [A,I] is a pseudo basis of the maximal order in HNF on the power basis, D is the relative ideal discriminant, and d is the relative discriminant in nf^*/nf*^2 rnfsteinitz(nf,order): given an order as output by rnfpseudobasis, gives [A,I,D,d] where (A,I) is a pseudo basis where all the ideals except perhaps the last are trivial round(x,{&e}): take the nearest integer to all the coefficients of x. If e is present, do not take into account loss of integer part precision, and set e = error estimate in bits serconvol(x,y): convolution (or Hadamard product) of two power series serlaplace(x): replaces the power series sum of a_n*x^n/n! by sum of a_n*x^n. For the reverse operation, use serconvol(x,exp(X)) serreverse(x): reversion of the power series x setintersect(x,y): intersection of the sets x and y setisset(x): true(1) if x is a set (row vector with strictly increasing entries), false(0) if not setminus(x,y): set of elements of x not belonging to y setrand(n): reset the seed of the random number generator to n setsearch(x,y,{flag=0}): looks if y belongs to the set x. If flag is 0 or omitted, returns 0 if it is not, otherwise returns the index j such that y==x[j]. If flag is non-zero, return 0 if y belongs to x, otherwise the index j where it should be inserted setunion(x,y): union of the sets x and y shift(x,n): shift x left n bits if n>=0, right -n bits if n<0. shiftmul(x,n): multiply x by 2^n (n>=0 or n<0) sigma(x,{k=1}): sum of the k-th powers of the divisors of x. k is optional and if omitted is assumed to be equal to 1 sign(x): sign of x, of type integer, real or fraction simplify(x): simplify the object x as much as possible sizebyte(x): number of bytes occupied by the complete tree of the object x sizedigit(x): maximum number of decimal digits minus one of (the coefficients of) x solve(X=a,b,expr): real root of expression expr (X between a and b), where expr(a)*expr(b)<=0 sqr(x): square of x. NOT identical to x*x sqrtint(x): integer square root of x (x integer) sqrtn(x,n,{&z}): nth-root of x, n must be integer. If present, z is set to a suitable root of unity to recover all solutions. If it was not possible, z is set to zero subgrouplist(bnr,{bound},{flag=0}): bnr being as output by bnrinit or a list of cyclic components of a finite Abelian group G, outputs the list of subgroups of G (of index bounded by bound, if not omitted), given as HNF left divisors of the SNF matrix corresponding to G. If flag=0 (default) and bnr is as output by bnrinit, gives only the subgroups for which the modulus is the conductor subst(x,y,z): in expression x, replace the variable y by the expression z substpol(x,y,z): in expression x, replace the polynomial y by the expression z, using remainder decomposition of x. substvec(x,v,w): in expression x, make a best effort to replace the variables v1,...,vn by the expression w1,...,wn sum(X=a,b,expr,{x=0}): x plus the sum (X goes from a to b) of expression expr sumalt(X=a,expr,{flag=0}): Cohen-Villegas-Zagier's acceleration of alternating series expr, X starting at a. flag is optional, and can be 0: default, or 1: uses a slightly different method using Zagier's polynomials sumdiv(n,X,expr): sum of expression expr, X running over the divisors of n suminf(X=a,expr): infinite sum (X goes from a to infinity) of real or complex expression expr sumnum(X=a,sig,expr,{tab},{flag=0}): numerical summation of expr from X = ceiling(a) to +infinity. sig is either a scalar or a two-component vector coding the function's decrease rate at infinity. It is assumed that the scalar part of sig is to the right of all poles of expr. If present, tab must be initialized by sumnuminit. If flag is nonzero, assumes that conj(expr(z)) = expr(conj(z)). sumnumalt(X=a,sig,s,{tab},{flag=0}): numerical summation of (-1)^X s from X = ceiling(a) to +infinity. Note that the (-1)^X must not be included. sig is either a scalar or a two-component vector coded as in intnum, and the scalar part is larger than all the real parts of the poles of s. Uses intnum, hence tab is as in intnum. If flag is nonzero, assumes that the function to be summed satisfies conj(f(z))=f(conj(z)), and then up to twice faster. sumnuminit(sig, {m=0}, {sgn=1}): initialize tables for numerical summation. sgn is 1 (in fact >= 0), the default, for sumnum (ordinary sums) or -1 (in fact < 0) for sumnumalt (alternating sums). sig is as in sumnum and m is as in intnuminit. sumpos(X=a,expr,{flag=0}): sum of positive series expr, the formal variable X starting at a. flag is optional, and can be 0: default, or 1: uses a slightly different method using Zagier's polynomials tanh(x): hyperbolic tangent of x taylor(x,y): taylor expansion of x with respect to the main variable of y teichmuller(x): teichmuller character of p-adic number x theta(q,z): Jacobi sine theta-function thetanullk(q,k): k'th derivative at z=0 of theta(q,z) thue(tnf,a,{sol}): solve the equation P(x,y)=a, where tnf was created with thueinit(P), and sol, if present, contains the solutions of Norm(x)=a modulo units in the number field defined by P. If tnf was computed without assuming GRH (flag 1 in thueinit), the result is unconditional thueinit(P,{flag=0}): initialize the tnf corresponding to P, that will be used to solve Thue equations P(x,y) = some-integer. If flag is non-zero, certify the result unconditionnaly. Otherwise, assume GRH (much faster of course) trap({err}, {rec}, {seq}): try to execute seq, trapping error err (all of them if err ommitted); sequence rec is executed if the error occurs and is the result of the command. When seq is omitted, define rec as a default handler for error err (a break loop will be started if rec omitted). If rec is the empty string "" pop out the last default handler truncate(x,{&e}): truncation of x; when x is a power series,take away the O(X^). If e is present, do not take into account loss of integer part precision, and set e = error estimate in bits type(x): return the type of the GEN x. until(a,seq): evaluate the expression sequence seq until a is nonzero valuation(x,p): valuation of x with respect to p variable(x): main variable of object x. Gives p for p-adic x, error for scalars vecextract(x,y,{z}): extraction of the components of the matrix or vector x according to y and z. If z is omitted, y designs columns, otherwise y corresponds to rows and z to columns. y and z can be vectors (of indices), strings (indicating ranges as in "1..10") or masks (integers whose binary representation indicates the indices to extract, from left to right 1, 2, 4, 8, etc.) vecmax(x): maximum of the elements of the vector/matrix x vecmin(x): minimum of the elements of the vector/matrix x vecsort(x,{k},{flag=0}): sorts the vector of vectors (or matrix) x in ascending order, according to the value of its k-th component if k is not omitted. Binary digits of flag (if present) mean: 1: indirect sorting, return the permutation instead of the permuted vector, 2: sort using lexicographic order, 4: use descending instead of ascending order vector(n,{X},{expr=0}): row vector with n components of expression expr (X ranges from 1 to n). By default, fill with 0s vectorsmall(n,{X},{expr=0}): VECSMALL with n components of expression expr (X ranges from 1 to n) which must be small integers. By default, fill with 0s vectorv(n,{X},{expr=0}): column vector with n components of expression expr (X ranges from 1 to n). By default, fill with 0s weber(x,{flag=0}): One of Weber's f function of x. flag is optional, and can be 0: default, function f(x)=exp(-i*Pi/24)*eta((x+1)/2)/eta(x) such that (j=(f^24-16)^3/f^24), 1: function f1(x)=eta(x/2)/eta(x) such that (j=(f1^24+16)^3/f2^24), 2: function f2(x)=sqrt(2)*eta(2*x)/eta(x) such that (j=(f2^24+16)^3/f2^24) while(a,seq): while a is nonzero evaluate the expression sequence seq. Otherwise 0 write(filename,a): write the string expression a (same output as print) to filename write1(filename,a): write the string expression a (same output as print1) to filename writebin(filename,{x}): write x as a binary object to file filename. If x is omitted, write all session variables writetex(filename,a): write the string expression a (same format as print) to filename, in TeX format zeta(s): Riemann zeta function at s with s a complex or a p-adic number zetak(nfz,s,{flag=0}): Dedekind zeta function of the number field nfz at s, where nfz is the vector computed by zetakinit (NOT by nfinit) flag is optional, and can be 0: default, compute zetak, or non-zero: compute the lambdak function, i.e. with the gamma factors zetakinit(x): compute number field information necessary to use zetak, where x is an irreducible polynomial zncoppersmith(P, N, X, {B=N}): finds all integers x0 with |x0| <= X such that gcd(N, P(x0)) > B. X should be smaller than exp((log B)^2 / (deg(P) log N)). znlog(x,g): g as output by znprimroot (modulo a prime). Return smallest non-negative n such that g^n = x znorder(x,{o}): order of the integermod x in (Z/nZ)*. Optional o is assumed to be a multiple of the order. znprimroot(n): returns a primitive root of n when it exists znstar(n): 3-component vector v, giving the structure of (Z/nZ)^*. v[1] is the order (i.e. eulerphi(n)), v[2] is a vector of cyclic components, and v[3] is a vector giving the corresponding generators u;ggg;gg;u;;ggggggggg;gggu;;;;gggppg;g;;99q99999~99^ >incorrect a or b in intnum x = 0 in Fourier incorrect abscissa in sumnum qrom2: iteration %ld: %Z
qrom3: iteration %ld: %Z
code error in intnum m too large in intnuminit intnuminit0 integral transform sumnuminit0 both nonzero real and imag. part in coding, real ignored Fourier transform of oscillating functions incorrect table length in intnum initialization integral from infty to infty or from -infty to -infty need exponential decrease in intinvmellinshort exponential increase in integral transform incorrect beginning value in sumnum infinities of the same sign in intnuminitgen infinities of different type in intnuminitgen 6A6AAA@>>oo9rrqq;qoor~rXr2r2roo9ttsssss 3333333@curve not defined over R ray regulator ray torsion units ray units .fu curve not defined over a p-adic field non integral index in sum step equal to zero in forstep forpari prime_loop_init non integral index in suminf non integral index in sumalt too many iterations in solve non integral index in sumpos non integral index in prodinf non integral index in sumpos2 not a vector in forvec roots must be bracketed in solve non integral index in prodinf1 identical index variables in matrix negative number of columns in matrix negative number of rows in matrix negative number of components in vector constant term != 1 in direuler not a vector of two-component vectors in forvec ?ףp=
?Choosing t = %ld
aprcl: e(t) too small Individual Fermat powerings:
%-3ld: %3ld
Jacobi sums and tables computed
Step4: q-values (# = %ld, largest = %ld):
Step5: testing conditions lp
aprcl test fails! this is highly improbable Step6: testing potential divisors
Number of Fermat powerings = %lu
Maximal number of nondeterministic steps = %lu
No such elliptic curve %s/elldata/ell%ld Elliptic curves files not available for conductor %ld
[missing %s] Elliptic files %s not compatible
No such elliptic curve in database Incorrect curve name in ellsearch Incomplete curve name in ellsearch Incorrect curve name in ellconvertname Incorrect vector in ellconvertname singular curve in ellinit not a prime in localred reduction mod SL2 (reduce_z) CM_ellpow norm too large in CM [apell1] baby steps, s = %ld [apell1] sorting [apell1] giant steps, i = %ld localred (p | c6) localred (nu_D - nu_j != 0,6) initell for 2-adic numbers weipellnum z = %Z
z1 = %Z
z2 = %Z
bad good ellpointtoz: %s square root
point not on elliptic curve %Z - (%Z)
%lu is not prime, use ellak apell (f^(i*s) = 1) torsell (bug2) torsell (bug1) torsell (bug3) not a prime in apell not an integral model anell for n >= %lu ellinit data not accurate enough. Increase precision w1 and w2 R-linearly dependent in elliptic function k not a positive even integer in elleisnum not a rational curve in ellintegralmodel can't evaluate log(ellsigma) at lattice point can't evaluate ellzeta at a pole powell for nonintegral CM exponent not a complex multiplication in powell powell for non integral, non CM, exponents not an integral curve in elllocalred orderell for nonrational elliptic curves incompatible p-adic numbers in initell valuation of j must be negative in p-adic ellinit prime too large in apell2, use apell expecting a simple variable in ellwp two vector/matrix types in bilhell not an integral model in akell cut-off point must be positive in lseriesell [vN=:))p)o
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[missing %s] Galois names files not available, please upgrade galdata
[missing %s] galois files %s not compatible
too large precision in preci() partitions( %ld ) is meaningless indefinite invariant polynomial in gpoly() more than %ld rational integer roots
all integer roots are double roots
Working with polynomial #%ld:
$$$$$ Tschirnhaus transformation of degree %ld: $$$$$
*** Entering isin_%ld_G_H_(%ld,%ld)
Output of isin_%ld_G_H(%ld,%ld): %ld
Reordering of the roots: Output of isin_%ld_G_H(%ld,%ld): not included.
Galoisbig: reduced polynomial #1 = %Z
%ld^%ld %2ld: %Z
incorrect value in bin() %s/galdata/%s%ld_%ld_%ld opening %s read_object %s/galdata/NAM%ld Partitions of %ld (%ld)
i = %ld: %Z
$$$$$ New prec = %ld
----> Group # %ld/%ld:
tschirn COS RES %d )
discriminant = %Z
EVEN ODD %s group
galois in degree > 11 +qVR;In+`M] X_(X(X(X^^a(X(X`(X(X(Xf`(X(X(X(X(X(X(X(X(X(X(X"` cZZb{bZZZ\Z\dcZbbdZadZ\RacbucZZRaZZZ4eZ"e\cd
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GaloisIndex: Using hash value u=%ld
GaloisIndex: Using hash value w=%ld
galoisindex for groups of order >127 Classification of transitive groups of order > 30 is not known Not a group in group_ident
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A Y 9 bug%d in kummer reducing beta = %Z
reducebeta beta reduced = %Z
Computing Newton sums: %ld(%ld) [rnfkummer] conductor Step 1
polred(compositum) = %Z
Step 2
[rnfkummer] compositum Step 3
[rnfkummer] bnfinit(Kz) [rnfkummer] Selmer group Step 4
Step 5
isvirtualunit Step 6
Step 8
Step 9, 10 and 11
Step 12
Step 13
Step 14, 15 and 17
Step 16
Step 18
[rnfkummer] candidate list polrel(beta) = %Z
not an n-th power in idealsqrtn beta reduced via ell-th root = %Z
beta LLL-reduced mod U^l = %Z
naive reduction mod U^l: unit exp. = %Z
main variable in kummer must not be x kummer for composite relative degree
[ 1, 0, %lu %lu error whilst flushing file %s cannot rename file %s to %s MPQS: renamed file %s to %s
MPQS: done sorting one file.
%ld %ld MPQS: combining
{%ld @ %s : %s}
* {%ld @ %s : %s}
== {%s}
MPQS: decomposed a square
cube 5th power 7th power MPQS: decomposed a %s
longer shorter MPQS panicking \\ MATRIX READ BY MPQS
FREL= cannot seek FREL file FREL file truncated?! [1]: mpqs_solve_linear_system [2]: mpqs_solve_linear_system MPQS: X^2 - Y^2 != 0 mod N
index i = %ld
, looking for more... MPQS: got %ld factors%s
[3]: mpqs_solve_linear_system comp. unknown packaging %ld: %Z ^%ld (%s)
MPQS: chose primes for A FB[%ld]=%ld%s many several MPQS: kN = %Z
MPQS: FB [-1,2 ,<%lu> ,%lu...] Wait a second --
,%lu MPQS: sieve threshold = %u
MPQS: starting main loop
MPQS LPTMP FREL FNEW LPREL LPNEW COMB MPQS: found %lu candidate%s
%s @ %s :%s
MPQS: found factor = %Z
and combining MPQS: found %ld factors =
%Z%s
MPQS: no factors found.
MPQS: giving up.
error whilst writing to file %s MQPS: short of space -- another buffer for sorting
MQPS: line wrap -- another buffer for sorting
MPQS: relations file truncated?!
MPQS: combined %ld full relation%s
ftell error on full relations file MPQS: full relations file %s than expected \\ KERNEL COMPUTED BY MPQS
KERNEL= MPQS: Gauss done: kernel has rank %ld, taking gcds...
MPQS: no solutions found from linear system solver MPQS (relation is a nonsquare) MPQS: wrong relation found after Gauss MPQS: splitting N after %ld kernel vector%s
MPQS: got two factors, looking for more...
MPQS: resplitting a factor after %ld kernel vectors
MPQS: wrapping up vector of %ld factors
MPQS: wrapping, more primes for A now chosen near FB[%ld] = %ld
MPQS: new bit pattern for primes for A: 0x%lX
MPQS: chose Q_%ld(x) = %Z x^2 %c %Z x + C
MPQS: number to factor N = %Z
MPQS: number too big to be factored with MPQS,
giving up MPQS: factoring number of %ld decimal digits
MPQS: found multiplier %ld for N
MPQS: factoring this number will take %s hours:
N = %Z MPQS: kN has %ld decimal digits
MPQS: Gauss elimination will require more than
128MBy of memory (estimated memory needed: %4.1fMBy)
MPQS: creating factor base and allocating arrays...
MPQS: precomputing auxiliary primes up to %ld
MPQS: found factor = %ld whilst creating factor base
MPQS: sizing out of tune, FB size or tolerance
too large MPQS: computing logarithm approximations for p_i in FB
MPQS: sizing out of tune, FB too small or
way too few primes in A MPQS: sieving interval = [%ld, %ld]
MPQS: size of factor base = %ld
MPQS: striving for %ld relations
MPQS: coefficients A will be built from %ld primes each
MPQS: primes for A to be chosen near FB[%ld] = %ld
MPQS: smallest prime used for sieving FB[%ld] = %ld
MPQS: largest prime in FB = %ld
MPQS: bound for `large primes' = %ld
MPQS: first sorting at %ld%%, then every %3.1f%% / %3.1f%%
MPQS: Ran out of primes for A, giving up.
MPQS: passing the %3.1f%% sort point, time = %ld ms
MPQS: passing the %3.1f%% sort point
MPQS: split N whilst combining, time = %ld ms
MPQS: done sorting%s, time = %ld ms
MPQS: found %3.1f%% of the required relations
MPQS: found %ld full relations
MPQS: (%ld of these from partial relations)
MPQS: Net yield: %4.3g full relations per 100 candidates
MPQS: %4.3g full relations per 100 polynomials
MPQS: %4.1f%% of the polynomials yielded no candidates
MPQS: next sort point at %3.1f%%
MPQS: starting Gauss over F_2 on %ld relations
MPQS: time in Gauss and gcds = %ld ms
MPQS: found factors = %Z
and %Z
MPQS: restarting sieving ...
q XNT'
'T4 T/Tzk_S @ @ @ @ @ @ @ @ @ffffffuYLl>.?? > `@
0*?333333? m@ @nf_factor_bound exponent: %ld
for this trace nf_LLL_cmbf Hensel lift @ to find factor %Z nfsqff Using Trager's method
choice of a prime ideal Prime ideal chosen: %Z
bound computation 1) T_2 bound for %s: %Z
3) Final bound: %Z
splitting mod %Z
Entering nffactor:
squarefree test nfissplit %3ld %s at prime
%Z
Time: %ld
polynomial variable must have highest priority in nffactormod incorrect variables in rnfcharpoly for this exponent, GSmin = %Z
Time reduction: %ld
nf_LLL_cmbf: checking factor %ld (avma - bot = %lu)
... mod p^k (avma - bot = %lu)
... lifted (avma - bot = %lu)
remaining modular factor(s): %ld
2) Conversion from T_2 --> | |^2 bound : %Z
polynomial variable must have highest priority in nffactor number of factor(s) found: %ld
polynomial variable must have highest priority in nfroots test if polynomial is square-free
BA?partition function arg to partition function must be < 10^15 Q?diff(CHI) = %Z RecCoeff (cf = %ld, B = %Z)
RecCoeff N0 = %ld
character no: %ld (%ld/%ld)
S & T ArtinNumber S&T incorrect subgroup in bnrL1 Compute W N0 in QuickPol: %ld
zetavalues = %Z
polrelnum = %Z
quickpol Compute %s It's not a square...
Compute polrelnum AllStark polrel = %Z
Recpolnum CplxModulus cpl = 2^%ld
incorrect subgrp in bnrstark new precision: %ld
Compute Cl(k) quadhilbertreal FindModulus RecCoeff3: no solution found!
Not enough precomputed primes (need all p <= %ld) * conductor no %ld/%ld (N = %ld)
Init: conductor too large in ArtinNumber * Root Number: cond. no %ld/%ld (%ld chars)
incorrect character in bnrrootnumber the ground field must be distinct from Q no non-trivial character in bnrL1 Checking the square-root of the Stark unit...
stark (computation impossible) Looking for a modulus of norm:
Trying modulus = %Z and subgroup = %Z
Trying to find another modulus... No, we're done!
Modulus = %Z and subgroup = %Z
main variable in bnrstark must not be x base field not totally real in bnrstark class field not totally real in bnrstark ,@)\(4@ffffff?TR_POL(1), i = %ld/%ld TR_POL(-1), i = %ld/%ld TR_POL, i = %ld/%ld Entering compute_data()
f = %Z
p = %Z, lift to p^%ld
2 * M = %Z
Chosen prime: p = %ld
delta[%ld] = %Z
d-1 test failed
pol. found = %Z
coeff too big for pol g(x)
candidate = %Z
coeff too big for embedding
embedding = %Z
lg(Z) = %ld, lg(Y) = %ld
Z = %Z
Y = %Z
ns = %ld
overflow in calc_block
Subfields of degree %ld: %Z
***** Leaving subfields
2 * Hadamard bound * ind = %Z
sorry, too many block systems in nfsubfields p = %ld, lcm = %ld, orbits: %Z
changing f(x): p divides disc(g)
lifting embedding mod p^k = %Z^%ld
* Look for subfields of degree %ld
***** Entering subfields
pol = %Z
invalid polynomial in thue (need n>2) invalid polynomial in thue (need deg>2) Semirat. reduction: B0 -> %Z x <= %Z
expected an integer in bnfisintnorm looking for a fundamental unit of norm -1
%Z eliminated because of sign
Non trivial conditional class group.
*** May miss solutions of the norm equation * Checking for small solutions
B0 = %Z
Baker = %Z
errdelta = %Z
get_emb Checking (\pm %Z, \pm %Z)
Not enough precision in thue sol = %Z
Partial = %Z
non-monic polynomial in thue inithue c1 = %Z
c2 = %Z
Indice <= %Z
epsilon_3 -> %Z
prec = %d
Entering LLL...
C (bitsize) : %d
LLL_First_Pass successful !!
x <= %Z
LLL failed. Increasing kappa
thue (totally rational case) gcd f_P does not divide n_p
x1 -> %Z
x2 -> %Z
c14 = %Z
* real root no %ld/%ld
c10 = %Z
c13 = %Z
- norm sol. no %ld/%ld
c6 = %Z
c8 = %Z
c11 = %Z
c15 = %Z
Entering CF...
B0 -> %Z
CF failed. Increasing kappa
Semirat. reduction: B0 -> %Z
not a tnf in thue All solutions are <= %Z
SmallSols II
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8 П H H0 hh x ؠ H H h 8 H ȡ ! X! !( !@ !X "x X# # #Т 8$ &( H'H X'` ' x) )ȣ ) , (-8 -` 8. . . .Ȥ / (0 2@ 2` 4 5 (8 h9 <@ (=` E H hJ (O O0 hQX 8Rx S Uȧ V W( HY` Y Z h[ \ X` 8a@ a` g (g 8gȩ h (k8 n` q r rت s {0 h ث ( 8 p X ج H h xح x0 hX 8 (X h ( H hp xذ x !8 'p ) + - 3 x>X >p @ B (E 8E xF8 \p c o Hp t8 {p x ( H 0 (H x` ؐx ȑ ȵ ؒ x ȓ 8 (P p X h 8 x (8 hX x h ئз ȧ 88 hp Xи x @ x 8 8 X P H X ( h"@ 87x 7 7Ȼ 9 H8 HX I J HKؼ XL L XM0 MH XN N Oؽ 8P P SP U XV XW X0 xYP Z b d Xe Hf( g` l l hy z@ {x 8 X0 H (x H X X8 X xx ( ȵ P ( @ +x H, , , - - . (/0 h0h 0 1 88 : ;0 8Gh H I K L( XS` T W xZ r@ hx ( ȥ0 HH p x ȿ ؿ ( (@ 8X p h 8 P h ( h ( 80 xh h ( X` x x h P 0 h X X h * - x0H 4 86 h7 = X?0 Uh _ r ؇8 Xp Ȓ X h ( H 0 xh ( h h 0 h x H ( (8 Hp x
0 h ( % 4@ 7x R zR x H 4 @ L ȋ% JY $ l ،B BDD D0 ' ; @v : Ў HR $ u < T H l p) A $ BLD C( $ P BRL D( l E`p $ 8 l 4 c K L XZ d Z Z P Ȫ% ! - 1 , (
JL0 4 L BBF B(A0D8G` z | ` $ BFD A(D0 H $ $ T ^QP L BNA , l BPB A(D0 4 x BEE B(A0D8G@ 4 и BBB E(D0D8GP 4 g BBB B(A0D8DP $ D . J[@ $ l BLA A(G0, BZB D(A0 4 BOB B(A0D8D` c0 h@$ < J[P $ d e J[P $ 5 JMQP \ P X JV0 H. JV0 < X JY0 \ 8! JY0 $ | H JOQ@ 0 X0 4 u BEB F(A0D8D` 4 BEF B(A0D8Dp 4 4 BEB B(A0D8Dp $ l 8 JMQ@ 4 4 BLB B(A0A8DP 4 BBB I(A0D8G $ J^@ $ , J[@ $ T 9 J[@ 4 | R BBB B(A0D8DP $ @Y J[@ 4 x BBE B(A0A8Gp 4
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@ H P A X# A p> A , [ D k \ 8 t @# X; JG x- D ^ JL0 > A JL h JL < JQ0 \ # AG | JQ0 hk BGD ^ JL0 ^ JL0 8n N \ N , A D a AQD d 07 A | X/ A pz E[ / K E[ X ] BND , D / K \ $ K t d A D JG H9 JG h9 JG C A C A U JS < 8< N T ` l XD JG " A " A ( > N0 D > N0 4 0 D L 8> N0 d `> N0 | D > N0 D - ` AND , (J JO L XY JQ l s JMG0 Y JQ 8A S p9 A A 9 A A $ $ S BIA I(D0 L F BAD l 8 A @U JQ : JG A : JG A \ JT0 4 J JO T @: JG t `J JO : JG A A : JG : JG $ : JG D : JG d @: JG `M S ' D A m JL0 D N @K JL $ p> < D T l l JL @F JL p9 JG 9 JG 4 JL T a D l x h JQ@ f JQ@ f JQ@ p f JQ@ JY0 < 8 JG \ $ t JMT@ $ ( JMT@ $ J^@ : AG $
< Z A T P! l h p x D . ! < ,! c JQ L! X JQ l! A S ! A S ! HY JQ ! A S ! # kE ! A N " K $" @2 <" h! D T" D AD0 , t" BEB A(I0 4 " P = BFE B(A0E8H@ 4 " X
H BLB E(D0A8D@ 4 # p < BLB E(A0A8D@ L# x JQ0 l# JQ0 # h
^L0 , # 8 BOE A(A0 , # BIE D(A0 4 $ 5 BLB B(A0A8D@ $ D$ BOA A(D04 l$ 5 BLB B(A0A8D@ 4 $ c BLB B(A0A8D@ $ $ X BOA A(D0$ % BOA A(D04 ,% H BIB E(D0A8DP 4 d% 0% BBB E(A0D8D@ 4 % ( BLE L(A0A8D@ 4 % BLE E(A0A8D@ 4 & BFB E(A0A8D` 4 D& BOE B(A0A8DP 4 |& BLE E(A0A8D@ , & BLE A(A0 , & BOE A(A0 4 ' 0 BBF E(A0L8G@ L' + A 4 d'
BLE B(A0D8D@ 4 ' BBE E(E0L8D@ ' ( A 4 ' BOE E(A0A8D@ 4 $( p!U BBE E(A0D8D` 4 \( #H BEE E(A0D8G@ 4 ( %% BOE E(A0A8D@ 4 ( &' BOB B(A0A8DP 4 ) '7 BEE E(D0D8D@ 4 <) (Z BLB E(A0E8Dp t) * JML04 ) + BEB E(D0A8G ) 2( A ) 2M N , ) X2 BOE A(A0 , ,* 2 BOE A(A0 , \* H3 BOE A(A0 , * 3 BOE A(A0 $ * H4 J_@ 4 * 05 BOE E(A0A8D@ 4 + 6 BOE E(A0A8D@ T+ 6 JY0 4 t+ 07! BLB B(D0A8D` 4 + (8 BLB B(A0D8D` 4 + :{ BEE E(A0A8G $ , E TX` D, pGO V d, G6 A |, GR V , H , , Hl BEE A(A0 4 , PH BBE B(A0D8Gp 4 - K BBE E(A0A8G@ T- Lb X 4 l- xL1 BOB B(A0D8G 4 - Q BLB E(D0A8G 4 - 8X BLB B(D0A8D` 4 . \+ BOE B(D0A8DP 4 L. b BLB B(D0A8G 4 . k BOB B(A0A8G` 4 . oN BBB B(A0D8Q 4 . 0{` BLB E(A0A8G 4 ,/ X BOE E(A0A8D@ d/ j0 4 / p{ BEB B(K0A8D / JQP / (^ JL / hd [0 0 JML0 <0 ( T0 0g [0 $ t0 JMQ@ $ 0 JMX` 0 `8 JG 0 0 8 JG 4 1 BOE E(A0A8D@ $ T1 P JMR@ |1 4 1 I BOB E(D0A8D 1 (p BQA 1 xo JQ0 2 Ț H 4 $2 Кp BBB B(A0A8J 4 \2
BBB B(A0D8G 4 2 BEB E(A0A8Gp 2 ط^ AG 4 2 BEE B(A0D8Dp $3 U N 4 <3 Ⱥ BHB B(A0A8D t3 p JL 4 3
BEB B(A0A8G 3 (8 A 3 P A 3 X A 4 `Z JMLP 44 $ JQ0 T4 ? AP t4 L AP 4 JL 4 4 BEE E(D0D8D` 4 8m D $ 5 \ J^P ,5 b0 L5 h JT0 4 l5 H BFF B(A0A8G` 5 c AAJ 5 5 V A 5 Pi JL 4 6 4 BBB B(A0D8G 4 L6 - BBE E(A0A8D 4 6 BBB B(A0D8G 6 ] [L@ $ 6 q J[@ $ 7 JMQP 4 ,7 BEB B(A0A8DP 4 d7 E BBB E(A0A8DP $ 7 JMQ@ 7 JQ0 $ 7 JMQ@ 8 $8 JML0$ D8 g ^QP $ l8 n J^@ $ 8 ^Q@ $ 8 JMQp $ 8 N BED D(G0$ 9 ; J^P 4 49 BOE E(D0D8DP l9 h [@ 9 = BDD $ 9 ( TQ@ 4 9 BOB E(D0D8DP $ : X J^ 4: JQ@ T: l: : : 4 : BBB B(A0A8GP : h
; ` $ ; XU JMQ@ D;
\; 4 t; BBB B(A0D8D 4 ; X BBB B(A0A8Dp ;
JML0 <
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t< < 4 < 5 BBB B(A0A8J < 4 < BBB B(A0D8J ,= " D= "5 JQ@ d= #5 A |= $I JL = H% JY0 $ = & JMQP 4 = ( BFE E(A0A8D` > x1f AAG <> 1 JY0 \> 83 4 t> @3 BBB B(A0D8G 4 > B BLB E(A0A8D` $ > `D Ja 4 ? I7 BBB B(A0A8G 4 D? O) BBB B(A0A8Dp 4 |? T/ BBB B(D0D8D` ? V N ? V ? VQ AKD @ V] D 4 @ 8Wt BBE E(D0A8D@ T@ W l@ W AAG , @ HX3 BOB A(A0 , @ XY BOE A(A0 , @ Y BOE A(A0 , A XZ BOE A(A0 , LA ZY BLB A(D0 |A ] JY0 4 A ] BFB E(D0A8D` , A _/ BIE D(E0 4 B ` BLE E(A0A8D@ , <B (a BOE A(A0 4 lB a BOB B(A0A8D@ 4 B `b BOE B(A0A8D@ $ B c J^@ , C c> BEE A(A0 4 4C d BLE E(A0A8D@ 4 lC Xe BBE E(A0A8Dp 4 C f BBE B(A0A8N@ C Hg 4 C PgE BLE B(D0A8D@ 4 ,D hh BOE B(A0A8G@ , dD @i BOE A(A0 4 D i BBB B(A0A8D 4 D Xm? BEE E(D0A8DP 4 E `nU BBB E(A0A8D` <E p3 A TE p JMM04 tE pq BEB B(A0A8H@ , E s BOE A(A0 4 E s} BLB B(A0D8D` F ti JY0 4F 0v A 4 LF 8v BBB B(A0A8G 4 F BBB B(D0A8G F bP4 F HP BBE B(A0A8J G `T A ,G A DG \G A 4 tG ) BEB B(A0A8G G C A G A $ G JMR@ H A H l BAT <H TH A , lH 8 BLE A(A0 H + H 9 H H| JQ0 $ H BLA A(D0, I 0 BBB A(A0 DI ! A \I ȡ JQ0 4 |I X BLB H(D0D8D@ I Т JL 4 I ` BLB B(A0A8D J H JL 4 ,J $ BBB B(A0A8Q 4 dJ BGE E(D0D8G@ 4 J BBB B(A0A8D J ? 4 J 8f BBB B(A0A8Q $K p; D 4 <K 9 BOB B(A0A8DP tK q MU0 K ^G0 4 K BEE B(A0A8D@ 4 K 8r BBB B(A0D8DP $L JW0 4 DL BEE E(A0A8D@ $ |L EYQ@ 4 L P BLB E(G0A8D@ L ȷq b0 L (t [ , M d BOE B(A0A8 LM Ȼg BGO 4 lM
BBB B(A0A8J 4 M p,
BJB B(A0A8G M h A M p A 4 N x BBB B(A0D8G 4 DN
BBB B(A0D8G |N
N $ N w TX` 4 N BEB E(D0A8D@ 4 O x BEE B(A0K8G 4 DO % BBE B(A0K8G 4 |O BEE B(A0A8Np 4 O W BLB B(A0A8Dp $ O BOA A(D0$ P BLD A(D0, <P BEE A(K0 lP JNL0 P JNL04 P X * BBB B(D0D8D` $ P P JNQ@ Q 4 $Q u BOB B(A0A8DP $ \Q H J_P Q JNL04 Q BBB B(D0K8D $ Q ^Q@ 4 R BLE E(A0A8D@ 4 <R ( BKB B(D0E8O@ , tR BOE A(A0 R ` ^L0 $ R WR@ 4 R BOE E(A0A8D@ $ $S WR@ 4 LS H BOE E(A0A8D@ 4 S 8 BBB B(A0A8Dp 4 S ^ BLB B(A0A8DP $ S J[@ 4 T h BBE B(A0A8D` TT JML0 tT 4 T i BBB B(D0A8DP 4 T BBB B(A0K8Dp 4 T W BEB B(A0A8N 4 4U # BOE E(A0A8D@ 4 lU h$
BBB L(D0A8J 4 U / BBB B(K0D8D 4 U 1 BBB B(A0A8G 4 V 7U BBB B(A0A8J LV 8<i JL0 lV <a JV@ 4 V =y BBB B(A0A8G` V A
V A V A W AU JL0 4 ,W HA BBB B(A0A8G dW Ei JL0 W @FU JL0 , W F BEB A(A0D@ 4 W PGU BBB B(A0A8DP X xHa JV@ 4 ,X I BBB B(D0A8G 4 dX pR& BBB B(D0A8N X hU 4 X `U BBE B(A0A8D` X V; D $ Y W TX@ 4 ,Y X BBB E(D0A8D@ 4 dY ZE BBB B(A0A8J Y e 4 Y ec BBB B(A0A8G $ Y n BBA D(H04 Z o BBB B(A0N8G LZ F EV 4 lZ D BEE B(A0A8D Z 0} JL0 Z A Z L JO 4 Z Ȉ BBB E(D0D8Kp 4 4[ p BBE E(A0A8N , l[ ( BEE A(A0 4 [ Ȏ BBB B(A0K8D 4 [ BBB B(A0K8J 4 \ HW BLB B(A0A8Dp $ D\ p= J^@ 4 l\ E BBB B(A0A8G \
4 \ BEB B(A0A8Q 4 \ p| BBB B(A0A8G ,] $ A 4 D] бU BLB B(A0A8D` 4 |] BBB B(A0A8D` $ ] & J[p 4 ] BBB B(A0A8G $ ^ @\ Je@ 4 <^ x BBB E(D0D8N $ t^ JMQ@ ^ ^
$ ^ Jb` $ ^
J^P _ | 4_ : AK T_ @ l_ U _ @P $ _ x J^@ _ `4 $ _ J^@ ` PR $ ` JMQ@ D` b0 d` P: D0 |` x D $ ` pF BED D(D0 ` JML0, ` BLB D(A0 a > b@ ,a ( S La ? JG $ la J^@ $ a J^@ a f JL $ a 8J J^@ b ` b X 4b P# JQ0 Tb ` JMO0$ tb P BOA A(D0$ b J^p 4 b BUJ K(A0A8Dp 4 b BEJ F(L0G8Jp 4 4c BBE B(A0D8NP 4 lc x BBO E(D0D8DP 4 c 0 BOB B(A0A8D@ 4 c BBE B(A0A8N d + A 4 ,d BBB B(A0A8D` $ dd q J[P d JV0 d n JV0 d X JV0 $ d 8 l J[@ e
l \L0 4 4e BBB B(A0K8J 4 le BBB B(A0A8J e
e $ e
J^` 4 e BBB B(D0A8D` 4 4f BBB B(A0A8J lf +
f + 4 f + BBB B(A0A8N` $ f p- BOA A(D0$ f - BOA A(D0 $g `. e0 4 Dg . BLB B(A0A8D@ , |g 0 BOE A(A0 , g 81 BOE A(A0 4 g 1 BBB B(A0A8Np 4 h @4 BBB B(A0A8Np 4 Lh 9 BBB B(A0A8Dp 4 h p<+ BLB B(L0A8G $ h h> J^ 4 h PC| BEB B(A0A8G i K JML@ <i (L
4 Ti L
BEB B(A0A8G i Y X@ 4 i Y BBB B(A0A8NP $ i [ BOA A(D04 j [g BBB B(A0A8G Dj b X@ 4 dj @c BBB B(A0D8G 4 j sP BBB O(A0A8D j 0v JML@4 j vr, BLB B(A0A8G ,k p JQ@ 4 Lk X
BBB B(A0A8G 4 k u BBB B(A0A8D k
4 k j BBB B(A0D8D l (n D 4 $l BLE B(A0A8D@ $ \l ( ^QP 4 l BBB B(D0A8D 4 l 8 BBE B(A0K8G 4 l BBB B(A0A8N $ ,m HH J^@ 4 Tm p BDB B(D0D8D 4 m BEB B(A0A8D m D m 4 m u BDB B(A0A8Gp ,n l F Dn p7 JQ0 dn EQ 4 n BBE B(A0A8G 4 n h BBB B(A0A8Gp n d N o X N 4 $o BBB B(A0D8D 4 \o X BBL B(A0A8G 4 o BBB I(I0A8Dp $ o h JMR@ 4 o 0. BBB B(A0A8G ,p (
Dp
\p 4 tp BBB B(A0D8G 4 p BBB B(A0A8D p ` X0 q q - JQ0 4 <q z BBB E(A0D8G $ tq 0% J^@ q (' q ' q ' q ' A q '
r ' D ,r '^ A Dr @( JQ@ dr )7 N |r * JL r * JL r 8+ 4 r @+
BEB B(A0A8D@ s , N $s ,
<s , Ts , ] ts - D s (- A s 0-( A s H- s @- A s H-! D t `- BJA $t - N <t X. JL \t 8/ JL |t (0a N t 0 JL0 t @1 JY0 4 t 1* BBB B(D0A8DP u 2d AID ,u 83 Du 03| BAA 4 du 3q BEE B(A0A8D 4 u ? BFB B(A0A8G` $ u `B J^@ 4 u E BBE B(A0A8D 4 4v K BFE B(D0A8DP 4 lv (P BBB B(A0A8D 4 v Q BIB B(A0A8G $ v Y J^P $ w \ EVT@ ,w _ 4 Dw _ BBB B(A0A8J |w n JY@ 4 w (p/ BFE B(A0A8D w x d $ w z JMQP x |Z N $ ,x | J[@ Tx p~( A lx ~ bp x JV@ $ x J^@ $ x 7 JMQ@ x $ y JMQ@ <y x Ty 4 ly BEE E(A0A8D@ y $ y JMQ@ y Љ y ؉ z % ,z D $ Dz `9 JMQ@ lz xY D z z ȋ z Ћ z ؋ z 4 z BBB B(A0D8GP 4 4{ PX BLB E(A0A8D 4 l{ x BBE B(D0A8D@ { ЗI D $ { ' J^ $ { K J[` $ | 8 J[P $ 4| J[P 4 \| x BBB B(A0A8G $ | TQ@ 4 | ȯ BEB L(K0A8D 4 | p BIB E(A0A8G $ ,} Xy J^` $ T} R JMQ@ |} } } ؾ $ } о' ^Q@ } ؿ e , ~ BIB B(A0A8 $ 4~ @M ^Qp $ \~ h J_ 4 ~ BBB E(A0A8G $ ~ J^p $ ~ ` J^` 4 BBB B(D0A8D` D \ 5 b0 4 | m BHB E(A0D8DP 4 H BBE B(A0L8DP | JO 4 $ P BBB B(A0A8G 4 \ & BBB B(D0A8DP 4 \ BBB B(A0A8G 4 BBB E(A0A8G b@ < X bP \ t JG , $ BEI J(G0 ԁ 0! 8! JL !t $ @" JK D " \ " t " " " " Ԃ " " " 4 " BBB B(A0A8G T +e AW t + BRA $ `, BBD A(D0 , JQ0 $ ܃ -] J[@ 0/ JL 4 $ 1% BBB B(A0A8G` 4 \ 4` BBB B(A0A8G` 4 06C BBB B(A0A8G` 4 ̄ H8 BBB B(A0A8G` $ : J_P 4 , X= BEB F(A0A8G@ d @a BHD 4 pA BEB F(A0A8G@ $ 8D J^@ Et BHD Fo BHD $ @H^ BHD 4 D Iu BBB E(D0A8D@ 4 | J BBB E(A0A8DP 4 `Q BBE B(A0A8D@ 4 R0 BBB E(A0A8D` $ $ V BEA A(D04 L XY BBB B(A0A8DP 4 Z BBB B(A0A8Gp 4 x^ BBB B(A0A8G` 4 0aq BBB B(A0A8D 4 , xe BBB B(A0A8GP d g JL $ gT J^@ 4 j BLB E(A0A8G $ wF TQ@ x $ x 4 < x BBB B(A0D8Dp 4 t 0| BBB B(A0D8D` ~
ĉ ~ 4 ܉ ~ BBB B(A0A8DP
, b@4 L Ȁ BBB B(A0A8D@ 0
(f N ̊ 4 1 BBB B(A0A8G` JQ0 < h T `H l b Y 8Q l ̋ ؉ Ћp JO { BNA $ % A < I T ЌH l x ADG hg N . A ؍e N Ԍ 0h ADD F A 6 A $ 8 < AAD \ 1 D t X0 p 4 xl BBH H(A0F8GP ! F ȑK AG JQ0 < ` EMG \ RG | x A JQ0 `@ JF $ Ԏ BOA D(D0 b EL 8 JL < ؕ ]0 \ X\ AN | JL s N JL ԏ f JN P $ X BEA A(D04 4 y BLE B(A0D8D@ 4 l X BBB B(D0E8I@ 4 z BLB B(A0A8D@ 4 ܐ q BBB B(A0K8D @s X 4 , 5 BBB B(D0A8G d |
4 BEB B(D0A8G ̑
$ BAA D0 $ AAD D pb JML` d & JML0$ п9 JMQ` $ J[P 4 Ԓ y BBB B(A0A8D` 4 BBB B(D0A8J D 4 \ BLL E(A0E8D 4 `! BBB B(D0D8G ̓ ( , JL 8 X0 4 BOB L(D0A8DP 4 D n BBB B(A0A8G 4 |
BBB H(A0A8Q 4 #F BBB E(A0A8DP $o JL $ A $ $m JL D @%[ BDD` $ d %V JMX@ 4 & BLB B(A0A8G ĕ ,z JLp - $ , JMQP $ -
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BBB E(D0A8G 4 $ 9= BBB B(A0A8G \ > D t ?
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R R Ę Rb ܘ hRC R R $ R) < Rb T S l (S< A PS A XSK BNA , S BLB D(A0 $ T1 TT 0W JML0 4 W JQ0 T PXj N l X XM N X, Y< D ̚ (Y8 D PYi JQ0 Yp ADG $ YN A 4 < (Z BEE E(A0F8D@ t Zk JL 4 Ze BEB E(D0C8GP ̛ [' A [ ([ AGG0 4 [ BOH E(A0A8DP T \ JQ0 t ]3 JMLP 0^ A 8^ JMG@ ̜ ^% D _ JL 4 _ BEE B(A0A8DP 4 < 8`@ BBB B(A0A8GP 4 t @b BBB B(D0A8N` 4 cm BBB B(A0A8GP 4 d> BLB B(D0A8D $ f: J^@ $ D h? J^@ $ l (j J^P 4 lY BBE B(A0A8N 4 ̞ o BOB B(A0A8Dp $ `rp JMQP $ , sT JMQ@ T t JML0$ t pu! Jep 4 xx BLB B(A0A8Dp ԟ 0z (z 4 z BLE B(A0A8D 4 < | BOE B(A0A8D@ 4 t } BBB B(A0A8G $ 7 J^@ 4 Ԡ BOE E(A0A8D@ $ J^@ $ 4 & J^@ \ JY0 4 | u BEE B(A0A8N` 4 Ѕ+ BLE B(A0A8D` 4 Ȇ BLE B(A0A8D@ 4 $ BOE B(A0A8D@ $ \ xe J^P $ n ^Q 4 BEL B(A0A8Dp 4 5 BBE B(D0K8G@ 4 BEB B(A0K8G 4 T P BOE B(A0A8D@ $ 84 J[@ 4 P| BOE E(D0A8D@ 4 G BBB E(A0A8D 4 $ : BEB B(A0A8DP 4 \ Z BBB B(A0A8Q 4 BBB B(A0A8G 4 ̤ ȹ BBE E(D0A8G 4 ` BOB B(A0D8D` < L AT $ \ d J^p
4 BEB B(A0D8G
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tB m} ^L0 $ B pnT JMQ@ $ B o\ ^Q@ $ B r" J^P $ C x6 JMT 4 4C BLB B(A0A8G 4 lC BBE B(A0A8DP $ C J[P C AJ $ C JMQ` $ D 1 J^@ <D JY0 \D ` JQ0 $ |D X JMQ@ D О 4 D Ȟ BOE E(A0A8D@ D P N $ E ؟9 J^P 4 4E BBE E(D0A8O@ lE z E b A 4 E H BBB H(A0A8D` E o N E x8 A , F BBB D(D0D` 4 4F 3 BBE E(D0D8G@ lF # D F , A 4 F Ȱy BBE B(D0A8H@ 4 F ) BEB B(A0A8D` 4 G BLB B(A0A8GP 4 DG C BBE P(H0D8G@ 4 |G BBB H(A0A8D@ 4 G 0z BPI B(D0A8G 4 G x2 BME B(A0A8G 4 $H b BBE B(A0A8G \H 6 L 4 tH BIB H(E0A8Dp 4 H X BIB B(A0K8G 4 H BBB B(A0D8G 4 I BBE F(A0A8D $ TI
# J^ 4 |I BBB B(D0D8G 4 I ! BBB B(D0A8G` 4 I # BBB B(K0A8J $ $J /% J^ 4 LJ 5 BBB E(A0A8D@ 4 J 7 BBB B(A0D8DP 4 J :u BBB B(A0D8DP 4 J @> BVE B(A0A8D` 4 ,K @ BEB B(A0A8D 4 dK `B BBB B(A0A8Q 4 K UU BEB B(A0A8G 4 K 0k BEB B(A0A8D 4 L v BBB B(A0A8D 4 DL y BBB B(A0A8D 4 |L x| BBB B(A0A8D 4 L ~ BBB E(D0K8D 4 L x] BBB B(D0A8D` 4 $M BBB B(A0A8FP 4 \M h BBB B(A0A8D` 4 M BBB H(A0A8D` 4 M H BEB B(D0F8D N 0 N 8 b@ <N 1 TN Ќw lN 8[ N F N 6 N ? N N N O 4 ,O Ha N , DO { BLB A(A0 $ tO i BLD A(D0 O 8s JL O O O 4 P BEE B(A0D8DP <P H% TP ` JMM0$ tP BBE L(D04 P
BOB E(A0A8DP $ P p ^Q@ $ P H ^Q@ 4 $Q BBB E(A0D8H@ \Q % tQ Ж ^M0 Q JMM0 Q `
Q X JMM0 Q $ R BLD A(D04 ,R BBE B(A0A8Dp 4 dR BLB E(A0A8D@ 4 R H BLB B(A0A8D@ 4 R BLB B(A0A8D@ 4 S 8 BBB B(A0A8GP 4 DS BEB B(A0K8D@ |S ^M0 S x JMM0 S 8 JMM04 S BBB B(A0A8D` $ T pe J[` 4 <T BLB E(A0D8D@ 4 tT 0 BLB B(A0A8D 4 T M BIB B(A0A8D 4 T 0 BBB B(A0D8D@ U JV0 4 <U x BBB B(A0D8DP , tU 0 BIB A(A0 U ; D U A U H , U BSE A(A0 $ V BLD A(D0$ DV ^Q@ 4 lV BOE B(A0A8D@ 4 V @z BBB B(D0A8DP 4 V z BBB B(D0A8DP W и} JY0 4W 0 A 4 LW 8 BBL B(D0A8D 4 W % BOB B(D0A8D@ 4 W a BBB E(D0F8G@ W @q JML04 X BBB B(D0A8D@ 4 LX BLB B(A0A8D@ 4 X `b BBB B(A0A8G X 5 H X ] , X P BIE E(L0 $Y v bP4 DY ` BBB L(A0A8D` 4 |Y 8t BOB B(A0A8Dp $ Y E J[P 4 Y
BBB B(A0A8G Z @ ,Z 8j DZ 2 JL dZ M S` 4 Z f BBE B(A0A8D` Z A Z ADG Z 6 A $ [ 5 ^Q@ 4[ N L[ N d[ JQ0 4 [ @% BBB B(D0D8D 4 [ 8j BLE B(A0A8D` [ p A \ x $\ | JY0 $ D\ JMX@ l\ JMS0 \ 8 E \ JL 4 \ ` BKE H(A0A8G@ 4 \ BBE E(A0N8D` $ 4] ` ^X@ \] 6 N t] @ A ] JY0 4 ] Ht BBB B(A0A8G $ ] ! ^Q@ 4 ^ BBE E(A0N8D 4 D^ x BBL E(K0A8D 4 |^ j BBB B(A0A8D@ , ^ BBB A(A0 ^ U J`0 $ _ 0 b ,_ ( JL0 L_ (; D 4 d_ P BLB B(A0A8DP _ 8C N 4 _ p BOE E(A0A8DP $ _ & J^@ 4 ` BEE L(A0D8D@ 4 L` 9 BOE E(A0A8DP 4 ` BEL B(A0D8D@ $ ` h BLA D(D0 ` ADD $ a p
JMR@ 4 ,a X BOB F(A0A8G@ 4 da @ 5 BEE B(D0A8D $ a H J[P 4 a BEB B(D0A8D@ a X JML04 b BLE B(D0A8D@ Tb b@4 tb BLB B(A0D8G 4 b G BEB B(A0A8Dp 4 b $ BBB B(D0A8G 4 c % BII B(A0A8Q 4 Tc 8} BEB B(A0A8G 4 c > BBB B(A0A8D 4 c A BBB B(D0D8D $ c XE JMQ@ $d F\ ^L0 4 Dd @G" BBB B(D0A8D 4 |d 8IU BLE B(A0D8D` $ d `K JMQ@ d (Lo JQ0 d xL A $ e L JMQ@ <e XOX JL $ \e O J[@ 4 e pP BBB B(K0D8Gp $ e (R$ JMX@ 4 e 0S BBE E(A0D8D 4 f V BEB B(D0A8Gp 4 Tf Y0 BBB B(A0D8G f \h JY0 4 f ] BBB B(A0D8Gp 4 f a BBB B(A0D8G $ g i? JMQP 4 Dg o) BLB B(A0A8D 4 |g t BBB B(A0A8Dp g vD N 4 g v BEB B(D0A8J h * K 4 h ( BBB B(A0D8J 4 Th W BLB B(A0D8D 4 h ؓy BEB E(K0A8Gp 4 h
BLB B(A0D8G h r BAG i h$ A 4 4i BBB E(A0A8Dp li H
i @; D i h i ` JQ0 4 i Чk
BBB B(A0D8G j ; D 4 $j 0 BBB B(A0A8G 4 \j BEB B(A0A8G j ` b0 j * j
j E JL k 0 k ( N 4k K BNA Tk c lk h k `c JV k U N k U N k @\ N , k BIE D(A0 l X2 D0 4 4l BOB B(A0A8D` ll 2 D0 l 5 A 4 l Hf BOB B(A0A8D` l $ l x ^Q@ $ m BEA D(D04 <m hE BEB B(D0A8D` 4 tm BBB B(A0A8D` m ' A m m m n $n <n Tn ln N $ n @i BOD A(D0 n , n A 4 n ($ BEB E(A0A8Gp o JQ 4 4o E BBB B(A0A8DP 4 lo J BBB B(A0A8DP o A o JY0 $ o BED A(D04 p 0 BEE E(A0A8G 4 <p BLE B(D0A8D@ tp P A $ p H J[@ $ p J[p , p 8I BJE H(D0 4 q X BEE B(D0D8Fp 4 Dq BEB B(A0A8D` $ |q j JMVP 4 q BGB B(A0A8Np $ q J[@ 4 r BBB B(D0A8G@ 4 <r , BBB B(A0A8Dp tr g JY@ 4 r BEB B(A0A8D 4 r $ BEE E(A0A8DP 4 s BLB E(A0D8D 4 <s Hc BOE B(A0A8DP , ts BIB H(A0 4 s 0 BLB B(D0A8D $ s J^P t ` 4 t X BBL B(D0D8D Tt 0# lt (# ^L0 t #K D 4 t 0$
BLB B(A0D8G $ t . ^Q@ 4 u / BBB B(D0A8D` <u 2 `@ 4 \u H3 BBB B(A0A8D u 5A JQ0 4 u 6/ BBE E(A0E8O@ u 7 S 4 v H8^ BBB B(A0D8N@ Dv p9p JL 4 dv 9 BBB B(A0D8G@ $ v x: ^Q@ 4 v 0;6 BLB B(D0D8D 4 v 8@
BLE B(D0D8Dp 4w D $ Lw D JMQ@ $ tw F J^@ w XI JL w I` JL w (J JQ0 w JZ $ x 0K J^` <x Z [V0 \x x] JML0 |x ] $ x ]H JMQ@ x ` JQ0 x x` EVV04 x Hd BBB B(A0A8DP 4 4y i7 BBB B(A0D8D ly oW JL y o JML0$ y Xp Ja y v$ y w TL0 $ z w Ja 4z 0 TL0 $ Tz W J^ $ |z JMQP z 4 z v
BBB B(D0A8G z { | JL0 $ ,{ X ^Q@ $ T{ Ja |{ șD N { { z JL { hb D 4 { BEE B(A0A8G` | 8 JL <| JL \| 8 t| 0 $ | ( J[P $ | BOA A(D04 | ȟ BOE B(A0A8D@ 4 } Pu BOE B(A0A8G 4 L} BBB B(A0A8G 4 } 06 BLB B(A0A8Dp 4 } 8 BLE B(D0A8DP 4 } q BFB B(A0A8G 4 ,~ h BBB B(A0A8G $ d~ Je` 4 ~ R BLB B(A0A8G $ ~ BAA D0 $ ~ ` J^` 4 BBB B(A0A8Q 4 L X BBB B(A0A8G $ % J^P $ J^@ 05 JG 4 PO BBB B(A0A8D` 4 , h BEB B(A0A8GP $ d @:
J^ $ XZ J[@ 4 k BBB B(D0A8G i D $ JMQP , D w \ h } D t A " A 4 BEB E(D0D8D@ ܁ X ^L@ $ JMQ` < K T 2 JL 4 t @# BEE B(A0A8D` 4 $R BBB E(A0A8H@ 4 % BOE B(A0D8D@ 4 &^ BPE B(A0A8D@ T ' JMS04 t p* BLB E(A0A8DP 4 H,q BBB B(D0A8GP $ -v ^QP 4 . BLB B(D0A8D` 4 D p0 BOE B(A0A8D@ 4 | X1 BBB B(A0K8D 4 3 BLB B(A0A8GP 4 X5= BOL L(A0A8D@ 4 $ `7y BBL B(A0D8D , \ : BOE A(A0 , ; BOE A(A0 , ; BOE A(A0 , ; BOE A(A0 , x< BOE A(A0 L <" A d =" A | = 4 = BOB B(A0A8D@ $ ̆ = ^Q@ 4 > BOB B(A0A8D@ $ , H?P J^` T pAc BDD , t A BOE A(A0 , 0B BOE A(A0 , ԇ B BOE A(A0 4 C BBB B(A0A8GP 4 < D BBB B(A0A8NP 4 t `F BLB B(A0D8D J" A $ Ĉ J JMQ@ 4 hL BBB E(E0D8D@ $ $ L JMQ@ 4 L HNI BBE L(A0A8D@ 4 `O BEB B(A0K8D` 4 Q BLE B(A0A8DP , Q BOE A(A0 $ Rh 4 < SZ BLE E(A0D8DP 4 t 0T BEE B(K0A8D` V TL0 4 ̊ V BBB B(D0A8N` 4 Xf BBB B(A0A8NP 4 < Yf BBB B(A0A8NP 4 t Z BBE B(A0A8N@ 4 8\K BOE E(A0A8DP 4 P_. BLB B(A0A8D` $ HaJ J^@ 4 D pdo BHH E(A0A8D 4 | e BEB B(A0A8Dp 4 h BBB B(A0A8J 4 lg
BBB B(A0A8J $ v^ JL $ D w JMT@ $ l w
J^ $ 0 J^@ ԍ
JY@ 4 x
BHB E(A0A8D 4 D БE BBB B(A0A8G | $ J^` " 4 Ԏ BLB B(D0A8D` (" A 4 $ @G BBB B(A0A8D $ \ X_ JMQ@ $ e J^@ , صv BOE A(D0 4 ( BEB E(D0A8D@ " A , ~ ] 4 L BBB B(A0A8G $ J[ 4 8 BOE E(A0A8DP 4 \ BBB E(D0A8D 4 BBB B(A0D8J@ 4 T a BOB B(D0D8D@ 4 BOE E(A0A8D@ đ JL 4 BOE E(A0A8D@ o@ < 4 T BLB B(D0A8D $ ( JMQ JX0 Ԓ (R V $ h JMQ@ 4 0 L 8 d @U V JL JL 4 ܓ x BIE B(A0A8Q @ 4 , H BBB B(A0A8D $ d i TRP " A 4 BEB E(D0D8D@ ܔ x[ hP$ & Ec@ $ D 4 < X BOE E(A0A8D@ t V AG @ HU N ĕ ܕ b0 $ 8X JMQ@ $ pu ERO@4 D BEB E(D0A8D 4 | BBB B(A0A8J 0 4 ̖ 8 BOE B(A0A8D` $ JMQP , Xm JQ0 $ L JMX@ 4 t BOE E(A0A8D@ 4 8 BOE E(A0A8D@ 4 BBB G(A0A8D 4 X BBE B(A0K8T 4 T [ BEE B(D0A8D@ $ J[@ 4 BBE B(D0A8N@ x JQ0 $ JMQP 4 D N L H $ d JTQ@ v JL 4 BBO B(A0A8J 4 `#Y BBE B(K0A8G / J[P < 0E JQ0 $ \ H1* JMQ@ 4 P3 BEB B(A0A8G 4 > BBB H(D0A8J @ @ $ @ < @U A T A A l A A A A 4 A' BOB B(A0A8DP 4 ԛ B BBL B(D0D8Dp 8F $ FX < GV A T PG JQ0 t H A , I[ BOB D(A0 8I9 JG ܜ XI| A I AG $ `J BNA D@ < 8KE D T pKY N l K JQ0 , L BEE D(D0DP 4 XM BBB B(A0A8DP 4 @O
BEB B(A0A8DP 4 , Q BBB B(D0A8D@ $ d pR% J[@ xT BME 4 (Uk BBB E(K0A8G $ `W J[@ $ Y J^@ $ 4 [ J^@ , \ ^ BOE A(A0 $ _~ BOA D(D0$ p_' J^@ 4 ܟ xa BEB B(A0A8F@ , @b BBB J(A0 4 D b! BBE E(A0A8G 4 | ia BLB E(A0A8GP $ ji JMQ@ 4 ܠ l BEE B(D0D8DP $ nF JMQP $ < qK JMQ@ d 0s5 ERO04 Pu BBB B(A0D8Gp 8wZ N 4 ԡ wp BBE B(A0D8G 4 { BBB B(K0A8G D ^L` 4 d P BLB B(D0A8D@ 4 ؖ BIB B(A0A8G $ Ԣ PU JMQ@ 4 BFE B(A0A8D 4 4 p BLE B(A0A8D@ 4 l H BLB B(D0D8D 4 BBB B(A0D8J 4 ܣ BEB B(A0A8G 4 p
BBB B(A0D8G L Ht JL0 4 l BLB E(D0A8D` 4 BLB B(A0A8G 4 ܤ BBB B(A0K8J 4 BLE E(A0A8D 4 L ( BOE B(A0D8DP 4 \ BBB B(A0A8Q 4 > BBE B(A0A8G y D (A D $ `" D 4 < x BBB B(A0A8Gp t 0 JQ@ | N hb AAG ̦ L BIG $ JMQ@ $ pb J^@ 4 < BEE E(A0A8Dp 4 t p( BEB B(A0A8D@ 4 h BBB B(D0K8G` 4 \ BBB B(A0A8D 4
BQB B(A0A8Dp 4 T ` BQB B(A0A8Hp 4 % BBB B(A0K8Gp 4 Ĩ = BBB E(D0D8K 4 ; BBB B(A0D8Gp 4 4 BBB B(A0D8G l X B N e JMO0
4 g BBB B(A0D8D & JL 4 & BEL B(A0D8D@ L 8' d @' | H' 4 P'E BBB B(G0A8GP ̪ h( 4 p( BBB B(D0D8N $ )^
J^ 4 D 04b BBB B(D0D8DP 4 | h8 BBB B(A0G8Gp ; JQ0 ԫ < <Q ADD =A BDA , , = BBB A(D0 4 \ X> BBB B(A0A8G 4 D BBB B(A0A8Dp ̬ xF% A $ F BEA A(G0, G, BBB A(A0 4 < H% BBB B(A0A8G 4 t a BBE E(D0A8G g
ĭ g ܭ g b hh6 h< , h D h \ h t h $ h4 J^P i 4 ̮ i> BBB B(A0A8GP k b@ $ 0m JL D m b0 $ d pn ^Q@ 8pd D0 pK 4 p BEB B(D0A8D` 4 s BVB B(D0A8G $ , x{ J[@ $ T ~b Ja $ | (M JMQP P JY0 4 İ @ BBB B(A0D8D@ ؓV JV0 $ ^Qp $ D _ J[@ $ l WQp P< [0 p JQ0 Ա , D $ J^@ 4 BLB E(A0A8DP 4 L (I BVB B(D0A8G @Z N " X0 4 BBB B(A0A8G @ [ з{ JT0 4 4 0
BOL B(K0A8G l bp H BAD0 ] AD ̳ H JQ0 N X@ $ ( BBA A(D@$ 4 . J[@ \ [ | 8 vP 8 JMS0 8 TL0 ܴ
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J^p $ p J^` , HT JY@ L N JY@ 4 l BIB B(D0A8D 4 pn BBB L(D0A8G $ ܶ B ^Q@ $ T ERQ@ 4 , BBE B(A0A8DP 4 d
BBB B(A0D8D $ ERQ@ ķ 00 D $ ܷ Hz JMUp 4 w BBE B(A0A8GP < " JQ0 $ \ # J^P 0*] N x*, BGD 4 + BBB B(A0A8G 5 [ $ 5 J^` < ;# T ;
l ; ;2 F H;2 F p; H@ ̹ (<c N0 <2 <b BDG < b0 4 < = BEB E(A0A8D@ 4 t ? BOB E(A0A8D B b@ ̺ C b@4 hD BBB B(D0A8Hp $ Hd $ < xH J[ $ d 0L J^@ $ Nw J^@ 4 Tp BBB E(A0E8J HY JQ0 4 [ BBB B(A0A8G D ` N 4 \ ha] BBB B(A0A8G $ r< J^P $ v= JRQP $ y/ JMVP $ ~ J^@ 4 p JQ0 $ T J^P $ | h J^@ 4 $ BBB B(A0A8J $ ܽ K WQ@ $ @: J^@ $ , X J^P $ T k J^@ $ | X J^@ JY0 $ ľ J^@ $ x J^P 4 BBB B(A0A8G` 4 L BBB B(D0D8Dp Pv ADG JL0 4 Ŀ @ BBB B(A0D8D $ H 4 BBB B(A0A8DP L DP d pJ BGQ 4 BHB B(D0A8GP 4 8 BBB B(A0D8GP $ TQp
4
4 L BBE B(A0A8D` 4 BIL E(A0A8G 4 BEB B(A0A8G BPD 4 \ BVE B(A0A8D` 4 L (Y BBE E(A0D8D 4 P BBB B(A0A8Gp 4 BBB B(A0A8G` 4 BBB B(A0D8G 4 , 8 BBB J(A0A8Gp d JML0 g JT@ 4 BBE B(A0D8G 4 BEE B(A0D8G 4 @Y BEB E(A0A8D` $ L h JMMG@ t $ JMQp $ ` JMQp (#
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\ D Г ȓ $ \ < V T PS l E D S ( m AG pA @ 4 Ж L ȖH JG $ l n BBA A(D0$ @n BBA A(D0 " F N ؗR H 4 BBB B(A0A8D@ < C D T 0c D l ! D (F H $ ` ERMLP D E D H JV0 , țd N $ D s BED A(D04 l x BBB B(D0D8DP G JG 0_ N x H W N $ h JLHG0 4 h JL T 0{ JL $ t BBA A(D0 ] N 8 ^L0 BKA _0 , H\ JL0 L , d BBB A(D0D@ EM `5 A , BBA A(G hi ADF` V D 4 g AAD T P bP t H A 0a A m D D x" 4 Q BBE B(D0A8DP 4 < BBB B(G0A8J t PE JT@ JV0 > i@ @ JO ) A $ S0 D # D \ $ t J[@ $ TQ@ S N $ < T d0 t _ JL , BHE D(A0 V AG XL0 4 p BBB B(A0A8D@ < X A T ` D l h JY@ 8 D @ X0 $ 0} J^P TL@ x b0 $ , 8r JMQ@ 4 T r BBB B(A0A8D@ 4 % BBB L(D0A8D` 4 BBB B(A0A8Dp 4 x BIB B(A0A8D 4 V N L JL l S@ JY0 $ BRG A(D0$ J^@ N R b@ 4 2 Z 4 T BEB B(A0A8D@ X b@ s AKD 4 (3 BBE B(A0A8DP 4 0 BBB B(A0A8D` 4 < x - BBB B(A0A8G t P( JY0 * b@ +H N0 X+ P+ X+ P+ , H+ D P+ \ H+ t P+ H+ JQ0 + JQ0 x, JQ0 - JQ0 - JQ0 , X. JQ0 L . JQ0 l /u 0 0< 00H N h0 H , p1 BEE D(A0 @2
, 82
D 02 $ \ 82 BLD C(G0 3 J]0 `4O N 4W JN0 4/ D 4 JL p5 , x5 $ D 5 J^@ l 87 JL 7 JL x8 JQ0 $ h9 JMQ@ $ :* JMQ@ ; 4 ; Z T ;! 4 l ;@ BEB B(A0A8J ? JL P@ JY0 $ B J^@ C $ C < C JK0 \ D t D D D (Df N DZ JQ@ $ Fk JZG@ H _@ < H nP \ I A[P | (J\ AT0 hJ k@ 4 K3 BYB B(A0A8DP M; D (M- D $ @M- D < XM Z0 \ M- D t M _p NJ K0 N Nd (O# @O 8O $ 0O < 8O T @O l HO# `O hO `Or O* ADD O* ADD OK $ P6 < HP: T pP l xQ Q AH $ PRX EVW8 $ S BBA H( $ Tv EV[8 HV AID < V 4 T Vi BBH E(A0D8D@ WZ D PW/ A hW N WA EM X" A (Xa A $ Xg N < X A 4 T X BBE B(A0A8DP xY N Y} S PZ5 D xZ5 D Z2 H Z2 H $ Z JY0 D [ \ [R BGD 4 | [ BEB B(A0A8DP `^ D H_+ E `_J H _= AK0 `` U < `( A T a D l a
a D a3 D @a 8a\ D al U aJ AAD $ b" D < b< AT \ 8b> D t `bu JG b AGG0 c N 8d8 D `dV H d JL He JL < e JT0 \ Hf4 JG | hf> ETL0 4 g BBB E(A0A8D@ $ k BHI A(G@ lc Q lB DP 4 m L m* G d m~ N | me Ebp n` N o` N ho `oV N` oN EU oN S 4 < pb BBB B(A0A8DP 4 t @s BBB B(A0A8DP $ (t JMQp u BADP pu{ BADP ue D@ , (v D vf D \ xvg D t v^ JG 4 w0 BBE B(A0A8J z AAG zo N { JK $ { D < |[ JL \ |] E t }& A 8} JK 4 (~ BOB B(A0D8D@ , ~ BBB A(A0F@ JQ0 4 `7 N 4 L K
BBE E(D0A8G _ JK 4 | BBB E(A0A8D` ( JL , Ȍ BBE A(D0D` , h D D p D \ x! D t ! D D B NP E NP ( 0 D 8< N 4 `E NP L ( D d = NP | ؎? NP @ N ( 0 D 8< N $ ` JMQ@ 4 ؏ BEE B(A0A8Gp T @ BAG t 7 A : N 0 A 8 A @- A X* A p JML0 $ p AD D PI A \ A t `- ADD pS A @> D h JT0 ADD0 H JL < Z $ \ HN BEA A(D0 py JL Кx Z 05 JG P G ؛ , D D \ H N t 03 X D `o N JMO04 BBB E(D0A8D @~ N , JMO0, L X BWB A(A0 | AFG $ h? BAA G0 4 + BEB B(D0A8DP x 4 p BLB B(A0A8Wp , L BLB A(A0 $ | xt Ja JMG0 P JMO0 0F JG ` JMO0 $ 6 JT0 D 0 JV0 4 d ' BBB B(A0A8D Y U X; N
x 4 pK BBE B(A0A8D@ 4 < BBE E(A0A8Fp t p` N0$ BAA G0 0 BDD B 4 P X( T X( t 4 N D $ BLA A( $ X BLA A( H) $ ` < Xa AL \ JT | JO ` AHD A 4 0 BAD T P A l " A % D (Z N $ p@ BAA J JY0 x pM D , D ADD L F A 4 d 2 BBB B(A0A8D@ A 4 BBB B(A0D8G $ X BGA A(K0 w D , x D \ Q D t @ D JQP . D # A m ADG EY < JG < JL $ \ h9 BJG G D $ BEA A(D0 p
hS N0 . ADG 4 , BBI B(G0A8D@ d p | x H P9 D x] N 4 W BKB E(A0A8DP K 4 BBE E(D0A8I@ 4 L h BBE E(D0A8I@ 4 BBB E(F0D8G 4 X BBE B(A0A8D@ X@ 0e EY 4 4 BEB B(A0A8D@ 4 l BBE B(A0A8D@ P X@ $ BBA D` h
4 ` BBB B(A0A8GP < $ T ` J[@ 4 | H BEE E(D0A8D@ , y BGE A(A0 4 A BEE B(D0A8O 4 8 BEB E(K0A8D@ T A 4 l BBB B(A0A8D` $ p< ^Q@ $ X J[@ iP 0 b@$ 4 I JMQ@ $ \ JMQ` p x9 A Xa A @ 4 BOE B(D0D8D@ 4 L H BBE E(A0D8D ^ JL `t VL0 b0 $ ]hP hQ S , e ERG0 L JY0 l h e ERG0 JY0 ( D 0 JY0 b0 $ b JMQp 4 D P v BBB B(A0D8D 4 | # BBE B(A0D8G $ ' JMQ@ $ ( JMV@ $ ) XQ@ $ , * JMQP 4 T + BOE E(A0A8D@ 4 8, BOE E(A0A8D@ 4 , BBB L(A0A8GP $ X. J^@ $ $ 00 J[P $ L 2 JMT@ $ t 4 JMQ@ 5 5
$ 5 JMQ@ 6 x6
$ $ p6 J[P $ L 87 TQ@ $ t 8 J[@ h9 ]0 4 9 BBB E(A0A8J B{ JML@$ 0C6 JMMG@ 4 < HDk BEE E(A0D8G t M JY@ $ MC Hk@ 4 R BBB B(D0A8J V $
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8 BEB B(A0A8M $ J^@ 4 < J BBB B(D0D8G t D ( JYP D JYP 4 l BBB E(D0A8J H JYP < 6 T ? A l ? A 0? A X? A ? A ? A и? A ? A ? A , H? A D p? A \ ? A t o D : A @e A e A 8 AG 8 AG 0 N0 , F AD L ػ7 AD l V N0 @ D H D Pt AG N0 x5 AD M AG , ȽP AG L & A d & A | ( N0 5 AD о N0 X> AD x JV@ 4 h. BBB B(A0A8DP $ D ` J[` l JL0 ; JG ; JG $ 8 J[@ $ 0N J[P X JV@ < XI A T I A l JV0 JV0 , o BEE A(A0 4 ~ BBE B(A0A8G@ $ D d BJD D(D04 l he BBB E(D0D8GP 4 e BBB E(D0D8GP 4 BEB B(D0A8D@ 4 P BBB B(A0D8DP 4 L BEH E(A0D8Dp 4 / BEB B(A0G8GP , BBB D(A0 $ X BBD A(D04 BBB E(A0A8GP 4 L (6 BBB B(D0A8D@ $ 0 JMQP 4 BOB B(A0T8D 4 BBB B(D0A8G` hc JL0 4 < BEB B(A0D8Dp 4 t @0 BBB E(A0A8J 8s JQ@ 4 BBB B(A0D8J 4 @; BBB H(A0D8D` 4 < H BBB B(D0A8G` 4 t . BYB B(A0A8G s JQ@ 4 h BBB B(D0A8G` 0 JL0 4 $ ] BHB B(D0A8G 4 \ BBB B(A0A8J P JL0 4 + BEB B(D0A8G` JL0 4
BYB E(K0D8Q 4 D 0" BEL L(A0D8Dp 4 | ( BVB E(A0D8Dp + D 4 BLB B(A0A8J p s JQ@ 4 $ ; BLB E(A0A8Dp 4 \ " BBK E(A0A8DP 4 @# BBB B(A0A8D` $ $? N $4 N %4 N , (% N D %( A \ %z S $ | 8&C J[P 4 `'& BBB B(A0A8DP , X( BMQ E(A0 (N S 4 , ( BEE B(D0A8H@ 4 d ) BBB E(A0A8D` 4 h* BOB E(A0A8DP 4 * BEB B(A0A8G 4 6p BFF E(A0E8G 4 D ; BLB E(A0A8Dp , | <_ BLB G(A0 = JML04 x>k BLB B(A0D8G 4 D BBH E(F0D8GP 4 < G3 BEH B(G0D8GP 4 t HY BJQ B(D0A8DP 4 HJ BEE B(D0A8Dp $ L J`P ! HN JY0 $ ,! Om ^Q@ $ T! Q ERQ@ $ |! R ^QP $ ! TZ J^@ 4 ! XW& BEB B(A0A8G " Pn@ N " xnV 4" n $ L" o BLD D(D0 t" 0p X0 4 " q BEB E(A0A8D 4 " r BBB B(D0F8D@ 4 # s BBB E(A0C8D@ <# 8u- H T# Pu AAK@ 4 t# u BBB B(A0D8D` # hx bp # 8~/ # P~[ # ~ $ ~= ,$ ~5 D$ ~F \$ 5 t$ @5 $ h" $ , A $ b@ $ xZ JG $ S JL % % A 4% M BDG 4 T% @q BBB B(A0D8GP % JL % A % y JL $ % P Ja@ & ȅ@ JG ,& D 4 D& BBB B(D0A8D` |& h JL0 $ & JMQP & I JL & E A & D ' 4 A ,' BAD L' ? JG 4 l' BBB B(A0F8L ' Ќ JQ0 4 ' @ BBE B(G0A8DP ' JL 4 ( ؏ BOB B(A0D8DP $ T( 0@ JTQ@ $ |( H J^p ( VL0 ( h`4 ( v BBB E(A0D8DP $ ) ȡ J^@ 4 D) BBB B(A0A8Dp |) D $ ) Ja ) ^L0 $ ) J^@ $ * 0% WQP 4 ,* 8z BOB B(A0D8D` $ d* ' ^QP 4 * BLE B(A0A8G` * S * ` JQ0 + b0 $ $+ J[@ 4 L+ BBE B(D0D8Dp + 0 JML0 + JL0 4 + % BEB B(A0A8D + x , p 4 ,, hl BOB B(A0A8D@ 4 d, q BBB E(A0A8DP $ , Y JMQP 4 , % BEB B(D0E8H` , C JL - H b0 <- WQ0 4 \- BBB B(A0D8G 4 - BEB B(A0A8J 4 - 8 BBB B(A0A8D 4 . BEB B(A0A8J 4 <. BEB B(A0I8D $ t. ERQ@ 4 . xA BBB E(A0A8G $ . JMQ@ . h
E X / Q BNDp 4 </ BBH I(A0A8D@ 4 t/ BJB B(A0A8D / " JL / # 4 / #Y BBB B(A0A8G 0 H&e JY0 4 <0 ' BBE B(A0A8Dp t0 )[ JL $ 0 @) JMQ` 4 0 -p BBB L(D0D8I@ 0 @- JQ0 4 1 . BBE E(D0A8D@ L1 . JY0 l1 x/ 1 p/ 1 h/t JQ0 4 1 / BBB B(A0A8J 1 @@> D 4 2 h@ BBB B(A0D8Gp $ D2 0HF J` l2 XWe AAG 2 W BAD $ 2 Xv WQP , 2 c BEE D(A0GP 4 3 pdV BBB B(A0A8DP 4 <3 h BBB E(A0A8Dp $ t3 `n. Ja 4 3 hp BBB B(A0A8G $ 3 @vE JMT $ 3 hw JMQP $ $4 @y JMT 4 L4 { BEE B(A0A8D 4 4
BEE E(A0A8G 4
$ 4 ^QP $ 4 JMQP 4 $5 BLB B(A0A8D \5 (
$ t5 ? TQ@ 4 5 8o BBB B(A0A8J 4 5 p BBB B(A0A8D 4 6 د BBB B(A0A8G D6 ADG 4 d6 @W BBB B(A0A8G 4 6 h! BLL B(A0A8G 4 6 ` BBB B(A0A8G 4 7 BEB B(A0D8J D7 @ 4 \7 H BEB E(D0A8D` 7 ; 7 N 7 W 4 7 X BJB E(A0D8RP 8 D A ,8 H Dh D8 Dh \8 xK AHK |8 : ADG 8 D 8
AK0 $ 8 X BBD D(D0$ 8 TQP 4 $9 BJE H(G0A8G \9 84 $ t9 ` BEB A(G0 9 : JJ 9 JQ0 9 F TL0 4 9 l BBE B(A0A8D` , 4: BID G(J 4 d: i BBE B(A0A8D 4 : . BEB B(A0D8G@ $ : J[@ 4 : XW BEE B(A0A8G 4 4; BEE B(A0A8G 4 l; hS BEE B(A0A8G 4 ; / BLB B(D0A8DP 4 ; - BBB B(A0A8D 4 < BBE B(D0D8H@ , L< H! BBD E(G 4 |< 8"U BEB B(D0A8G 4 < `: BBB B(A0A8J 4 < B BBB B(A0A8G $= @VB JL D= pWF E \= ] E t= p^ E = xc E 4 = g BGB B(A0A8G
$ = {[ BLD D(D0$ > {[ BLD D(D04 ,> (| BLB E(A0D8DP 4 d> } BBE B(A0A8GF > HV S , > BQA D(G 4 > 8+ BBB E(A0A8DP $? 0M <? h BAD \? XR D t? ETQ0 ? K N 4 ? X BNE B(D0A8DP ? Аu AKQ 4 @ 0 BEE E(A0A8G@ <@ ȑ JL0 \@ 8b JQ0 4 |@ BBB B(A0D8Dp 4 @ P BEB B(A0A8DP 4 @ BOB E(A0A8D@ 4 $A BOB B(A0A8G@ 4 \A X BBB B(A0A8Gp A S 4 A B BLE B(A0D8D@ 4 A 8" BKB B(A0A8G $B 0 ^L0 $ DB JMQ@ lB H [0 4 B b BBB B(A0A8Dp 4 B PR BBB B(A0D8D 4 B x BEB E(D0A8H@ 4 4C } BBB E(D0A8G 4 lC X BLE E(A0A8D@ 4 C иm BLB E(I0D8DP 4 C BBE B(A0A8G 4 D y% BBB E(A0A8J LD 6 dD |D 7 D : , D H BIM A(A0 4 D BDB L(A0A8GP E `/ BGD 4E p
LE h7 N dE J N |E c JL E EV E x ADG E * A E JL , F p BBE D(A0J 4 DF BBB B(A0A8Qa 4 |F @ BBB B(A0A8Dp 4 F BBE B(A0A8G $ F h) J^@ G p J[@ 4 4G < BBB B(A0A8GD 4 lG t BEB B(A0A8G 4 G P?N' BBB B(A0A8G G hfX G fB H fA $H g <H (g ] \H g JY0 |H hD 4 H h6 BOE B(D0A8D@ H i} JV0 H Xj 4 I j BBB B(A0A8G 4 <I Xqf BBB E(A0A8Dp tI s JV0 4 I pt BIB B(A0A8G 4 I BOE E(A0A8D@ 4 J ` BBB B(A0K8GP $ <J J J^@ $ dJ JMQ@ 4 J ȄZ BLB B(A0A8G 4 J BEE B(A0D8GP 4 J X BHB B(D0A8D 4 4K BOB B(A0D8D 4 lK h BBB B(A0A8G 4 K @ BBB B(D0A8G 4 K { BBB B(K0D8G $ L 0# JMQp 4 <L 8 BBB B(D0A8G tL JQ0 L v N $ L g J[@ 4 L @' BBB B(A0A8D 4 M 8 BBB B(A0A8G DM N \M
tM M + M
M T N M R M h N `S JO $ $N _ BEA A(D0 LN J I 4 dN BBB M(A0D8G@ N x A N A N x2 A N 9 BGA 4 O BOE B(A0A8D@ 4 <O Hu BBB B(A0A8D` tO JL 4 O 5 BEB E(A0A8D@ $ O * J]P 4 O , BBE B(A0A8D` $ ,P J^@ 4 TP p BBB B(G0D8G 4 P ` BBB B(A0A8J 4 P BBB E(A0D8O@ 4 P BEB B(A0A8DP 4Q J\@ $ TQ p a J[@ 4 |Q
BEB B(A0K8J 4 Q @ [ BBE E(A0A8D 4 Q h
BOB E(A0A8G 4 $R P BBB B(A0A8G 4 \R % BBB B(A0A8D 4 R ) BLB E(A0A8Dp R (+ _@ $ R +C J[p 4 S . BLE B(A0A8D@ 4 LS / BLB B(A0A8G 4 S pG BBB E(A0A8Dp $ S (I BBG A(GP, S J BOE A(A0 4 T Je BLE B(A0A8G 4 LT X7 BBB B(D0K8Dp $ T ZU J^ 4 T (^l BLB B(A0A8Dp $ T `bC ^Q@ $ U c% JMQP 4 4U d BBL B(A0A8G $ lU xj JMQ@ 4 U l BOB B(A0A8G 4 U x BBB B(K0A8J 4 V BBB B(A0A8G 4 <V ȞP BBB B(K0A8G $ tV J^p 4 V ~
BBB B(A0A8G V k $ V 8 JMQ@ 4 W 0
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J[@ $ Y 8 ! J^ $ 4Y @ e \Y JQ0 |Y A 4 Y | BOH B(A0D8D@ Y 4 Y BLE E(A0A8D@ 4 Z h? BLB B(A0A8D@ TZ p J^0 tZ P, JQ0 4 Z ` BBB B(A0D8Dp 4 Z 8 BEB B(A0D8GP $ [ J[@ 4 ,[ x BBB L(A0A8Dp 4 d[ # BBE E(A0A8D@ 4 [ # BBE B(D0D8D@ 4 [ $E BBB B(A0A8Q \ , JMO04 ,\ - BBB E(A0A8D@ , d\ 0 BIB A(I0 4 \ 2 BBB B(A0D8J , \ 8; BKB A(A0 4 \ <z BEE B(A0D8F 4 4] P@]
BEB B(A0A8G 4 l] xJ
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0 crtstuff.c __CTOR_LIST__ __DTOR_LIST__ __JCR_LIST__ __do_global_dtors_aux completed.5139 p.5137 frame_dummy __CTOR_END__ __DTOR_END__ __FRAME_END__ __JCR_END__ __do_global_ctors_aux mp.c p_sqrtu1 approx_tab p_sqrtu2 xmpn_zero xmpn_copy __bfffo_tabshi.19592 __bfffo_tabshi.19829 __bfffo_tabshi.19833 tab.21143 tab.21944 pari_randseed __bfffo_tabshi.16071 roundr_up_ip __bfffo_tabshi.15483 subiispec addiispec __bfffo_tabshi.22953 mulur_2 __bfffo_tabshi.21333 shifti_spec gcduu catii cat1u __bfffo_tabshi.16298 __bfffo_tabshi.16217 __bfffo_tabshi.16140 __bfffo_tabshi.16426 __bfffo_tabshi.16385 __bfffo_tabshi.11331 __bfffo_tabshi.11327 __bfffo_tabshi.21402 __bfffo_tabshi.21437 __bfffo_tabshi.22133 __bfffo_tabshi.22172 __bfffo_tabshi.22148 __bfffo_tabshi.22167 __bfffo_tabshi.12578 __bfffo_tabshi.23101 pos_s neg_s __bfffo_tabshi.22652 diviuexact_i __bfffo_tabshi.16813 __bfffo_tabshi.16840 __bfffo_tabshi.16805 __bfffo_tabshi.20672 addshiftw sqrtispec __bfffo_tabshi.18688 __bfffo_tabshi.18543 __bfffo_tabshi.18502 mulrrz_i __bfffo_tabshi.20271 __bfffo_tabshi.20275 __bfffo_tabshi.20283 mpinl.c tabshi.10627 reel4.12384 Flx.c Fl_mul __bfffo_tabshi.12457 Flx_lgrenormalizespec _FlxqX_mul FlxYqQ_sqr FlxYqQ_mul Flx_shiftip Flx_red_lg_i _sqr_montgomery _mul_montgomery _Flx_mul __bfffo_tabshi.12527 FlxYqQ_redswap FlxqXQ_mul FlxqXQ_sqr _Flxq_sqr _Flxq_mul FlxqXQ_red Qfb.c abi_isreduced parteucl invraw rho_get_BC fix_expo qfb_sqr qf_disc0 get_disc qfr3_init Zquadpoly SL2_div_mul_e1 qfr5_to_qfr qfr5_init redreal0 sqcompreal0 compreal0 sqcompimag0 compimag0 mul_nudupl mul_nucomp qfi_unit_by_disc qfr_unit_by_disc qfbsolve_cornacchia RgX.c _mul _sqr RgV_zc_mul_i shiftpol_ip RgM_zc_mul_i addmulXncopy addpol alglin1.c _Fl_addmul_OK _Fl_add fill_scalcol gauss_get_pivot_NZ _addmul use_maximal_pivot det_simple_gauss gerepile_gauss gerepile_mat gerepile_gauss_ker mydiv gauss_get_pivot_max _Fq_addmul _Fp_addmul str_to_long err_cat _Fl_addmul FpM_ker_i sFpM_invimage fill_scalmat strconcat get_suppl gauss_pivot FpM_gauss_pivot indexrank0 ker0 sinverseimage Flm_gauss_sp Flm_inv_sp init_gauss gaussmoduloall alglin2.c mynegi count findi findi_normalize do_zero gbezout_step col_mul update mattrace snf_pile negcmpii FpV_red_part_ip init_hnf caract_const caract2_i rot elt_col reduce1 hnfswap reduce2 FpV_Fp_mul_part_ip ZV_neg sqred2 gsmithall fix_rows p_mat ZV_lincomb_1 ZV_lincomb1 ZM_reduce ZV_elem hnffinal easychar Z_V_mul QV_lincomb matrixqz_aux ZC_Cei allhnfmod arith1.c carremod carresmod64.15798 carresmod63.15799 carresmod65.15800 carresmod11.15801 err_at2 _muliired _remii sqr_primeform lucas _muliiinvred init_montdata montred _muliimontred update_f find_order _muli2red _muli2invred _muli2montred corediscfact conductor_part _Flmul sfcont2 Qsfcont polissquarerem get_quad sfcont _Flsqr polispower Zpn_gener sqrt_Cipolla_msqr sqrt_Cipolla_sqr arith2.c _maxprime tridiv_bound _mod4 sieve_chunk ibittrunc cache_model slow2_in_roots cleanprimetab removeprime ifac_break_limit aux_end auxdecomp1 auxdecomp0 base1.c _check_ZX _mulii chk_gen_prec get_pol chk_gen nfbasechange transroot better_pol ok_pol hnffromLLL F4 roots_to_ZX idx.15710 t.15709 remove_duplicates canon_pol nfiso0 galois_res ind5.15773 ind6.15774 dirzetak0 trivroots _polred make_M_G chk_gen_init nffp_init get_nf_fp_compo set_LLL_basis allpolred storeeval base2.c mtran_long fnz kill_cache modpr_TAU fill errprime ch_var nftocomplex check_0 nftau RED ffdegree anti_uniformizer2 get_nu mul_intersect is_uniformizer vstar update_den compmod composemod redelt_i redelt rtran mtran matinv safe_Z_pvalrem allbase_check_args get_gamma rowred rowred_long kill_denom getprime mulmati _sqrmati _mulmati newtonsums rnfscal triv_order get_powers mk_pr manage_cache dbasis sylpm ordmax allbase2 mycaract update_phi factcp rnfjoinmodules_i lift_to_zk loop Decomp maxord get_partial_order_as_pols _nfbasis modprinit to_ff_init rnfdedekind_i get_order base3.c get_tab zlog_add_sign join_ideal _mulix makeprimetoideal join_arch join_archunit _mulidmod _sqrmod add_clgp init_zlog zidealij scal_mul element_mulmodideal elt_mulpow_modideal zlog_pk famat_zlog makeprimetoidealvec join_idealinit join_unit zlog_ind Ideallist base4.c low_prec ok_elt element_close prime_to_ideal_aux nfcleanmod nf_to_Fp_simple elt_cmp mylog addmul_col idealpowprime_spec element_mulvecrow rowcomb scalmul colcomb chk_vdir computeGtwist idealmulspec addone ideleaddone_i get_random_a vec_mulid idealmat_to_hnf idealmulelt mat_ideal_two_elt hnfideal_inv idealapprfact_i mul idealmat_mul zero_nfbezout _idealmulred nfbezout base5.c makenorms makenfabs modulereltoabs bibli1.c no_prec_pb conjd sqrd dnorml2 storeprecdoubles _mul2n mpmul is_zero pslg real_indep round_safe redall sqscali REDgen mpadd gscali mpsub Zupdate_col ZincrementalGS cgetg applybar Zupdate_row ZRED ZRED_gram mpcmp maxnorml2 vecabsminind checkend lll_trivial clonefill smallvectors ZM_zc_mul_i get_tabga one_step_gen col_to_MP mat_to_MP lll_finish lllgramallgen minim0 reel4.12377 FindApplyQ init_pslq do_SWAP update_col update_row RED_gram incrementalGS ApplyAllQ HRS incrementalQ Householder_get_mu bibli2.c cmp_nodata pari_compare_small veccmp dirval gen_sortspec buch1.c init_form powsubFB qfr5_factorback QFR5_comp dbg_all add_fact primfact FB exprimfact sub_fact qfr5_canon isqrtD sqrtD Disc qfr5_pf PRECREG qrf5_rho_pow qfr3_canon random_form qfi_random qfr3_random QFR3_comp qfr3_pf largeprime subFB hashtab factorquad limhash badprim numFB clearhash do_compo ellphist check_pq get_R real_relations KC quad_be_honest KC2 imag_relations get_clgp vperm powsubFBquad quadhilbertimag compocyclo get_lambda buch2.c get_extra_obj store shift_embed reallocate pre_allocate pseudomin delete_FB delete_cache addcolumn_mod remove_content prec_arch bestappr_noer pr_index neg_row fact_ok add_principal_part set_fact get_regulator compute_R ok_subFB divide_p can_factor small_norm factorgen be_honest addRe_modIm subFB_change subFBgen makematal makecycgen get_clfu compute_multiple_of_R rnd_rel powFB_fill act_arch get_Vbase get_pr_lists recover_partFB split_realimag_col not_given getfu cleanarch get_archclean get_log_embed rational_unit init_famat class_group_gen SPLIT red buchall_end buchall_for_degree_one_pol powFBgen classgroupall triv_gen _isprincipal buch3.c get_classno Lbnrclassno chk_listBU check_subgroup contains get_dataunit get_pi get_pinvpi redideal too_big _idealmodidele dft_bound is_complex factormul bigcgetvec check_prime hermiteconstant lowerboundforregulator_i ideallog_to_bnr bnr_log_gen_arch bnr_log_gen_pr factorsplice factorpow Discrayrel Discrayabs get_NR1D bnrclassnointernarch get_nz c.16165 compute_raygen Buchray args_to_bnr buch4.c pr_append fa_pr_append quad_char psquarenf check2 psquare2nf zpsolnf psquare zpsol repres galconj.c stpow padicisint freetest initlift s4releveauto galoisanalysis prim_nonss_orders.17530 __bfffo_tabshi.17555 __bfffo_tabshi.17559 permtopol vectopol sympol_eval_newtonsum Vmatrix galois_test_perm inittest testpermutation inittestlift poltopermtest galoisfrobeniustest s4test monomorphismratlift automorphismlift s4makelift galoisdolift makeLden galoisborne galoisfindfrobenius s4galoisgen a4galoisgen galoisgen gen1.c NORMALIZE_i kro_quad mul_intmod_same add_intmod_same div_intmod_same addpp addTp divpp divTp mulpp mulTp addQp add_scal addRc add_polmod_scal addRq add_rfrac_scal add_ser_scal add_pol_scal addqf VC_mul mulqf mulRc mulRq mul_scal MC_mul mul_rfrac mul_ser_scal mulcc mulqq mul_polmod_scal mul_polmod_same mul_rfrac_scal div_scal_rfrac div_scal_pol div_scal_ser div_rfrac_scal div_ser_scal divRc divcR divqf div_ser div_scal_T divfq gred_rfrac2_i mul_gen_rfrac gen2.c is_negative listaffect intdvd Z_pvalrem_DC padicaff0 cgetp2 gegal_try lexcmp_scal_vec lexcmp_vec_mat minval qtop ctop gen3.c prec0 precREAL is_scal var2_aux var2_polmod gvar9 qfbeval0 precrealexact qfbeval0_i qfeval0_i qfeval0 _egal op_ReIm multi_coeff _sercoeff _polcoeff _rfraccoeff str_to_vecsmall _quot quot quotrem tayl_vec ser2rfrac _gtopoly coefstoser _gtoser triv_integ ifactor1.c ifac_defrag ifac_find Fl_bad_for_base rho_dbg Fl_init_miller Fl_miller pr.15283 prc210_d1 prc210_no uu_coprime iu_coprime init_miller powersmod squfof_ambig bad_for_base elldouble N gl elladd2 elladd0 elladd ellmult TB1.16367 TB1_for_stage.16368 __bfffo_tabshi.15404 __bfffo_tabshi.15351 ifac_whoiswho pr.15308 __bfffo_tabshi.16831 ifac_crack ifac_main perm.c vecsmall_sortspec vecsmall_indexsortspec vecperm_orbits_i __bfffo_tabshi.16283 trivialsubgroups polarit1.c cmpGsGs init_p spec_FqXQ_pow factmod_init Zp_to_Z pnormalize scalar_getprec getprec spec_FpXQ_pow FpX_factmod_init small_rand FpX_quad_factortype try_pow splitgen otherroot split FpX_roots_i root_mod_4 root_mod_2 init_spec_FqXQ_pow Z_to_Zp ZX_to_ZpX ZX_to_ZpX_normalized ZV_to_ZpV ZpX_to_ZX QpX_to_ZX FqX_split FqX_split_equal laguer add ZXY_ZpQ_root ZX_Zp_root FpX_factor_2 FpX_factor_i FqX_factor_i FpX_factcantor_i polarit2.c polcmp leftright_sqr 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is_magic_ok check_magic wr_long rdGEN wrGEN filtre0 gp_read_stream_buf init_unique itoc normalOutC putc_lim_lines lin_index max_lin max_width puts_lim_lines putc80 puts80 normalErrC convi wr_int wr_intsgn bruti_intern wr_vecsmall wr_real wr_monome wrexpo prints wr_lead_monome monome wr_check wr_init ok_pipe pari_kill_file kill_file_stack last_tmp_file last_file accept_file last_filename try_name pari_open_file sors times_monome texexpo texnome times_texnome wr_texnome texparen wr_lead_texnome print_entree voir2 sor_lead_monome sor_monome paren init.c MODULES OLDMODULES cur_bloc oldval.16476 taille0 f_getheap shiftaddress shiftaddress_canon T.17866 T.17860 next_bloc pop_catch_cell _ok_gerepileupto reset_traps dft_handler err_catch_stack listloc.16441 try_to_recover init_stack pari_sighandler dflt_sigint_fun init_fun_hash BREAK_LOOP kill_hashlist universal_constants fill_hashtable_single fill_hashtable gcopy_av0 gcopy_av0_canon var_not_changed intnum.c isinR isinC checktabsimp checktab findmforinit intn expscalpr transcode f_getycplx interp _invf auxfourcos auxinvcos auxfoursin auxinvsin auxmelshort auxinvexp divr2_ip intfuncinitintern intninfpm intnsing auxsum mytra ffmodify ffprime expvecpr expvec exptab homtab intinit_end intinit_start auxsumintern auxsumalt0 auxsum0 auxsumintern1 auxsumalt1 auxsum1 auxcirc gettmpP suminit_start gettmpN qrom2 qromi rom_bsmall condfin intninfinfintern intninfinf intnum_i inittanhsinh initnumsine initexpexp initexpsinh intinvintern sumnumall members.c nfmats check_RES sumiter.c forvec_dummy negcmp forvec_next forvec_next_le sinitp forvec_next_le_i forvec_next_i forvec_next_lt forvec_next_lt_i prime_loop_init aprcl.c e _redsimple _red sqrmod look_eta2 is_m1 alloc_cache step4d _red_cyclop red_cyclo2n_ip _red_cyclo2n aut autvec_AL autvec_TH filltabs compute_fg _powpolmod powpolmod sqrmod3 sqrmod5 sqrmod4 sqrconst get_jac step4a u_red_cyclo2n_ip get_jac2 step4b makepoldeg1 step4c _res elldata.c strtoclass ellparsename ellsearchbyname elliptic.c set_dummy numroots2 compare_multiples Mod16 checkch check_real gcumulev ellLHS0 d_ellLHS ellLHS ellRHS smallinitell0 smaller_x aux myround expIxy invcmp new_coords val_aux val_init aux2 ellLHS0_i u2tonegi localredbug reduce_z PiI2div trueE _elleisnum do_padic_agm do_agm _fix cumulev standard_model ec_ap_cm addsell_part2 ellrootno_p red_modSL2 get_periods invell pointchinv0 pointch0 init_ch ell_to_small RHSpol exphellagm negsell powsell mul_sell sqr_sell addsell ellintegralmodel localred_result _weipell _elleta coordch4 cumule localred_23 neron ellrootno_3 ellrootno_2 ellrootno_global localred _coordch _orderell best_in_cycle ap_jacobi s_addell s_powell tors weipellnumall torspnt bilhells apell0 galois.c raye dbg_rac bin _cr x.15278 _aff alloc_pobj allocgroup initgroup ID_data data8 permmul galopen read_obj cmp_re zaux1 zaux is_int preci _gr galmodp EVEN do_par par_vec galoismodulo10 galoismodulo9 galoismodulo8 new_pol moreprec Monomial _typ get_ro_perm check_isin 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RgXQX_mul factorback_aux lll_scaled ibessel factor switchout evalvalp gmings Z_issquarefree Z_chinese_coprime bitvec_shorten gerepileall utoineg lontyp dvdisz nfisisom RgM_ishnf mkcolcopy bitvec_set cvtop shift_right2 FpX_FpXQV_compo Flm_Frobenius_pow FpX_factor qpsolublenf err_recover Fl_pow gp_default element_div gmodulss lllint_marked detint constpi mpaff omega lllgram FpC_FpV_mul pseudodiv member_tufu write1 adj do_alias member_tu expand_tilde indexpartial nffromhnfbasis gomega tchebi element_mul qf_base_change ggamd sd_echo ifac_bigomega shiftr maxprime_check polredabs0 __stdoutp@@FBSD_1.0 fixedfieldfactmod rfractoser factorint group_ident_trans intfuncinit0 ceil@@FBSD_1.0 primpart mkpoln grow_init gth Flm_inv Flx_to_ZX_inplace writenamedGEN deg1_from_roots gen_m1 image weber0 nfbasic_init algdep lllkerimgen regulator getrand PARI_stack_limit ground vsnprintf@@FBSD_1.0 lllintern famat_to_nf_modideal_coprime gsubst floor@@FBSD_1.0 disable_dbg forpari polzagreel exp2@@FBSD_1.0 get_analyseur hnf_gauss special_anti_uniformizer Flx_divrem FpX_div_by_X_x init_gen_op gabs new_chunk sizedigit bruti dirzetak minpoly rnfbasis hnfmerge_get_1 real_m1 ellap0 famat_pow checkbell FpXQX_from_Kronecker is_entry mulcxI addrex01 cleanroots shallowconcat qfr_unit gpi FlxqV_roots_to_pol split_realimag padicprec idealdivexact zideallog poleval gtrace mkvec bezout element_sqri evallg __cxa_finalize@@FBSD_1.0 polvar pariputs somme detcyc compatible padic_sqrtn_ram bnfisintnorm FqX_nbfact Fl_sqrt cgetr checkbid FlxqX_mulspec gprec_wtrunc rhorealnod default0 factorback_i sd_help gmul Flx_rem_montgomery FpXV_red ZX_sub localtime@@FBSD_1.0 rpowuu getpwuid@@FBSD_1.0 hess getrlimit@@FBSD_1.0 recover ftell@@FBSD_1.0 respm pureimag FlxqM_ker ff_PHlog member_c4 vecsmall_prepend hiremainder nf_to_ff hnfcenter_ip whatnow_fun qfbrealsolvep check_bach getstack try_pipe sd_logfile mpround u2toi cyclicperm zkmodprinit idealnorm absi_cmp glcm0 ghell itou RgX_unscale polrecip polymodrecip Fl_sqr zsign_from_logarch mkvecsmall RgM_to_RgXV RgX_extgcd_simple FpM_mul FpXQ_powers dbllog2 Fq_neg_inv Flx_sqr dvmdisz grow_append gcopy isdiagonal arch_inv integ hnfmod FpX_compositum lllgramkerimgen prodid switchin sdivsi srgcd fix_relative_pol polresultant0 sd_path setjmp@@FBSD_1.0 qfr_pow lindep2 sumnumalt0 fact_from_DDF mkvec2copy jbesselh env_ok log_gen_pr numbpart testprimes varentries buchquad galoissubcyclo mpexp1 eint1 qfb_comp delete_var nfreducemodpr_i readbin imag_i gpowgs log0 FpXQ_gener compo thue dbltor GP_DATA deg1pol_i cmp_padic nfreducemodpr Z_factor mulss mpneg make_integral zbrent idealmodidele is_rational discsr matratlift elllocalred hnfadd_i factorbackelt mkveccopy rnfsteinitz FpX_roots compraw FpX_Fp_mul pariputc buchall ideallistzstar idealmulred voir AGM_ATAN_LIMIT idealpow0 zideallog_sgn Fl_center sd_rl gcmp0 vconcat newfile compimagraw divrsns weberf2 discrayrelcond set_optimize Flx_valuation lim_lines_output rowpermute get_bnfpol lllfp_marked gmu ellzeta arch_pow pariOut_lim_lines FpM_suppl smallpolred2 addsi core roots0 intfouriersin vec_ei open@@FBSD_1.0 DEBUGLEVEL dvmdsi FqX_sqr strftime@@FBSD_1.0 FpC_red lexsort ellsearchcurve smodis ellfacteur divide_conquer_assoc coprime_part gpmalloc factorff remake_GM thetanullk leading_term bigomega listznstarelts matrixqz3 cmp_prime_ideal rowslicepermute classno vecsmall_indexsort pclose@@FBSD_1.0 mpfact gp_history smodss affsi Fq_inv idealfactor cyc_pow polzag det2 logmax_modulus_bound element_powid_mod_p mkmat2 ZpX_liftroots FpXQYQ_pow nfreducemodidele getallforms FpM_inv divrrz gath pari_fclose Str0 Flx_Berlekamp_ker rnfdet0 gdivmod RgXQ_sqr sumnum member_a3 pr_norm ZM_init_CRT brute gbigomega ZY_ZXY_rnfequation member_area init_modular ibitor affur vecmul prodeuler gtan poldegree _Jv_RegisterClasses imagecompl get_uint group_rightcoset Flx_mulspec get_arch_real mkcol2 apell2 principalidele hit_return invmod listinsert smith2 gp_init_functions monomialcopy matalgtobasis Flx_extresultant intmellininvshort hnfperm_i ZX_valuation coltoalg fputc@@FBSD_1.0 conductor buchrayinitgen core2 simplefactmod u_lvalrem mpdivz Flx_SQR_LIMIT RgX_to_FqX gred_frac2 qfbclassno0 poltobasis hashvalue next0 bernfrac vec_shorten qsort@@FBSD_1.0 readseq_nobreak lllreducemodmatrix GENtostr0 qfbsolve theta check_ZXY gtodouble subcyclo_start nffactor ZX_Z_mul qfbeval mkvec4 nfhilbert0 gettime ibitand qfi vpariputs check_and_build_obj ifac_primary_factor sqrtr_abs FpX_is_totally_split sqcompimagraw divsi_rem FqX_Berlekamp_ker Fp_shanks mpabs FpXV_FpC_mul mpcopy gram_matrix nfdiscf0 znstar_elts sindexsort ZX_disc_all redimagsl2 qpsoluble qfr3_to_qfr FpM_gauss taille2 fibo core2partial mulrr gpreadseq listkill uisprime RgX_shift_shallow FlxV_to_Flm dvmdiiz ellcondfile vals sdivss_rem __stdinp@@FBSD_1.0 primeform_u const_vec print_prefixed_text cornacchia ZM_inv int2u stopoly bnfmake jbessel mathnf0 rnflllgram redimag default_gp_data mkintmod rnfpseudobasis Flx_recipspec FpX_nbroots zbrent0 mptrunc znstar_partial_bits dvmdii PiI2n FpX_red _fini nf_to_ff_init FlxX_add Fp_sqrtn RgXQV_red sd_psfile gscalcol round0 u_lval Strchr divsr minss Q_content QXQ_inv archstar_full_rk strtol@@FBSD_1.0 suminf FpM_deplin checkbnr bnrinit0 coredisc0 gfundunit to_Kronecker element_mulid errmessage simplify gispsp numer cmpsi switch_stack pop_val_if_newer sqrtr matmultodiagonal modulargcd getrealprecision pari_last_was_newline rnfkummer lllgen vecgroup_sumorders redrealnod BSW_isprime intnumstep rdivsi check_listpr members_hash ifac_decomp sort_factor_gen element_mulvec znstar_cosets ZXX_to_FlxX gsubstvec FlxqX_from_Kronecker merge_factor_i FlxX_subspec gcotan input_loop ZV_neg_ip factor_norm cosets_perm_search debug_stack mkrfrac FpXQX_sqr member_b2 gadd Fp_pow ZX_disc group_isA4S4 gp_read_file qfrep0 sqr_by_tab FpM_image polcompositum0 Flx_rem mulcxmI dilog subcyclo_orbits subresext hnf mului nfhermitemod pari_safefopen Q_remove_denom vecsmall_shorten printf@@FBSD_1.0 cornacchia2 vali popinfile RgM_zc_mul gmul2n RgX_RgXQ_compo fincke_pohst init_Fq gen_sort_aux FlxqX_normalize minim2 BSW_psp gregula matqpascal FpX_val fixedfieldsympol upowuu mpsincos FlxYqQ_pow sort_vecpol qfr3_rho Fp_pows gsubstpol FlxX_to_ZXX EXPNEWTON_LIMIT FqX_eval print_all_user_fun gtrans Q_div_to_int ideleaddone rnfequation0 perm_inv hbessel2 subcyclo_roots nfdiveuc FlxX_renormalize fgets@@FBSD_1.0 ZV_Z_mul gaddmat vecvecsmall_sort ZX_get_prec global_err_data truncr idealsqrtn divsum kill_from_hashlist initprimes0 FlxqXQ_pow member_w hnfadd isprime gtoset sd_filename mkvecsmall2 bnrdisc0 oldfonctions lllgramint apell mkcol ZM_zm_mul factoredpolred file_is_binary gshift FpXQ_invsafe sd_compatible utoi reducemodinvertible zidealstar quadhilbert constlog2 to_Fp_simple quad_polmod_conj pari_close bestappr Fl_neg subcyclo poldeflate hnfperm suminf0 gaddmat_i sd_simplify bitvec_alloc Q_primpart ZM_to_Flm pol_x group_elts rename@@FBSD_1.0 isfundamental perm_relorder FlxqX_red modii iscomplex discrayabscond gbitor isexactzeroscalar polred lllall col_ei fwrite@@FBSD_1.0 czeta init80col rdivii to_famat_all imagecomplspec FpX_is_squarefree modprM_lift outbeauterr gtopolyrev addii mulir isexactzero nfreducemodideal_i krosi bnrstark hil hnfmodidpart divrs decodemodule ideal_two_elt0 discrayabslist strtok@@FBSD_1.0 qfbred0 muluu get_theta_abstorel freeep __mb_sb_limit@@FBSD_1.0 REMIIMUL_LIMIT coordch dethnf_i gerepile buchimag rnfdiscf affii delete_dirs padic_sqrtn member_sign expi mpqs get_proj_modT gbezout FpX_nbfact RgX_shift unlink@@FBSD_1.0 zpsoluble gnumbdiv gcvtoi gen_search_aux ZX_is_squarefree mathilbert racine centermod gboundfact get_bas_den FpX_ffintersect sumalt2 intheadlong bnrisconductor toser_i cmp_vecint FpC_to_mod kbessel0 resmod2n vecselect_p parse_option_string znstar_hnf Flx_sub smithrel FpX_divrem member_b6 rootmod0 sympol_aut_evalmod pari_add_function ideallist0 zrhqr rgcduu Q_divmuli_to_int divisors is_odd_power lindep resultant2 nftohnfbasis ideallllred FpX_deriv ideallistarch addshiftpol special_pivot factorback0 nfmod initell gsubst_expr kbessel absi_equal clcm nfmodprinit gequal smithall write0 minideal get_hnfid cbezout Z_lval setloop ideallistunit FpXX_red sd_seriesprecision subir Flx_shift ZX_monic_factorpadic cgetc RgC_to_FpC lexcmp perf polx_Flx zk_to_ff pari_init_floats gsmith u_pow10 Flx_neg pop_val_full stackdummy val_fact init_red_mod_units polinflate s_centermod idealmul real_1 FlxqXQ_POW_MONTGOMERY_LIMIT quadpoly top copy_bin_canon exp_Ir isint Fp_PHlog get_primeid functions_tblsz Z_pval gsub divis_rem ordell checkrnfeq RgXY_swap orderell dicyclicgroup cgcd mkcoln pari_rand31 ellglobalred sd_log bot content gbitxor ZXV_to_FlxV brent_kung_optpow gaussmodulo2 checksell sd_prompt FpXQXV_prod incgam2 gle ellcondlist assmat RgV_zm_mul dnorm sturmpart isprincipalraygen RgX_to_FpXQX member_r2 ggrando print0 get_nfindex stor FpXV_prod primitive_part print_user_fun direuler isinexact sum quadtoc indexlexsort _DefaultRuneLocale@@FBSD_1.0 polsym_gen gsmith2 TIMER group_order FpX_eval idealval gsincos fseek@@FBSD_1.0 RgV_isscalar modis Flx_gcd print_user_member checkgroup stat@@FBSD_1.0 initgaloisborne sd_new_galois_format check_quaddisc isprimeAPRCL pari_unique_filename sumpos2 os_read nucomp member_mod rnfpolred Flxq_powers row_i vecsort0 pari_err functions_basic nfkermodpr famat_to_nf phi extract incloop dirmul gerepilemany set_sign_mod_idele gp_read_str subfields0 nfissplit galoisisabelian outbrute fclose@@FBSD_1.0 umodiu gerepilecoeffs2 hensel_lift_accel getheap avma gopsg2 equalii rnfdet vecsmall_sort trivfact zsigne FpM_invimage dvdiiz evalexpo FlxC_to_ZXC polfnf pariErr modprV checknf_i member_tate rnfisfree sqri divrem FqM_to_FlxM approx_0 monomorphismlift bernfrac_using_zeta ZM_to_zm ZX_add Flm_mul Flx_gcd_i FlxqX_invmontgomery initalgred2 ifac_decomp_break torsell nfsolvemodpr gconj ZX_Z_add isunit qfi_unit ellwp0 pop_val vecsmall_coincidence idealpows RgXQ_norm member_futu gzetakall rnfidealnormabs roots_to_pol poldivrem fordiv ok_gerepileupto binaire znstar_coset_func basistoalg_i fprintf@@FBSD_1.0 factor_add_primes cxpsi polred0 stosmall foreignFuncFree DEBUGFILES GENtoTeXstr FqV_roots_to_pol isprincipalgen logr_abs mpexp stackmalloc gdivexact precreal ellsearch basistoalg outtex DIVRR_GMP_LIMIT matsize polratlift member_a2 znstar_reduce_modulus nfisincl Fq_invsafe sprintf@@FBSD_1.0 mu powell forprime gzeta rowselect_p ZX_deriv quad_polmod_norm RgX_sqrspec remis setrand gsh gfrac real_0_bit push_stack zx_to_ZX matextract initout rnfidealtwoelement leftright_pow_u traverseheap gtomat gsin prodinf0 ellheightoo gpolylog compositum idealdiv0 galois ifac_totient addmul lindep0 equalsi nupow galoisbig ZX_resultant_all deriv zerocol set_hist_entry gpsi polint_i ZX_DDF vecslicepermute minkowski_bound RgXQ_mul intfouriercos derivpol ifac_issquarefree dvdii ker mkmatcopy algtobasis_cp znstar_hnf_elts xgcduu printp1 plisprime rnfsimplifybasis Flx_resultant matbrute FpX_degfact Flx_invmontgomery boundfact geuler ellminimalmodel polheadlong gen_if_principal matid_intern addumului discrayabs mpsin matrixqz2 fetch_var abelian_group lift_intern0 Flx_subspec divss_rem sd_TeXstyle elltaniyama new_buffer changevalue factcantor FpXQ_minpoly close@@FBSD_1.0 Strtex addss znorder Q_primitive_part pslq bittest rnfinitalg oncurve prodinf gash famat_to_nf_modidele Flx_POW_MONTGOMERY_LIMIT Fl_sub hnflll ellconvertname rtodbl famat_inv vecvecsmall_search powuu rootsof1 apell1 squfof rnfisnorminit hnf_special idealmulh smithclean tablesearch Fp_invsafe fast_respm col_to_ff gvar2 isanypower Flxq_sqr writetex forell compositum2 rnfdedekind gp_eval removeprimes poldeflate_i FpXQ_sqr elleisnum FpX_rand checkgal initprimes lllgramintern polcoeff0 bestappr_mod group_subgroups member_group __tls_get_addr@@FBSD_1.0 FpV_roots_to_pol popen@@FBSD_1.0 powrfrac mathnfspec Fq_red arch_to_perm QM_inv ideal_two_elt thueinit sindexlexsort sqrtremi element_invmodpr direuler0 get_mul_table vecsmall_isin Flm_to_FlxV Fq_pow remiimul factorpadic2 bnrrootnumber checkbnf_i isomborne print_all_user_member strlen@@FBSD_1.0 smallinitell tschirnhaus mplog extendedgcd rnfidealdown lgcdii numtoperm did_break DEBUGMEM cauchy_bound forvec FpX_sqr ratroot ggamma glog gisfundamental produit hnf0 roots_to_pol_r1r2 isideal checkid strtoGENstr gerepileallsp polvaluation_inexact INVMOD_GMP_LIMIT outsor read@@FBSD_1.0 rnfidealmul ishiftr_lg element_sqr ghalf fix_buffer pariOut rnfequation_i mpcos weipell0 mkcomplex isinvector matid_Flm break0 vecsmall_append algdep0 polgalois znstar_small mkintn Fq_neg garith_proto2gs Flxq_matrix_pow ZX_resultant matrice darg rnfidealhermite Flx_is_squarefree matmuldiagonal ceilr gissquarefree buchrayinit mkvec3s pari_compare_long mattodiagonal gmodgs polsubcyclo pari_init_defaults intnum0 idealdivpowprime allocatemem0 FqX_nbroots printp idealdiv hnflll_i sd_prompt_cont FpXQ_sqrtl is_kth_power icopy_spec contfrac0 RgXX_to_RgM isidentity vecsmall_lengthen FpM_rank polrecip_i galoisconj2 gi pari_warn appendL discrayabslistlong lift icopy_av subell gdivround padic_sqrtn_unram galoispermtopol gfloor2n dcxlog ibitnegimply zeta_get_i0 _ThreadRuneLocale@@FBSD_1.3 gerepileuptoint filtre logagmr_abs member_a6 RgX_gcd_simple modss matsnf0 foreignExprSwitch member_zk FqX_split_by_degree mathell initzeta ggcd Flm_deplin gassoc_proto prodeuler0 deplin strcat@@FBSD_1.0 matfrobenius element_mulidid sd_debug FqV_red shallowcopy FpM_to_mod anell lllkerim gch gge zarchstar foreignHandler stopoly_gen RgV_to_FpV akell random_bits member_roots FpX_center real_i vecinv nfdivrem ifac_realloc element_inv overflow det caradj0 gen_0 ZX_to_Flx trunc_error memused FlxM_to_ZXM pop_entree_bloc name_var znstar dbg_rel FpV_red int2n gaussmodulo famat_makecoprime log@@FBSD_1.0 FlxqX_rem_montgomery tayl element_invmodideal RgXQ_matrix_pow cgetg_copy vec_is1to1 BSW_isprime_small FlxqX_safegcd rnfbasistoalg factorpadic4 R_from_QR utor gtofp eta0 Flx_negspec RgX_SQR_LIMIT remiiz gbitand geval polvaluation gpolcomp quotient_perm sqcomprealraw FqX_split_all mpdiv zero_Flx element_powmodpr gatan errcontext utoipos Fl_div Flx_recip discf primedec divrr matbruti RgX_mul RgV_zc_mul getuid@@FBSD_1.0 rootsof1padic forstep nfdetint Flx_to_ZX compreal gmaxgs vecsmall_uniq intnuminit qfr5_pow vecbezoutres FlxV_Flc_mul hilii isprincipalray sqred1 FpX_chinese_coprime DDF_roots FpM_indexrank mulur polredabsall rowcopy gpolylogz FpX_normalize lcmii affui leftright_pow_fold member_disc caractducos vecteursmall gach mkdir@@FBSD_1.0 gmax cmpsr gdivgs gener ispseudoprime pari_unlink mpbern sympol_eval factcantor0 primetab precprime ZV_add member_j ZpX_liftroot sumpos cmpir zeta_get_N0 Fq_sub rmdir@@FBSD_1.0 addllx fdopen@@FBSD_1.0 certifybuchall sumnumalt T2_from_embed allbase centermodii teich Flm_gauss prime galoisconj extract_full_lattice RgV_to_RgX gkrogs primes bestappr0 denom mul_real glambdak Newton_exponents truedvmdis RgXV_unscale Z_pvalrem issquarefree etatpile strncmp@@FBSD_1.0 gred_rfrac2 subsr rnfequation pseudorem vecbezout lllintpartialall subresall Z_to_Flx is_entry_intern bnrconductor laplace zerovec FpXQX_extgcd gscalsmat member_bid gtolist elltors0 polredabs2 gen_output galois_group jell intcirc hnfspec_i scalarpol Flxq_invsafe intlaplaceinv ZV_search FpY_FpXY_resultant sqred1intern carhess putc@@FBSD_1.0 setintersect sdivsi_rem vecteur pariErr2Str Rg_to_FpXQ dabs degree gtrunc T2_from_embed_norm addell rnfcharpoly gauss_intern subcyclo_complex_bound factorbackprime gmin FlxqX_sqr gp_default_list ZV_to_Flv ZV_sort_uniq leftright_pow gkronecker member_gen RgX_renormalize rnfallbase subcyclo_complex_roots idealappr0 lllgramgen charpoly0 pariOut2Str FpM_Frobenius_pow sort_vecpol_gen rdivss qflllgram0 qfr_to_qfr5 subii RgM_zm_mul gdvd genrand vecsmall_pack vecslice pari_default_path pnqn vandermondeinversemod pollardbrent checkmodpr gnorml1 nfsmith cgetimag gp_function_name intmellininv0 print1 checkprimeid gisprime pari_get_oldmodules member_f translate_pol ratlift Fq_add ungetc@@FBSD_1.0 buchnarrow vecmin vecmax rdivis FqX_red pslqL2 colreducemodHNF krouu_s idealmulprime gceil os_signal FpV_polint mkintmodu cvtop2 gauss_triangle_i transc divll galoiscyclo RgX_Rg_mul chinese FqX_split_roots aprcl readexpr_nobreak member_r1 galoissubgroups idealhnf0 sd_secure mulmat_real vecsmall_copy zlog vecmodii gaffsg gmulsg FpX_gcd gtolong checkdeflate gcdii vecsort Flm_Flc_mul gener_Fl nfnewprec_i primedec_apply_kummer trunc0 stoi multi_invmod trap0 sumnuminit gaddsg consteuler intersect pointchinv ZpXQX_liftroot gerepilecopy idealadd addprimes gp_read_stream cgetp group_domain shift_left2 gener_Fp isprincipalfact rowslice sumdivk bnrclassnolist Flx_even_odd_comb sqcompimag qflll0 zsignunits FqX_gcd rootpadic galoiscosets gphi lift_to_pol classno2 idealstar0 mulsi foreignAutoload setrealprecision ellheight0 RgM_to_RgXX uissquarerem init_zlog_bid newbloc Flx_to_Flv algtobasis_i __isthreaded@@FBSD_1.0 calloc@@FBSD_1.0 gsumdiv RgX_mulXn gpow ggprecision ellprint permtonum group_export itou_or_0 gfloor itos whatnow_new_syntax floorr sylvestermatrix pari_fopen matkerint0 FpXQ_charpoly ggener RgX_div_by_X_x default_exception_handler deg1pol rank normalizepol_i Flm_indexrank gcvtop leftright_pow_u_fold rnfelementreltoabs loop_break lllint member_c6 idealpowred powiu resetloop qf_disc type_name bruterr gtocol matrixqz powimagraw real_0 FpX_add pari_set_last_newline pol_1 intnumromb chinese1 polylogd vecperm_orbits setminus FpXQX_red cgetalloc grow_copy poldisc0 absrnz_egal2n gprecision gneg perm_commute group_perm_normalize gprec_w FpX_ffisom check_and_build_nfabs garith_proto idealhermite_aux gpwritebin ellisoncurve pari_strndup mkvec2s RgXQ_powers FqX_deriv os_getenv member_eta FpXQ_ffisom_inv ZV_lincomb PiI2 perm_pow factoredbase dalloc FpV_FpC_mul znstar_partial_coset_func ordvar rnfalgtobasis lllintpartial_ip time@@FBSD_1.0 kronecker quadpoly0 isnfscalar element_divmodpr close_modinvertible member_diff idealred_elt prodinf1 init_dalloc sd_realprecision rnfdet2 divri member_a1 bitvec_test constant_term modprM FpC_Fp_mul writeGEN checkpt convol exp@@FBSD_1.0 element_muli hnf_invimage check_and_build_matal zlog_units gp_colors zeromat checkbnf forsubgroup idealcoprime mkpolmod FlxX_sub FqM_ker changevalue_p subgrouplist0 FlxqXV_prod coredisc2 msgTIMER perm_cycles gprealloc Flx_normalize gprecprime free_ep_args QuickNormL2 fprintferr gdiventgs check_quaddisc_real gcmp FqX_normalize nfisgalois base zidealstarinit arith_proto manage_var sd_timer weberf det0 bnrconductorofchar invrev bnr_to_znstar gequalsg smallpolred factormod0 addsr FlxqX_Flxq_mul ifac_sumdiv sigint_fun centerlift0 fread@@FBSD_1.0 ioctl@@FBSD_1.0 polylog nfroots bnrclass0 gscal KARATSUBA_MULI_LIMIT ellinit0 FpX_is_irred member_t2 infile init_unif_mod_fZ legendre Fp_inv ideallist pari_init_opts Flx_MUL_LIMIT mpfactr affsr padic_to_Fl equalui ginv nfrootsQ kill0 setdefault checkrnf Flx_addspec arch_mul coredisc quadhilbertreal geq matid core0 access@@FBSD_1.0 strncpy@@FBSD_1.0 gtoser mpinv FpXQX_gcd gboundcf addmulXn Flx_add pari_outfile roots_to_pol_intern Q_muli_to_int ghell2 ellidentify gissquarerem addsi_sign poldvd eltabstorel polsym lllgramkerim term_height RgX_is_rational pari_datadir monomial __bss_start RgXV_to_RgM matsolvemod0 RgX_sqr ZM_get_prec diviuexact nfhilbertp Fl_to_Flx zpsolublenf modreverse_i FlxX_to_Kronecker member_orders eigen Fl_inv initalg delete_named_var gcopy_av rnfelementabstorel groupelts_center factoru_pow sd_debugfiles gvar addll quadgen gaffect gen_search bnrdisclist0 intlaplaceinv0 z_pval pari_close_opts gcopy_i znstar_bits diagonal_i gsigne sumnum0 pol_to_monic alias0 element_val famat_mul printtex RgX_mulspec FpX_neg Flxq_pow check_units Flm_Fl_mul_inplace realloc@@FBSD_1.0 newtonpoly nfhermite element_mulmodpr perm_mul cmp_prime_over_p checkbnrgen gener_Fl_local ZX_QX_resultant geteuid@@FBSD_1.0 vecgroup_idxlist idealchinese functions_hash ugcd qfminim0 bnfissunit element_powmodideal intmellininv OK_bern idealaddtoone glt ffinit reduceddiscsmith isinexactreal FqX_split_Berlekamp ZM_ishnf FpXX_add roots2 sumdiv FlxX_swap ZX_squff qfr3_pow gdiventres usqrtsafe lllint_fp_ip term_width FqX_factor term_color sqred1_from_QR FpXYQQ_pow gne check_filtre ggt ifac_sumdivk vecsmall_lexcmp nfbasis gauss polredfirstpol sd_datadir member_b4 Flm_ker_sp gp_expand_path bnfclassunit0 kross vecsmall_to_vec bitvec_clear bernvec muliispec gcmp_1 normalize subrr qfbimagsolvep groupelts_sumorders RgX_to_RgV norm_by_embed rnfisnorm rnfidealnormrel perm_generate perm_to_GAP gmodulo bfffo incgamc trueeta idealappr FqM_gauss compimag swap_vars element_pow galoisconj2pol vec_lengthen gcdpm sd_primelimit polylogdold factoreddiscf rnfhnfbasis mulmat_pol Flx_nbroots readseq derivser Fp_powu member_omega idealprodprime znstar_partial_coset_bits cxnorm Flx_Fl_mul quotient_group quick_isprincipalgen ZM_incremental_CRT ginvmod group_export_GAP itos_or_0 vecvecsmall_indexsort signat intfourexp0 polylogp Str RgX_MUL_LIMIT gp_readvec_file forvec_start gen_1 idealmulpowprime zx_copy_spec FpM_red mkvec2 concat_factor polcoeff_i bruteall FpX_sub kbesselnew principalideal sd_factor_add_primes bernzone fractor regula pari_is_dir shiftl absrnz_egal1 nf_get_r1 gbittest Qfb0 dvmdssz smith gispseudoprime factor_quad log2@@FBSD_1.2 gzetak powraw pari_compare_lg member_reg rootsold rnfconductor addhelp vandermondeinverseprep zeropadic idealpow smalldiscf ismonome gneg_i Z_incremental_CRT red_mod_units sqrtnr subsi delete_buffer fflush@@FBSD_1.0 FqX_rem ceil_safe ZY_ZXY_ResBound normalizepol_approx gor intfourcos0 dvmdis divis gisanypower sd_strictmatch matbasistoalg qfr3_comp pari_get_modules member_fu galoisidentify conjvec ishiftr order factpol qfr5_red red_montgomery listsort powrealraw FpXQ_div check_quaddisc_imag subfields grndtoi current_psfile gtopoly affsz supnorm ideal_two_elt2 FlxqX_divrem snextpr Flx_mul getpwnam@@FBSD_1.0 zeromatcopy lift0 itostr const_vecsmall prime_to_ideal pariflush intfuncinit nf_get_sign gand gclone_refc divide_conquer_prod pari_kernel_init setisset FqX_divrem cget1 group_abelianSNF writebin ZV_sub sumalt0 getrusage@@FBSD_1.0 FpX_to_mod hnfdivide gerepilecoeffs FFTinit vecsmall_to_col Z_lvalrem_stop icopy MONTGOMERY_LIMIT memcpy@@FBSD_1.0 nudupl matimage0 current_logfile buchfu znstar_generate RgX_rescale lll ZX_init_CRT rootsof1complex poltoser Z_factor_limit timer kbessel2 gerepileupto bnrnewprec member_clgp pow@@FBSD_1.0 gen_vecsort rootmod2 padic_to_Fp form_to_ideal xxgcduu int_elt_val cmpii arith_proto2 member_bnf gissquare Flx_pow is_keyword_char FpXQX_divrem FqX_split_deg1 zsigns disable_color RgXQ_minpoly_naive nffactormod fputs@@FBSD_1.0 mulll sigemptyset@@FBSD_1.0 glcm exp1r_abs group_ident member_zkst smallbuchinit FpXQ_inv gdiv cgiv dethnf gunclone logstyle rnfpolredabs caract member_b8 concat nf_PHlog ideallistzstargen zeropol intfoursin0 mppi diviiexact pointell mpfloor strstr@@FBSD_1.0 caradj FlxX_shift gbitnegimply val_norm isrealappr idealcoprime_fact resultantducos weipell isscalarmat nextprime logfile base2 sd_colors _end binomial nfhilbert int_normalize vvecteur FpM_ker gnorml2 Flv_to_ZV checknf RgXQ_u_pow fixedfieldorbits GS_norms idealintersect member_cyc absr_cmp nfgcd outmat buchreal szeta new_galois_format zidealstarinitgen atan@@FBSD_1.0 init_filtre auxdecomp algtobasis isprincipalall getpid@@FBSD_1.0 Fp_sqrt funct_old_hash initalg_i divssz intcirc0 group_quotient FqX_mul eta miller member_e defaultOut factoredpolred2 lllint_i gcd0 sort print gexpo strtor decode_color zeta_get_limx cmpui error0 ellgenerators cgeti millerrabin ZY_ZXY_resultant_all grow_kill killallfiles perm_order rdiviiz chk_factors_get addrr cmprr memset@@FBSD_1.0 diagonal zm_to_ZM init_units pGENtostr nfrootsall_and_pr FpX_resultant checknfelt_mod primeform numbdiv centermod_i GENtostr ser2pol_i gpolvar glngamma gimag lift_if_rational incgam0 strcpy@@FBSD_1.0 subllx affrr precision0 FpX_mul Strexpand readobj output intnuminitgen0 FqM_suppl gnot signunits subll factoru qfeval centerlift galoisexport Flx_INVMONTGOMERY_LIMIT gmod precdl cyclicgroup ZX_neg intnuminit0 rnfequation2 _CurrentRuneLocale@@FBSD_1.0 sumpos0 bernreal_using_zeta gerepilecoeffssp Flx_renormalize hnfall0 idealhermite bezout_lift_fact FlxX_recipspec idealinv check_ZX atol@@FBSD_1.0 FlxX_to_Flm qfr5_comp Z_issquarerem gopsg2z sd_prettyprinter os_open FFT mul_content bnfisintnormabs truecoeff nfbasis0 ifac_numdiv polred2 sd_format vecsmall_concat killbloc RgXQX_divrem vecdiv gcmp1 getenv@@FBSD_1.0 expand_prompt dvmdss perm_conj padic_sqrt pari_version weberf1 ZV_copy polgaloisnamesbig galoisfixedfield bnfsunit itor FpX_extgcd sindexrank gsqrtn Z_lvalrem element_reduce nfgetprec bnrGetSurj intnuminitgen gsqrt sieve_chunk_p ordred FpM_intersect reorder row ZXXV_to_FlxXV sort_factor gen_setminus idealaddtoone0 Mod0 wr_rel buchray nfinit0 addii_sign incgam greal fetch_user_var bnfinit0 RgX_divrem group_isabelian famat_to_arch palog lllint_ip set_analyseur padicappr pop_stack polint readseq_void polgaloisnames init_remiimul ctofp RgX_powers log_gen_arch FqX_Fq_mul FpM_FpC_mul mpceil znstar_hnf_generators scalarser primitive_pol_to_monic setunion keri err_leave maxord_i gnil mulsr gracine pariprintf geni gacos indexrank znstar_conductor fetch_named_var qfr5_rho setbuf@@FBSD_1.0 combine_factors gdeflate RgX_to_FpX roots rootpadicfast partitions krois famat_reduce ggval gbitneg quadnorm mkvecn install gauss_get_col FqV_to_FlxV bernreal affiz gnextprime modprX_lift gasin lllintpartial galoissubfields gerepileuptoleaf intnum element_powmodidele zncoppersmith ellsigma polylog0 sigaction@@FBSD_1.0 hnfmodid subrex01 krouu intnumromb0 TIMERstart hil0 divsiz modprX GENtoGENstr image2 gclone exit@@FBSD_1.0 groupelts_abelian_group ff_poltype qfr5_dist Q_denom agm dvdiuz ideallllred_elt issmall member_pol modiiz cmbf_precs from_Kronecker roots_from_deg1 gsqr powrshalf perm_to_arch kerint1 twistpartialzeta dblmantissa gp_readvec_stream pollead vec_setconst isprincipalarch divsi fopen@@FBSD_1.0 check_and_build_cycgen umodui cos@@FBSD_1.0 FpX_Fp_add nfissquarefree ibitxor gexp concatsp3 initalgred quadclassunit0 listcreate RgX_extgcd gcf member_a4 get_nfpol LLL_check_progress FpXQ_pow check_and_build_norms defaultErr fill_stack readstring sd_histsize texi ZV_to_nv minim err_catch plindep bnfnewprec longjmp@@FBSD_1.0 modsi gscalmat RgX_Rg_div Flc_to_ZC idealtyp isprincipalforce get_arch QuickNormL1 smallbase quaddisc vandermondeinverse logagmcx normalizepol fixedfieldinclusion rnfidealreltoabs to_famat diviu_rem nfnewprec cyclo rtor sd_output gener_Fp_local _edata free@@FBSD_1.0 RgXQX_sqr elleta var_make_safe sylvestermatrix_i copy_bin member_index gisirreducible quicktrace comprealraw FpX_FpXQ_compo Flv_polint Zp_appr mkvec3 RgX_copy_spec gp_member_list factor0 texe addrr_sign cyc_pow_perm znlog mkmat perm_identity pari_add_module quotient_subgroup_lift factmod print_functions_hash qfr3_red ifac_start znstar_coset_bits_inplace Flm_to_FlxX sor ZX_incremental_CRT group_leftcoset get_nf sort_factor_gen_aux FpX_rescale rhoreal zell Flxq_inv remsi numberofconjugates vecsmall_prefixcmp simplify_i truedvmdii Flm_ker rnfelementdown vec_isconst taille zk_to_ff_init get_int shiftlr sqscal rnfnormgroup member_nf sqred FlxqX_mul FpX_Berlekamp_ker factorpadic0 unnf_minus_x factorback ser2rfrac_i listconcat ispower Flx_eval seq_umul push_val logint CM_ellap gcf2 algdep2 gscalcol_i listput classgrouponly subri divss diffptr CM_CardEFp is_357_power Flx_addshift sori randomi bnrclassno galoisapply subcyclo_cyclic addir member_no diviiround sqrispec eltreltoabs galoisconj0 get_roots vecpow indexsort maxprime ispsp rootmod sumnuminit0 FpXQ_sqrtn hnfall_i FlxX_to_Kronecker_spec discrayrel bnrL1 FqX_is_squarefree fgetc@@FBSD_1.0 setsearch polredabs unif_mod_fZ affir msgtimer precision galoisconj4 member_err primepi member_codiff redreal gtovec Fl_add RgXQX_RgXQ_mul FpXQ_matrix_pow ZX_caract inv_ser shallowtrans Flx_nbfact nfreducemodideal Flv_roots_to_pol qfr reducemodHNF dirdiv mattodiagonal_i FpXQX_mul gtovecsmall unifpol gen_sort matrixnorm roundr nf_get_r2 gerepilemanysp corepartial znstar_partial_coset_bits_inplace group_export_MAGMA Rg_to_Fl ifac_omega padicsqrtnlift FqC_to_FlxC subgroupcondlist eltmul_get_table revpol sumalt Flx_deriv kerint LOGAGMCX_LIMIT mplog2 dblexpo bin_copy outbeaut FpXQ_mul check_ZKmodule recip discf2 FqX_div pointch FpX_gcd_check Idealstar Frobeniusform Rg_to_Fp F2V_red_ip __stderrp@@FBSD_1.0 hbessel1 reducemodmatrix vecthetanullk pari_sig_init redrealsl2step vecbinome mkvecsmall3 FpX_quad_root matrixqz0 gnorm suppl readexpr ZM_zc_mul quadray FpX_direct_compositum polhensellift idealaddmultoone isprimeSelfridge strcmp@@FBSD_1.0 hnfall eltmulid_get_table jacobi gsumdivk Flx_extgcd extract0 KARATSUBA_SQRI_LIMIT addir_sign nfbasic_to_nf inverseimage timer2 gerfc mkfrac dvmdsiz real2n discrayabslistarch subgrouplist sd_parisize veceint1 Flv_to_Flx arith_proto2gs group_abelianHNF idealapprfact is_identifier smallfact ZX_renormalize strtoi gmillerrabin fixedfieldfactor RgXQX_red vecpermute strchr@@FBSD_1.0 sd_debugmem polint_triv GENtocanonicalstr hensel_lift_fact shifti polsymmodp bnrisprincipal member_p gen_2 bnfisnorm hnfspec os_close powgi pari_init polylogd0 get_sep Flx_red KARATSUBA_MULR_LIMIT pariOut80 FpX_factorff_irred idealmul0 u_pvalrem pari_unique_dir matheadlong rnfidealup type0 _init outerr Flx_neg_inplace bilhell check_nfelt dim1proj Flx_div_by_X_x idealaddtoone_i fundunit zlog_units_noarch hqfeval Flxq_mul mkvecs matker0 galoisinit FpX_split_Berlekamp readline_state sqcompreal Flx_sqrspec remss gdivent divgsns rnfelementup vec_to_vecsmall gmodulsg rnfidealabstorel minim_alloc flusherr Pi2n eng_ord ifac_moebius sqred3 trans_fix_arg inv_szeta_euler pidealprimeinv FpV_to_mod __swbuf@@FBSD_1.0 mpeuler maxss redrealsl2 gprec LOGAGM_LIMIT sd_lines ffinit_Artin_Shreier divir Fl_add_noofl affr_fixlg