| /dports/math/pari/pari-2.13.3/src/basemath/ |
| H A D | buch2.c | 879 GEN M = nf_get_M(nf); in factorgen()
1100 GEN U, y, matep, A, T = nf_get_pol(nf), M = nf_get_M(nf); in getfu()
1664 bnf = checkbnf(bnf); nf = bnf_get_nf(bnf); M = nf_get_M(nf); in isprincipalarch()
2183 GEN M = nf_get_M(nf), nembs = cgetg(cache->last - cache->base+1, t_MAT); in get_embs()
2573 GEN L_jid = F->L_jid, M = nf_get_M(nf), R, NR; in rnd_rel()
2730 GEN M = nf_get_M(nf); in be_honest()
3717 M_sn = nf_get_M(nf); in Buchall_param()
3725 F.embperm = automorphism_perms(nf_get_M(nf), auts, cyclic, R1, R2, N); in Buchall_param()
3923 GEN E, M = nf_get_M(nf); in Buchall_param()
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| H A D | base3.c | 1369 x = RgM_RgC_mul(nf_get_M(nf), Q_primpart(x)); in nf_cxlog()
1440 x = RgM_RgC_mul(nf_get_M(nf), x); in nflogembed()
1516 return gerepileupto(av, nfembed_i(nf_get_M(nf),x,k)); in nfembed()
1564 GEN M = nf_get_M(nf), sarch = NULL; in nfchecksigns_i()
1666 GEN cex, M = nf_get_M(nf), archp = sarch_get_archp(sarch); in nfsetsigns()
1705 GEN lambda, Mr = rowpermute(nf_get_M(nf), archp), MI = F? RgM_mul(Mr,F): Mr; in setsigns_init()
2000 x = Q_primpart(x); M = nf_get_M(nf); sarch = NULL; np = -1; in nfsign_arch()
2098 GEN M = nf_get_M(nf); in nfeltembed()
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| H A D | bnfunits.c | 109 GEN ro = RgV_dotproduct(row(nf_get_M(nf), i), z); in bnfisunit()
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| H A D | base5.c | 918 GEN M = nf_get_M(nf); in nftocomplex()
976 GEN cx, y, m, M = nf_get_M(nf); in findmin()
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| H A D | buch3.c | 834 M = gprec_w(nf_get_M(nf), prec); in minimforunits()
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| H A D | base2.c | 1855 GEN T = nf_get_pol(nf), M = nf_get_M(nf); in init_norm()
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| H A D | elliptic.c | 4985 x = RgM_RgC_mul(nf_get_M(nf), x); in nfembedall()
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| /dports/math/pari/pari-2.13.3/src/modules/ |
| H A D | stark.c | 1497 d->M = M = nf_get_M(nf2); in RecCoeff3()
1545 GEN vec, M = nf_get_M(nf), beta = d->beta; in RecCoeff2()
2954 GEN M = nf_get_M(nf); in to_approx()
3017 GEN a,b, M = nf_get_M(nf), u = gcoeff(M,1,2); in findbezk()
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| /dports/math/pari/pari-2.13.3/doc/ |
| H A D | usersch6.tex | 200 \fun{GEN}{nf_get_M}{GEN nf} returns the $(r_1+r_2)\times n$ matrix $M$
1719 \fun{GEN}{nf_get_M}{GEN nf} returns the $(r_1+r_2)\times n$ matrix $M$
1730 x = RgM_RgC_mul(nf_get_M(nf), algtobasis(nf,v));
1741 x = gnorm( RgM_RgC_mul(nf_get_M(nf), algtobasis(nf,v)) );
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| /dports/math/pari/pari-2.13.3/src/headers/ |
| H A D | pariinl.h | 2761 nf_get_M(GEN nf) { return gmael(nf,5,1); } in nf_get_M() function
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| H A D | paridecl.h | 5722 INLINE GEN nf_get_M(GEN nf);
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| /dports/math/pari/pari-2.13.3/ |
| H A D | CHANGES-2.4 | 796 nf_get_M, nf_get_G, nf_get_roundG,
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| /dports/math/py-cypari2/cypari2-2.1.2/venv/lib/python3.7/site-packages/cypari2/ |
| H A D | paridecl.pxd | 4637 GEN nf_get_M(GEN nf)
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| /dports/math/py-cypari2/cypari2-2.1.2/cypari2/ |
| H A D | paridecl.pxd | 4797 GEN nf_get_M(GEN nf)
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