| /dports/math/pari/pari-2.13.3/src/modules/ |
| H A D | algebras.c | 831 if (signe(p)) z = FpM_FpC_mul(gel(dec0,3),dec1,p); in try_fact()
965 if (p) gel(mtx,j) = FpM_FpC_mul(invbasis, xy, p); in alg_subalg()
1150 b = FpM_FpC_mul(M,b,p); in try_descend()
1454 y = FpM_FpC_mul(mi,gcoeff(M,j,k),p); in algisassociative()
1885 GEN My = FpM_FpC_mul(gel(mt,i),y,p); in _tablemul_Fp()
3027 if (i>2) res = FpM_FpC_mul(mx, res, p); in algpoleval()
4573 gel(projs,i) = FpM_FpC_mul(projrad, gel(projs,i), p); in algpradical_i()
4621 gel(projs,i) = FpM_FpC_mul(projm, gel(projs,i), p); in algpdecompose0()
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| /dports/math/pari/pari-2.13.3/src/basemath/ |
| H A D | FpXQX_factor.c | 79 for (i = 2; i <= d; ++i) W = FpM_FpC_mul(M,W,p); in FpM_Frobenius_pow()
134 b = FpC_add(FpM_FpC_mul(MA, b, p), FpC_Fp_mul(a, gel(U, i), p), p); in FpX_FpM_FpC_eval()
159 gel(R,r) = FpM_FpC_mul(MA, FpC_Fp_mul(A,ib0,l), l); in FpX_intersect_ker()
161 gel(R,i) = FpC_add(FpM_FpC_mul(MA,gel(R,i+1),l), in FpX_intersect_ker()
444 z = FpM_FpC_mul(M,z,l); in FpX_factorgalois()
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| H A D | base2.c | 2083 if (i!=d) z = FpM_FpC_mul(mul, z, p); in get_powers()
2240 a = FpM_FpC_mul(M2,v, p); /* not a scalar */ in primedec_aux()
2311 y = FpM_FpC_mul(frob, y, p); in ffdegree()
2488 gel(frob,i) = FpM_FpC_mul(ffproj, x, p); in modprinit()
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| H A D | RgV.c | 520 r = FpM_FpC_mul(RgM_to_FpM(x, p), RgC_to_FpC(y, p), p); in RgM_RgC_mul_FpM()
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| H A D | polmodular.c | 1960 GEN modpol = RgV_to_RgX(FpM_FpC_mul(phi, j_powers, P), v); in Fp_polmodular_evalx()
1965 gel(tmp, 2) = RgV_to_RgX(FpM_FpC_mul(phi, j_powers, P), v); in Fp_polmodular_evalx()
1967 gel(tmp, 3) = RgV_to_RgX(FpM_FpC_mul(phi, j_powers, P), v); in Fp_polmodular_evalx()
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| H A D | FpV.c | 906 FpM_FpC_mul(GEN x, GEN y, GEN p) in FpM_FpC_mul() function
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| H A D | base1.c | 546 res = FpM_FpC_mul(Ma, res, p); in FpX_FpC_nfpoleval()
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| H A D | FpX.c | 2556 for (i=2; i<=n; i++) gel(z,i) = FpM_FpC_mul(M,gel(z,i-1),p); in FpXQ_conjvec()
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| H A D | lfunutils.c | 2488 GEN A = FpM_FpC_mul(DzkT, gel(aut,g[1]), p); in idealfrobenius_easy()
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| H A D | modsym.c | 4011 GEN z = FpM_FpC_mul(Actb, gel(T,i), pn); in mspadicmoments()
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| /dports/math/p5-Math-Pari/pari-2.3.5/src/basemath/ |
| H A D | polarit3.c | 1424 W = FpM_FpC_mul(M,W,p); in FpM_Frobenius()
1545 for (i = 2; i <= d; ++i) W = FpM_FpC_mul(M,W,p); in FpM_Frobenius_pow()
1592 gel(R,r) = FpM_FpC_mul(MA,gmul(gel(A,1),ib0),l); in intersect_ker()
1594 gel(R,i) = FpC_red(gadd(FpM_FpC_mul(MA,gel(R,i+1),l), in intersect_ker()
1763 z = FpM_FpC_mul(M,z,l); in FpX_factorgalois()
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| H A D | base2.c | 2070 if (i!=d) z = FpM_FpC_mul(mul, z, p); in get_powers()
2176 a = FpM_FpC_mul(M2,v, p); in _primedec()
2225 y = FpM_FpC_mul(frob, y, p); in ffdegree()
2379 gel(frob,i) = FpM_FpC_mul(ffproj, x, p); in modprinit()
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| H A D | alglin1.c | 2538 FpM_FpC_mul(GEN x, GEN y, GEN p) in FpM_FpC_mul() function
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| /dports/math/p5-Math-Pari/pari-2.3.5/src/modules/ |
| H A D | kummer.c | 68 if (gcmp0(FpM_FpC_mul(gel(vecMsup,i),X, ell))) return 0; in ok_congruence()
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| /dports/math/p5-Math-Pari/pari-2.3.5/src/headers/ |
| H A D | paridecl.h | 110 GEN FpM_FpC_mul(GEN x, GEN y, GEN p);
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| /dports/math/pari/pari-2.13.3/ |
| H A D | CHANGES-2.4 | 406 FpV_dotproduct, FpV_dotsquare, FpM_FpC_mul
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| H A D | CHANGES-2.2 | 399 BA 1- FpM_FpV_mul is renamed to FpM_FpC_mul, Flm_Flv_mul to Flm_Flc_mul and
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| /dports/math/p5-Math-Pari/pari-2.3.5/doc/ |
| H A D | usersch5.tex | 1954 \fun{GEN}{FpM_FpC_mul}{GEN x, GEN y, GEN p} multiplies the \kbd{ZM}~\kbd{x}
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| /dports/math/p5-Math-Pari/pari-2.3.5/ |
| H A D | CHANGES-2.2 | 399 BA 1- FpM_FpV_mul is renamed to FpM_FpC_mul, Flm_Flv_mul to Flm_Flc_mul and
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| /dports/math/py-cypari2/cypari2-2.1.2/venv/lib/python3.7/site-packages/cypari2/ |
| H A D | paridecl.pxd | 813 GEN FpM_FpC_mul(GEN x, GEN y, GEN p)
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| /dports/math/py-cypari2/cypari2-2.1.2/cypari2/ |
| H A D | paridecl.pxd | 947 GEN FpM_FpC_mul(GEN x, GEN y, GEN p)
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| /dports/math/pari/pari-2.13.3/src/headers/ |
| H A D | paridecl.h | 970 GEN FpM_FpC_mul(GEN x, GEN y, GEN p);
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| /dports/math/pari/pari-2.13.3/doc/ |
| H A D | usersch5.tex | 4177 \fun{GEN}{FpM_FpC_mul}{GEN x, GEN y, GEN p} multiplies the \kbd{ZM}~\kbd{x}
4184 GEN tmp = FpM_FpC_mul(x,y,p);
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