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Searched refs:ZM_Z_divexact (Results 1 – 16 of 16) sorted by relevance

/dports/math/pari/pari-2.13.3/src/basemath/
H A DHensel.c734 V2 = ZM_Z_divexact(ZM_sub(V, bil), q2); in gen_ZpM_Dixon()
791 V = ZM_Z_divexact(gel(v,1), q2); in gen_ZpM_Newton()
H A Dbase4.c2154 A = ZM_Z_divexact(A, d); /* = A ! */ in idealnumden()
2464 return gerepileupto(av, ZM_Z_divexact(y, yZ)); in idealdivexact()
2624 I = ZM_Z_divexact(ZM_mul(my, I), IZ); /* y I / (I\cap Z), integral */ in idealred0()
H A Dalglin2.c1854 N = ZM_Z_divexact(ZM_mul(x,M), p); in QM_minors_coprime()
1884 A = ZM_Z_divexact(ZM_mul(A, V), D); in QM_ImZ_all_i()
H A Dqfsolve.c487 B = ZM_Z_divexact(ZM_transmul(B,K2), p); in qfminimize()
H A DZV.c897 ZM_Z_divexact(GEN x, GEN c) in ZM_Z_divexact() function
H A DFpV.c1482 b = ZM_Z_divexact(ZM_sub(b, ZM_nm_mul(a, xi)), P); in ZlM_gauss()
H A Dbase1.c769 if (!equali1(D)) M = ZM_Z_divexact(M, D); in nfgaloismatrix()
H A Dalglin1.c2823 bb = ZM_Z_divexact(ZM_sub(bb, ZM_mul(a, xi)), q); in ZlM_gauss_ratlift()
3223 H = ZM_Z_divexact(H, d); in ZM_inv_i()
H A Dbase3.c2286 cyc = ZM_snf_group(ZM_Z_divexact(ZM_mul(xi, y), xp), &U, &G); in zidealij()
H A Dbase2.c2339 b = ZM_Z_divexact(ZM_powu(b,e), q); in anti_uniformizer()
/dports/math/pari/pari-2.13.3/src/modules/
H A Dalgebras.c4526 imi = ZM_Z_divexact(imi, p); in algleftordermodp()
4682 gel(mt,i) = ZM_Z_divexact(gel(mt,i), div); in alg_change_overorder_shallow()
/dports/math/pari/pari-2.13.3/
H A DCHANGES-2.4738 ZM_Z_divexact, ZC_Z_divexact, ZX_Z_divexact,
/dports/math/py-cypari2/cypari2-2.1.2/venv/lib/python3.7/site-packages/cypari2/
H A Dparidecl.pxd1111 GEN ZM_Z_divexact(GEN X, GEN c)
/dports/math/py-cypari2/cypari2-2.1.2/cypari2/
H A Dparidecl.pxd1249 GEN ZM_Z_divexact(GEN X, GEN c)
/dports/math/pari/pari-2.13.3/src/headers/
H A Dparidecl.h1335 GEN ZM_Z_divexact(GEN X, GEN c);
/dports/math/pari/pari-2.13.3/doc/
H A Dusersch5.tex8635 \fun{GEN}{ZM_Z_divexact}{GEN x, GEN y} returns $x/y$ assuming all divisions