/dports/math/cln/cln-1.3.6/src/rational/misc/ |
H A D | cl_RA_exptpos.cc | 17 const cl_RA expt_pos (const cl_RA& x, uintL y) in expt_pos() function 24 return expt_pos(x,y); in expt_pos() 29 return I_I_to_RT(expt_pos(a,y),expt_pos(b,y)); in expt_pos()
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H A D | cl_RA_exptpos_I.cc | 17 const cl_RA expt_pos (const cl_RA& x, const cl_I& y) in expt_pos() function 24 return expt_pos(x,y); in expt_pos() 29 return I_I_to_RT(expt_pos(a,y),expt_pos(b,y)); in expt_pos()
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H A D | cl_RA_expt_I.cc | 24 return recip(expt_pos(x,-y)); in expt() 28 return expt_pos(x,y); in expt()
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H A D | cl_RA_expt.cc | 21 return expt_pos(x,(uintL)y); in expt() 25 return recip(expt_pos(x,(uintL)(-y))); in expt()
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/dports/math/cln/cln-1.3.6/src/float/transcendental/ |
H A D | cl_LF_zeta_int.cc | 42 ? expt_pos(n+1,s) in compute_zeta_exp() 43 : -expt_pos(n+1,s)); in compute_zeta_exp() 77 gterm = gterm + cl_I_to_LF(fterm,actuallen)/expt_pos(n+1,s); in compute_zeta_cvz1() 79 gterm = gterm - cl_I_to_LF(fterm,actuallen)/expt_pos(n+1,s); in compute_zeta_cvz1() 110 result.d = evenp(n) ? expt_pos(n+1,s) : -expt_pos(n+1,s); in compute_zeta_cvz2()
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H A D | cl_LF_zeta3.cc | 32 result.p = -expt_pos(n,5); in zeta3() 34 result.q = expt_pos(2*n+1,5)<<5; in zeta3()
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/dports/math/GiNaC/ginac-1.8.2/ginac/polynomial/ |
H A D | sr_gcd_uvar.h | 82 ring_t ri_psi_delta = delta > 0 ? ri*expt_pos(psi, delta) : ri; 104 const ring_t ri_delta = expt_pos(ri, delta); 105 const ring_t psi_delta_1 = expt_pos(psi, delta - 1);
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/dports/math/cln/cln-1.3.6/src/real/format-output/ |
H A D | cl_fmt_floatstring.cc | 101 var cl_I skal_faktor = expt_pos(10,-k); in format_float_to_string() 105 var cl_I skal_faktor = expt_pos(10,k); in format_float_to_string() 169 dezimal_einh = dezimal_einh*expt_pos(10,ziffernzahl); in format_float_to_string() 171 dezimal_einh = ceiling1(dezimal_einh,expt_pos(10,-ziffernzahl)); in format_float_to_string()
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/dports/math/cln/cln-1.3.6/src/complex/misc/ |
H A D | cl_C_expt.cc | 29 inline const cl_N expt_pos (const cl_N& x, uintL y) in expt_pos() function 52 var cl_N z = expt_pos(x,abs_y); // (expt x (abs y)) in expt()
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H A D | cl_C_expt_I.cc | 30 inline const cl_N expt_pos (const cl_N& x, const cl_I& y) in expt_pos() function 54 var cl_N z = expt_pos(x,abs_y); // (expt x (abs y)) in expt()
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/dports/math/cln/cln-1.3.6/src/real/misc/ |
H A D | cl_R_expt.cc | 30 inline const cl_R expt_pos (const cl_R& x, uintL y) in expt_pos() function 54 var cl_R z = expt_pos(x,abs_y); // (expt x (abs y)) in expt()
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H A D | cl_R_expt_I.cc | 31 inline const cl_R expt_pos (const cl_R& x, const cl_I& y) in expt_pos() function 56 var cl_R z = expt_pos(x,abs_y); // (expt x (abs y)) in expt()
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/dports/math/cln/cln-1.3.6/tests/ |
H A D | test_I_isqrt.cc | 13 ASSERT1(w >= 0 && expt_pos(w,2) <= a && a < expt_pos(w+1,2), a); in test_I_isqrt()
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H A D | main.cc | 58 DUMP(expt_pos(w,2) <= a); in main() 59 DUMP(a < expt_pos(w+1,2)); in main()
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/dports/math/cln/cln-1.3.6/include/cln/ |
H A D | univpoly_integer.h | 106 const cl_UP_I expt_pos (const cl_UP_I& x, const cl_I& y) 108 return The2(cl_UP_I)(cl_heap_univpoly_ring::expt_pos(x,y)); 180 inline const cl_UP_I expt_pos (const cl_UP_I& x, const cl_I& y) 181 { return x.ring()->expt_pos(x,y); }
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H A D | ring.h | 186 const _cl_ring_element (* expt_pos) (cl_heap_ring* R, const _cl_ring_element& x, const cl_I& y); member 235 { return mulops->expt_pos(this,x,y); } in _expt_pos() 293 const cl_ring_element expt_pos (const cl_ring_element& x, const cl_I& y) in expt_pos() function 353 inline const cl_ring_element expt_pos (const cl_ring_element& x, const cl_I& y) in expt_pos() function 354 { return x.ring()->expt_pos(x,y); } in expt_pos() 415 const T (* expt_pos) (const T&, const cl_I&); member
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H A D | univpoly_complex.h | 107 const cl_UP_N expt_pos (const cl_UP_N& x, const cl_I& y) 109 return The2(cl_UP_N)(cl_heap_univpoly_ring::expt_pos(x,y)); 181 inline const cl_UP_N expt_pos (const cl_UP_N& x, const cl_I& y) 182 { return x.ring()->expt_pos(x,y); }
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H A D | univpoly_modint.h | 98 const cl_UP_MI expt_pos (const cl_UP_MI& x, const cl_I& y) in expt_pos() function 100 return The2(cl_UP_MI)(cl_heap_univpoly_ring::expt_pos(x,y)); in expt_pos() 172 inline const cl_UP_MI expt_pos (const cl_UP_MI& x, const cl_I& y) in expt_pos() function 173 { return x.ring()->expt_pos(x,y); } in expt_pos()
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H A D | univpoly_rational.h | 107 const cl_UP_RA expt_pos (const cl_UP_RA& x, const cl_I& y) 109 return The2(cl_UP_RA)(cl_heap_univpoly_ring::expt_pos(x,y)); 181 inline const cl_UP_RA expt_pos (const cl_UP_RA& x, const cl_I& y) 182 { return x.ring()->expt_pos(x,y); }
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H A D | univpoly_real.h | 107 const cl_UP_R expt_pos (const cl_UP_R& x, const cl_I& y) 109 return The2(cl_UP_R)(cl_heap_univpoly_ring::expt_pos(x,y)); 181 inline const cl_UP_R expt_pos (const cl_UP_R& x, const cl_I& y) 182 { return x.ring()->expt_pos(x,y); }
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H A D | univpoly.h | 141 const _cl_UP (* expt_pos) (cl_heap_univpoly_ring* R, const _cl_UP& x, const cl_I& y); member 212 { return mulops->expt_pos(this,x,y); } in _expt_pos() 288 const cl_UP expt_pos (const cl_UP& x, const cl_I& y) in expt_pos() function 403 inline const cl_UP expt_pos (const cl_UP& x, const cl_I& y) in expt_pos() function 404 { return x.ring()->expt_pos(x,y); } in expt_pos() 596 const cl_UP_specialized<T> expt_pos (const cl_UP_specialized<T>& x, const cl_I& y) in expt_pos() function 598 return The2(cl_UP_specialized<T>)(cl_heap_univpoly_ring::expt_pos(x,y)); in expt_pos() 678 inline const cl_UP_specialized<T> expt_pos (const cl_UP_specialized<T>& x, const cl_I& y) in expt_pos() function 679 { return x.ring()->expt_pos(x,y); } in expt_pos()
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/dports/math/cln/cln-1.3.6/benchmarks/ |
H A D | timebench2a.cc | 39 cl_I pow = expt_pos(10,digits); in main() 40 cl_I x1 = floor1((sqrt(cl_float(5,prec2))+1)/2 * expt_pos(pow,2)); in main()
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/dports/math/cln/cln-1.3.6/examples/ |
H A D | legendre.cc | 27 cl_UP_RA p = (n==0 ? PR->one() : expt_pos(b,n)); in legendre() 45 cl_UP_MI p = (n==0 ? PR->one() : expt_pos(b,n)); in legendre()
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/dports/math/cln/cln-1.3.6/src/numtheory/ |
H A D | cl_nt_sqrtmodp.cc | 83 const pol2 expt_pos (const pol2& x, const cl_I& y) in expt_pos() function 152 var pol2 v = PR.expt_pos(u,e); in cantor_zassenhaus_sqrt() 209 var cl_MI c = R->expt_pos(a,(m-1)>>1); in tonelli_shanks_sqrt() 233 h = R->expt_pos(h,m); in tonelli_shanks_sqrt()
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/dports/math/cln/cln-1.3.6/src/rational/ring/ |
H A D | cl_RA_ring.cc | 80 return _cl_ring_element(R, expt_pos(The(cl_RA)(x),y)); in RA_expt_pos() 118 expt_pos
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