⭐ 欢迎来到虫虫下载站! | 📦 资源下载 📁 资源专辑 ℹ️ 关于我们
⭐ 虫虫下载站

📄 mod_1.c

📁 a very popular packet of cryptography tools,it encloses the most common used algorithm and protocols
💻 C
字号:
/* mpn_mod_1(dividend_ptr, dividend_size, divisor_limb) --   Divide (DIVIDEND_PTR,,DIVIDEND_SIZE) by DIVISOR_LIMB.   Return the single-limb remainder.   There are no constraints on the value of the divisor.Copyright 1991, 1993, 1994, 1999, 2000, 2002 Free Software Foundation, Inc.This file is part of the GNU MP Library.The GNU MP Library is free software; you can redistribute it and/or modifyit under the terms of the GNU Lesser General Public License as published bythe Free Software Foundation; either version 2.1 of the License, or (at youroption) any later version.The GNU MP Library is distributed in the hope that it will be useful, butWITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITYor FITNESS FOR A PARTICULAR PURPOSE.  See the GNU Lesser General PublicLicense for more details.You should have received a copy of the GNU Lesser General Public Licensealong with the GNU MP Library; see the file COPYING.LIB.  If not, write tothe Free Software Foundation, Inc., 59 Temple Place - Suite 330, Boston,MA 02111-1307, USA. */#include "gmp.h"#include "gmp-impl.h"#include "longlong.h"/* The size where udiv_qrnnd_preinv should be used rather than udiv_qrnnd,   meaning the quotient size where that should happen, the quotient size   being how many udiv divisions will be done.   The default is to use preinv always, CPUs where this doesn't suit have   tuned thresholds.  Note in particular that preinv should certainly be   used if that's the only division available (USE_PREINV_ALWAYS).  */#ifndef MOD_1_NORM_THRESHOLD#define MOD_1_NORM_THRESHOLD  0#endif#ifndef MOD_1_UNNORM_THRESHOLD#define MOD_1_UNNORM_THRESHOLD  0#endif/* The comments in mpn/generic/divrem_1.c apply here too.   As noted in the algorithms section of the manual, the shifts in the loop   for the unnorm case can be avoided by calculating r = a%(d*2^n), followed   by a final (r*2^n)%(d*2^n).  In fact if it happens that a%(d*2^n) can   skip a division where (a*2^n)%(d*2^n) can't then there's the same number   of divide steps, though how often that happens depends on the assumed   distributions of dividend and divisor.  In any case this idea is left to   CPU specific implementations to consider.  */mp_limb_tmpn_mod_1 (mp_srcptr up, mp_size_t un, mp_limb_t d){  mp_size_t  i;  mp_limb_t  n1, n0, r;  mp_limb_t  dummy;  ASSERT (un >= 0);  ASSERT (d != 0);  /* Botch: Should this be handled at all?  Rely on callers?     But note un==0 is currently required by mpz/fdiv_r_ui.c and possibly     other places.  */  if (un == 0)    return 0;  d <<= GMP_NAIL_BITS;  if ((d & GMP_LIMB_HIGHBIT) != 0)    {      /* High limb is initial remainder, possibly with one subtract of	 d to get r<d.  */      r = up[un - 1] << GMP_NAIL_BITS;      if (r >= d)	r -= d;      r >>= GMP_NAIL_BITS;      un--;      if (un == 0)	return r;      if (BELOW_THRESHOLD (un, MOD_1_NORM_THRESHOLD))	{	plain:	  for (i = un - 1; i >= 0; i--)	    {	      n0 = up[i] << GMP_NAIL_BITS;	      udiv_qrnnd (dummy, r, r, n0, d);	      r >>= GMP_NAIL_BITS;	    }	  return r;	}      else	{	  mp_limb_t  inv;	  invert_limb (inv, d);	  for (i = un - 1; i >= 0; i--)	    {	      n0 = up[i] << GMP_NAIL_BITS;	      udiv_qrnnd_preinv (dummy, r, r, n0, d, inv);	      r >>= GMP_NAIL_BITS;	    }	  return r;	}    }  else    {      int norm;      /* Skip a division if high < divisor.  Having the test here before	 normalizing will still skip as often as possible.  */      r = up[un - 1] << GMP_NAIL_BITS;      if (r < d)	{	  r >>= GMP_NAIL_BITS;	  un--;	  if (un == 0)	    return r;	}      else	r = 0;      /* If udiv_qrnnd doesn't need a normalized divisor, can use the simple	 code above. */      if (! UDIV_NEEDS_NORMALIZATION	  && BELOW_THRESHOLD (un, MOD_1_UNNORM_THRESHOLD))	goto plain;      count_leading_zeros (norm, d);      d <<= norm;      n1 = up[un - 1] << GMP_NAIL_BITS;      r = (r << norm) | (n1 >> (GMP_LIMB_BITS - norm));      if (UDIV_NEEDS_NORMALIZATION	  && BELOW_THRESHOLD (un, MOD_1_UNNORM_THRESHOLD))	{	  for (i = un - 2; i >= 0; i--)	    {	      n0 = up[i] << GMP_NAIL_BITS;	      udiv_qrnnd (dummy, r, r,			  (n1 << norm) | (n0 >> (GMP_NUMB_BITS - norm)),			  d);	      r >>= GMP_NAIL_BITS;	      n1 = n0;	    }	  udiv_qrnnd (dummy, r, r, n1 << norm, d);	  r >>= GMP_NAIL_BITS;	  return r >> norm;	}      else	{	  mp_limb_t inv;	  invert_limb (inv, d);	  for (i = un - 2; i >= 0; i--)	    {	      n0 = up[i] << GMP_NAIL_BITS;	      udiv_qrnnd_preinv (dummy, r, r,				 (n1 << norm) | (n0 >> (GMP_NUMB_BITS - norm)),				 d, inv);	      r >>= GMP_NAIL_BITS;	      n1 = n0;	    }	  udiv_qrnnd_preinv (dummy, r, r, n1 << norm, d, inv);	  r >>= GMP_NAIL_BITS;	  return r >> norm;	}    }}

⌨️ 快捷键说明

复制代码 Ctrl + C
搜索代码 Ctrl + F
全屏模式 F11
切换主题 Ctrl + Shift + D
显示快捷键 ?
增大字号 Ctrl + =
减小字号 Ctrl + -