📄 gf2m.cpp
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/*
* MIRACL C++ functions gf2m.cpp
*
* AUTHOR : M. Scott
*
* PURPOSE : Implementation of class GF2m
*
* NOTE: : Must be used in conjunction with big.h and big.cpp
*
* Copyright (c) 2000-2004 Shamus Software Ltd
*/
#include "gf2m.h"
GF2m square(const GF2m& b) {GF2m r=b; modsquare2(r.fn,r.fn); return r;}
GF2m inverse(const GF2m& b) {GF2m r=b; inverse2(r.fn,r.fn); return r;}
BOOL GF2m::iszero() const
{ if (size(fn)==0) return TRUE; else return FALSE; }
BOOL GF2m::isone() const
{ if (size(fn)==1) return TRUE; else return FALSE; }
BOOL modulo(int m,int a,int b,int c,BOOL check) {return prepare_basis(m,a,b,c,check);}
GF2m& GF2m::operator/=(const GF2m& b)
{ GF2m z=b; inverse2(z.fn,z.fn); modmult2(fn,z.fn,fn); return *this;}
GF2m random2(void)
{GF2m z; rand2(z.fn); return z;}
GF2m operator+(const GF2m& b1,const GF2m& b2)
{GF2m abb=b1; abb+=b2; return abb;}
GF2m operator+(const GF2m& b1,int b2)
{GF2m abb=b1; abb+=b2; return abb;}
GF2m operator*(const GF2m& b1,const GF2m& b2)
{
GF2m abb=b1;
if (&b1==&b2)
abb*=abb;
else
abb*=b2;
return abb;
}
GF2m operator/(const GF2m& b1,const GF2m& b2)
{GF2m abb; inverse2(b2.fn,abb.fn); modmult2(b1.fn,abb.fn,abb.fn); return abb;}
GF2m pow(const GF2m& b,int m)
{GF2m z; power2(b.fn,m,z.fn); return z;}
GF2m sqrt(const GF2m& b)
{GF2m z; sqroot2(b.fn,z.fn); return z;}
GF2m halftrace(const GF2m& b)
{GF2m z; halftrace2(b.fn,z.fn); return z;}
GF2m quad(const GF2m& b)
{GF2m z; if (!quad2(b.fn,z.fn)) zero(z.fn); return z;}
GF2m gcd(const GF2m& b1,const GF2m& b2)
{GF2m g; gcd2(b1.fn,b2.fn,g.fn); return g;}
void kar2x2(const GF2m *x,const GF2m *y,GF2m *z)
{
z[0]=x[0]*y[0];
z[2]=x[1]*y[1];
z[1]=(x[0]+x[1])*(y[0]+y[1]);
}
void kar3x3(const GF2m *x,const GF2m *y,GF2m *z)
{
z[0]=x[0]*y[0];
z[2]=x[1]*y[1];
z[4]=x[2]*y[2];
z[1]= (x[0]+x[1])*(y[0]+y[1])+z[2]+z[0];
z[3]= (x[1]+x[2])*(y[1]+y[2])+z[2]+z[4];
z[2]+=(x[0]+x[2])*(y[0]+y[2])+z[0]+z[4];
}
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