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/*
//
// Purpose:
// Intel(R) Integrated Performance Primitives. Cryptography Primitives.
// Internal EC over GF(p^m) basic Definitions & Function Prototypes
//
// Context:
// gfec_IsPointOnCurve()
//
*/
#include "owndefs.h"
#include "owncp.h"
#include "pcpgfpecstuff.h"
#include "gsscramble.h"
#if ( ECP_PROJECTIVE_COORD == JACOBIAN )
int gfec_IsPointOnCurve(const IppsGFpECPoint* pPoint, IppsGFpECState* pEC)
{
/* point at infinity does not belong curve */
if( !IS_ECP_FINITE_POINT(pPoint) )
//return 1;
return 0;
/* test that 0 == R = (Y^2) - (X^3 + A*X*(Z^4) + B*(Z^6)) */
else {
int isOnCurve = 0;
IppsGFpState* pGF = ECP_GFP(pEC);
gsModEngine* pGFE = GFP_PMA(pGF);
mod_mul mulF = GFP_METHOD(pGFE)->mul;
mod_sqr sqrF = GFP_METHOD(pGFE)->sqr;
mod_sub subF = GFP_METHOD(pGFE)->sub;
BNU_CHUNK_T* pX = ECP_POINT_X(pPoint);
BNU_CHUNK_T* pY = ECP_POINT_Y(pPoint);
BNU_CHUNK_T* pZ = ECP_POINT_Z(pPoint);
BNU_CHUNK_T* pR = cpGFpGetPool(1, pGFE);
BNU_CHUNK_T* pT = cpGFpGetPool(1, pGFE);
sqrF(pR, pY, pGFE); /* R = Y^2 */
sqrF(pT, pX, pGFE); /* T = X^3 */
mulF(pT, pX, pT, pGFE);
subF(pR, pR, pT, pGFE); /* R -= T */
if( IS_ECP_AFFINE_POINT(pPoint) ) {
mulF(pT, pX, ECP_A(pEC), pGFE); /* T = A*X */
subF(pR, pR, pT, pGFE); /* R -= T */
subF(pR, pR, ECP_B(pEC), pGFE); /* R -= B */
}
else {
BNU_CHUNK_T* pZ4 = cpGFpGetPool(1, pGFE);
BNU_CHUNK_T* pZ6 = cpGFpGetPool(1, pGFE);
sqrF(pZ6, pZ, pGFE); /* Z^2 */
sqrF(pZ4, pZ6, pGFE); /* Z^4 */
mulF(pZ6, pZ6, pZ4, pGFE); /* Z^6 */
mulF(pZ4, pZ4, pX, pGFE); /* X*(Z^4) */
mulF(pZ4, pZ4, ECP_A(pEC), pGFE); /* A*X*(Z^4) */
mulF(pZ6, pZ6, ECP_B(pEC), pGFE); /* B*(Z^4) */
subF(pR, pR, pZ4, pGFE); /* R -= A*X*(Z^4) */
subF(pR, pR, pZ6, pGFE); /* R -= B*(Z^6) */
cpGFpReleasePool(2, pGFE);
}
isOnCurve = GFP_IS_ZERO(pR, GFP_FELEN(pGFE));
cpGFpReleasePool(2, pGFE);
return isOnCurve;
}
}
#endif