Loading crypto/bn/bn_gcd.c +7 −7 Original line number Diff line number Diff line Loading @@ -240,7 +240,7 @@ BIGNUM *BN_mod_inverse(BIGNUM *in, /* From B = a mod |n|, A = |n| it follows that * * 0 <= B < A, * X*a == B (mod |n|), * sign*X*a == B (mod |n|), * -sign*Y*a == A (mod |n|). */ Loading @@ -250,7 +250,7 @@ BIGNUM *BN_mod_inverse(BIGNUM *in, /* * 0 < B < A, * (*) X*a == B (mod |n|), * (*) sign*X*a == B (mod |n|), * -sign*Y*a == A (mod |n|) */ Loading Loading @@ -314,15 +314,15 @@ BIGNUM *BN_mod_inverse(BIGNUM *in, * i.e. * -sign*Y*a - D*A == B (mod |n|). * Similarly, (*) translates into * X*a == A (mod |n|). * sign*X*a == A (mod |n|). * * Thus, * -sign*Y*a - D*X*a == B (mod |n|), * -sign*Y*a - D*sign*X*a == B (mod |n|), * i.e. * -sign*(Y + D*X)*a == B (mod |n|). * * So if we set (X, Y, sign) := (Y + D*X, X, -sign), we arrive back at * X*a == B (mod |n|), * sign*X*a == B (mod |n|), * -sign*Y*a == A (mod |n|). * Note that X and Y stay non-negative all the time. */ Loading Loading @@ -361,7 +361,7 @@ BIGNUM *BN_mod_inverse(BIGNUM *in, } /* * The while loop ends when * The while loop (Euclid's algorithm) ends when * A == gcd(a,n); * we have * -sign*Y*a == A (mod |n|), Loading Loading
crypto/bn/bn_gcd.c +7 −7 Original line number Diff line number Diff line Loading @@ -240,7 +240,7 @@ BIGNUM *BN_mod_inverse(BIGNUM *in, /* From B = a mod |n|, A = |n| it follows that * * 0 <= B < A, * X*a == B (mod |n|), * sign*X*a == B (mod |n|), * -sign*Y*a == A (mod |n|). */ Loading @@ -250,7 +250,7 @@ BIGNUM *BN_mod_inverse(BIGNUM *in, /* * 0 < B < A, * (*) X*a == B (mod |n|), * (*) sign*X*a == B (mod |n|), * -sign*Y*a == A (mod |n|) */ Loading Loading @@ -314,15 +314,15 @@ BIGNUM *BN_mod_inverse(BIGNUM *in, * i.e. * -sign*Y*a - D*A == B (mod |n|). * Similarly, (*) translates into * X*a == A (mod |n|). * sign*X*a == A (mod |n|). * * Thus, * -sign*Y*a - D*X*a == B (mod |n|), * -sign*Y*a - D*sign*X*a == B (mod |n|), * i.e. * -sign*(Y + D*X)*a == B (mod |n|). * * So if we set (X, Y, sign) := (Y + D*X, X, -sign), we arrive back at * X*a == B (mod |n|), * sign*X*a == B (mod |n|), * -sign*Y*a == A (mod |n|). * Note that X and Y stay non-negative all the time. */ Loading Loading @@ -361,7 +361,7 @@ BIGNUM *BN_mod_inverse(BIGNUM *in, } /* * The while loop ends when * The while loop (Euclid's algorithm) ends when * A == gcd(a,n); * we have * -sign*Y*a == A (mod |n|), Loading