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Fix typos
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7006f1b97f
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@ -21,7 +21,7 @@ AC_PATH_TOOL(STRIP, strip)
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# Save definition of AC_PROG_CC because AM_PROG_CC_C_O in automake<=1.13 will
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# redefine AC_PROG_CC to exit with an error, which avoids the user calling it
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# accidently and screwing up the effect of AM_PROG_CC_C_O. However, we'll need
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# accidentally and screwing up the effect of AM_PROG_CC_C_O. However, we'll need
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# AC_PROG_CC later on in AX_PROG_CC_FOR_BUILD, where its usage is fine, and
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# we'll carefully make sure not to call AC_PROG_CC anywhere else.
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m4_copy([AC_PROG_CC], [saved_AC_PROG_CC])
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@ -220,7 +220,7 @@ struct secp256k1_strauss_state {
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static void secp256k1_ecmult_strauss_wnaf(const struct secp256k1_strauss_state *state, secp256k1_gej *r, size_t num, const secp256k1_gej *a, const secp256k1_scalar *na, const secp256k1_scalar *ng) {
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secp256k1_ge tmpa;
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secp256k1_fe Z;
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/* Splitted G factors. */
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/* Split G factors. */
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secp256k1_scalar ng_1, ng_128;
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int wnaf_ng_1[129];
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int bits_ng_1 = 0;
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@ -74,7 +74,7 @@ static void secp256k1_scalar_split_lambda_verify(const secp256k1_scalar *r1, con
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* Both lambda and beta are primitive cube roots of unity. That is lamba^3 == 1 mod n and
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* beta^3 == 1 mod p, where n is the curve order and p is the field order.
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*
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* Futhermore, because (X^3 - 1) = (X - 1)(X^2 + X + 1), the primitive cube roots of unity are
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* Furthermore, because (X^3 - 1) = (X - 1)(X^2 + X + 1), the primitive cube roots of unity are
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* roots of X^2 + X + 1. Therefore lambda^2 + lamba == -1 mod n and beta^2 + beta == -1 mod p.
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* (The other primitive cube roots of unity are lambda^2 and beta^2 respectively.)
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*
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@ -3225,7 +3225,7 @@ void test_intialized_inf(void) {
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secp256k1_gej pj, npj, infj1, infj2, infj3;
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secp256k1_fe zinv;
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/* Test that adding P+(-P) results in a fully initalized infinity*/
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/* Test that adding P+(-P) results in a fully initialized infinity*/
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random_group_element_test(&p);
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secp256k1_gej_set_ge(&pj, &p);
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secp256k1_gej_neg(&npj, &pj);
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