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exhaustive tests: remove erroneous comment from ecdsa_sig_sign 

Mathematically, we always overflow when using the exhaustive tests (because our
scalar order is 13 and our field order is on the order of 2^256), but the
`overflow` variable returned when parsing a b32 as a scalar is always set
to 0, to prevent infinite (or practically infinite) loops searching for
non-overflowing scalars.
This commit is contained in:
Andrew Poelstra 2016-11-28 18:59:38 +00:00
parent 03ff8c2d0a
commit 678b0e5466
2 changed files with 8 additions and 4 deletions
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4
src/ecdsa_impl.h
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@ -225,14 +225,12 @@ static int secp256k1_ecdsa_sig_verify(const secp256k1_ecmult_context *ctx, const
#if defined(EXHAUSTIVE_TEST_ORDER)
{
secp256k1_scalar computed_r;
int overflow = 0;
secp256k1_ge pr_ge;
secp256k1_ge_set_gej(&pr_ge, &pr);
secp256k1_fe_normalize(&pr_ge.x);
secp256k1_fe_get_b32(c, &pr_ge.x);
secp256k1_scalar_set_b32(&computed_r, c, &overflow);
/* we fully expect overflow */
secp256k1_scalar_set_b32(&computed_r, c, NULL);
return secp256k1_scalar_eq(sigr, &computed_r);
}
#else

8
src/tests_exhaustive.c
View File

@ -77,7 +77,7 @@ int secp256k1_nonce_function_smallint(unsigned char *nonce32, const unsigned cha
* function with an increased `attempt`. So if attempt > 0 this means we
* need to change the nonce to avoid an infinite loop. */
if (attempt > 0) {
(*idata)++;
*idata = (*idata + 1) % EXHAUSTIVE_TEST_ORDER;
}
secp256k1_scalar_set_int(&s, *idata);
secp256k1_scalar_get_b32(nonce32, &s);
@ -244,6 +244,7 @@ void test_exhaustive_sign(const secp256k1_context *ctx, const secp256k1_ge *grou
for (i = 1; i < order; i++) { /* message */
for (j = 1; j < order; j++) { /* key */
for (k = 1; k < order; k++) { /* nonce */
const int starting_k = k;
secp256k1_ecdsa_signature sig;
secp256k1_scalar sk, msg, r, s, expected_r;
unsigned char sk32[32], msg32[32];
@ -262,6 +263,11 @@ void test_exhaustive_sign(const secp256k1_context *ctx, const secp256k1_ge *grou
CHECK(r == expected_r);
CHECK((k * s) % order == (i + r * j) % order ||
(k * (EXHAUSTIVE_TEST_ORDER - s)) % order == (i + r * j) % order);
/* Overflow means we've tried every possible nonce */
if (k < starting_k) {
break;
}
}
}
}