big: Fix M-R.
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@@ -223,7 +223,7 @@ internal_int_prime_miller_rabin :: proc(a, b: ^Int, allocator := context.allocat
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/*
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Ensure `b` > 1.
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*/
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if internal_gt(b, 1) { return false, nil; }
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if internal_lte(b, 1) { return false, nil; }
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/*
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Get `n1` = `a` - 1.
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@@ -291,10 +291,10 @@ internal_int_prime_miller_rabin :: proc(a, b: ^Int, allocator := context.allocat
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`a` is the big Int to test for primality.
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`miller_rabin_trials` can be one of the following:
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< 0: For `a` up to 3_317_044_064_679_887_385_961_981, set `miller_rabin_trials` to negative to run a predetermined
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`< 0`: For `a` up to 3_317_044_064_679_887_385_961_981, set `miller_rabin_trials` to negative to run a predetermined
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number of trials for a deterministic answer.
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= 0: Run Miller-Rabin with bases 2, 3 and one random base < `a`. Non-deterministic.
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> 0: Run Miller-Rabin with bases 2, 3 and `miller_rabin_trials` number of random bases. Non-deterministic.
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`= 0`: Run Miller-Rabin with bases 2, 3 and one random base < `a`. Non-deterministic.
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`> 0`: Run Miller-Rabin with bases 2, 3 and `miller_rabin_trials` number of random bases. Non-deterministic.
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`miller_rabin_only`:
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`false` Also use either Frobenius-Underwood or Lucas-Selfridge, depending on the compile-time `MATH_BIG_USE_FROBENIUS_TEST` choice.
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