Squashed 'jubjub/' changes from ec85333e..38d38af3
38d38af3 Merge pull request #32 from kevaundray/patch-1 af5598da Merge pull request #33 from ZcashFoundation/scalar 109ec40d Add public Scalar type alias for Fr 8e9c5fe6 typo in Fr.rs 8e9337ee Merge pull request #30 from rex4539/typos 5f4374c8 Fix typo git-subtree-dir: jubjub git-subtree-split: 38d38af3b792d2c55d815d214a7cd157dc8f71ad
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@ -139,7 +139,7 @@ const R2: Fr = Fr([
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0x04f6547b8d127688,
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0x04f6547b8d127688,
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]);
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]);
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/// R^2 = 2^768 mod r
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/// R^3 = 2^768 mod r
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const R3: Fr = Fr([
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const R3: Fr = Fr([
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0xe0d6c6563d830544,
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0xe0d6c6563d830544,
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0x323e3883598d0f85,
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0x323e3883598d0f85,
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@ -241,7 +241,7 @@ impl Fr {
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//
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//
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// and computing their sum in the field. It remains to see that arbitrary 256-bit
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// and computing their sum in the field. It remains to see that arbitrary 256-bit
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// numbers can be placed into Montgomery form safely using the reduction. The
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// numbers can be placed into Montgomery form safely using the reduction. The
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// reduction works so long as the product is less than R=2^256 multipled by
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// reduction works so long as the product is less than R=2^256 multiplied by
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// the modulus. This holds because for any `c` smaller than the modulus, we have
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// the modulus. This holds because for any `c` smaller than the modulus, we have
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// that (2^256 - 1)*c is an acceptable product for the reduction. Therefore, the
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// that (2^256 - 1)*c is an acceptable product for the reduction. Therefore, the
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// reduction always works so long as `c` is in the field; in this case it is either the
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// reduction always works so long as `c` is in the field; in this case it is either the
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@ -42,6 +42,9 @@ mod fr;
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pub use bls12_381::Scalar as Fq;
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pub use bls12_381::Scalar as Fq;
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pub use fr::Fr;
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pub use fr::Fr;
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/// A better name than Fr.
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pub type Scalar = Fr;
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const FR_MODULUS_BYTES: [u8; 32] = [
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const FR_MODULUS_BYTES: [u8; 32] = [
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183, 44, 247, 214, 94, 14, 151, 208, 130, 16, 200, 204, 147, 32, 104, 166, 0, 59, 52, 1, 1, 59,
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183, 44, 247, 214, 94, 14, 151, 208, 130, 16, 200, 204, 147, 32, 104, 166, 0, 59, 52, 1, 1, 59,
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103, 6, 169, 175, 51, 101, 234, 180, 125, 14,
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103, 6, 169, 175, 51, 101, 234, 180, 125, 14,
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