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Reformat addition chain window building code to better show pattern.
Make the 2 digit, `_10`, the first argument to more closely match the Haskell code in the source article. Align the code into columns to further clarify the patterns.
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1 changed files with 10 additions and 10 deletions
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@ -571,17 +571,17 @@ impl UnpackedScalar {
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// https://briansmith.org/ecc-inversion-addition-chains-01#curve25519_scalar_inversion
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// as it was published on 2017-09-03.
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let _1 = *self;
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let _10 = _1.square();
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let _11 = UnpackedScalar::multiply_add(&_10, &_1, &UnpackedScalar::zero());
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let _101 = UnpackedScalar::multiply_add(&_11, &_10, &UnpackedScalar::zero());
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let _111 = UnpackedScalar::multiply_add(&_101, &_10, &UnpackedScalar::zero());
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let _1001 = UnpackedScalar::multiply_add(&_111, &_10, &UnpackedScalar::zero());
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let _1011 = UnpackedScalar::multiply_add(&_1001, &_10, &UnpackedScalar::zero());
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let _1101 = UnpackedScalar::multiply_add(&_1011, &_10, &UnpackedScalar::zero());
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let _1111 = UnpackedScalar::multiply_add(&_1101, &_10, &UnpackedScalar::zero());
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let _1 = *self;
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let _10 = _1.square();
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let _11 = UnpackedScalar::multiply_add(&_10, &_1, &UnpackedScalar::zero());
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let _101 = UnpackedScalar::multiply_add(&_10, &_11, &UnpackedScalar::zero());
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let _111 = UnpackedScalar::multiply_add(&_10, &_101, &UnpackedScalar::zero());
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let _1001 = UnpackedScalar::multiply_add(&_10, &_111, &UnpackedScalar::zero());
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let _1011 = UnpackedScalar::multiply_add(&_10, &_1001, &UnpackedScalar::zero());
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let _1101 = UnpackedScalar::multiply_add(&_10, &_1011, &UnpackedScalar::zero());
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let _1111 = UnpackedScalar::multiply_add(&_10, &_1101, &UnpackedScalar::zero());
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// 0b10000
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// _10000
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let mut y = UnpackedScalar::multiply_add(&_1111, &_1, &UnpackedScalar::zero());
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#[inline]
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