Rename X25519c secret key arguments
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x25519c.lua
10
x25519c.lua
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@ -97,22 +97,22 @@ function mod.secretKeyDecode(str)
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return out
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end
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function mod.secretKeyRemask(sk)
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function mod.secretKeyRemask(sks)
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local sum = fq.num(0)
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local out = {}
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for i = 1, ORDER - 1 do
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local element = fqRandom()
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out[i] = fq.add(sk[i], element)
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out[i] = fq.add(sks[i], element)
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sum = fq.add(sum, element)
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end
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out[ORDER] = fq.add(sk[ORDER], fq.neg(sum))
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out[ORDER] = fq.add(sks[ORDER], fq.neg(sum))
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return out
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end
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function mod.exchange(sk, pk, mc)
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function mod.exchange(sks, pk, mc)
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expect(2, pk, "string")
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assert(#pk == 32, "public key length must be 32")
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expect(3, mc, "string")
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@ -124,7 +124,7 @@ function mod.exchange(sk, pk, mc)
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-- Multiply secret key members and add them together.
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-- This unwraps into the "true" secret key times the multiplier (mod q).
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local skmt = fq.num(0)
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for i = 1, #sk do skmt = fq.add(skmt, fq.mul(sk[i], mc)) end
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for i = 1, #sks do skmt = fq.add(skmt, fq.mul(sks[i], mc)) end
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-- Get bits.
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-- We have our exponent modulo q. We also know that its value is 0 modulo 8.
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