ecdsa: ecurve 0.10.0
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2 changed files with 3 additions and 20 deletions
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@ -71,7 +71,7 @@
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"dependencies": {
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"bigi": "1.1.0",
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"crypto-js": "3.1.2-3",
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"ecurve": "0.9.0",
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"ecurve": "0.10.0",
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"secure-random": "0.2.1"
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}
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}
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21
src/ecdsa.js
21
src/ecdsa.js
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@ -116,8 +116,7 @@ function recoverPubKey(curve, e, signature, i) {
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var s = signature.s
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// A set LSB signifies that the y-coordinate is odd
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// By reduction, the y-coordinate is even if it is clear
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var isYEven = !(i & 1)
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var isYOdd = i & 1
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// The more significant bit specifies whether we should use the
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// first or second candidate key.
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@ -125,28 +124,12 @@ function recoverPubKey(curve, e, signature, i) {
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var n = curve.n
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var G = curve.G
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var p = curve.p
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var a = curve.a
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var b = curve.b
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// We precalculate (p + 1) / 4 where p is the field order
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if (!curve.P_OVER_FOUR) {
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curve.P_OVER_FOUR = p.add(BigInteger.ONE).shiftRight(2)
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}
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// 1.1 Let x = r + jn
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var x = isSecondKey ? r.add(n) : r
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// 1.2, 1.3 Convert x to a point R using routine specified in Section 2.3.4
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var alpha = x.pow(3).add(a.multiply(x)).add(b).mod(p)
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var beta = alpha.modPow(curve.P_OVER_FOUR, p)
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// If beta is even, but y isn't, or vice versa, then convert it,
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// otherwise we're done and y == beta.
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var y = (beta.isEven() ^ isYEven) ? p.subtract(beta) : beta
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var R = curve.pointFromX(isYOdd, x)
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// 1.4 Check that nR is at infinity
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var R = Point.fromAffine(curve, x, y)
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var nR = R.multiply(n)
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assert(curve.isInfinity(nR), 'nR is not a valid curve point')
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