mirror of
https://github.com/henrydcase/nobs.git
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118 lines
3.1 KiB
Go
118 lines
3.1 KiB
Go
// Code generated by go generate; DO NOT EDIT.
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// This file was generated by robots.
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package p434
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import (
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"bytes"
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"testing"
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. "github.com/henrydcase/nobs/dh/sidh/common"
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)
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func vartimeEqProjFp2(lhs, rhs *ProjectivePoint) bool {
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var t0, t1 Fp2
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mul(&t0, &lhs.X, &rhs.Z)
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mul(&t1, &lhs.Z, &rhs.X)
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return vartimeEqFp2(&t0, &t1)
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}
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func toAffine(point *ProjectivePoint) *Fp2 {
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var affineX Fp2
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inv(&affineX, &point.Z)
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mul(&affineX, &affineX, &point.X)
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return &affineX
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}
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func Test_jInvariant(t *testing.T) {
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var curve = ProjectiveCurveParameters{A: curveA, C: curveC}
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var jbufRes = make([]byte, params.SharedSecretSize)
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var jbufExp = make([]byte, params.SharedSecretSize)
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var jInv Fp2
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Jinvariant(&curve, &jInv)
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FromMontgomery(&jInv, &jInv)
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Fp2ToBytes(jbufRes, &jInv, params.Bytelen)
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jInv = expectedJ
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FromMontgomery(&jInv, &jInv)
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Fp2ToBytes(jbufExp, &jInv, params.Bytelen)
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if !bytes.Equal(jbufRes[:], jbufExp[:]) {
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t.Error("Computed incorrect j-invariant: found\n", jbufRes, "\nexpected\n", jbufExp)
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}
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}
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func TestProjectivePointVartimeEq(t *testing.T) {
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var xP ProjectivePoint
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xP = ProjectivePoint{X: affineXP, Z: params.OneFp2}
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xQ := xP
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// Scale xQ, which results in the same projective point
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mul(&xQ.X, &xQ.X, &curveA)
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mul(&xQ.Z, &xQ.Z, &curveA)
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if !vartimeEqProjFp2(&xP, &xQ) {
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t.Error("Expected the scaled point to be equal to the original")
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}
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}
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func TestPointMulVersusSage(t *testing.T) {
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var curve = ProjectiveCurveParameters{A: curveA, C: curveC}
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var cparams = CalcCurveParamsEquiv4(&curve)
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var xP ProjectivePoint
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// x 2
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xP = ProjectivePoint{X: affineXP, Z: params.OneFp2}
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Pow2k(&xP, &cparams, 1)
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afxQ := toAffine(&xP)
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if !vartimeEqFp2(afxQ, &affineXP2) {
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t.Error("\nExpected\n", affineXP2, "\nfound\n", afxQ)
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}
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// x 4
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xP = ProjectivePoint{X: affineXP, Z: params.OneFp2}
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Pow2k(&xP, &cparams, 2)
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afxQ = toAffine(&xP)
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if !vartimeEqFp2(afxQ, &affineXP4) {
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t.Error("\nExpected\n", affineXP4, "\nfound\n", afxQ)
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}
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}
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func TestPointMul9VersusSage(t *testing.T) {
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var curve = ProjectiveCurveParameters{A: curveA, C: curveC}
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var cparams = CalcCurveParamsEquiv3(&curve)
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var xP ProjectivePoint
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xP = ProjectivePoint{X: affineXP, Z: params.OneFp2}
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Pow3k(&xP, &cparams, 2)
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afxQ := toAffine(&xP)
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if !vartimeEqFp2(afxQ, &affineXP9) {
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t.Error("\nExpected\n", affineXP9, "\nfound\n", afxQ)
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}
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}
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func BenchmarkThreePointLadder(b *testing.B) {
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var curve = ProjectiveCurveParameters{A: curveA, C: curveC}
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for n := 0; n < b.N; n++ {
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ScalarMul3Pt(&curve, &threePointLadderInputs[0], &threePointLadderInputs[1], &threePointLadderInputs[2], uint(len(scalar3Pt)*8), scalar3Pt[:])
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}
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}
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func BenchmarkTraverseTreeSharedKeyA(b *testing.B) {
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var curve = ProjectiveCurveParameters{A: curveA, C: curveC}
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var xR = ProjectivePoint{X: affineXP, Z: params.OneFp2}
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for n := 0; n < b.N; n++ {
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traverseTreeSharedKeyA(&curve, &xR)
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}
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}
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func BenchmarkPow2k(b *testing.B) {
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var curve = ProjectiveCurveParameters{A: curveA, C: curveC}
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var xP = ProjectivePoint{X: affineXP, Z: params.OneFp2}
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var cparams = CalcCurveParamsEquiv4(&curve)
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for n := 0; n < b.N; n++ {
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Pow2k(&xP, &cparams, 2)
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}
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}
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