forked from TrueCloudLab/tzhash
Remove non-AVX parts from avx package
Remove Inv(), Mul1(), And() because right now they have no AVX optimizations.
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0f8b498b58
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4 changed files with 6 additions and 100 deletions
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@ -8,8 +8,6 @@
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package avx
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import (
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"math/bits"
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"github.com/nspcc-dev/tzhash/gf127"
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)
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@ -21,76 +19,8 @@ const msb64 = uint64(1) << 63
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var (
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// x127x63 represents x^127 + x^63. Used in assembly file.
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x127x63 = GF127{msb64, msb64}
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// x126x631 is reduction polynomial x^127+x^63+1
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x127x631 = GF127{msb64 + 1, msb64}
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)
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// Inv sets b to a^-1
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// Algorithm is based on Extended Euclidean Algorithm
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// and is described by Hankerson, Hernandez, Menezes in
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// https://link.springer.com/content/pdf/10.1007/3-540-44499-8_1.pdf
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func Inv(a, b *GF127) {
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var (
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v = x127x631
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u = *a
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c, d = &GF127{1, 0}, &GF127{0, 0}
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t = new(GF127)
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x *GF127
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)
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// degree of polynomial is a position of most significant bit
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for du, dv := msb(&u), msb(&v); du != 0; du, dv = msb(&u), msb(&v) {
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if du < dv {
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v, u = u, v
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dv, du = du, dv
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d, c = c, d
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}
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x = xN(du - dv)
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Mul(x, &v, t)
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Add(&u, t, &u)
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// becasuse mul performs reduction on t, we need
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// manually reduce u at first step
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if msb(&u) == 127 {
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Add(&u, &x127x631, &u)
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}
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Mul(x, d, t)
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Add(c, t, c)
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}
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*b = *c
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}
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func xN(n int) *GF127 {
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if n < 64 {
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return &GF127{1 << uint(n), 0}
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}
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return &GF127{0, 1 << uint(n-64)}
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}
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func msb(a *GF127) (x int) {
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x = bits.LeadingZeros64(a[1])
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if x == 64 {
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x = bits.LeadingZeros64(a[0]) + 64
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}
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return 127 - x
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}
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// Mul1 copies a to b.
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func Mul1(a, b *GF127) {
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b[0] = a[0]
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b[1] = a[1]
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}
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// And sets c to a & b (bitwise-and).
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func And(a, b, c *GF127) {
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c[0] = a[0] & b[0]
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c[1] = a[1] & b[1]
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}
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// Add sets c to a+b.
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func Add(a, b, c *GF127)
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@ -66,27 +66,3 @@ func TestMul11(t *testing.T) {
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require.Equal(t, tc[1], c)
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}
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}
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var testCasesInv = [][2]*GF127{
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{&GF127{1, 0}, &GF127{1, 0}},
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{&GF127{3, 0}, &GF127{msb64, ^msb64}},
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{&GF127{54321, 12345}, &GF127{8230555108620784737, 3929873967650665114}},
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}
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func TestInv(t *testing.T) {
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var a, b, c = new(GF127), new(GF127), new(GF127)
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for _, tc := range testCasesInv {
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Inv(tc[0], c)
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require.Equal(t, tc[1], c)
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}
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for i := 0; i < 3; i++ {
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// 0 has no inverse
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if a = gf127.Random(); a.Equals(&GF127{0, 0}) {
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continue
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}
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Inv(a, b)
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Mul(a, b, c)
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require.Equal(t, &GF127{1, 0}, c)
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}
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}
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10
tz/sl2.go
10
tz/sl2.go
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@ -130,11 +130,11 @@ func (c *sl2) MulA() *sl2 {
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var a GF127
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avx.Mul10(&c[0][0], &a)
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avx.Mul1(&c[0][0], &c[0][1])
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gf127.Mul1(&c[0][0], &c[0][1])
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avx.Add(&a, &c[0][1], &c[0][0])
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avx.Mul10(&c[1][0], &a)
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avx.Mul1(&c[1][0], &c[1][1])
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gf127.Mul1(&c[1][0], &c[1][1])
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avx.Add(&a, &c[1][1], &c[1][0])
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return c
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@ -143,12 +143,12 @@ func (c *sl2) MulA() *sl2 {
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func (c *sl2) MulB() *sl2 {
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var a GF127
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avx.Mul1(&c[0][0], &a)
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gf127.Mul1(&c[0][0], &a)
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avx.Mul10(&c[0][0], &c[0][0])
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avx.Add(&c[0][1], &c[0][0], &c[0][0])
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avx.Add(&c[0][0], &a, &c[0][1])
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avx.Mul1(&c[1][0], &a)
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gf127.Mul1(&c[1][0], &a)
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avx.Mul10(&c[1][0], &c[1][0])
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avx.Add(&c[1][1], &c[1][0], &c[1][0])
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avx.Add(&c[1][0], &a, &c[1][1])
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@ -172,7 +172,7 @@ func inv(a, b *sl2, t *[2]GF127) {
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avx.Mul(&a[0][0], &a[1][1], &t[0])
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avx.Mul(&a[0][1], &a[1][0], &t[1])
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avx.Add(&t[0], &t[1], &t[0])
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avx.Inv(&t[0], &t[1])
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gf127.Inv(&t[0], &t[1])
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avx.Mul(&t[1], &a[0][0], &b[1][1])
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avx.Mul(&t[1], &a[0][1], &b[0][1])
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@ -26,7 +26,7 @@ func random() (a *sl2) {
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avx.Add(&a[1][1], gf127.New(1, 0), &a[1][1])
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t := gf127.New(0, 0)
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avx.Inv(&a[0][0], t)
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gf127.Inv(&a[0][0], t)
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avx.Mul(t, &a[1][1], &a[1][1])
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return
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