Implement core clustering logic and scoring features

This update introduces the core clustering algorithm, including parallel execution, dynamic block sizing, and SIMD-accelerated scoring methods. It also adds robust sequence preparation, k-mer analysis, and comprehensive test data fixtures for validation.
This commit is contained in:
Eric Coissac committed 2026-11-03 09:32:40 +11:00
1 parent 75bb635a6c
commit 49225030ca
32 files changed
+3404 -119

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+18 -8
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@@ -40,7 +40,10 @@ const (
type bandedLCSWorkspace struct {
aRev, bCode []uint32 // encoded bases (aRev is reversed), SIMD kernel only
rows [3][]uint32 // antidiagonal (SIMD) or row (scalar) buffers
widened int // number of alignments that needed a second pass
aRev16 []uint16 // 16-bit encoded bases of the score-only kernel
bCode16 []uint16
rows16 [3][]uint16
widened int // number of alignments that needed a second pass
}
var bandedLCSPool = sync.Pool{New: func() any { return new(bandedLCSWorkspace) }}
@@ -146,13 +149,7 @@ func bandedLCS(a, b []byte, maxError int, ws *bandedLCSWorkspace, useSIMD bool)
}
run := func(g int) (int, int) {
kmin, kmax := bandOffsets(lA, lB, g)
var key uint32
if simdOK {
key = bandedLCSSIMD(lA, lB, kmin, kmax, ws)
} else {
key = bandedLCSScalar(a, b, kmin, kmax, ws)
}
return int(key >> 16), int(lcsLenBase - key&0xFFFF)
return ws.align(a, b, kmin, kmax, simdOK)
}
if maxError < 0 {
@@ -173,3 +170,16 @@ func bandedLCS(a, b []byte, maxError int, ws *bandedLCSWorkspace, useSIMD bool)
}
return lcs, alilen
}
// align runs the banded DP on the offsets [kmin, kmax] (kmin <= 0 <= kmax) and
// returns the best (lcs, alilen) of the band. The bases must have been encoded
// with encodeBases when simdOK is set.
func (ws *bandedLCSWorkspace) align(a, b []byte, kmin, kmax int, simdOK bool) (int, int) {
var key uint32
if simdOK {
key = bandedLCSSIMD(len(a), len(b), kmin, kmax, ws)
} else {
key = bandedLCSScalar(a, b, kmin, kmax, ws)
}
return int(key >> 16), int(lcsLenBase - key&0xFFFF)
}
+4
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@@ -11,3 +11,7 @@ func encodeBases(ws *bandedLCSWorkspace, a, b []byte) {}
func bandedLCSSIMD(lA, lB, kmin, kmax int, ws *bandedLCSWorkspace) uint32 {
return 0
}
func lcsScoreSIMD(a, b []byte, kmin, kmax, minLCS int, ws *bandedLCSWorkspace) int {
return -1
}
+72
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@@ -286,3 +286,75 @@ func TestFastLCSScoreWrapper(t *testing.T) {
t.Errorf("got (%d,%d), want (-1,-1)", s, l)
}
}
// TestBandedLCSAtLeast checks the exactness of the bound expressed on the
// score: the optimum when it reaches minLCS, (-1,-1) otherwise.
func TestBandedLCSAtLeast(t *testing.T) {
rng := rand.New(rand.NewSource(13))
var buf BandedLCSBuffer
for _, alpha := range testAlphabets {
for it := 0; it < 1500; it++ {
a := randomFrom(rng, alpha.letters, 1+rng.Intn(100))
b := mutateFrom(rng, alpha.letters, a, rng.Float64()*0.5)
if len(b) == 0 {
continue
}
os, ol := fullDP(a, b)
for _, minLCS := range []int{-3, 0, 1, os - 1, os, os + 1, len(b) / 2, len(b), len(b) + 1} {
ws, wl := os, ol
if os < minLCS {
ws, wl = -1, -1
}
for _, got := range [][2]int{func() [2]int { s, l, _ := buf.AtLeast(a, b, minLCS); return [2]int{s, l} }(),
func() [2]int { s, l, _ := BandedLCSAtLeast(b, a, minLCS); return [2]int{s, l} }()} {
if got[0] != ws || got[1] != wl {
t.Fatalf("%s minLCS=%d a=%q b=%q: got (%d,%d), want (%d,%d)",
alpha.name, minLCS, a, b, got[0], got[1], ws, wl)
}
}
}
}
}
if _, _, err := buf.AtLeast(make([]byte, MaxBandedLCSLength+1), []byte("a"), 0); err != ErrSequenceTooLong {
t.Errorf("too long: err = %v", err)
}
}
// TestBandedLCSScoreAtLeast checks the score-only entry point, with sequences
// long enough for the early stop of the kernel to be exercised.
func TestBandedLCSScoreAtLeast(t *testing.T) {
rng := rand.New(rand.NewSource(17))
var buf BandedLCSBuffer
check := func(name string, a, b []byte) {
os, _ := fullDP(a, b)
for _, minLCS := range []int{-1, 0, os - 3, os - 1, os, os + 1, os + 5, len(b) - 1, len(b), (len(b) * 9) / 10, len(b) + 1} {
want := os
if os < minLCS {
want = -1
}
got, err := buf.ScoreAtLeast(a, b, minLCS)
if err != nil || got != want {
t.Fatalf("%s minLCS=%d a=%q b=%q: got %d (%v), want %d", name, minLCS, a, b, got, err, want)
}
}
}
for _, alpha := range testAlphabets {
for it := 0; it < 800; it++ {
a := randomFrom(rng, alpha.letters, 1+rng.Intn(60))
b := mutateFrom(rng, alpha.letters, a, rng.Float64()*0.6)
if len(b) > 0 {
check(alpha.name, a, b)
}
}
}
for it := 0; it < 150; it++ {
a := randomFrom(rng, "ACGT", 100+rng.Intn(400))
b := mutateFrom(rng, "ACGT", a, rng.Float64()*0.3)
if it%3 == 0 {
b = randomFrom(rng, "ACGT", 50+rng.Intn(300))
}
if len(b) > 0 {
check("long", a, b)
}
}
}
+102
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@@ -0,0 +1,102 @@
package obialign
// BandedLCSBuffer is a working memory that can be reused from one alignment to
// the next to avoid any allocation. It must not be shared between goroutines.
type BandedLCSBuffer struct {
ws bandedLCSWorkspace
}
// AtLeast is BandedLCSAtLeast on the buffer.
func (b *BandedLCSBuffer) AtLeast(seqA, seqB []byte, minLCS int) (lcs, alilen int, err error) {
return atLeast(seqA, seqB, minLCS, &b.ws)
}
func atLeast(seqA, seqB []byte, minLCS int, ws *bandedLCSWorkspace) (lcs, alilen int, err error) {
if len(seqA) > MaxBandedLCSLength || len(seqB) > MaxBandedLCSLength {
return -1, -1, ErrSequenceTooLong
}
if len(seqA) < len(seqB) {
seqA, seqB = seqB, seqA
}
lcs, alilen = bandedLCSAtLeast(seqA, seqB, minLCS, ws, haveSIMD)
return lcs, alilen, nil
}
// BandedLCSAtLeast computes the LCS score of two nucleotide sequences and the
// length of the shortest alignment achieving it, as BandedLCS does, but with
// the bound expressed on the score: the result is the exact optimum when its
// score is at least minLCS, and (-1, -1) otherwise.
//
// The DP only visits the diagonals an alignment of score minLCS can use (one
// whose path makes at most lB-minLCS gaps on one side and lA-minLCS on the
// other), so the cost decreases as minLCS grows. This is exact: every alignment
// of score >= minLCS lies in that band, hence so does the optimum when it
// reaches minLCS, and when the best path of the band is below minLCS so is
// the global optimum.
func BandedLCSAtLeast(seqA, seqB []byte, minLCS int) (lcs, alilen int, err error) {
ws := bandedLCSPool.Get().(*bandedLCSWorkspace)
lcs, alilen, err = atLeast(seqA, seqB, minLCS, ws)
bandedLCSPool.Put(ws)
return lcs, alilen, err
}
// bandedLCSAtLeast expects len(a) >= len(b), both within MaxBandedLCSLength.
func bandedLCSAtLeast(a, b []byte, minLCS int, ws *bandedLCSWorkspace, useSIMD bool) (int, int) {
lA, lB := len(a), len(b)
minLCS = max(minLCS, 0)
if minLCS > lB {
return -1, -1
}
if lB == 0 {
return 0, lA
}
simdOK := useSIMD && allRegularIUPAC(a) && allRegularIUPAC(b)
kmin, kmax := -(lB - minLCS), lA-minLCS
if !simdOK {
lcs, alilen := ws.align(a, b, kmin, kmax, false)
if lcs < minLCS {
return -1, -1
}
return lcs, alilen
}
// The score alone is much cheaper than the score with the length of the
// alignment: the latter is only computed when the pair reaches minLCS.
if lcsScoreSIMD(a, b, kmin, kmax, minLCS, ws) < minLCS {
return -1, -1
}
encodeBases(ws, a, b)
return ws.align(a, b, kmin, kmax, true)
}
// ScoreAtLeast computes the LCS score of two nucleotide sequences when it is
// at least minLCS, and returns -1 otherwise. It is much cheaper than AtLeast,
// which also computes the length of the shortest alignment.
func (b *BandedLCSBuffer) ScoreAtLeast(seqA, seqB []byte, minLCS int) (int, error) {
if len(seqA) > MaxBandedLCSLength || len(seqB) > MaxBandedLCSLength {
return -1, ErrSequenceTooLong
}
if len(seqA) < len(seqB) {
seqA, seqB = seqB, seqA
}
lA, lB := len(seqA), len(seqB)
minLCS = max(minLCS, 0)
if minLCS > lB {
return -1, nil
}
if lB == 0 {
return 0, nil
}
kmin, kmax := -(lB - minLCS), lA-minLCS
var lcs int
if haveSIMD && allRegularIUPAC(seqA) && allRegularIUPAC(seqB) {
lcs = lcsScoreSIMD(seqA, seqB, kmin, kmax, minLCS, &b.ws)
} else {
lcs, _ = b.ws.align(seqA, seqB, kmin, kmax, false)
}
if lcs < minLCS {
return -1, nil
}
return lcs, nil
}
+156
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@@ -0,0 +1,156 @@
//go:build goexperiment.simd
package obialign
import "simd"
func simdLanes16() int {
var probe simd.Uint16s
return probe.Len()
}
func growUint16(s []uint16, n int) []uint16 {
if cap(s) < n {
return make([]uint16, n)
}
return s[:n]
}
func encodeIUPAC16(dst []uint16, s []byte, rev bool) {
n := len(s)
clear(dst)
if rev {
for x, c := range s {
dst[n-1-x] = uint16(iupacMask[c])
}
return
}
for x, c := range s {
dst[x] = uint16(iupacMask[c])
}
}
// pruneEvery is the number of antidiagonals between two tests of the upper
// bound that stops a hopeless alignment.
const pruneEvery = 8
// lcsScoreSIMD runs the same banded DP as bandedLCSSIMD on the score only,
// with 16-bit lanes (twice the cells per instruction):
//
// cell(i,j) = max(diag + match, up, left)
//
// A cell outside the band is 0, which never beats a real cell. The score of a
// path ending at the cell (i, j) of an antidiagonal cannot exceed the score of
// the cell plus min(lB-i, lA-j), the characters left to pair. Every path
// crosses each antidiagonal inside the window, so when the best score of the
// window plus the largest of these remainders is under minLCS the final score
// is under minLCS: -1 is returned without computing the rest of the matrix.
//
// Requires lA >= lB >= 1, kmin <= 0 <= kmax, and bases with non-zero masks.
// Returns the best score of the band, or -1 if it is proven to be under
// minLCS.
func lcsScoreSIMD(a, b []byte, kmin, kmax, minLCS int, ws *bandedLCSWorkspace) int {
lA, lB := len(a), len(b)
vl := simdLanes16()
ws.aRev16 = growUint16(ws.aRev16, lA+vl)
ws.bCode16 = growUint16(ws.bCode16, lB+vl)
encodeIUPAC16(ws.aRev16, a, true)
encodeIUPAC16(ws.bCode16, b, false)
aRev, bCode := ws.aRev16, ws.bCode16
size := lB + 2*vl + 2
for r := range ws.rows16 {
ws.rows16[r] = growUint16(ws.rows16[r], size)
clear(ws.rows16[r])
}
p2, p1, cur := ws.rows16[0], ws.rows16[1], ws.rows16[2]
// the first row and the first column hold a score of 0: nothing to set
zero := simd.BroadcastUint16s(0)
one := simd.BroadcastUint16s(1)
for t := 2; t <= lA+lB; t++ {
lo := max(1, t-lA, (t-kmax+1)>>1)
hi := min(lB, t-1, (t-kmin)>>1)
for i := lo; i <= hi; i += vl {
ca := simd.LoadUint16s(aRev[lA-t+i:])
cb := simd.LoadUint16s(bCode[i-1:])
inc := one.Masked(ca.And(cb).NotEqual(zero))
d := simd.LoadUint16s(p2[i-1:]).Add(inc)
u := simd.LoadUint16s(p1[i-1:])
l := simd.LoadUint16s(p1[i:])
d.Max(u).Max(l).Store(cur[i:])
}
zero.Store(cur[hi+1:])
if lo > 1 {
cur[lo-1] = 0
}
// A diagonal move skips an antidiagonal, but a path always visits
// one of two consecutive antidiagonals.
if t%pruneEvery == 0 && minLCS > 0 &&
scoreBound(p1, t-1, lA, lB, kmin, kmax) < minLCS &&
scoreBound(cur, t, lA, lB, kmin, kmax) < minLCS {
return -1
}
p2, p1, cur = p1, cur, p2
}
return int(p1[lB])
}
// iota16 is 0, 1, 2... to build the row index of the lanes.
var iota16 = func() (t [64]uint16) {
for i := range t {
t[i] = uint16(i)
}
return t
}()
// scoreBound is an upper bound of the final score of the paths going through
// the antidiagonal t, whose scores are in row. A path through the cell (i, j)
// scores at most the score of the cell plus min(lB-i, lA-j), the characters
// left to pair, so the bound is the maximum of this sum on the cells of the
// window. The sum is computed by vectors on the full chunks of the window.
func scoreBound(row []uint16, t, lA, lB, kmin, kmax int) int {
lo := max(1, t-lA, (t-kmax+1)>>1)
hi := min(lB, t-1, (t-kmin)>>1)
bound := 0
i := lo
if hi-lo >= simdLanes16() {
vl := simdLanes16()
idx := simd.LoadUint16s(iota16[:]).Add(simd.BroadcastUint16s(uint16(lo)))
step := simd.BroadcastUint16s(uint16(vl))
remB := simd.BroadcastUint16s(uint16(lB))
// lA-t+i is not negative on the window; the 16-bit arithmetic is modular
offA := simd.BroadcastUint16s(uint16(lA - t))
acc := simd.BroadcastUint16s(0)
for ; i+vl-1 <= hi; i += vl {
left := remB.Sub(idx).Min(idx.Add(offA))
acc = acc.Max(simd.LoadUint16s(row[i:]).Add(left))
idx = idx.Add(step)
}
var lanes [64]uint16
acc.Store(lanes[:])
for _, v := range lanes[:vl] {
bound = max(bound, int(v))
}
}
for ; i <= hi; i++ {
bound = max(bound, int(row[i])+min(lB-i, lA-t+i))
}
// the paths running along the first row or the first column have a score of 0
if t <= lA && t <= kmax {
bound = max(bound, min(lB, lA-t))
}
if t <= lB && -t >= kmin {
bound = max(bound, min(lB-t, lA))
}
return bound
}