#include #include #include #include #include "kstring.h" #include "bwamem.h" #include "kvec.h" #include "utils.h" #include "ksw.h" #define MIN_RATIO 0.8 #define MIN_DIR_CNT 10 #define MIN_DIR_RATIO 0.05 #define OUTLIER_BOUND 2.0 #define MAPPING_BOUND 3.0 #define MAX_STDDEV 4.0 #define EXT_STDDEV 4.0 void bwa_hit2sam(kstring_t *str, const int8_t mat[25], int q, int r, int w, const bntseq_t *bns, const uint8_t *pac, bseq1_t *s, bwahit_t *p, int is_hard); static int cal_sub(const mem_opt_t *opt, mem_alnreg_v *r) { int j; for (j = 1; j < r->n; ++j) { // choose unique alignment int b_max = r->a[j].qb > r->a[0].qb? r->a[j].qb : r->a[0].qb; int e_min = r->a[j].qe < r->a[0].qe? r->a[j].qe : r->a[0].qe; if (e_min > b_max) { // have overlap int min_l = r->a[j].qe - r->a[j].qb < r->a[0].qe - r->a[0].qb? r->a[j].qe - r->a[j].qb : r->a[0].qe - r->a[0].qb; if (e_min - b_max >= min_l * opt->mask_level) break; // significant overlap } } return j < r->n? r->a[j].score : opt->min_seed_len * opt->a; } void mem_pestat(const mem_opt_t *opt, int64_t l_pac, int n, const mem_alnreg_v *regs, mem_pestat_t pes[4]) { int i, d, max; uint64_v isize[4]; memset(pes, 0, 4 * sizeof(mem_pestat_t)); memset(isize, 0, sizeof(kvec_t(int)) * 4); for (i = 0; i < n>>1; ++i) { int dir; int64_t is; mem_alnreg_v *r[2]; r[0] = (mem_alnreg_v*)®s[i<<1|0]; r[1] = (mem_alnreg_v*)®s[i<<1|1]; if (r[0]->n == 0 || r[1]->n == 0) continue; if (cal_sub(opt, r[0]) > MIN_RATIO * r[0]->a[0].score) continue; if (cal_sub(opt, r[1]) > MIN_RATIO * r[1]->a[0].score) continue; dir = mem_infer_dir(l_pac, r[0]->a[0].rb, r[1]->a[0].rb, &is); if (is && is <= opt->max_ins) kv_push(uint64_t, isize[dir], is); } if (mem_verbose >= 3) fprintf(stderr, "[M::%s] # candidate unique pairs for (FF, FR, RF, RR): (%ld, %ld, %ld, %ld)\n", __func__, isize[0].n, isize[1].n, isize[2].n, isize[3].n); for (d = 0; d < 4; ++d) { // TODO: this block is nearly identical to the one in bwtsw2_pair.c. It would be better to merge these two. mem_pestat_t *r = &pes[d]; uint64_v *q = &isize[d]; int p25, p50, p75, x; if (q->n < MIN_DIR_CNT) { fprintf(stderr, "[M::%s] skip orientation %c%c as there are not enough pairs\n", __func__, "FR"[d>>1&1], "FR"[d&1]); r->failed = 1; continue; } else fprintf(stderr, "[M::%s] analyzing insert size distribution for orientation %c%c...\n", __func__, "FR"[d>>1&1], "FR"[d&1]); ks_introsort_64(q->n, q->a); p25 = q->a[(int)(.25 * q->n + .499)]; p50 = q->a[(int)(.50 * q->n + .499)]; p75 = q->a[(int)(.75 * q->n + .499)]; r->low = (int)(p25 - OUTLIER_BOUND * (p75 - p25) + .499); if (r->low < 1) r->low = 1; r->high = (int)(p75 + OUTLIER_BOUND * (p75 - p25) + .499); fprintf(stderr, "[M::%s] (25, 50, 75) percentile: (%d, %d, %d)\n", __func__, p25, p50, p75); fprintf(stderr, "[M::%s] low and high boundaries for computing mean and std.dev: (%d, %d)\n", __func__, r->low, r->high); for (i = x = 0, r->avg = 0; i < q->n; ++i) if (q->a[i] >= r->low && q->a[i] <= r->high) r->avg += q->a[i], ++x; r->avg /= x; for (i = 0, r->std = 0; i < q->n; ++i) if (q->a[i] >= r->low && q->a[i] <= r->high) r->std += (q->a[i] - r->avg) * (q->a[i] - r->avg); r->std = sqrt(r->std / x); fprintf(stderr, "[M::%s] mean and std.dev: (%.2f, %.2f)\n", __func__, r->avg, r->std); r->low = (int)(p25 - MAPPING_BOUND * (p75 - p25) + .499); r->high = (int)(p75 + MAPPING_BOUND * (p75 - p25) + .499); if (r->low > r->avg - MAX_STDDEV * r->std) r->low = (int)(r->avg - MAX_STDDEV * r->std + .499); if (r->high < r->avg - MAX_STDDEV * r->std) r->high = (int)(r->avg + MAX_STDDEV * r->std + .499); if (r->low < 1) r->low = 1; fprintf(stderr, "[M::%s] low and high boundaries for proper pairs: (%d, %d)\n", __func__, r->low, r->high); free(q->a); } for (d = 0, max = 0; d < 4; ++d) max = max > isize[d].n? max : isize[d].n; for (d = 0; d < 4; ++d) if (pes[d].failed == 0 && isize[d].n < max * MIN_DIR_RATIO) { pes[d].failed = 1; fprintf(stderr, "[M::%s] skip orientation %c%c\n", __func__, "FR"[d>>1&1], "FR"[d&1]); } } int mem_matesw(const mem_opt_t *opt, int64_t l_pac, const uint8_t *pac, const mem_pestat_t pes[4], const mem_alnreg_t *a, int l_ms, const uint8_t *ms, mem_alnreg_v *ma) { int i, r, skip[4], n = 0; for (r = 0; r < 4; ++r) skip[r] = pes[r].failed? 1 : 0; for (i = 0; i < ma->n; ++i) { // check which orinentation has been found int64_t dist; r = mem_infer_dir(l_pac, a->rb, ma->a[i].rb, &dist); if (dist >= pes[r].low && dist <= pes[r].high) skip[r] = 1; } if (skip[0] + skip[1] + skip[2] + skip[3] == 4) return 0; // consistent pair exist; no need to perform SW for (r = 0; r < 4; ++r) { int is_rev, is_larger; uint8_t *seq, *rev = 0, *ref; int64_t rb, re, len; if (skip[r]) continue; is_rev = (r>>1 != (r&1)); // whether to reverse complement the mate is_larger = !(r>>1); // whether the mate has larger coordinate if (is_rev) { rev = malloc(l_ms); // this is the reverse complement of $ms for (i = 0; i < l_ms; ++i) rev[l_ms - 1 - i] = ms[i] < 4? 3 - ms[i] : 4; seq = rev; } else seq = (uint8_t*)ms; if (!is_rev) { rb = is_larger? a->rb + pes[r].low : a->rb - pes[r].high; re = (is_larger? a->rb + pes[r].high: a->rb - pes[r].low) + l_ms; // if on the same strand, end position should be larger to make room for the seq length } else { rb = (is_larger? a->rb + pes[r].low : a->rb - pes[r].high) - l_ms; // similarly on opposite strands re = is_larger? a->rb + pes[r].high: a->rb - pes[r].low; } if (rb < 0) rb = 0; if (re > l_pac<<1) re = l_pac<<1; ref = bns_get_seq(l_pac, pac, rb, re, &len); if (len == re - rb) { // no funny things happening kswr_t aln; mem_alnreg_t b; int tmp, xtra = KSW_XSUBO | KSW_XSTART | (l_ms * opt->a < 250? KSW_XBYTE : 0) | opt->min_seed_len; aln = ksw_align(l_ms, seq, len, ref, 5, opt->mat, opt->q, opt->r, xtra, 0); memset(&b, 0, sizeof(mem_alnreg_t)); if (aln.score >= opt->min_seed_len) { b.qb = aln.qb; b.qe = aln.qe + 1; b.rb = is_rev? (l_pac<<1) - (rb + aln.te + 1) : rb + aln.tb; b.re = is_rev? (l_pac<<1) - (rb + aln.tb) : rb + aln.te + 1; b.score = aln.score; b.csub = aln.score2; b.secondary = -1; // printf("*** %d, [%lld,%lld], %d:%d, (%lld,%lld), (%lld,%lld) == (%lld,%lld)\n", aln.score, rb, re, is_rev, is_larger, a->rb, a->re, ma->a[0].rb, ma->a[0].re, b.rb, b.re); kv_push(mem_alnreg_t, *ma, b); // make room for a new element // move b s.t. ma is sorted for (i = 0; i < ma->n - 1; ++i) // find the insertion point if (ma->a[i].score < b.score) break; tmp = i; for (i = ma->n - 1; i > tmp; --i) ma->a[i] = ma->a[i-1]; ma->a[i] = b; } ++n; } if (rev) free(rev); free(ref); } return n; } static inline double aln_q(const mem_opt_t *opt, const mem_alnreg_t *a) { int l = a->qe - a->qb < a->re - a->rb? a->qe - a->qb : a->re - a->rb; return (int)(6.02 * (l - (double)a->score / opt->a) + .499); } int mem_pair(const mem_opt_t *opt, int64_t l_pac, const uint8_t *pac, const mem_pestat_t pes[4], bseq1_t s[2], mem_alnreg_v a[2], int id, int *sub, int z[2]) { extern void mem_alnreg2hit(const mem_alnreg_t *a, bwahit_t *h); pair64_v v; pair64_t o, subo; // .x: score<<32 | raw_score<<8 | hash; .y: pair int r, i, k, y[4]; // y[] keeps the last hit kv_init(v); for (r = 0; r < 2; ++r) { // loop through read number for (i = 0; i < a[r].n; ++i) { pair64_t key; mem_alnreg_t *e = &a[r].a[i]; key.x = e->rb < l_pac? e->rb : (l_pac<<1) - 1 - e->rb; // forward position key.y = (uint64_t)aln_q(opt, e) << 32 | i << 2 | (e->rb >= l_pac)<<1 | r; kv_push(pair64_t, v, key); } } ks_introsort_128(v.n, v.a); y[0] = y[1] = y[2] = y[3] = -1; o.x = o.y = subo.x = subo.y = 0; for (i = 0; i < v.n; ++i) { for (r = 0; r < 2; ++r) { // loop through direction int dir = r<<1 | (v.a[i].y>>1&1), which; if (pes[dir].failed) continue; // invalid orientation which = r<<1 | ((v.a[i].y&1)^1); if (y[which] < 0) continue; // no previous hits for (k = y[which]; k >= 0; --k) { // TODO: this is a O(n^2) solution in the worst case; remember to check if this loop takes a lot of time (I doubt) int64_t dist; int q; double ns; uint64_t x, pair; if ((v.a[k].y&3) != which) continue; dist = (int64_t)v.a[i].x - v.a[k].x; if (dist > pes[dir].high) break; if (dist < pes[dir].low) continue; ns = (dist - pes[dir].avg) / pes[dir].std; q = (int)((v.a[i].y>>32) + (v.a[i].y>>32) - 4.343 * log(erfc(fabs(ns) * M_SQRT1_2)) + .499); pair = (uint64_t)k<<32 | i; x = (uint64_t)q<<32 | (hash_64(pair ^ id<<8) & 0xffffffffU); if (x < o.x) subo = o, o.x = x, o.y = pair; else if (x < subo.x) subo.x = x, subo.y = pair; } } y[v.a[i].y&3] = i; } if (o.x > 0) { i = o.y >> 32; k = o.y << 32 >> 32; z[v.a[i].y&1] = v.a[i].y<<32>>34; z[v.a[k].y&1] = v.a[k].y<<32>>34; } free(v.a); *sub = subo.x>>32; return o.x>>32; } int mem_sam_pe(const mem_opt_t *opt, const bntseq_t *bns, const uint8_t *pac, const mem_pestat_t pes[4], uint64_t id, bseq1_t s[2], mem_alnreg_v a[2]) { extern void mem_mark_primary_se(const mem_opt_t *opt, int n, mem_alnreg_t *a); extern void mem_sam_se(const mem_opt_t *opt, const bntseq_t *bns, const uint8_t *pac, bseq1_t *s, mem_alnreg_v *a, int extra_flag); extern int mem_approx_mapq_se(const mem_opt_t *opt, const mem_alnreg_t *a); extern void mem_alnreg2hit(const mem_alnreg_t *a, bwahit_t *h); extern void bwa_hit2sam(kstring_t *str, const int8_t mat[25], int q, int r, int w, const bntseq_t *bns, const uint8_t *pac, bseq1_t *s, bwahit_t *p, int is_hard); int n = 0, i, j, z[2], o, subo; kstring_t str; mem_alnreg_t b[2][2]; str.l = str.m = 0; str.s = 0; // perform SW for the best alignment for (i = 0; i < 2; ++i) for (j = 0; j < 2; ++j) b[i][j].score = -1; for (i = 0; i < 2; ++i) { for (j = 0; j < a[i].n && j < 2; ++j) b[i][j] = a[i].a[j]; if (b[i][0].score > 0 && b[i][1].score > 0 && b[i][1].score < b[i][0].score * 0.8) b[i][1].score = -1; } for (i = 0; i < 2; ++i) for (j = 0; j < 2; ++j) if (b[i][j].score > 0) n += mem_matesw(opt, bns->l_pac, pac, pes, &b[i][j], s[!i].l_seq, (uint8_t*)s[!i].seq, &a[!i]); mem_mark_primary_se(opt, a[0].n, a[0].a); mem_mark_primary_se(opt, a[1].n, a[1].a); // pairing single-end hits o = mem_pair(opt, bns->l_pac, pac, pes, s, a, id, &subo, z); if (o && !(opt->flag&MEM_F_NOPAIRING)) { // with proper pairing int is_multi[2], q_se[2], q_pe, is_tandem[2], extra_flag = 1, un; bwahit_t h[2]; // check if an end has multiple hits even after mate-SW for (i = 0; i < 2; ++i) { for (j = 1; j < a[i].n; ++j) if (a[i].a[j].secondary < 0) break; is_multi[i] = j < a[i].n? 1 : 0; } if (is_multi[0] || is_multi[1]) goto no_pairing; // TODO: in rare cases, the true hit may be long but with low score // compute mapQ for the best SE hit for (i = 0; i < 2; ++i) { q_se[i] = mem_approx_mapq_se(opt, &a[i].a[0]); is_tandem[i] = (a[i].a[0].csub > a[i].a[0].sub); } un = aln_q(opt, &a[0].a[0]) + aln_q(opt, &a[1].a[0]) + opt->pen_unpaired; subo = subo < un? subo : un; q_pe = subo - o; // the following assumes no split hits if (z[0] == 0 && z[1] == 0) { // the best hit q_pe = q_pe > q_se[0] + q_se[1]? q_pe : q_se[0] + q_se[1]; q_se[0] = is_tandem[0]? q_se[0] : q_pe; q_se[1] = is_tandem[1]? q_se[1] : q_pe; extra_flag |= 2; } else { if (o > un) { // then move the pair q_se[0] = z[0] == 0? q_se[0] : 0; q_se[1] = z[1] == 0? q_se[1] : 0; if (q_se[0] == 0) q_se[0] = q_se[1]; if (q_se[1] == 0) q_se[1] = q_se[0]; } else { // the unpaired alignment is much better z[0] = z[1] = 0; } } mem_alnreg2hit(&a[0].a[z[0]], &h[0]); h[0].qual = q_se[0]; h[0].flag |= 0x40 | extra_flag; mem_alnreg2hit(&a[1].a[z[1]], &h[1]); h[1].qual = q_se[1]; h[1].flag |= 0x80 | extra_flag; bwa_hit2sam(&str, opt->mat, opt->q, opt->r, opt->w, bns, pac, &s[0], &h[0], opt->flag&MEM_F_HARDCLIP); s[0].sam = strdup(str.s); str.l = 0; bwa_hit2sam(&str, opt->mat, opt->q, opt->r, opt->w, bns, pac, &s[1], &h[1], opt->flag&MEM_F_HARDCLIP); s[1].sam = str.s; } else goto no_pairing; return n; no_pairing: mem_sam_se(opt, bns, pac, &s[0], &a[0], 0x41); mem_sam_se(opt, bns, pac, &s[1], &a[1], 0x81); return n; }