##// END OF EJS Templates
upstream » mercurial-mirror
RSS

Clone from https://www.mercurial-scm.org/repo/hg-all

hgweb: only include graph-related data in jsdata variable on /graph pages (BC)...
hgweb: only include graph-related data in jsdata variable on /graph pages (BC) Historically, client-side graph code was not only rendering the graph itself, but it was also adding all of the changeset information to the page as well. It meant that JavaScript code needed to construct valid HTML as a string (although proper escaping was done server-side). It wasn't too clunky, even though it meant that a lot of server-side things were duplicated client-side for no good reason, but the worst thing about it was the data format it used. It was somewhat future-proof, but not human-friendly, because it was just a tuple: it was possible to append things to it (as was done in e.g. 270f57d35525), but you'd then have to remember the indices and reading the resulting JS code wasn't easy, because cur[8] is not descriptive at all. So what would need to happen for graph to have more features, such as more changeset information or a different vertex style (branch-closing, obsolete)? First you'd need to take some property, process it (e.g. escape and pass through templatefilters function, and mind the encoding too), append it to jsdata and remember its index, then go add nearly identical JavaScript code to 4 different hgweb themes that use jsdata to render HTML, and finally try and forget how brittle it all felt. Oh yeah, and the indices go to double digits if we add 2 more items, say phase and obsolescence, and there are more to come. Rendering vertex in a different style would need another property (say, character "o", "_", or "x"), except if you want to be backwards-compatible, it would need to go after tags and bookmarks, and that just doesn't feel right. So here I'm trying to fix both the duplication of code and the data format: - changesets will be rendered by hgweb templates the same way as changelog and other such pages, so jsdata won't need any information that's not needed for rendering the graph itself - jsdata will be a dict, or an Object in JS, which is a lot nicer to humans and is a lot more future-proof in the long run, because it doesn't use numeric indices What about hgweb themes? Obviously, this will break all hgweb themes that render graph in JavaScript, including 3rd-party custom ones. But this will also reduce the size of client-side code and make it more uniform, so that it can be shared across hgweb themes, further reducing its size. The next few patches demonstrate that it's not hard to adapt a theme to these changes. And in a later series, I'm planning to move duplicate JS code from */graph.tmpl to mercurial.js and leave only 4 lines of code embedded in those <script> elements, and even that would be just to allow redefining graph.vertex function. So adapting a custom 3rd-party theme to these changes would mean: - creating or copying graphnode.tmpl and adding it to the map file (if a theme doesn't already use __base__) - modifying one line in graph.tmpl and simply removing the bigger part of JavaScript code from there Making these changes in this patch and not updating every hgweb theme that uses jsdata at the same time is a bit of a cheat to make this series more manageable: /graph pages that use jsdata are broken by this patch, but since there are no tests that would detect this, bisect works fine; and themes are updated separately, in the next 4 patches of this series to ease reviewing.
Gregory Szorc - - Load All Authors

File last commit:

r30434:2e484bde default
r35218:d61f2a3d default
Show More
divsufsort.c
1913 lines | 53.3 KiB | text/x-c | CLexer
/ contrib / python-zstandard / zstd / dictBuilder / divsufsort.c
History | Annotation | Raw |Copy content |Copy permalink
/*
* divsufsort.c for libdivsufsort-lite
* Copyright (c) 2003-2008 Yuta Mori All Rights Reserved.
*
* Permission is hereby granted, free of charge, to any person
* obtaining a copy of this software and associated documentation
* files (the "Software"), to deal in the Software without
* restriction, including without limitation the rights to use,
* copy, modify, merge, publish, distribute, sublicense, and/or sell
* copies of the Software, and to permit persons to whom the
* Software is furnished to do so, subject to the following
* conditions:
*
* The above copyright notice and this permission notice shall be
* included in all copies or substantial portions of the Software.
*
* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
* EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES
* OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
* NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT
* HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY,
* WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING
* FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR
* OTHER DEALINGS IN THE SOFTWARE.
*/
/*- Compiler specifics -*/
#ifdef __clang__
#pragma clang diagnostic ignored "-Wshorten-64-to-32"
#endif
#if defined(_MSC_VER)
# pragma warning(disable : 4244)
# pragma warning(disable : 4127) /* C4127 : Condition expression is constant */
#endif
/*- Dependencies -*/
#include <assert.h>
#include <stdio.h>
#include <stdlib.h>
#include "divsufsort.h"
/*- Constants -*/
#if defined(INLINE)
# undef INLINE
#endif
#if !defined(INLINE)
# define INLINE __inline
#endif
#if defined(ALPHABET_SIZE) && (ALPHABET_SIZE < 1)
# undef ALPHABET_SIZE
#endif
#if !defined(ALPHABET_SIZE)
# define ALPHABET_SIZE (256)
#endif
#define BUCKET_A_SIZE (ALPHABET_SIZE)
#define BUCKET_B_SIZE (ALPHABET_SIZE * ALPHABET_SIZE)
#if defined(SS_INSERTIONSORT_THRESHOLD)
# if SS_INSERTIONSORT_THRESHOLD < 1
# undef SS_INSERTIONSORT_THRESHOLD
# define SS_INSERTIONSORT_THRESHOLD (1)
# endif
#else
# define SS_INSERTIONSORT_THRESHOLD (8)
#endif
#if defined(SS_BLOCKSIZE)
# if SS_BLOCKSIZE < 0
# undef SS_BLOCKSIZE
# define SS_BLOCKSIZE (0)
# elif 32768 <= SS_BLOCKSIZE
# undef SS_BLOCKSIZE
# define SS_BLOCKSIZE (32767)
# endif
#else
# define SS_BLOCKSIZE (1024)
#endif
/* minstacksize = log(SS_BLOCKSIZE) / log(3) * 2 */
#if SS_BLOCKSIZE == 0
# define SS_MISORT_STACKSIZE (96)
#elif SS_BLOCKSIZE <= 4096
# define SS_MISORT_STACKSIZE (16)
#else
# define SS_MISORT_STACKSIZE (24)
#endif
#define SS_SMERGE_STACKSIZE (32)
#define TR_INSERTIONSORT_THRESHOLD (8)
#define TR_STACKSIZE (64)
/*- Macros -*/
#ifndef SWAP
# define SWAP(_a, _b) do { t = (_a); (_a) = (_b); (_b) = t; } while(0)
#endif /* SWAP */
#ifndef MIN
# define MIN(_a, _b) (((_a) < (_b)) ? (_a) : (_b))
#endif /* MIN */
#ifndef MAX
# define MAX(_a, _b) (((_a) > (_b)) ? (_a) : (_b))
#endif /* MAX */
#define STACK_PUSH(_a, _b, _c, _d)\
do {\
assert(ssize < STACK_SIZE);\
stack[ssize].a = (_a), stack[ssize].b = (_b),\
stack[ssize].c = (_c), stack[ssize++].d = (_d);\
} while(0)
#define STACK_PUSH5(_a, _b, _c, _d, _e)\
do {\
assert(ssize < STACK_SIZE);\
stack[ssize].a = (_a), stack[ssize].b = (_b),\
stack[ssize].c = (_c), stack[ssize].d = (_d), stack[ssize++].e = (_e);\
} while(0)
#define STACK_POP(_a, _b, _c, _d)\
do {\
assert(0 <= ssize);\
if(ssize == 0) { return; }\
(_a) = stack[--ssize].a, (_b) = stack[ssize].b,\
(_c) = stack[ssize].c, (_d) = stack[ssize].d;\
} while(0)
#define STACK_POP5(_a, _b, _c, _d, _e)\
do {\
assert(0 <= ssize);\
if(ssize == 0) { return; }\
(_a) = stack[--ssize].a, (_b) = stack[ssize].b,\
(_c) = stack[ssize].c, (_d) = stack[ssize].d, (_e) = stack[ssize].e;\
} while(0)
#define BUCKET_A(_c0) bucket_A[(_c0)]
#if ALPHABET_SIZE == 256
#define BUCKET_B(_c0, _c1) (bucket_B[((_c1) << 8) | (_c0)])
#define BUCKET_BSTAR(_c0, _c1) (bucket_B[((_c0) << 8) | (_c1)])
#else
#define BUCKET_B(_c0, _c1) (bucket_B[(_c1) * ALPHABET_SIZE + (_c0)])
#define BUCKET_BSTAR(_c0, _c1) (bucket_B[(_c0) * ALPHABET_SIZE + (_c1)])
#endif
/*- Private Functions -*/
static const int lg_table[256]= {
-1,0,1,1,2,2,2,2,3,3,3,3,3,3,3,3,4,4,4,4,4,4,4,4,4,4,4,4,4,4,4,4,
5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,
6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,
6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,6,
7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,
7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,
7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,
7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7,7
};
#if (SS_BLOCKSIZE == 0) || (SS_INSERTIONSORT_THRESHOLD < SS_BLOCKSIZE)
static INLINE
int
ss_ilg(int n) {
#if SS_BLOCKSIZE == 0
return (n & 0xffff0000) ?
((n & 0xff000000) ?
24 + lg_table[(n >> 24) & 0xff] :
16 + lg_table[(n >> 16) & 0xff]) :
((n & 0x0000ff00) ?
8 + lg_table[(n >> 8) & 0xff] :
0 + lg_table[(n >> 0) & 0xff]);
#elif SS_BLOCKSIZE < 256
return lg_table[n];
#else
return (n & 0xff00) ?
8 + lg_table[(n >> 8) & 0xff] :
0 + lg_table[(n >> 0) & 0xff];
#endif
}
#endif /* (SS_BLOCKSIZE == 0) || (SS_INSERTIONSORT_THRESHOLD < SS_BLOCKSIZE) */
#if SS_BLOCKSIZE != 0
static const int sqq_table[256] = {
0, 16, 22, 27, 32, 35, 39, 42, 45, 48, 50, 53, 55, 57, 59, 61,
64, 65, 67, 69, 71, 73, 75, 76, 78, 80, 81, 83, 84, 86, 87, 89,
90, 91, 93, 94, 96, 97, 98, 99, 101, 102, 103, 104, 106, 107, 108, 109,
110, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126,
128, 128, 129, 130, 131, 132, 133, 134, 135, 136, 137, 138, 139, 140, 141, 142,
143, 144, 144, 145, 146, 147, 148, 149, 150, 150, 151, 152, 153, 154, 155, 155,
156, 157, 158, 159, 160, 160, 161, 162, 163, 163, 164, 165, 166, 167, 167, 168,
169, 170, 170, 171, 172, 173, 173, 174, 175, 176, 176, 177, 178, 178, 179, 180,
181, 181, 182, 183, 183, 184, 185, 185, 186, 187, 187, 188, 189, 189, 190, 191,
192, 192, 193, 193, 194, 195, 195, 196, 197, 197, 198, 199, 199, 200, 201, 201,
202, 203, 203, 204, 204, 205, 206, 206, 207, 208, 208, 209, 209, 210, 211, 211,
212, 212, 213, 214, 214, 215, 215, 216, 217, 217, 218, 218, 219, 219, 220, 221,
221, 222, 222, 223, 224, 224, 225, 225, 226, 226, 227, 227, 228, 229, 229, 230,
230, 231, 231, 232, 232, 233, 234, 234, 235, 235, 236, 236, 237, 237, 238, 238,
239, 240, 240, 241, 241, 242, 242, 243, 243, 244, 244, 245, 245, 246, 246, 247,
247, 248, 248, 249, 249, 250, 250, 251, 251, 252, 252, 253, 253, 254, 254, 255
};
static INLINE
int
ss_isqrt(int x) {
int y, e;
if(x >= (SS_BLOCKSIZE * SS_BLOCKSIZE)) { return SS_BLOCKSIZE; }
e = (x & 0xffff0000) ?
((x & 0xff000000) ?
24 + lg_table[(x >> 24) & 0xff] :
16 + lg_table[(x >> 16) & 0xff]) :
((x & 0x0000ff00) ?
8 + lg_table[(x >> 8) & 0xff] :
0 + lg_table[(x >> 0) & 0xff]);
if(e >= 16) {
y = sqq_table[x >> ((e - 6) - (e & 1))] << ((e >> 1) - 7);
if(e >= 24) { y = (y + 1 + x / y) >> 1; }
y = (y + 1 + x / y) >> 1;
} else if(e >= 8) {
y = (sqq_table[x >> ((e - 6) - (e & 1))] >> (7 - (e >> 1))) + 1;
} else {
return sqq_table[x] >> 4;
}
return (x < (y * y)) ? y - 1 : y;
}
#endif /* SS_BLOCKSIZE != 0 */
/*---------------------------------------------------------------------------*/
/* Compares two suffixes. */
static INLINE
int
ss_compare(const unsigned char *T,
const int *p1, const int *p2,
int depth) {
const unsigned char *U1, *U2, *U1n, *U2n;
for(U1 = T + depth + *p1,
U2 = T + depth + *p2,
U1n = T + *(p1 + 1) + 2,
U2n = T + *(p2 + 1) + 2;
(U1 < U1n) && (U2 < U2n) && (*U1 == *U2);
++U1, ++U2) {
}
return U1 < U1n ?
(U2 < U2n ? *U1 - *U2 : 1) :
(U2 < U2n ? -1 : 0);
}
/*---------------------------------------------------------------------------*/
#if (SS_BLOCKSIZE != 1) && (SS_INSERTIONSORT_THRESHOLD != 1)
/* Insertionsort for small size groups */
static
void
ss_insertionsort(const unsigned char *T, const int *PA,
int *first, int *last, int depth) {
int *i, *j;
int t;
int r;
for(i = last - 2; first <= i; --i) {
for(t = *i, j = i + 1; 0 < (r = ss_compare(T, PA + t, PA + *j, depth));) {
do { *(j - 1) = *j; } while((++j < last) && (*j < 0));
if(last <= j) { break; }
}
if(r == 0) { *j = ~*j; }
*(j - 1) = t;
}
}
#endif /* (SS_BLOCKSIZE != 1) && (SS_INSERTIONSORT_THRESHOLD != 1) */
/*---------------------------------------------------------------------------*/
#if (SS_BLOCKSIZE == 0) || (SS_INSERTIONSORT_THRESHOLD < SS_BLOCKSIZE)
static INLINE
void
ss_fixdown(const unsigned char *Td, const int *PA,
int *SA, int i, int size) {
int j, k;
int v;
int c, d, e;
for(v = SA[i], c = Td[PA[v]]; (j = 2 * i + 1) < size; SA[i] = SA[k], i = k) {
d = Td[PA[SA[k = j++]]];
if(d < (e = Td[PA[SA[j]]])) { k = j; d = e; }
if(d <= c) { break; }
}
SA[i] = v;
}
/* Simple top-down heapsort. */
static
void
ss_heapsort(const unsigned char *Td, const int *PA, int *SA, int size) {
int i, m;
int t;
m = size;
if((size % 2) == 0) {
m--;
if(Td[PA[SA[m / 2]]] < Td[PA[SA[m]]]) { SWAP(SA[m], SA[m / 2]); }
}
for(i = m / 2 - 1; 0 <= i; --i) { ss_fixdown(Td, PA, SA, i, m); }
if((size % 2) == 0) { SWAP(SA[0], SA[m]); ss_fixdown(Td, PA, SA, 0, m); }
for(i = m - 1; 0 < i; --i) {
t = SA[0], SA[0] = SA[i];
ss_fixdown(Td, PA, SA, 0, i);
SA[i] = t;
}
}
/*---------------------------------------------------------------------------*/
/* Returns the median of three elements. */
static INLINE
int *
ss_median3(const unsigned char *Td, const int *PA,
int *v1, int *v2, int *v3) {
int *t;
if(Td[PA[*v1]] > Td[PA[*v2]]) { SWAP(v1, v2); }
if(Td[PA[*v2]] > Td[PA[*v3]]) {
if(Td[PA[*v1]] > Td[PA[*v3]]) { return v1; }
else { return v3; }
}
return v2;
}
/* Returns the median of five elements. */
static INLINE
int *
ss_median5(const unsigned char *Td, const int *PA,
int *v1, int *v2, int *v3, int *v4, int *v5) {
int *t;
if(Td[PA[*v2]] > Td[PA[*v3]]) { SWAP(v2, v3); }
if(Td[PA[*v4]] > Td[PA[*v5]]) { SWAP(v4, v5); }
if(Td[PA[*v2]] > Td[PA[*v4]]) { SWAP(v2, v4); SWAP(v3, v5); }
if(Td[PA[*v1]] > Td[PA[*v3]]) { SWAP(v1, v3); }
if(Td[PA[*v1]] > Td[PA[*v4]]) { SWAP(v1, v4); SWAP(v3, v5); }
if(Td[PA[*v3]] > Td[PA[*v4]]) { return v4; }
return v3;
}
/* Returns the pivot element. */
static INLINE
int *
ss_pivot(const unsigned char *Td, const int *PA, int *first, int *last) {
int *middle;
int t;
t = last - first;
middle = first + t / 2;
if(t <= 512) {
if(t <= 32) {
return ss_median3(Td, PA, first, middle, last - 1);
} else {
t >>= 2;
return ss_median5(Td, PA, first, first + t, middle, last - 1 - t, last - 1);
}
}
t >>= 3;
first = ss_median3(Td, PA, first, first + t, first + (t << 1));
middle = ss_median3(Td, PA, middle - t, middle, middle + t);
last = ss_median3(Td, PA, last - 1 - (t << 1), last - 1 - t, last - 1);
return ss_median3(Td, PA, first, middle, last);
}
/*---------------------------------------------------------------------------*/
/* Binary partition for substrings. */
static INLINE
int *
ss_partition(const int *PA,
int *first, int *last, int depth) {
int *a, *b;
int t;
for(a = first - 1, b = last;;) {
for(; (++a < b) && ((PA[*a] + depth) >= (PA[*a + 1] + 1));) { *a = ~*a; }
for(; (a < --b) && ((PA[*b] + depth) < (PA[*b + 1] + 1));) { }
if(b <= a) { break; }
t = ~*b;
*b = *a;
*a = t;
}
if(first < a) { *first = ~*first; }
return a;
}
/* Multikey introsort for medium size groups. */
static
void
ss_mintrosort(const unsigned char *T, const int *PA,
int *first, int *last,
int depth) {
#define STACK_SIZE SS_MISORT_STACKSIZE
struct { int *a, *b, c; int d; } stack[STACK_SIZE];
const unsigned char *Td;
int *a, *b, *c, *d, *e, *f;
int s, t;
int ssize;
int limit;
int v, x = 0;
for(ssize = 0, limit = ss_ilg(last - first);;) {
if((last - first) <= SS_INSERTIONSORT_THRESHOLD) {
#if 1 < SS_INSERTIONSORT_THRESHOLD
if(1 < (last - first)) { ss_insertionsort(T, PA, first, last, depth); }
#endif
STACK_POP(first, last, depth, limit);
continue;
}
Td = T + depth;
if(limit-- == 0) { ss_heapsort(Td, PA, first, last - first); }
if(limit < 0) {
for(a = first + 1, v = Td[PA[*first]]; a < last; ++a) {
if((x = Td[PA[*a]]) != v) {
if(1 < (a - first)) { break; }
v = x;
first = a;
}
}
if(Td[PA[*first] - 1] < v) {
first = ss_partition(PA, first, a, depth);
}
if((a - first) <= (last - a)) {
if(1 < (a - first)) {
STACK_PUSH(a, last, depth, -1);
last = a, depth += 1, limit = ss_ilg(a - first);
} else {
first = a, limit = -1;
}
} else {
if(1 < (last - a)) {
STACK_PUSH(first, a, depth + 1, ss_ilg(a - first));
first = a, limit = -1;
} else {
last = a, depth += 1, limit = ss_ilg(a - first);
}
}
continue;
}
/* choose pivot */
a = ss_pivot(Td, PA, first, last);
v = Td[PA[*a]];
SWAP(*first, *a);
/* partition */
for(b = first; (++b < last) && ((x = Td[PA[*b]]) == v);) { }
if(((a = b) < last) && (x < v)) {
for(; (++b < last) && ((x = Td[PA[*b]]) <= v);) {
if(x == v) { SWAP(*b, *a); ++a; }
}
}
for(c = last; (b < --c) && ((x = Td[PA[*c]]) == v);) { }
if((b < (d = c)) && (x > v)) {
for(; (b < --c) && ((x = Td[PA[*c]]) >= v);) {
if(x == v) { SWAP(*c, *d); --d; }
}
}
for(; b < c;) {
SWAP(*b, *c);
for(; (++b < c) && ((x = Td[PA[*b]]) <= v);) {
if(x == v) { SWAP(*b, *a); ++a; }
}
for(; (b < --c) && ((x = Td[PA[*c]]) >= v);) {
if(x == v) { SWAP(*c, *d); --d; }
}
}
if(a <= d) {
c = b - 1;
if((s = a - first) > (t = b - a)) { s = t; }
for(e = first, f = b - s; 0 < s; --s, ++e, ++f) { SWAP(*e, *f); }
if((s = d - c) > (t = last - d - 1)) { s = t; }
for(e = b, f = last - s; 0 < s; --s, ++e, ++f) { SWAP(*e, *f); }
a = first + (b - a), c = last - (d - c);
b = (v <= Td[PA[*a] - 1]) ? a : ss_partition(PA, a, c, depth);
if((a - first) <= (last - c)) {
if((last - c) <= (c - b)) {
STACK_PUSH(b, c, depth + 1, ss_ilg(c - b));
STACK_PUSH(c, last, depth, limit);
last = a;
} else if((a - first) <= (c - b)) {
STACK_PUSH(c, last, depth, limit);
STACK_PUSH(b, c, depth + 1, ss_ilg(c - b));
last = a;
} else {
STACK_PUSH(c, last, depth, limit);
STACK_PUSH(first, a, depth, limit);
first = b, last = c, depth += 1, limit = ss_ilg(c - b);
}
} else {
if((a - first) <= (c - b)) {
STACK_PUSH(b, c, depth + 1, ss_ilg(c - b));
STACK_PUSH(first, a, depth, limit);
first = c;
} else if((last - c) <= (c - b)) {
STACK_PUSH(first, a, depth, limit);
STACK_PUSH(b, c, depth + 1, ss_ilg(c - b));
first = c;
} else {
STACK_PUSH(first, a, depth, limit);
STACK_PUSH(c, last, depth, limit);
first = b, last = c, depth += 1, limit = ss_ilg(c - b);
}
}
} else {
limit += 1;
if(Td[PA[*first] - 1] < v) {
first = ss_partition(PA, first, last, depth);
limit = ss_ilg(last - first);
}
depth += 1;
}
}
#undef STACK_SIZE
}
#endif /* (SS_BLOCKSIZE == 0) || (SS_INSERTIONSORT_THRESHOLD < SS_BLOCKSIZE) */
/*---------------------------------------------------------------------------*/
#if SS_BLOCKSIZE != 0
static INLINE
void
ss_blockswap(int *a, int *b, int n) {
int t;
for(; 0 < n; --n, ++a, ++b) {
t = *a, *a = *b, *b = t;
}
}
static INLINE
void
ss_rotate(int *first, int *middle, int *last) {
int *a, *b, t;
int l, r;
l = middle - first, r = last - middle;
for(; (0 < l) && (0 < r);) {
if(l == r) { ss_blockswap(first, middle, l); break; }
if(l < r) {
a = last - 1, b = middle - 1;
t = *a;
do {
*a-- = *b, *b-- = *a;
if(b < first) {
*a = t;
last = a;
if((r -= l + 1) <= l) { break; }
a -= 1, b = middle - 1;
t = *a;
}
} while(1);
} else {
a = first, b = middle;
t = *a;
do {
*a++ = *b, *b++ = *a;
if(last <= b) {
*a = t;
first = a + 1;
if((l -= r + 1) <= r) { break; }
a += 1, b = middle;
t = *a;
}
} while(1);
}
}
}
/*---------------------------------------------------------------------------*/
static
void
ss_inplacemerge(const unsigned char *T, const int *PA,
int *first, int *middle, int *last,
int depth) {
const int *p;
int *a, *b;
int len, half;
int q, r;
int x;
for(;;) {
if(*(last - 1) < 0) { x = 1; p = PA + ~*(last - 1); }
else { x = 0; p = PA + *(last - 1); }
for(a = first, len = middle - first, half = len >> 1, r = -1;
0 < len;
len = half, half >>= 1) {
b = a + half;
q = ss_compare(T, PA + ((0 <= *b) ? *b : ~*b), p, depth);
if(q < 0) {
a = b + 1;
half -= (len & 1) ^ 1;
} else {
r = q;
}
}
if(a < middle) {
if(r == 0) { *a = ~*a; }
ss_rotate(a, middle, last);
last -= middle - a;
middle = a;
if(first == middle) { break; }
}
--last;
if(x != 0) { while(*--last < 0) { } }
if(middle == last) { break; }
}
}
/*---------------------------------------------------------------------------*/
/* Merge-forward with internal buffer. */
static
void
ss_mergeforward(const unsigned char *T, const int *PA,
int *first, int *middle, int *last,
int *buf, int depth) {
int *a, *b, *c, *bufend;
int t;
int r;
bufend = buf + (middle - first) - 1;
ss_blockswap(buf, first, middle - first);
for(t = *(a = first), b = buf, c = middle;;) {
r = ss_compare(T, PA + *b, PA + *c, depth);
if(r < 0) {
do {
*a++ = *b;
if(bufend <= b) { *bufend = t; return; }
*b++ = *a;
} while(*b < 0);
} else if(r > 0) {
do {
*a++ = *c, *c++ = *a;
if(last <= c) {
while(b < bufend) { *a++ = *b, *b++ = *a; }
*a = *b, *b = t;
return;
}
} while(*c < 0);
} else {
*c = ~*c;
do {
*a++ = *b;
if(bufend <= b) { *bufend = t; return; }
*b++ = *a;
} while(*b < 0);
do {
*a++ = *c, *c++ = *a;
if(last <= c) {
while(b < bufend) { *a++ = *b, *b++ = *a; }
*a = *b, *b = t;
return;
}
} while(*c < 0);
}
}
}
/* Merge-backward with internal buffer. */
static
void
ss_mergebackward(const unsigned char *T, const int *PA,
int *first, int *middle, int *last,
int *buf, int depth) {
const int *p1, *p2;
int *a, *b, *c, *bufend;
int t;
int r;
int x;
bufend = buf + (last - middle) - 1;
ss_blockswap(buf, middle, last - middle);
x = 0;
if(*bufend < 0) { p1 = PA + ~*bufend; x |= 1; }
else { p1 = PA + *bufend; }
if(*(middle - 1) < 0) { p2 = PA + ~*(middle - 1); x |= 2; }
else { p2 = PA + *(middle - 1); }
for(t = *(a = last - 1), b = bufend, c = middle - 1;;) {
r = ss_compare(T, p1, p2, depth);
if(0 < r) {
if(x & 1) { do { *a-- = *b, *b-- = *a; } while(*b < 0); x ^= 1; }
*a-- = *b;
if(b <= buf) { *buf = t; break; }
*b-- = *a;
if(*b < 0) { p1 = PA + ~*b; x |= 1; }
else { p1 = PA + *b; }
} else if(r < 0) {
if(x & 2) { do { *a-- = *c, *c-- = *a; } while(*c < 0); x ^= 2; }
*a-- = *c, *c-- = *a;
if(c < first) {
while(buf < b) { *a-- = *b, *b-- = *a; }
*a = *b, *b = t;
break;
}
if(*c < 0) { p2 = PA + ~*c; x |= 2; }
else { p2 = PA + *c; }
} else {
if(x & 1) { do { *a-- = *b, *b-- = *a; } while(*b < 0); x ^= 1; }
*a-- = ~*b;
if(b <= buf) { *buf = t; break; }
*b-- = *a;
if(x & 2) { do { *a-- = *c, *c-- = *a; } while(*c < 0); x ^= 2; }
*a-- = *c, *c-- = *a;
if(c < first) {
while(buf < b) { *a-- = *b, *b-- = *a; }
*a = *b, *b = t;
break;
}
if(*b < 0) { p1 = PA + ~*b; x |= 1; }
else { p1 = PA + *b; }
if(*c < 0) { p2 = PA + ~*c; x |= 2; }
else { p2 = PA + *c; }
}
}
}
/* D&C based merge. */
static
void
ss_swapmerge(const unsigned char *T, const int *PA,
int *first, int *middle, int *last,
int *buf, int bufsize, int depth) {
#define STACK_SIZE SS_SMERGE_STACKSIZE
#define GETIDX(a) ((0 <= (a)) ? (a) : (~(a)))
#define MERGE_CHECK(a, b, c)\
do {\
if(((c) & 1) ||\
(((c) & 2) && (ss_compare(T, PA + GETIDX(*((a) - 1)), PA + *(a), depth) == 0))) {\
*(a) = ~*(a);\
}\
if(((c) & 4) && ((ss_compare(T, PA + GETIDX(*((b) - 1)), PA + *(b), depth) == 0))) {\
*(b) = ~*(b);\
}\
} while(0)
struct { int *a, *b, *c; int d; } stack[STACK_SIZE];
int *l, *r, *lm, *rm;
int m, len, half;
int ssize;
int check, next;
for(check = 0, ssize = 0;;) {
if((last - middle) <= bufsize) {
if((first < middle) && (middle < last)) {
ss_mergebackward(T, PA, first, middle, last, buf, depth);
}
MERGE_CHECK(first, last, check);
STACK_POP(first, middle, last, check);
continue;
}
if((middle - first) <= bufsize) {
if(first < middle) {
ss_mergeforward(T, PA, first, middle, last, buf, depth);
}
MERGE_CHECK(first, last, check);
STACK_POP(first, middle, last, check);
continue;
}
for(m = 0, len = MIN(middle - first, last - middle), half = len >> 1;
0 < len;
len = half, half >>= 1) {
if(ss_compare(T, PA + GETIDX(*(middle + m + half)),
PA + GETIDX(*(middle - m - half - 1)), depth) < 0) {
m += half + 1;
half -= (len & 1) ^ 1;
}
}
if(0 < m) {
lm = middle - m, rm = middle + m;
ss_blockswap(lm, middle, m);
l = r = middle, next = 0;
if(rm < last) {
if(*rm < 0) {
*rm = ~*rm;
if(first < lm) { for(; *--l < 0;) { } next |= 4; }
next |= 1;
} else if(first < lm) {
for(; *r < 0; ++r) { }
next |= 2;
}
}
if((l - first) <= (last - r)) {
STACK_PUSH(r, rm, last, (next & 3) | (check & 4));
middle = lm, last = l, check = (check & 3) | (next & 4);
} else {
if((next & 2) && (r == middle)) { next ^= 6; }
STACK_PUSH(first, lm, l, (check & 3) | (next & 4));
first = r, middle = rm, check = (next & 3) | (check & 4);
}
} else {
if(ss_compare(T, PA + GETIDX(*(middle - 1)), PA + *middle, depth) == 0) {
*middle = ~*middle;
}
MERGE_CHECK(first, last, check);
STACK_POP(first, middle, last, check);
}
}
#undef STACK_SIZE
}
#endif /* SS_BLOCKSIZE != 0 */
/*---------------------------------------------------------------------------*/
/* Substring sort */
static
void
sssort(const unsigned char *T, const int *PA,
int *first, int *last,
int *buf, int bufsize,
int depth, int n, int lastsuffix) {
int *a;
#if SS_BLOCKSIZE != 0
int *b, *middle, *curbuf;
int j, k, curbufsize, limit;
#endif
int i;
if(lastsuffix != 0) { ++first; }
#if SS_BLOCKSIZE == 0
ss_mintrosort(T, PA, first, last, depth);
#else
if((bufsize < SS_BLOCKSIZE) &&
(bufsize < (last - first)) &&
(bufsize < (limit = ss_isqrt(last - first)))) {
if(SS_BLOCKSIZE < limit) { limit = SS_BLOCKSIZE; }
buf = middle = last - limit, bufsize = limit;
} else {
middle = last, limit = 0;
}
for(a = first, i = 0; SS_BLOCKSIZE < (middle - a); a += SS_BLOCKSIZE, ++i) {
#if SS_INSERTIONSORT_THRESHOLD < SS_BLOCKSIZE
ss_mintrosort(T, PA, a, a + SS_BLOCKSIZE, depth);
#elif 1 < SS_BLOCKSIZE
ss_insertionsort(T, PA, a, a + SS_BLOCKSIZE, depth);
#endif
curbufsize = last - (a + SS_BLOCKSIZE);
curbuf = a + SS_BLOCKSIZE;
if(curbufsize <= bufsize) { curbufsize = bufsize, curbuf = buf; }
for(b = a, k = SS_BLOCKSIZE, j = i; j & 1; b -= k, k <<= 1, j >>= 1) {
ss_swapmerge(T, PA, b - k, b, b + k, curbuf, curbufsize, depth);
}
}
#if SS_INSERTIONSORT_THRESHOLD < SS_BLOCKSIZE
ss_mintrosort(T, PA, a, middle, depth);
#elif 1 < SS_BLOCKSIZE
ss_insertionsort(T, PA, a, middle, depth);
#endif
for(k = SS_BLOCKSIZE; i != 0; k <<= 1, i >>= 1) {
if(i & 1) {
ss_swapmerge(T, PA, a - k, a, middle, buf, bufsize, depth);
a -= k;
}
}
if(limit != 0) {
#if SS_INSERTIONSORT_THRESHOLD < SS_BLOCKSIZE
ss_mintrosort(T, PA, middle, last, depth);
#elif 1 < SS_BLOCKSIZE
ss_insertionsort(T, PA, middle, last, depth);
#endif
ss_inplacemerge(T, PA, first, middle, last, depth);
}
#endif
if(lastsuffix != 0) {
/* Insert last type B* suffix. */
int PAi[2]; PAi[0] = PA[*(first - 1)], PAi[1] = n - 2;
for(a = first, i = *(first - 1);
(a < last) && ((*a < 0) || (0 < ss_compare(T, &(PAi[0]), PA + *a, depth)));
++a) {
*(a - 1) = *a;
}
*(a - 1) = i;
}
}
/*---------------------------------------------------------------------------*/
static INLINE
int
tr_ilg(int n) {
return (n & 0xffff0000) ?
((n & 0xff000000) ?
24 + lg_table[(n >> 24) & 0xff] :
16 + lg_table[(n >> 16) & 0xff]) :
((n & 0x0000ff00) ?
8 + lg_table[(n >> 8) & 0xff] :
0 + lg_table[(n >> 0) & 0xff]);
}
/*---------------------------------------------------------------------------*/
/* Simple insertionsort for small size groups. */
static
void
tr_insertionsort(const int *ISAd, int *first, int *last) {
int *a, *b;
int t, r;
for(a = first + 1; a < last; ++a) {
for(t = *a, b = a - 1; 0 > (r = ISAd[t] - ISAd[*b]);) {
do { *(b + 1) = *b; } while((first <= --b) && (*b < 0));
if(b < first) { break; }
}
if(r == 0) { *b = ~*b; }
*(b + 1) = t;
}
}
/*---------------------------------------------------------------------------*/
static INLINE
void
tr_fixdown(const int *ISAd, int *SA, int i, int size) {
int j, k;
int v;
int c, d, e;
for(v = SA[i], c = ISAd[v]; (j = 2 * i + 1) < size; SA[i] = SA[k], i = k) {
d = ISAd[SA[k = j++]];
if(d < (e = ISAd[SA[j]])) { k = j; d = e; }
if(d <= c) { break; }
}
SA[i] = v;
}
/* Simple top-down heapsort. */
static
void
tr_heapsort(const int *ISAd, int *SA, int size) {
int i, m;
int t;
m = size;
if((size % 2) == 0) {
m--;
if(ISAd[SA[m / 2]] < ISAd[SA[m]]) { SWAP(SA[m], SA[m / 2]); }
}
for(i = m / 2 - 1; 0 <= i; --i) { tr_fixdown(ISAd, SA, i, m); }
if((size % 2) == 0) { SWAP(SA[0], SA[m]); tr_fixdown(ISAd, SA, 0, m); }
for(i = m - 1; 0 < i; --i) {
t = SA[0], SA[0] = SA[i];
tr_fixdown(ISAd, SA, 0, i);
SA[i] = t;
}
}
/*---------------------------------------------------------------------------*/
/* Returns the median of three elements. */
static INLINE
int *
tr_median3(const int *ISAd, int *v1, int *v2, int *v3) {
int *t;
if(ISAd[*v1] > ISAd[*v2]) { SWAP(v1, v2); }
if(ISAd[*v2] > ISAd[*v3]) {
if(ISAd[*v1] > ISAd[*v3]) { return v1; }
else { return v3; }
}
return v2;
}
/* Returns the median of five elements. */
static INLINE
int *
tr_median5(const int *ISAd,
int *v1, int *v2, int *v3, int *v4, int *v5) {
int *t;
if(ISAd[*v2] > ISAd[*v3]) { SWAP(v2, v3); }
if(ISAd[*v4] > ISAd[*v5]) { SWAP(v4, v5); }
if(ISAd[*v2] > ISAd[*v4]) { SWAP(v2, v4); SWAP(v3, v5); }
if(ISAd[*v1] > ISAd[*v3]) { SWAP(v1, v3); }
if(ISAd[*v1] > ISAd[*v4]) { SWAP(v1, v4); SWAP(v3, v5); }
if(ISAd[*v3] > ISAd[*v4]) { return v4; }
return v3;
}
/* Returns the pivot element. */
static INLINE
int *
tr_pivot(const int *ISAd, int *first, int *last) {
int *middle;
int t;
t = last - first;
middle = first + t / 2;
if(t <= 512) {
if(t <= 32) {
return tr_median3(ISAd, first, middle, last - 1);
} else {
t >>= 2;
return tr_median5(ISAd, first, first + t, middle, last - 1 - t, last - 1);
}
}
t >>= 3;
first = tr_median3(ISAd, first, first + t, first + (t << 1));
middle = tr_median3(ISAd, middle - t, middle, middle + t);
last = tr_median3(ISAd, last - 1 - (t << 1), last - 1 - t, last - 1);
return tr_median3(ISAd, first, middle, last);
}
/*---------------------------------------------------------------------------*/
typedef struct _trbudget_t trbudget_t;
struct _trbudget_t {
int chance;
int remain;
int incval;
int count;
};
static INLINE
void
trbudget_init(trbudget_t *budget, int chance, int incval) {
budget->chance = chance;
budget->remain = budget->incval = incval;
}
static INLINE
int
trbudget_check(trbudget_t *budget, int size) {
if(size <= budget->remain) { budget->remain -= size; return 1; }
if(budget->chance == 0) { budget->count += size; return 0; }
budget->remain += budget->incval - size;
budget->chance -= 1;
return 1;
}
/*---------------------------------------------------------------------------*/
static INLINE
void
tr_partition(const int *ISAd,
int *first, int *middle, int *last,
int **pa, int **pb, int v) {
int *a, *b, *c, *d, *e, *f;
int t, s;
int x = 0;
for(b = middle - 1; (++b < last) && ((x = ISAd[*b]) == v);) { }
if(((a = b) < last) && (x < v)) {
for(; (++b < last) && ((x = ISAd[*b]) <= v);) {
if(x == v) { SWAP(*b, *a); ++a; }
}
}
for(c = last; (b < --c) && ((x = ISAd[*c]) == v);) { }
if((b < (d = c)) && (x > v)) {
for(; (b < --c) && ((x = ISAd[*c]) >= v);) {
if(x == v) { SWAP(*c, *d); --d; }
}
}
for(; b < c;) {
SWAP(*b, *c);
for(; (++b < c) && ((x = ISAd[*b]) <= v);) {
if(x == v) { SWAP(*b, *a); ++a; }
}
for(; (b < --c) && ((x = ISAd[*c]) >= v);) {
if(x == v) { SWAP(*c, *d); --d; }
}
}
if(a <= d) {
c = b - 1;
if((s = a - first) > (t = b - a)) { s = t; }
for(e = first, f = b - s; 0 < s; --s, ++e, ++f) { SWAP(*e, *f); }
if((s = d - c) > (t = last - d - 1)) { s = t; }
for(e = b, f = last - s; 0 < s; --s, ++e, ++f) { SWAP(*e, *f); }
first += (b - a), last -= (d - c);
}
*pa = first, *pb = last;
}
static
void
tr_copy(int *ISA, const int *SA,
int *first, int *a, int *b, int *last,
int depth) {
/* sort suffixes of middle partition
by using sorted order of suffixes of left and right partition. */
int *c, *d, *e;
int s, v;
v = b - SA - 1;
for(c = first, d = a - 1; c <= d; ++c) {
if((0 <= (s = *c - depth)) && (ISA[s] == v)) {
*++d = s;
ISA[s] = d - SA;
}
}
for(c = last - 1, e = d + 1, d = b; e < d; --c) {
if((0 <= (s = *c - depth)) && (ISA[s] == v)) {
*--d = s;
ISA[s] = d - SA;
}
}
}
static
void
tr_partialcopy(int *ISA, const int *SA,
int *first, int *a, int *b, int *last,
int depth) {
int *c, *d, *e;
int s, v;
int rank, lastrank, newrank = -1;
v = b - SA - 1;
lastrank = -1;
for(c = first, d = a - 1; c <= d; ++c) {
if((0 <= (s = *c - depth)) && (ISA[s] == v)) {
*++d = s;
rank = ISA[s + depth];
if(lastrank != rank) { lastrank = rank; newrank = d - SA; }
ISA[s] = newrank;
}
}
lastrank = -1;
for(e = d; first <= e; --e) {
rank = ISA[*e];
if(lastrank != rank) { lastrank = rank; newrank = e - SA; }
if(newrank != rank) { ISA[*e] = newrank; }
}
lastrank = -1;
for(c = last - 1, e = d + 1, d = b; e < d; --c) {
if((0 <= (s = *c - depth)) && (ISA[s] == v)) {
*--d = s;
rank = ISA[s + depth];
if(lastrank != rank) { lastrank = rank; newrank = d - SA; }
ISA[s] = newrank;
}
}
}
static
void
tr_introsort(int *ISA, const int *ISAd,
int *SA, int *first, int *last,
trbudget_t *budget) {
#define STACK_SIZE TR_STACKSIZE
struct { const int *a; int *b, *c; int d, e; }stack[STACK_SIZE];
int *a, *b, *c;
int t;
int v, x = 0;
int incr = ISAd - ISA;
int limit, next;
int ssize, trlink = -1;
for(ssize = 0, limit = tr_ilg(last - first);;) {
if(limit < 0) {
if(limit == -1) {
/* tandem repeat partition */
tr_partition(ISAd - incr, first, first, last, &a, &b, last - SA - 1);
/* update ranks */
if(a < last) {
for(c = first, v = a - SA - 1; c < a; ++c) { ISA[*c] = v; }
}
if(b < last) {
for(c = a, v = b - SA - 1; c < b; ++c) { ISA[*c] = v; }
}
/* push */
if(1 < (b - a)) {
STACK_PUSH5(NULL, a, b, 0, 0);
STACK_PUSH5(ISAd - incr, first, last, -2, trlink);
trlink = ssize - 2;
}
if((a - first) <= (last - b)) {
if(1 < (a - first)) {
STACK_PUSH5(ISAd, b, last, tr_ilg(last - b), trlink);
last = a, limit = tr_ilg(a - first);
} else if(1 < (last - b)) {
first = b, limit = tr_ilg(last - b);
} else {
STACK_POP5(ISAd, first, last, limit, trlink);
}
} else {
if(1 < (last - b)) {
STACK_PUSH5(ISAd, first, a, tr_ilg(a - first), trlink);
first = b, limit = tr_ilg(last - b);
} else if(1 < (a - first)) {
last = a, limit = tr_ilg(a - first);
} else {
STACK_POP5(ISAd, first, last, limit, trlink);
}
}
} else if(limit == -2) {
/* tandem repeat copy */
a = stack[--ssize].b, b = stack[ssize].c;
if(stack[ssize].d == 0) {
tr_copy(ISA, SA, first, a, b, last, ISAd - ISA);
} else {
if(0 <= trlink) { stack[trlink].d = -1; }
tr_partialcopy(ISA, SA, first, a, b, last, ISAd - ISA);
}
STACK_POP5(ISAd, first, last, limit, trlink);
} else {
/* sorted partition */
if(0 <= *first) {
a = first;
do { ISA[*a] = a - SA; } while((++a < last) && (0 <= *a));
first = a;
}
if(first < last) {
a = first; do { *a = ~*a; } while(*++a < 0);
next = (ISA[*a] != ISAd[*a]) ? tr_ilg(a - first + 1) : -1;
if(++a < last) { for(b = first, v = a - SA - 1; b < a; ++b) { ISA[*b] = v; } }
/* push */
if(trbudget_check(budget, a - first)) {
if((a - first) <= (last - a)) {
STACK_PUSH5(ISAd, a, last, -3, trlink);
ISAd += incr, last = a, limit = next;
} else {
if(1 < (last - a)) {
STACK_PUSH5(ISAd + incr, first, a, next, trlink);
first = a, limit = -3;
} else {
ISAd += incr, last = a, limit = next;
}
}
} else {
if(0 <= trlink) { stack[trlink].d = -1; }
if(1 < (last - a)) {
first = a, limit = -3;
} else {
STACK_POP5(ISAd, first, last, limit, trlink);
}
}
} else {
STACK_POP5(ISAd, first, last, limit, trlink);
}
}
continue;
}
if((last - first) <= TR_INSERTIONSORT_THRESHOLD) {
tr_insertionsort(ISAd, first, last);
limit = -3;
continue;
}
if(limit-- == 0) {
tr_heapsort(ISAd, first, last - first);
for(a = last - 1; first < a; a = b) {
for(x = ISAd[*a], b = a - 1; (first <= b) && (ISAd[*b] == x); --b) { *b = ~*b; }
}
limit = -3;
continue;
}
/* choose pivot */
a = tr_pivot(ISAd, first, last);
SWAP(*first, *a);
v = ISAd[*first];
/* partition */
tr_partition(ISAd, first, first + 1, last, &a, &b, v);
if((last - first) != (b - a)) {
next = (ISA[*a] != v) ? tr_ilg(b - a) : -1;
/* update ranks */
for(c = first, v = a - SA - 1; c < a; ++c) { ISA[*c] = v; }
if(b < last) { for(c = a, v = b - SA - 1; c < b; ++c) { ISA[*c] = v; } }
/* push */
if((1 < (b - a)) && (trbudget_check(budget, b - a))) {
if((a - first) <= (last - b)) {
if((last - b) <= (b - a)) {
if(1 < (a - first)) {
STACK_PUSH5(ISAd + incr, a, b, next, trlink);
STACK_PUSH5(ISAd, b, last, limit, trlink);
last = a;
} else if(1 < (last - b)) {
STACK_PUSH5(ISAd + incr, a, b, next, trlink);
first = b;
} else {
ISAd += incr, first = a, last = b, limit = next;
}
} else if((a - first) <= (b - a)) {
if(1 < (a - first)) {
STACK_PUSH5(ISAd, b, last, limit, trlink);
STACK_PUSH5(ISAd + incr, a, b, next, trlink);
last = a;
} else {
STACK_PUSH5(ISAd, b, last, limit, trlink);
ISAd += incr, first = a, last = b, limit = next;
}
} else {
STACK_PUSH5(ISAd, b, last, limit, trlink);
STACK_PUSH5(ISAd, first, a, limit, trlink);
ISAd += incr, first = a, last = b, limit = next;
}
} else {
if((a - first) <= (b - a)) {
if(1 < (last - b)) {
STACK_PUSH5(ISAd + incr, a, b, next, trlink);
STACK_PUSH5(ISAd, first, a, limit, trlink);
first = b;
} else if(1 < (a - first)) {
STACK_PUSH5(ISAd + incr, a, b, next, trlink);
last = a;
} else {
ISAd += incr, first = a, last = b, limit = next;
}
} else if((last - b) <= (b - a)) {
if(1 < (last - b)) {
STACK_PUSH5(ISAd, first, a, limit, trlink);
STACK_PUSH5(ISAd + incr, a, b, next, trlink);
first = b;
} else {
STACK_PUSH5(ISAd, first, a, limit, trlink);
ISAd += incr, first = a, last = b, limit = next;
}
} else {
STACK_PUSH5(ISAd, first, a, limit, trlink);
STACK_PUSH5(ISAd, b, last, limit, trlink);
ISAd += incr, first = a, last = b, limit = next;
}
}
} else {
if((1 < (b - a)) && (0 <= trlink)) { stack[trlink].d = -1; }
if((a - first) <= (last - b)) {
if(1 < (a - first)) {
STACK_PUSH5(ISAd, b, last, limit, trlink);
last = a;
} else if(1 < (last - b)) {
first = b;
} else {
STACK_POP5(ISAd, first, last, limit, trlink);
}
} else {
if(1 < (last - b)) {
STACK_PUSH5(ISAd, first, a, limit, trlink);
first = b;
} else if(1 < (a - first)) {
last = a;
} else {
STACK_POP5(ISAd, first, last, limit, trlink);
}
}
}
} else {
if(trbudget_check(budget, last - first)) {
limit = tr_ilg(last - first), ISAd += incr;
} else {
if(0 <= trlink) { stack[trlink].d = -1; }
STACK_POP5(ISAd, first, last, limit, trlink);
}
}
}
#undef STACK_SIZE
}
/*---------------------------------------------------------------------------*/
/* Tandem repeat sort */
static
void
trsort(int *ISA, int *SA, int n, int depth) {
int *ISAd;
int *first, *last;
trbudget_t budget;
int t, skip, unsorted;
trbudget_init(&budget, tr_ilg(n) * 2 / 3, n);
/* trbudget_init(&budget, tr_ilg(n) * 3 / 4, n); */
for(ISAd = ISA + depth; -n < *SA; ISAd += ISAd - ISA) {
first = SA;
skip = 0;
unsorted = 0;
do {
if((t = *first) < 0) { first -= t; skip += t; }
else {
if(skip != 0) { *(first + skip) = skip; skip = 0; }
last = SA + ISA[t] + 1;
if(1 < (last - first)) {
budget.count = 0;
tr_introsort(ISA, ISAd, SA, first, last, &budget);
if(budget.count != 0) { unsorted += budget.count; }
else { skip = first - last; }
} else if((last - first) == 1) {
skip = -1;
}
first = last;
}
} while(first < (SA + n));
if(skip != 0) { *(first + skip) = skip; }
if(unsorted == 0) { break; }
}
}
/*---------------------------------------------------------------------------*/
/* Sorts suffixes of type B*. */
static
int
sort_typeBstar(const unsigned char *T, int *SA,
int *bucket_A, int *bucket_B,
int n, int openMP) {
int *PAb, *ISAb, *buf;
#ifdef LIBBSC_OPENMP
int *curbuf;
int l;
#endif
int i, j, k, t, m, bufsize;
int c0, c1;
#ifdef LIBBSC_OPENMP
int d0, d1;
#endif
(void)openMP;
/* Initialize bucket arrays. */
for(i = 0; i < BUCKET_A_SIZE; ++i) { bucket_A[i] = 0; }
for(i = 0; i < BUCKET_B_SIZE; ++i) { bucket_B[i] = 0; }
/* Count the number of occurrences of the first one or two characters of each
type A, B and B* suffix. Moreover, store the beginning position of all
type B* suffixes into the array SA. */
for(i = n - 1, m = n, c0 = T[n - 1]; 0 <= i;) {
/* type A suffix. */
do { ++BUCKET_A(c1 = c0); } while((0 <= --i) && ((c0 = T[i]) >= c1));
if(0 <= i) {
/* type B* suffix. */
++BUCKET_BSTAR(c0, c1);
SA[--m] = i;
/* type B suffix. */
for(--i, c1 = c0; (0 <= i) && ((c0 = T[i]) <= c1); --i, c1 = c0) {
++BUCKET_B(c0, c1);
}
}
}
m = n - m;
/*
note:
A type B* suffix is lexicographically smaller than a type B suffix that
begins with the same first two characters.
*/
/* Calculate the index of start/end point of each bucket. */
for(c0 = 0, i = 0, j = 0; c0 < ALPHABET_SIZE; ++c0) {
t = i + BUCKET_A(c0);
BUCKET_A(c0) = i + j; /* start point */
i = t + BUCKET_B(c0, c0);
for(c1 = c0 + 1; c1 < ALPHABET_SIZE; ++c1) {
j += BUCKET_BSTAR(c0, c1);
BUCKET_BSTAR(c0, c1) = j; /* end point */
i += BUCKET_B(c0, c1);
}
}
if(0 < m) {
/* Sort the type B* suffixes by their first two characters. */
PAb = SA + n - m; ISAb = SA + m;
for(i = m - 2; 0 <= i; --i) {
t = PAb[i], c0 = T[t], c1 = T[t + 1];
SA[--BUCKET_BSTAR(c0, c1)] = i;
}
t = PAb[m - 1], c0 = T[t], c1 = T[t + 1];
SA[--BUCKET_BSTAR(c0, c1)] = m - 1;
/* Sort the type B* substrings using sssort. */
#ifdef LIBBSC_OPENMP
if (openMP)
{
buf = SA + m;
c0 = ALPHABET_SIZE - 2, c1 = ALPHABET_SIZE - 1, j = m;
#pragma omp parallel default(shared) private(bufsize, curbuf, k, l, d0, d1)
{
bufsize = (n - (2 * m)) / omp_get_num_threads();
curbuf = buf + omp_get_thread_num() * bufsize;
k = 0;
for(;;) {
#pragma omp critical(sssort_lock)
{
if(0 < (l = j)) {
d0 = c0, d1 = c1;
do {
k = BUCKET_BSTAR(d0, d1);
if(--d1 <= d0) {
d1 = ALPHABET_SIZE - 1;
if(--d0 < 0) { break; }
}
} while(((l - k) <= 1) && (0 < (l = k)));
c0 = d0, c1 = d1, j = k;
}
}
if(l == 0) { break; }
sssort(T, PAb, SA + k, SA + l,
curbuf, bufsize, 2, n, *(SA + k) == (m - 1));
}
}
}
else
{
buf = SA + m, bufsize = n - (2 * m);
for(c0 = ALPHABET_SIZE - 2, j = m; 0 < j; --c0) {
for(c1 = ALPHABET_SIZE - 1; c0 < c1; j = i, --c1) {
i = BUCKET_BSTAR(c0, c1);
if(1 < (j - i)) {
sssort(T, PAb, SA + i, SA + j,
buf, bufsize, 2, n, *(SA + i) == (m - 1));
}
}
}
}
#else
buf = SA + m, bufsize = n - (2 * m);
for(c0 = ALPHABET_SIZE - 2, j = m; 0 < j; --c0) {
for(c1 = ALPHABET_SIZE - 1; c0 < c1; j = i, --c1) {
i = BUCKET_BSTAR(c0, c1);
if(1 < (j - i)) {
sssort(T, PAb, SA + i, SA + j,
buf, bufsize, 2, n, *(SA + i) == (m - 1));
}
}
}
#endif
/* Compute ranks of type B* substrings. */
for(i = m - 1; 0 <= i; --i) {
if(0 <= SA[i]) {
j = i;
do { ISAb[SA[i]] = i; } while((0 <= --i) && (0 <= SA[i]));
SA[i + 1] = i - j;
if(i <= 0) { break; }
}
j = i;
do { ISAb[SA[i] = ~SA[i]] = j; } while(SA[--i] < 0);
ISAb[SA[i]] = j;
}
/* Construct the inverse suffix array of type B* suffixes using trsort. */
trsort(ISAb, SA, m, 1);
/* Set the sorted order of tyoe B* suffixes. */
for(i = n - 1, j = m, c0 = T[n - 1]; 0 <= i;) {
for(--i, c1 = c0; (0 <= i) && ((c0 = T[i]) >= c1); --i, c1 = c0) { }
if(0 <= i) {
t = i;
for(--i, c1 = c0; (0 <= i) && ((c0 = T[i]) <= c1); --i, c1 = c0) { }
SA[ISAb[--j]] = ((t == 0) || (1 < (t - i))) ? t : ~t;
}
}
/* Calculate the index of start/end point of each bucket. */
BUCKET_B(ALPHABET_SIZE - 1, ALPHABET_SIZE - 1) = n; /* end point */
for(c0 = ALPHABET_SIZE - 2, k = m - 1; 0 <= c0; --c0) {
i = BUCKET_A(c0 + 1) - 1;
for(c1 = ALPHABET_SIZE - 1; c0 < c1; --c1) {
t = i - BUCKET_B(c0, c1);
BUCKET_B(c0, c1) = i; /* end point */
/* Move all type B* suffixes to the correct position. */
for(i = t, j = BUCKET_BSTAR(c0, c1);
j <= k;
--i, --k) { SA[i] = SA[k]; }
}
BUCKET_BSTAR(c0, c0 + 1) = i - BUCKET_B(c0, c0) + 1; /* start point */
BUCKET_B(c0, c0) = i; /* end point */
}
}
return m;
}
/* Constructs the suffix array by using the sorted order of type B* suffixes. */
static
void
construct_SA(const unsigned char *T, int *SA,
int *bucket_A, int *bucket_B,
int n, int m) {
int *i, *j, *k;
int s;
int c0, c1, c2;
if(0 < m) {
/* Construct the sorted order of type B suffixes by using
the sorted order of type B* suffixes. */
for(c1 = ALPHABET_SIZE - 2; 0 <= c1; --c1) {
/* Scan the suffix array from right to left. */
for(i = SA + BUCKET_BSTAR(c1, c1 + 1),
j = SA + BUCKET_A(c1 + 1) - 1, k = NULL, c2 = -1;
i <= j;
--j) {
if(0 < (s = *j)) {
assert(T[s] == c1);
assert(((s + 1) < n) && (T[s] <= T[s + 1]));
assert(T[s - 1] <= T[s]);
*j = ~s;
c0 = T[--s];
if((0 < s) && (T[s - 1] > c0)) { s = ~s; }
if(c0 != c2) {
if(0 <= c2) { BUCKET_B(c2, c1) = k - SA; }
k = SA + BUCKET_B(c2 = c0, c1);
}
assert(k < j);
*k-- = s;
} else {
assert(((s == 0) && (T[s] == c1)) || (s < 0));
*j = ~s;
}
}
}
}
/* Construct the suffix array by using
the sorted order of type B suffixes. */
k = SA + BUCKET_A(c2 = T[n - 1]);
*k++ = (T[n - 2] < c2) ? ~(n - 1) : (n - 1);
/* Scan the suffix array from left to right. */
for(i = SA, j = SA + n; i < j; ++i) {
if(0 < (s = *i)) {
assert(T[s - 1] >= T[s]);
c0 = T[--s];
if((s == 0) || (T[s - 1] < c0)) { s = ~s; }
if(c0 != c2) {
BUCKET_A(c2) = k - SA;
k = SA + BUCKET_A(c2 = c0);
}
assert(i < k);
*k++ = s;
} else {
assert(s < 0);
*i = ~s;
}
}
}
/* Constructs the burrows-wheeler transformed string directly
by using the sorted order of type B* suffixes. */
static
int
construct_BWT(const unsigned char *T, int *SA,
int *bucket_A, int *bucket_B,
int n, int m) {
int *i, *j, *k, *orig;
int s;
int c0, c1, c2;
if(0 < m) {
/* Construct the sorted order of type B suffixes by using
the sorted order of type B* suffixes. */
for(c1 = ALPHABET_SIZE - 2; 0 <= c1; --c1) {
/* Scan the suffix array from right to left. */
for(i = SA + BUCKET_BSTAR(c1, c1 + 1),
j = SA + BUCKET_A(c1 + 1) - 1, k = NULL, c2 = -1;
i <= j;
--j) {
if(0 < (s = *j)) {
assert(T[s] == c1);
assert(((s + 1) < n) && (T[s] <= T[s + 1]));
assert(T[s - 1] <= T[s]);
c0 = T[--s];
*j = ~((int)c0);
if((0 < s) && (T[s - 1] > c0)) { s = ~s; }
if(c0 != c2) {
if(0 <= c2) { BUCKET_B(c2, c1) = k - SA; }
k = SA + BUCKET_B(c2 = c0, c1);
}
assert(k < j);
*k-- = s;
} else if(s != 0) {
*j = ~s;
#ifndef NDEBUG
} else {
assert(T[s] == c1);
#endif
}
}
}
}
/* Construct the BWTed string by using
the sorted order of type B suffixes. */
k = SA + BUCKET_A(c2 = T[n - 1]);
*k++ = (T[n - 2] < c2) ? ~((int)T[n - 2]) : (n - 1);
/* Scan the suffix array from left to right. */
for(i = SA, j = SA + n, orig = SA; i < j; ++i) {
if(0 < (s = *i)) {
assert(T[s - 1] >= T[s]);
c0 = T[--s];
*i = c0;
if((0 < s) && (T[s - 1] < c0)) { s = ~((int)T[s - 1]); }
if(c0 != c2) {
BUCKET_A(c2) = k - SA;
k = SA + BUCKET_A(c2 = c0);
}
assert(i < k);
*k++ = s;
} else if(s != 0) {
*i = ~s;
} else {
orig = i;
}
}
return orig - SA;
}
/* Constructs the burrows-wheeler transformed string directly
by using the sorted order of type B* suffixes. */
static
int
construct_BWT_indexes(const unsigned char *T, int *SA,
int *bucket_A, int *bucket_B,
int n, int m,
unsigned char * num_indexes, int * indexes) {
int *i, *j, *k, *orig;
int s;
int c0, c1, c2;
int mod = n / 8;
{
mod |= mod >> 1; mod |= mod >> 2;
mod |= mod >> 4; mod |= mod >> 8;
mod |= mod >> 16; mod >>= 1;
*num_indexes = (unsigned char)((n - 1) / (mod + 1));
}
if(0 < m) {
/* Construct the sorted order of type B suffixes by using
the sorted order of type B* suffixes. */
for(c1 = ALPHABET_SIZE - 2; 0 <= c1; --c1) {
/* Scan the suffix array from right to left. */
for(i = SA + BUCKET_BSTAR(c1, c1 + 1),
j = SA + BUCKET_A(c1 + 1) - 1, k = NULL, c2 = -1;
i <= j;
--j) {
if(0 < (s = *j)) {
assert(T[s] == c1);
assert(((s + 1) < n) && (T[s] <= T[s + 1]));
assert(T[s - 1] <= T[s]);
if ((s & mod) == 0) indexes[s / (mod + 1) - 1] = j - SA;
c0 = T[--s];
*j = ~((int)c0);
if((0 < s) && (T[s - 1] > c0)) { s = ~s; }
if(c0 != c2) {
if(0 <= c2) { BUCKET_B(c2, c1) = k - SA; }
k = SA + BUCKET_B(c2 = c0, c1);
}
assert(k < j);
*k-- = s;
} else if(s != 0) {
*j = ~s;
#ifndef NDEBUG
} else {
assert(T[s] == c1);
#endif
}
}
}
}
/* Construct the BWTed string by using
the sorted order of type B suffixes. */
k = SA + BUCKET_A(c2 = T[n - 1]);
if (T[n - 2] < c2) {
if (((n - 1) & mod) == 0) indexes[(n - 1) / (mod + 1) - 1] = k - SA;
*k++ = ~((int)T[n - 2]);
}
else {
*k++ = n - 1;
}
/* Scan the suffix array from left to right. */
for(i = SA, j = SA + n, orig = SA; i < j; ++i) {
if(0 < (s = *i)) {
assert(T[s - 1] >= T[s]);
if ((s & mod) == 0) indexes[s / (mod + 1) - 1] = i - SA;
c0 = T[--s];
*i = c0;
if(c0 != c2) {
BUCKET_A(c2) = k - SA;
k = SA + BUCKET_A(c2 = c0);
}
assert(i < k);
if((0 < s) && (T[s - 1] < c0)) {
if ((s & mod) == 0) indexes[s / (mod + 1) - 1] = k - SA;
*k++ = ~((int)T[s - 1]);
} else
*k++ = s;
} else if(s != 0) {
*i = ~s;
} else {
orig = i;
}
}
return orig - SA;
}
/*---------------------------------------------------------------------------*/
/*- Function -*/
int
divsufsort(const unsigned char *T, int *SA, int n, int openMP) {
int *bucket_A, *bucket_B;
int m;
int err = 0;
/* Check arguments. */
if((T == NULL) || (SA == NULL) || (n < 0)) { return -1; }
else if(n == 0) { return 0; }
else if(n == 1) { SA[0] = 0; return 0; }
else if(n == 2) { m = (T[0] < T[1]); SA[m ^ 1] = 0, SA[m] = 1; return 0; }
bucket_A = (int *)malloc(BUCKET_A_SIZE * sizeof(int));
bucket_B = (int *)malloc(BUCKET_B_SIZE * sizeof(int));
/* Suffixsort. */
if((bucket_A != NULL) && (bucket_B != NULL)) {
m = sort_typeBstar(T, SA, bucket_A, bucket_B, n, openMP);
construct_SA(T, SA, bucket_A, bucket_B, n, m);
} else {
err = -2;
}
free(bucket_B);
free(bucket_A);
return err;
}
int
divbwt(const unsigned char *T, unsigned char *U, int *A, int n, unsigned char * num_indexes, int * indexes, int openMP) {
int *B;
int *bucket_A, *bucket_B;
int m, pidx, i;
/* Check arguments. */
if((T == NULL) || (U == NULL) || (n < 0)) { return -1; }
else if(n <= 1) { if(n == 1) { U[0] = T[0]; } return n; }
if((B = A) == NULL) { B = (int *)malloc((size_t)(n + 1) * sizeof(int)); }
bucket_A = (int *)malloc(BUCKET_A_SIZE * sizeof(int));
bucket_B = (int *)malloc(BUCKET_B_SIZE * sizeof(int));
/* Burrows-Wheeler Transform. */
if((B != NULL) && (bucket_A != NULL) && (bucket_B != NULL)) {
m = sort_typeBstar(T, B, bucket_A, bucket_B, n, openMP);
if (num_indexes == NULL || indexes == NULL) {
pidx = construct_BWT(T, B, bucket_A, bucket_B, n, m);
} else {
pidx = construct_BWT_indexes(T, B, bucket_A, bucket_B, n, m, num_indexes, indexes);
}
/* Copy to output string. */
U[0] = T[n - 1];
for(i = 0; i < pidx; ++i) { U[i + 1] = (unsigned char)B[i]; }
for(i += 1; i < n; ++i) { U[i] = (unsigned char)B[i]; }
pidx += 1;
} else {
pidx = -2;
}
free(bucket_B);
free(bucket_A);
if(A == NULL) { free(B); }
return pidx;
}