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icons-hash: misc improvements (#1553)
* icons-hash: take total probe count into account as well * icons-hash: use a better PRNG the older method was using a multiplicative congruential generator (MCG) which doesn't work too well especially with just 32 bits of state. change it to a PCG instead with 64 bits of state (and 32 bits of output) which should give better results. and since we should get better rng - the search iteration has been halved as well to save some build time. * icons-hash: use an xor-rotate hash function * icons-hash: fix some compiler warnings
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@ -9,6 +9,7 @@
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#include <inttypes.h>
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#define GOLDEN_RATIO_32 UINT32_C(2654442313) /* golden ratio for 32bits: (2^32) / 1.61803 */
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#define GOLDEN_RATIO_64 UINT64_C(0x9E3793492EEDC3F7)
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#define ICONS_TABLE_SIZE 8 /* size in bits. 8 = 256 */
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#ifndef TOUPPER
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@ -33,9 +34,9 @@
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#define ASSERT(X) assert(X)
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#define ARRLEN(X) (sizeof(X) / sizeof((X)[0]))
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#define MAX(A, B) ((A) > (B) ? (A) : (B))
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#define HGEN_ITERARATION (1ul << 14)
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#define HGEN_ITERARATION (1ul << 13)
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#define ICONS_PROBE_MAX_ALLOWED 6
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#define ICONS_MATCH_MAX ((size_t)-1)
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#define ICONS_MATCH_MAX (512)
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#if 0 /* for logging some interesting info to stderr */
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#define log(...) fprintf(stderr, "[INFO]: " __VA_ARGS__)
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@ -52,7 +53,7 @@ static uint8_t seen[ARRLEN(table)];
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* but ensure they're above 1 and prefer prime numbers.
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*/
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static uint32_t hash_start = 7;
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static uint32_t hash_mul = 251;
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static uint32_t hash_mul = 251; /* unused as of now */
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/*
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* use robin-hood insertion to reduce the max probe length
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@ -79,8 +80,9 @@ rh_insert(const struct icon_pair item, uint32_t idx, uint32_t n)
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assert(0); /* unreachable */
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}
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static unsigned int
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table_populate(void)
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enum { PROBE_MAX, PROBE_TOTAL, PROBE_CNT };
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static unsigned int *
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table_populate(unsigned int p[static PROBE_CNT])
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{
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memset(seen, 0x0, sizeof seen);
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memset(table, 0x0, sizeof table);
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@ -91,10 +93,23 @@ table_populate(void)
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rh_insert(icons_ext[i], h, 1);
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}
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unsigned int max_probe = 0;
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for (size_t i = 0; i < ARRLEN(seen); ++i)
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max_probe = MAX(max_probe, seen[i]);
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return max_probe;
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p[PROBE_MAX] = p[PROBE_TOTAL] = 0;
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for (size_t i = 0; i < ARRLEN(seen); ++i) {
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p[PROBE_MAX] = MAX(p[PROBE_MAX], seen[i]);
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p[PROBE_TOTAL] += seen[i];
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}
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return p;
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}
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/* permuted congruential generator */
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static uint32_t
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pcg(uint64_t *state)
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{
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uint64_t oldstate = *state;
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*state *= GOLDEN_RATIO_64;
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uint32_t r = (oldstate >> 59);
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uint32_t v = (oldstate ^ (oldstate >> 18)) >> 27;
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return (v >> (32 - r)) | (v << r);
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}
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int
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@ -104,6 +119,7 @@ main(void)
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assert(ICONS_TABLE_SIZE < 16);
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assert(1u << ICONS_TABLE_SIZE == ARRLEN(table));
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assert((GOLDEN_RATIO_32 & 1) == 1); /* must be odd */
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assert((GOLDEN_RATIO_64 & 1) == 1); /* must be odd */
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assert(hash_start > 1);
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assert(hash_mul > 1);
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/* ensure power of 2 hashtable size which allows compiler to optimize
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@ -112,41 +128,50 @@ main(void)
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assert((ARRLEN(table) & (ARRLEN(table) - 1)) == 0);
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unsigned int max_probe = (unsigned)-1;
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uint32_t best_hash_start, best_hash_mul;
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uint32_t best_hash_start = 0, best_hash_mul = 0, best_total_probe = 9999;
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uint64_t hash_start_rng = hash_start, hash_mul_rng = hash_mul;
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for (size_t i = 0; i < HGEN_ITERARATION; ++i) {
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unsigned z = table_populate();
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if (z < max_probe) {
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max_probe = z;
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unsigned *p = table_populate((unsigned [PROBE_CNT]){0});
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if (p[PROBE_MAX] < max_probe ||
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(p[PROBE_MAX] == max_probe && p[PROBE_TOTAL] < best_total_probe))
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{
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max_probe = p[PROBE_MAX];
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best_total_probe = p[PROBE_TOTAL];
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best_hash_start = hash_start;
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best_hash_mul = hash_mul;
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}
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hash_start *= GOLDEN_RATIO_32;
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hash_mul *= GOLDEN_RATIO_32;
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hash_start = pcg(&hash_start_rng);
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hash_mul = pcg(&hash_mul_rng);
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}
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assert(max_probe < ICONS_PROBE_MAX_ALLOWED);
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hash_start = best_hash_start;
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hash_mul = best_hash_mul;
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{
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unsigned tmp = table_populate();
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assert(tmp == max_probe);
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unsigned *p = table_populate((unsigned [PROBE_CNT]){0});
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assert(p[PROBE_MAX] == max_probe);
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assert(p[PROBE_TOTAL] == best_total_probe);
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}
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/* sanity check */
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double nitems = 0;
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unsigned int total_probe = 0;
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for (size_t i = 0; i < ARRLEN(icons_ext); ++i) {
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if (icons_ext[i].icon[0] == 0)
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continue;
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uint32_t found = 0, h = icon_ext_hash(icons_ext[i].match);
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for (uint32_t k = 0; k < max_probe; ++k) {
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uint32_t z = (h + k) % ARRLEN(table);
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++total_probe;
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if (table[z].match && strcasecmp(icons_ext[i].match, table[z].match) == 0) {
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found = 1;
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break;
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}
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}
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assert(found);
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++nitems;
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}
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assert(total_probe == best_total_probe);
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size_t match_max = 0, icon_max = 0;
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for (size_t i = 0; i < ARRLEN(icons_name); ++i) {
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@ -160,6 +185,7 @@ main(void)
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icon_max = MAX(icon_max, strlen(dir_icon.icon) + 1);
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icon_max = MAX(icon_max, strlen(exec_icon.icon) + 1);
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icon_max = MAX(icon_max, strlen(file_icon.icon) + 1);
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assert(icon_max < ICONS_MATCH_MAX);
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const char *uniq[ARRLEN(icons_ext)] = {0};
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size_t uniq_head = 0;
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@ -183,6 +209,7 @@ main(void)
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log("load-factor: %.2f (%u/%zu)\n", (nitems * 100.0) / (double)ARRLEN(table),
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(unsigned int)nitems, ARRLEN(table));
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log("max_probe : %6u\n", max_probe);
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log("total_probe: %6u\n", total_probe);
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log("uniq icons : %6zu\n", uniq_head);
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log("no-compact : %6zu bytes\n", ARRLEN(table) * icon_max);
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log("compaction : %6zu bytes\n", uniq_head * icon_max + ARRLEN(table));
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@ -216,13 +243,13 @@ main(void)
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for (size_t i = 0; i < ARRLEN(table); ++i) {
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if (table[i].icon == NULL || table[i].icon[0] == '\0') /* skip empty entries */
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continue;
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int k;
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size_t k;
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for (k = 0; k < uniq_head; ++k) {
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if (strcasecmp(table[i].icon, uniq[k]) == 0)
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break;
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}
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assert(k < uniq_head);
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printf("\t[%3zu] = {\"%s\", %d, %hhu },\n",
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printf("\t[%3zu] = {\"%s\", %zu, %hhu },\n",
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i, table[i].match, k, table[i].color);
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}
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printf("};\n\n");
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icon_ext_hash(const char *str)
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{
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uint32_t i, hash = hash_start;
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const unsigned int z = (sizeof hash * CHAR_BIT) - ICONS_TABLE_SIZE;
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enum { wsz = sizeof hash * CHAR_BIT, z = wsz - ICONS_TABLE_SIZE, r = 5 };
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/* FNV style xor-mul hashing. Some other hashing which gives good results:
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* Jenkin's one-at-a-time: https://en.wikipedia.org/wiki/Jenkins_hash_function#one_at_a_time
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* xor-rotate: ((hash >> (32 - 5)) | (hash << 5)) ^ TOUPPER((unsigned char)str[i]);
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/* just an xor-rotate hash. in general, this is a horrible hash
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* function but for our specific input it works fine while being
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* computationally cheap.
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*/
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for (i = 0; i < ICONS_MATCH_MAX && str[i] != '\0'; ++i) {
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hash ^= TOUPPER((unsigned char)str[i]);
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hash *= hash_mul;
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hash = (hash >> (wsz - r)) | (hash << r);
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}
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/* due to the multiply, the entropy of our hash is hidden in the high
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* bits. so we take the high bits as our map into the table.
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*/
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#if 0
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/* enable this part if the hash function is to be changed to a non-multiplying one.
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* gives better distribution than modulo: https://probablydance.com/2018/06/16/
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*/
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/* finalizer: https://probablydance.com/2018/06/16 */
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hash ^= (hash >> z);
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hash *= GOLDEN_RATIO_32;
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#endif
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hash >>= z;
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hash >>= z;
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ASSERT(hash < ARRLEN(table));
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return hash;
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}
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#endif
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