| /* Hash tables. | |
| Copyright (C) 2000-2026 Free Software Foundation, Inc. | |
| This program is free software; you can redistribute it and/or modify it | |
| under the terms of the GNU General Public License as published by the | |
| Free Software Foundation; either version 3, or (at your option) any | |
| later version. | |
| This program is distributed in the hope that it will be useful, | |
| but WITHOUT ANY WARRANTY; without even the implied warranty of | |
| MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the | |
| GNU General Public License for more details. | |
| You should have received a copy of the GNU General Public License | |
| along with this program; see the file COPYING3. If not see | |
| <http://www.gnu.org/licenses/>. | |
| In other words, you are welcome to use, share and improve this program. | |
| You are forbidden to forbid anyone else to use, share and improve | |
| what you give them. Help stamp out software-hoarding! */ | |
| #include "config.h" | |
| #include "system.h" | |
| #include "symtab.h" | |
| /* The code below is a specialization of Vladimir Makarov's expandable | |
| hash tables (see libiberty/hashtab.c). The abstraction penalty was | |
| too high to continue using the generic form. This code knows | |
| intrinsically how to calculate a hash value, and how to compare an | |
| existing entry with a potential new one. */ | |
| static unsigned int calc_hash (const unsigned char *, size_t); | |
| static void ht_expand (cpp_hash_table *); | |
| static double approx_sqrt (double); | |
| /* A deleted entry. */ | |
| #define DELETED ((hashnode) -1) | |
| /* Calculate the hash of the string STR of length LEN. */ | |
| static unsigned int | |
| calc_hash (const unsigned char *str, size_t len) | |
| { | |
| size_t n = len; | |
| unsigned int r = 0; | |
| while (n--) | |
| r = HT_HASHSTEP (r, *str++); | |
| return HT_HASHFINISH (r, len); | |
| } | |
| /* Initialize an identifier hashtable. */ | |
| cpp_hash_table * | |
| ht_create (unsigned int order) | |
| { | |
| unsigned int nslots = 1 << order; | |
| cpp_hash_table *table; | |
| table = XCNEW (cpp_hash_table); | |
| /* Strings need no alignment. */ | |
| obstack_specify_allocation (&table->stack, 0, 0, xmalloc, free); | |
| obstack_alignment_mask (&table->stack) = 0; | |
| table->entries = XCNEWVEC (hashnode, nslots); | |
| table->entries_owned = true; | |
| table->nslots = nslots; | |
| return table; | |
| } | |
| /* Frees all memory associated with a hash table. */ | |
| void | |
| ht_destroy (cpp_hash_table *table) | |
| { | |
| obstack_free (&table->stack, NULL); | |
| if (table->entries_owned) | |
| free (table->entries); | |
| free (table); | |
| } | |
| /* Returns the hash entry for the a STR of length LEN. If that string | |
| already exists in the table, returns the existing entry. If the | |
| identifier hasn't been seen before, and INSERT is CPP_NO_INSERT, | |
| returns NULL. Otherwise insert and returns a new entry. A new | |
| string is allocated. */ | |
| hashnode | |
| ht_lookup (cpp_hash_table *table, const unsigned char *str, size_t len, | |
| enum ht_lookup_option insert) | |
| { | |
| return ht_lookup_with_hash (table, str, len, calc_hash (str, len), | |
| insert); | |
| } | |
| hashnode | |
| ht_lookup_with_hash (cpp_hash_table *table, const unsigned char *str, | |
| size_t len, unsigned int hash, | |
| enum ht_lookup_option insert) | |
| { | |
| unsigned int hash2; | |
| unsigned int index; | |
| unsigned int deleted_index = table->nslots; | |
| size_t sizemask; | |
| hashnode node; | |
| sizemask = table->nslots - 1; | |
| index = hash & sizemask; | |
| table->searches++; | |
| node = table->entries[index]; | |
| if (node != NULL) | |
| { | |
| if (node == DELETED) | |
| deleted_index = index; | |
| else if (node->hash_value == hash | |
| && HT_LEN (node) == (unsigned int) len | |
| && !memcmp (HT_STR (node), str, len)) | |
| return node; | |
| /* hash2 must be odd, so we're guaranteed to visit every possible | |
| location in the table during rehashing. */ | |
| hash2 = ((hash * 17) & sizemask) | 1; | |
| for (;;) | |
| { | |
| table->collisions++; | |
| index = (index + hash2) & sizemask; | |
| node = table->entries[index]; | |
| if (node == NULL) | |
| break; | |
| if (node == DELETED) | |
| { | |
| if (deleted_index != table->nslots) | |
| deleted_index = index; | |
| } | |
| else if (node->hash_value == hash | |
| && HT_LEN (node) == (unsigned int) len | |
| && !memcmp (HT_STR (node), str, len)) | |
| return node; | |
| } | |
| } | |
| if (insert == HT_NO_INSERT) | |
| return NULL; | |
| /* We prefer to overwrite the first deleted slot we saw. */ | |
| if (deleted_index != table->nslots) | |
| index = deleted_index; | |
| node = (*table->alloc_node) (table); | |
| table->entries[index] = node; | |
| HT_LEN (node) = (unsigned int) len; | |
| node->hash_value = hash; | |
| if (table->alloc_subobject) | |
| { | |
| char *chars = (char *) table->alloc_subobject (len + 1); | |
| memcpy (chars, str, len); | |
| chars[len] = '\0'; | |
| HT_STR (node) = (const unsigned char *) chars; | |
| } | |
| else | |
| HT_STR (node) = (const unsigned char *) obstack_copy0 (&table->stack, | |
| str, len); | |
| if (++table->nelements * 4 >= table->nslots * 3) | |
| /* Must expand the string table. */ | |
| ht_expand (table); | |
| return node; | |
| } | |
| /* Double the size of a hash table, re-hashing existing entries. */ | |
| static void | |
| ht_expand (cpp_hash_table *table) | |
| { | |
| hashnode *nentries, *p, *limit; | |
| unsigned int size, sizemask; | |
| size = table->nslots * 2; | |
| nentries = XCNEWVEC (hashnode, size); | |
| sizemask = size - 1; | |
| p = table->entries; | |
| limit = p + table->nslots; | |
| do | |
| if (*p && *p != DELETED) | |
| { | |
| unsigned int index, hash, hash2; | |
| hash = (*p)->hash_value; | |
| index = hash & sizemask; | |
| if (nentries[index]) | |
| { | |
| hash2 = ((hash * 17) & sizemask) | 1; | |
| do | |
| { | |
| index = (index + hash2) & sizemask; | |
| } | |
| while (nentries[index]); | |
| } | |
| nentries[index] = *p; | |
| } | |
| while (++p < limit); | |
| if (table->entries_owned) | |
| free (table->entries); | |
| table->entries_owned = true; | |
| table->entries = nentries; | |
| table->nslots = size; | |
| } | |
| /* For all nodes in TABLE, callback CB with parameters TABLE->PFILE, | |
| the node, and V. */ | |
| void | |
| ht_forall (cpp_hash_table *table, ht_cb cb, const void *v) | |
| { | |
| hashnode *p, *limit; | |
| p = table->entries; | |
| limit = p + table->nslots; | |
| do | |
| if (*p && *p != DELETED) | |
| { | |
| if ((*cb) (table->pfile, *p, v) == 0) | |
| break; | |
| } | |
| while (++p < limit); | |
| } | |
| /* Like ht_forall, but a nonzero return from the callback means that | |
| the entry should be removed from the table. */ | |
| void | |
| ht_purge (cpp_hash_table *table, ht_cb cb, const void *v) | |
| { | |
| hashnode *p, *limit; | |
| p = table->entries; | |
| limit = p + table->nslots; | |
| do | |
| if (*p && *p != DELETED) | |
| { | |
| if ((*cb) (table->pfile, *p, v)) | |
| *p = DELETED; | |
| } | |
| while (++p < limit); | |
| } | |
| /* Restore the hash table. */ | |
| void | |
| ht_load (cpp_hash_table *ht, hashnode *entries, | |
| unsigned int nslots, unsigned int nelements, | |
| bool own) | |
| { | |
| if (ht->entries_owned) | |
| free (ht->entries); | |
| ht->entries = entries; | |
| ht->nslots = nslots; | |
| ht->nelements = nelements; | |
| ht->entries_owned = own; | |
| } | |
| /* Dump allocation statistics to stderr. */ | |
| void | |
| ht_dump_statistics (cpp_hash_table *table) | |
| { | |
| size_t nelts, nids, overhead, headers; | |
| size_t total_bytes, longest, deleted = 0; | |
| double sum_of_squares, exp_len, exp_len2, exp2_len; | |
| hashnode *p, *limit; | |
| #define SCALE(x) ((unsigned long) ((x) < 1024*10 \ | |
| ? (x) \ | |
| : ((x) < 1024*1024*10 \ | |
| ? (x) / 1024 \ | |
| : (x) / (1024*1024)))) | |
| #define LABEL(x) ((x) < 1024*10 ? ' ' : ((x) < 1024*1024*10 ? 'k' : 'M')) | |
| total_bytes = longest = sum_of_squares = nids = 0; | |
| p = table->entries; | |
| limit = p + table->nslots; | |
| do | |
| if (*p == DELETED) | |
| ++deleted; | |
| else if (*p) | |
| { | |
| size_t n = HT_LEN (*p); | |
| total_bytes += n; | |
| sum_of_squares += (double) n * n; | |
| if (n > longest) | |
| longest = n; | |
| nids++; | |
| } | |
| while (++p < limit); | |
| nelts = table->nelements; | |
| headers = table->nslots * sizeof (hashnode); | |
| fprintf (stderr, "\nString pool\n%-32s%lu\n", "entries:", | |
| (unsigned long) nelts); | |
| fprintf (stderr, "%-32s%lu (%.2f%%)\n", "identifiers:", | |
| (unsigned long) nids, nids * 100.0 / nelts); | |
| fprintf (stderr, "%-32s%lu\n", "slots:", | |
| (unsigned long) table->nslots); | |
| fprintf (stderr, "%-32s%lu\n", "deleted:", | |
| (unsigned long) deleted); | |
| if (table->alloc_subobject) | |
| fprintf (stderr, "%-32s%lu%c\n", "GGC bytes:", | |
| SCALE (total_bytes), LABEL (total_bytes)); | |
| else | |
| { | |
| overhead = obstack_memory_used (&table->stack) - total_bytes; | |
| fprintf (stderr, "%-32s%lu%c (%lu%c overhead)\n", | |
| "obstack bytes:", | |
| SCALE (total_bytes), LABEL (total_bytes), | |
| SCALE (overhead), LABEL (overhead)); | |
| } | |
| fprintf (stderr, "%-32s%lu%c\n", "table size:", | |
| SCALE (headers), LABEL (headers)); | |
| exp_len = (double)total_bytes / (double)nelts; | |
| exp2_len = exp_len * exp_len; | |
| exp_len2 = (double) sum_of_squares / (double) nelts; | |
| fprintf (stderr, "%-32s%.4f\n", "coll/search:", | |
| (double) table->collisions / (double) table->searches); | |
| fprintf (stderr, "%-32s%.4f\n", "ins/search:", | |
| (double) nelts / (double) table->searches); | |
| fprintf (stderr, "%-32s%.2f bytes (+/- %.2f)\n", | |
| "avg. entry:", | |
| exp_len, approx_sqrt (exp_len2 - exp2_len)); | |
| fprintf (stderr, "%-32s%lu\n", "longest entry:", | |
| (unsigned long) longest); | |
| #undef SCALE | |
| #undef LABEL | |
| } | |
| /* Return the approximate positive square root of a number N. This is for | |
| statistical reports, not code generation. */ | |
| static double | |
| approx_sqrt (double x) | |
| { | |
| double s, d; | |
| if (x < 0) | |
| abort (); | |
| if (x == 0) | |
| return 0; | |
| s = x; | |
| do | |
| { | |
| d = (s * s - x) / (2 * s); | |
| s -= d; | |
| } | |
| while (d > .0001); | |
| return s; | |
| } |