[map] Move prime_for to hb-static
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@ -39,49 +39,6 @@ inline uint32_t Hash (const T &v)
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}
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}
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/* Following comment and table copied from glib. */
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/* Each table size has an associated prime modulo (the first prime
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* lower than the table size) used to find the initial bucket. Probing
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* then works modulo 2^n. The prime modulo is necessary to get a
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* good distribution with poor hash functions.
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*/
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static const unsigned int prime_mod [] =
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{
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1, /* For 1 << 0 */
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2,
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3,
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7,
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13,
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31,
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61,
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127,
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251,
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509,
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1021,
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2039,
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4093,
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8191,
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16381,
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32749,
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65521, /* For 1 << 16 */
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131071,
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262139,
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524287,
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1048573,
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2097143,
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4194301,
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8388593,
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16777213,
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33554393,
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67108859,
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134217689,
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268435399,
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536870909,
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1073741789,
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2147483647 /* For 1 << 31 */
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};
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/*
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/*
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* hb_map_t
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* hb_map_t
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*/
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*/
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@ -148,7 +105,7 @@ struct hb_map_t
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/* Switch to new, empty, array. */
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/* Switch to new, empty, array. */
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population = occupancy = 0;
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population = occupancy = 0;
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mask = new_size - 1;
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mask = new_size - 1;
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prime = prime_for (power);
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prime = _hb_prime_for (power);
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items = new_items;
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items = new_items;
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/* Insert back old items. */
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/* Insert back old items. */
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@ -226,14 +183,6 @@ struct hb_map_t
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protected:
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protected:
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static inline unsigned int prime_for (unsigned int shift)
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{
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if (unlikely (shift >= ARRAY_LENGTH (prime_mod)))
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return prime_mod[ARRAY_LENGTH (prime_mod) - 1];
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return prime_mod[shift];
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}
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inline unsigned int bucket_for (hb_codepoint_t key) const
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inline unsigned int bucket_for (hb_codepoint_t key) const
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{
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{
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unsigned int i = Hash (key) % prime;
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unsigned int i = Hash (key) % prime;
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@ -1231,5 +1231,7 @@ round (double x)
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#endif
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#endif
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HB_INTERNAL unsigned int _hb_prime_for (unsigned int shift);
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#endif /* HB_PRIVATE_HH */
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#endif /* HB_PRIVATE_HH */
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@ -30,3 +30,54 @@
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void * const _hb_NullPool[HB_NULL_POOL_SIZE / sizeof (void *)] = {};
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void * const _hb_NullPool[HB_NULL_POOL_SIZE / sizeof (void *)] = {};
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/*thread_local*/ void * _hb_CrapPool[HB_NULL_POOL_SIZE / sizeof (void *)] = {};
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/*thread_local*/ void * _hb_CrapPool[HB_NULL_POOL_SIZE / sizeof (void *)] = {};
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#endif
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#endif
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/* Following comment and table copied from glib. */
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/* Each table size has an associated prime modulo (the first prime
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* lower than the table size) used to find the initial bucket. Probing
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* then works modulo 2^n. The prime modulo is necessary to get a
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* good distribution with poor hash functions.
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*/
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static const unsigned int prime_mod [] =
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{
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1, /* For 1 << 0 */
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2,
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3,
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7,
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13,
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31,
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61,
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127,
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251,
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509,
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1021,
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2039,
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4093,
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8191,
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16381,
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32749,
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65521, /* For 1 << 16 */
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131071,
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262139,
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524287,
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1048573,
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2097143,
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4194301,
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8388593,
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16777213,
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33554393,
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67108859,
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134217689,
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268435399,
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536870909,
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1073741789,
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2147483647 /* For 1 << 31 */
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};
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unsigned int _hb_prime_for (unsigned int shift)
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{
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if (unlikely (shift >= ARRAY_LENGTH (prime_mod)))
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return prime_mod[ARRAY_LENGTH (prime_mod) - 1];
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return prime_mod[shift];
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}
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