implement encode part
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+185
-4
@@ -11,7 +11,6 @@ struct set {
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};
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struct set* set_new() {
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// should we use x___ funcs?
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struct set* set = xmalloc(sizeof *set);
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set->cnt = 0;
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set->symbols_v = NULL;
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@@ -48,17 +47,20 @@ struct set* set_free(struct set* set) {
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// ---
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static unsigned int hash(const char* str) {
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unsigned int hash = 0x9e3779b9;
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static unsigned hash(const char* str) {
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unsigned hash = 0x9e3779b9;
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const unsigned char* p = (const unsigned char*)str;
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while (*p) {
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hash += *p++;
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hash += (hash << 10);
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hash ^= (hash >> 6);
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}
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hash += (hash << 3);
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hash ^= (hash >> 11);
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hash += (hash << 15);
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return hash;
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}
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@@ -72,6 +74,171 @@ int cmp(const void* arg1, const void* arg2) {
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return 0;
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}
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// ---
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static int log2i(int n) {
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int m = 0;
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while (n / 2) m++;
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return m;
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}
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// Calculate Mshift paramter for encoding.
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static int encode_golomb_Mshift(int cnt, int bpp) {
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// XXX Slightly better Mshift estimations are probably possible.
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// Recheck "Compression and coding algorithms" by Moffat & Turpin.
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int Mshift = bpp - log2i(cnt) - 1;
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// Adjust out-of-range values.
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Mshift = (Mshift < 7) ? 7 : Mshift;
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Mshift = (Mshift > 31) ? 31 : Mshift;
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assert(Mshift < bpp);
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return Mshift;
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}
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// Estimate how many bits can be filled up.
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static inline int encode_golomb_size(int cnt, int Mshift) {
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// XXX No precise estimation. However, we do not expect unary-encoded bits
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// to take more than binary-encoded Mshift bits.
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return Mshift * 2 * cnt + 16;
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}
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// Estimate base62 buffer size required to encode a given number of bits.
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static inline int encode_base62_size(int bit_cnt) {
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// In the worst case, which is ZxZxZx..., five bits can make a character;
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// the remaining bits can make a character, too. And the string must be
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// null-terminated.
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return bit_cnt / 5 + 2;
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}
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static int encode_set_size(int cnt, int bpp) {
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int Mshift = encode_golomb_Mshift(cnt, bpp);
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int bit_cnt = encode_golomb_size(cnt, Mshift);
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// two leading characters are special
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return 2 + encode_base62_size(bit_cnt);
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}
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// ---
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static void encode_delta(int cnt, unsigned* hash_arr_pt) {
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assert(cnt > 0);
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unsigned* end_pt = hash_arr_pt + cnt;
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unsigned prev_hash = *hash_arr_pt++;
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while (hash_arr_pt < end_pt) {
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*hash_arr_pt -= prev_hash;
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prev_hash += *hash_arr_pt++;
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}
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return;
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}
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// Main golomb encoding routine: package integers into bits.
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// http://algo2.iti.uni-karlsruhe.de/singler/publications/cacheefficientbloomfilters-wea2007.pdf
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// The first integer is then stored in unary coding (which is a variable-length sequence of '0'
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// followed by a terminating '1'); the second part is stored in normal binary coding (using Mshift
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// bits).
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static int encode_golomb(int cnt, const unsigned* delta_arr_pt, int Mshift, char* bit_arr_pt) {
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char* start_pt = bit_arr_pt;
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const unsigned mask = (1 << Mshift) - 1;
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for (int i = 0; i < cnt; ++i) {
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unsigned elem = *delta_arr_pt++;
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// first part: variable-length sequence
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unsigned q = elem >> Mshift;
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for (int j = 0; j < (int)q; ++j) {
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*bit_arr_pt++ = 0;
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}
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*bit_arr_pt++ = 1;
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// second part: lower Mshift bits
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unsigned r = elem & mask;
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for (int j = 0; j < Mshift; ++j) {
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*bit_arr_pt++ = r & 1;
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r >>= 1;
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}
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}
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return bit_arr_pt - start_pt;
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}
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// Main base62 encoding routine: pack bit_arr into base62 string.
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/*
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* Base62 routines - encode bits with alnum characters.
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*
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* This is a base64-based base62 implementation. Values 0..61 are encoded
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* with '0'..'9', 'a'..'z', and 'A'..'Z'. However, 'Z' is special: it will
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* also encode 62 and 63. To achieve this, 'Z' will occupy two high bits in
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* the next character. Thus 'Z' can be interpreted as an escape character
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* (which indicates that the next character must be handled specially).
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* Note that setting high bits to "00", "01" or "10" cannot contribute
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* to another 'Z' (which would require high bits set to "11"). This is
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* how multiple escapes are avoided.
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*/
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static int encode_base62(int bit_cnt, const char* bit_arr_pt, char* base62_str_pt) {
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char* base62_start = base62_str_pt;
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// int bits_Z = 0; // bits from Z-escape;
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int bits_cnt = 0;
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unsigned bits_buf = 1; // 1 bit as marker
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while (bit_cnt-- > 0) {
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bits_buf <<= 1;
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bits_buf |= *bit_arr_pt++;
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if (!(bits_buf & (1 << 6))) continue;
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bits_buf &= ~(1 << 6); // remove flag
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if (bits_buf >= 61) { // 61 62 63 cases
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base62_str_pt = bits_to_char(61, base62_str_pt);
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bits_buf = (1 << 2) | (bits_buf - 61); // 1 (00|01|10)
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} else {
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base62_str_pt = bits_to_char(bits_buf, base62_str_pt);
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bits_buf = 1;
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}
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}
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// flush buffer
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if (bits_buf != 1) {
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unsigned sliding_one = 1 << 6;
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while (sliding_one > bits_buf) sliding_one >>= 1;
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bits_buf &= ~sliding_one; // remove flag
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assert(bits_buf < 61); // should not be 61 62 63 cases
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base62_str_pt = bits_to_char(bits_buf, base62_str_pt);
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}
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*base62_str_pt = '\0';
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return base62_str_pt - base62_start;
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}
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// ---
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static int encode_set(int cnt, unsigned* hash_arr, int bpp, char* base62_str) {
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int Mshift = encode_golomb_Mshift(cnt, bpp);
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int bit_cnt = encode_golomb_size(cnt, Mshift);
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char bit_arr[bit_cnt];
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*base62_str++ = bpp - 7 + 'a';
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*base62_str++ = Mshift - 7 + 'a';
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// hash_arr -> delta_arr
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encode_delta(cnt, hash_arr);
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bit_cnt = encode_golomb(cnt, hash_arr, Mshift, bit_arr);
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assert(bit_cnt >= 0);
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size_t base62_len = encode_base62(bit_cnt, bit_arr, base62_str);
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assert(base62_len > 0);
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return 2 + base62_len;
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}
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const char* set_fini(struct set* set, int bpp) {
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// Implementation for finalizing the set
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@@ -107,5 +274,19 @@ const char* set_fini(struct set* set, int bpp) {
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unique_hash[unique_cnt++] = set->symbols_v[i].hash;
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}
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return NULL;
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char base62_str[encode_set_size(unique_cnt, bpp)];
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encode_set(unique_cnt, unique_hash, bpp, base62_str);
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return xstrdup(base62_str);
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}
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int main(void) {
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struct set* set1 = set_new();
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set_add(set1, "mama");
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set_add(set1, "myla");
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set_add(set1, "ramu");
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const char* str10 = set_fini(set1, 16);
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fprintf(stderr, "set10=%s\n", str10);
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return 0;
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}
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