mirror of
https://github.com/HIllya51/LunaTranslator.git
synced 2024-12-29 16:44:13 +08:00
177 lines
4.6 KiB
C++
177 lines
4.6 KiB
C++
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#include "define.h"
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#include <windows.h>
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#include <iostream>
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#include <fstream>
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size_t lev_u_edit_distance(size_t len1, const wchar_t *string1,
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size_t len2, const wchar_t *string2,
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int xcost)
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{
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size_t i;
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size_t *row; /* we only need to keep one row of costs */
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size_t *end;
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size_t half;
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/* strip common prefix */
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while (len1 > 0 && len2 > 0 && *string1 == *string2)
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{
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len1--;
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len2--;
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string1++;
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string2++;
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}
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/* strip common suffix */
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while (len1 > 0 && len2 > 0 && string1[len1 - 1] == string2[len2 - 1])
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{
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len1--;
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len2--;
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}
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/* catch trivial cases */
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if (len1 == 0)
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return len2;
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if (len2 == 0)
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return len1;
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/* make the inner cycle (i.e. string2) the longer one */
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if (len1 > len2)
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{
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size_t nx = len1;
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const wchar_t *sx = string1;
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len1 = len2;
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len2 = nx;
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string1 = string2;
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string2 = sx;
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}
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/* check len1 == 1 separately */
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if (len1 == 1)
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{
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wchar_t z = *string1;
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const wchar_t *p = string2;
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for (i = len2; i; i--)
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{
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if (*(p++) == z)
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return len2 - 1;
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}
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return len2 + (xcost != 0);
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}
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len1++;
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len2++;
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half = len1 >> 1;
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/* initalize first row */
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row = (size_t *)malloc(len2 * sizeof(size_t));
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if (!row)
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return (size_t)(-1);
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end = row + len2 - 1;
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for (i = 0; i < len2 - (xcost ? 0 : half); i++)
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row[i] = i;
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/* go through the matrix and compute the costs. yes, this is an extremely
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* obfuscated version, but also extremely memory-conservative and relatively
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* fast. */
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if (xcost)
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{
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for (i = 1; i < len1; i++)
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{
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size_t *p = row + 1;
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const wchar_t char1 = string1[i - 1];
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const wchar_t *char2p = string2;
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size_t D = i - 1;
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size_t x = i;
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while (p <= end)
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{
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if (char1 == *(char2p++))
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x = D;
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else
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x++;
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D = *p;
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if (x > D + 1)
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x = D + 1;
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*(p++) = x;
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}
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}
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}
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else
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{
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/* in this case we don't have to scan two corner triangles (of size len1/2)
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* in the matrix because no best path can go throught them. note this
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* breaks when len1 == len2 == 2 so the memchr() special case above is
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* necessary */
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row[0] = len1 - half - 1;
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for (i = 1; i < len1; i++)
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{
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size_t *p;
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const wchar_t char1 = string1[i - 1];
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const wchar_t *char2p;
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size_t D, x;
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/* skip the upper triangle */
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if (i >= len1 - half)
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{
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size_t offset = i - (len1 - half);
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size_t c3;
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char2p = string2 + offset;
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p = row + offset;
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c3 = *(p++) + (char1 != *(char2p++));
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x = *p;
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x++;
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D = x;
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if (x > c3)
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x = c3;
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*(p++) = x;
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}
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else
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{
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p = row + 1;
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char2p = string2;
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D = x = i;
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}
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/* skip the lower triangle */
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if (i <= half + 1)
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end = row + len2 + i - half - 2;
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/* main */
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while (p <= end)
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{
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size_t c3 = --D + (char1 != *(char2p++));
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x++;
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if (x > c3)
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x = c3;
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D = *p;
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D++;
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if (x > D)
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x = D;
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*(p++) = x;
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}
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/* lower triangle sentinel */
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if (i <= half)
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{
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size_t c3 = --D + (char1 != *char2p);
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x++;
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if (x > c3)
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x = c3;
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*p = x;
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}
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}
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}
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i = *end;
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free(row);
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return i;
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}
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size_t levenshtein_distance(size_t len1, const wchar_t *string1,
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size_t len2, const wchar_t *string2)
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{
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return lev_u_edit_distance(len1, string1, len2, string2, 0);
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}
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double levenshtein_ratio(size_t len1, const wchar_t *string1,
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size_t len2, const wchar_t *string2)
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{
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auto ldist = lev_u_edit_distance(len1, string1, len2, string2, 1);
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auto lensum = len1 + len2;
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if (lensum == 0)
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return 0;
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return (double)(lensum - ldist) / lensum;
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} |