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10
autojump
10
autojump
@ -89,6 +89,11 @@ def clean_dict(sorted_dirs, path_dict):
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else: return False
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else: return False
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def approximatch(pat, text, max_errors):
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def approximatch(pat, text, max_errors):
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"""Calculate the Damerau-Levenshtein distance between :pat and :text,
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minimized over all possible positions of :pat within :text. As an
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optimization, this distance is only accurate if it is <= :max_errors.
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Return values greater than :max_errors indicate that the distance is _at
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least_ that much. Runs in O(:max_errors * len(:text)) time."""
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cols = [list(range(0, len(pat)+1))]
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cols = [list(range(0, len(pat)+1))]
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errors = len(pat)
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errors = len(pat)
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for i in range(0, len(text)): cols.append([errors] * (len(pat) + 1))
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for i in range(0, len(text)): cols.append([errors] * (len(pat) + 1))
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@ -108,6 +113,9 @@ def approximatch(pat, text, max_errors):
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if i1 and j1:
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if i1 and j1:
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cols[i+1][j+1] = min(cols[i+1][j+1], 1 + (i - i1) + (j - j1) + cols[i1-1][j1-1])
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cols[i+1][j+1] = min(cols[i+1][j+1], 1 + (i - i1) + (j - j1) + cols[i1-1][j1-1])
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#Ukkonen's cut-off heuristic. See 'Theoretical and Empirical
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#Comparisons of Approximate String Matching Algorithms by Chang and
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#Lampe for details.
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if j + 1 == len(pat):
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if j + 1 == len(pat):
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errors = min(errors, cols[i+1][j+1])
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errors = min(errors, cols[i+1][j+1])
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elif j + 1 == last_active + 1:
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elif j + 1 == last_active + 1:
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@ -146,6 +154,8 @@ def find_matches(dirs, patterns, result_list, ignore_case, approx, max_matches):
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bad_match = False
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bad_match = False
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for pattern, match_string in get_pattern_and_match(patterns, path):
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for pattern, match_string in get_pattern_and_match(patterns, path):
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errors = approximatch(pattern, match_string, 2)
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errors = approximatch(pattern, match_string, 2)
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#If the number of errors are >= than the string length, then a
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#match is always possible, so this result is useless.
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if errors >= len(pattern) or errors >= len(match_string):
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if errors >= len(pattern) or errors >= len(match_string):
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bad_match = True
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bad_match = True
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break
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break
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