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4.72 kB
| """ | |
| Needle in a haystack search | |
| Original source code is located here: | |
| https://github.com/agapow/py-gsp/blob/master/gsp/motifsearch.py | |
| """ | |
| """ | |
| A modifiable GSP algorithm. | |
| """ | |
| __version__ = '0.1' | |
| ### IMPORTS | |
| ### CONSTANTS & DEFINES | |
| PP_INDENT = 3 | |
| ### CODE ### | |
| class GspSearch (object): | |
| """ | |
| A generic GSP algorithm, alllowing the individual parts to be overridden. | |
| This is setup so the object can be created once, but searched multiple times | |
| at different thresholds. In this generic form, we assume that the transactions | |
| are simply strings. | |
| """ | |
| def __init__ (self, raw_transactions): | |
| """ | |
| C'tor, simply shaping the raw transactions into a useful form. | |
| """ | |
| self.process_transactions (raw_transactions) | |
| def process_transactions (self, raw_transactions): | |
| """ | |
| Create the alphabet & (normalized) transactions. | |
| """ | |
| self.transactions = [] | |
| alpha = {} | |
| for r in raw_transactions: | |
| for c in r: | |
| alpha[c] = True | |
| self.transactions.append (r) | |
| self.alpha = alpha.keys() | |
| def generate_init_candidates (self): | |
| """ | |
| Make the initial set of candidate. | |
| Usually this would just be the alphabet. | |
| """ | |
| return list (self.alpha) | |
| def generate_new_candidates (self, freq_pat): | |
| """ | |
| Given existing patterns, generate a set of new patterns, one longer. | |
| """ | |
| old_cnt = len (freq_pat) | |
| old_len = len (freq_pat[0]) | |
| print ("Generating new candidates from %s %s-mers ..." % (old_cnt, old_len)) | |
| new_candidates = [] | |
| for c in freq_pat: | |
| for d in freq_pat: | |
| merged_candidate = self.merge_candidates (c, d) | |
| if merged_candidate and (merged_candidate not in new_candidates): | |
| new_candidates.append (merged_candidate) | |
| ## Postconditions & return: | |
| return new_candidates | |
| def merge_candidates (self, a, b): | |
| if a[1:] == b[:-1]: | |
| return a + b[-1:] | |
| else: | |
| return None | |
| def filter_candidates (self, trans_min): | |
| """ | |
| Return a list of the candidates that occur in at least the given number of transactions. | |
| """ | |
| filtered_candidates = [] | |
| for c in self.candidates: | |
| curr_cand_hits = self.single_candidate_freq (c) | |
| if trans_min <= curr_cand_hits: | |
| filtered_candidates.append ((c, curr_cand_hits)) | |
| return filtered_candidates | |
| def single_candidate_freq (self, c): | |
| """ | |
| Return true if a candidate is found in the transactions. | |
| """ | |
| hits = 0 | |
| for t in self.transactions: | |
| if self.search_transaction (t, c): | |
| hits += 1 | |
| return hits | |
| def search_transaction (self, t, c): | |
| """ | |
| Does this candidate appear in this transaction? | |
| """ | |
| return (t.find (c) != -1) | |
| def search (self, threshold): | |
| ## Preparation: | |
| assert (0.0 < threshold) and (threshold <= 1.0) | |
| trans_cnt = len (self.transactions) | |
| trans_min = trans_cnt * threshold | |
| print ("The number of transactions is: %s" % trans_cnt) | |
| print ("The minimal support is: %s" % threshold) | |
| print ("The minimal transaction support is: %s" % trans_min) | |
| ## Main: | |
| # generate initial candidates & do initial filter | |
| self.candidates = list (self.generate_init_candidates()) | |
| print ("There are %s initial candidates." % len (self.candidates)) | |
| freq_patterns = [] | |
| new_freq_patterns = self.filter_candidates (trans_min) | |
| print ("The initial candidates have been filtered down to %s." % len (new_freq_patterns)) | |
| while True: | |
| # is there anything left? | |
| if new_freq_patterns: | |
| freq_patterns = new_freq_patterns | |
| else: | |
| return freq_patterns | |
| # if any left, generate new candidates & filter | |
| self.candidates = self.generate_new_candidates ([x[0] for x in freq_patterns]) | |
| print ("There are %s new candidates." % len (self.candidates)) | |
| new_freq_patterns = self.filter_candidates (trans_min) | |
| print ("The candidates have been filtered down to %s." % len (new_freq_patterns)) | |
| ### END ### | |
| __version__ = '0.1' | |
| ### CONSTANTS & DEFINES | |
| NULL_SYMBOL = 'X' | |
| ### CODE ### | |
| def HaystackSearch(needle, haystack): | |
| """ | |
| Return the index of the needle in the haystack | |
| Parameters: | |
| needle: any iterable | |
| haystack: any other iterable | |
| Returns: | |
| the index of the start of needle or -1 if it is not found. | |
| Looking for a sub-list of a list is actually a tricky thing. This | |
| approach uses the Boyer-Moore-Horspool algorithm. Needle and haystack | |
| should be any iterable, as long as their elements are hashable. | |
| Example: | |
| >>> find ([1, 2], [1, 1, 2]) | |
| 1 | |
| >>> find ((1, 2, 3), range (10)) | |
| 1 | |
| >>> find ('gh', 'abcdefghi') | |
| 6 | |
| >>> find ([2, 3], [7, 8, 9]) | |
| -1 | |
| """ | |
| h = len (haystack) | |
| n = len (needle) | |
| skip = {needle[i]: n - i - 1 for i in range(n - 1)} | |
| i = n - 1 | |
| while i < h: | |
| for j in range(n): | |
| if haystack[i - j] != needle[-j - 1]: | |
| i += skip.get(haystack[i], n) | |
| break | |
| else: | |
| return i - n + 1 | |
| return -1 |