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author | William Carroll <wpcarro@gmail.com> | 2020-11-16T17·13+0000 |
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committer | William Carroll <wpcarro@gmail.com> | 2020-11-16T17·13+0000 |
commit | a2fa88f5611f878c6937abaab4f6858a203c37b6 (patch) | |
tree | 45e41027c7abc9dd41d693064901a34a90aed6b7 /scratch/facebook/polynomial-rolling-hash.py | |
parent | a457a81bbbb303d2163269124c094159a085d479 (diff) |
Prefer mutative variant of delete for HashTable
Instead of calling `filter(..)`.
Diffstat (limited to 'scratch/facebook/polynomial-rolling-hash.py')
-rw-r--r-- | scratch/facebook/polynomial-rolling-hash.py | 19 |
1 files changed, 16 insertions, 3 deletions
diff --git a/scratch/facebook/polynomial-rolling-hash.py b/scratch/facebook/polynomial-rolling-hash.py index ba288d631ba7..0c7b7cb5a0c4 100644 --- a/scratch/facebook/polynomial-rolling-hash.py +++ b/scratch/facebook/polynomial-rolling-hash.py @@ -5,9 +5,12 @@ def compute_hash(x): x[0] * P^0 + x[1] * P^1 + ... x[n-1] * P^(n-1) % M - P and M are constants. + P and M are constants where P represents the next available prime number + that's GTE the number of unique characters you'll be hashing. In the case of + all lowercase characters, of which there are 26, the next available prime + number is 31. """ - p = 31 # small prime number + p = 31 m = int(10e9) + 9 # large prime number power = 0 result = 0 @@ -18,6 +21,9 @@ def compute_hash(x): class HashTable(object): def __init__(self, size): + """ + Create a hash table with `size` buckets. + """ buckets = [] for _ in range(size): buckets.append([]) @@ -55,5 +61,12 @@ class HashTable(object): self.xs[h].append((key, val)) def delete(self, key): + """ + Remove entry `key` from the hash table. + """ h = self.compute_hash(key) - self.xs[h] = list(filter(lambda entry: entry[0] != key, self.xs[h])) + for i in range(len(self.xs[h])): + k, v = self.xs[h][i] + if k == key: + self.xs[h].remove((k, v)) + return |