Bloom filter

Hashing-based data structure for maintaining a set of items in limited memory, allowing false positives but no false negatives

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Bloom filter

Hashing-based data structure for maintaining a set of items in limited memory, allowing false positives but no false negatives

Texto em inglês

In computing, a Bloom filter is a space-efficient probabilistic data structure, conceived by Burton Howard Bloom in 1970, that is used to test whether an element is a member of a set. False positive matches are possible, but false negatives are not – in other words, a query returns either "possibly in set" or "definitely not in set".

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Texto em inglês Ainda não há artigo no seu idioma: trecho em inglês.

In computing, a Bloom filter is a space-efficient probabilistic data structure, conceived by Burton Howard Bloom in 1970, that is used to test whether an element is a member of a set. False positive matches are possible, but false negatives are not – in other words, a query returns either "possibly in set" or "definitely not in set". Elements can be added to the set, but not removed (though this can be addressed with the counting Bloom filter variant); the more items added, the larger the probability of false positives. Bloom proposed the technique for applications where the amount of source data would require an impractically large amount of memory if "conventional" error-free hashing techniques were applied. He gave the example of a hyphenation algorithm for a dictionary of 500,000 words, out of which 90% follow simple hyphenation rules, but the remaining 10% require expensive disk accesses to retrieve specific hyphenation patterns. With sufficient memory, an error-free hash could be used to eliminate all unnecessary disk accesses; on the other hand, with limited memory, Bloom's technique uses a smaller hash area but still eliminates most unnecessary accesses. For example, a hash area only 18% of the size needed by an ideal error-free hash still eliminates 87% of the disk accesses. More generally, fewer than 10 bits per element are required for a 1% false positive probability, independent of the size or number of elements in the set.

Texto: Wikipédia em inglês, CC BY-SA 4.0. · Imagem: David Eppstein (Public domain) ·

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