In computer science, tabulation hashing is a method for constructing universal families of hash functions by combining table lookup with exclusive or operations.
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In computer science, tabulation hashing is a method for constructing universal families of hash functions by combining table lookup with exclusive or operations.
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Generalizations of tabulation hashing have been developed that can handle variable-length keys such as text strings.
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Tabulation hashing is a universal hashing scheme, it can be used in any hashing-based algorithm in which universality is sufficient.
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Therefore, tabulation hashing can be used to compute hash functions for hash chaining with a theoretical guarantee of constant expected time per operation.
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However, universal Tabulation hashing is not strong enough to guarantee the performance of some other Tabulation hashing algorithms.
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Nevertheless, despite only being 3-independent, tabulation hashing provides the same constant-time guarantee for linear probing.
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Nevertheless, tabulation hashing is adequate to ensure the linear-expected-time construction of a cuckoo hash table for a static set of keys that does not change as the table is used.
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Thorup provides a scheme based on tabulation hashing that reaches high degrees of independence more quickly, in a more constructive way.
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The general type of Tabulation hashing scheme studied by Lemire uses a single table T indexed by the value of a block, regardless of its position within the key.
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Mixed Tabulation hashing were introduced by Dahlgaard and Thorup as a way to strengthen the properties of Tabulation hashing while keeping nearly the same performance.
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Mixed Tabulation hashing was shown in 2016 to have strong concentration with regards to k-partitions, which are useful in algorithms for counting distinct elements, such as the classical method by Flajolet and Martin.
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