1996IEEE Transactions on Information TheoryRequires access

Hashing of databases based on indirect observations of Hamming distances

V.B. Balakirsky

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Abstract

We describe hashing of databases as a problem of information and coding theory. It is shown that the triangle inequality for the Hamming distances between binary vectors may essentially decrease the computational efforts of a search for a pattern in a database. Introduction of the Lee distance in the space, which consists of the Hamming distances, leads to a new metric space where the triangle inequality can be effectively used.

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What this paper is about

We describe hashing of databases as a problem of information and coding theory. It is shown that the triangle inequality for the Hamming distances between binary vectors may essentially decrease the computational efforts of a search for a pattern in a database. Introduction of the Lee distance in the space, which consists of the Hamming distances, leads to a new metric space where the triangle inequality can be effectively used.

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Available abstract

We describe hashing of databases as a problem of information and coding theory. It is shown that the triangle inequality for the Hamming distances between binary vectors may essentially decrease the computational efforts of a search for a pattern in a database. Introduction of the Lee distance in the space, which consists of the Hamming distances, leads to a new metric space where the triangle inequality can be effectively used.

Key concepts: Hamming space, Hamming distance, Hamming(7,4), Hamming graph, Triangle inequality, Hamming bound, Locality-sensitive hashing, Coding theory

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