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Binary codes with specified minimum distance

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Twon-digit sequences, called "points," of binary digits are said to be at distancedif exactlydcorresponding digits are unlike in the two sequences. The construction of sets of points, called codes, in which some specified minimum distance is maintained between pairs of points is of interest in the design of self-checking systems for computing with or transmitting binary digits, the minimum distance being the minimum number of digital errors required to produce an undetected error in the system output. Previous work in the field had established general upper bounds for the number ofn-digit points in codes of minimum distance d with certain properties. This paper gives new results in the field in the form of theorems which permit systematic construction of codes for givenn, d; for somen, d, the codes contain the greatest possible numbers of points.

Published in:

Information Theory, IRE Transactions on  (Volume:6 ,  Issue: 4 )

Date of Publication:

September 1960

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