18. A ternary code (one whose alphabet size is three) C is {cbaaa,bcabc,bacbc,aabbc,acccb,cbbab}. Verify that d(C) =
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18. A ternary code (one whose alphabet size is three) C is
{cbaaa,bcabc,bacbc,aabbc,acccb,cbbab}.
Verify that d(C) = 2, so that by Theorem 2.2 C is not 1 error-correcting.
However, this only means that nearest neighbour decoding will not correet
alt instances of words received with one error. Find examples of words received with one error which:
(a) are correctly decoded;
(b) are incorreetly decoded.
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Related Book For
Error Correcting Codes A Mathematical Introduction
ISBN: 978-0412786907
1st Edition
Authors: D J. Baylis
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