The Plotkin Bound is a theoretical limit on the maximum number of codewords in a code that can be reliably decoded, given a specific minimum distance between them. This bound is particularly significant when dealing with error-correcting codes and helps to assess their efficiency and performance in correcting errors. It sets a constraint based on the relationship between the code length, the size of the alphabet, and the minimum distance, allowing us to understand the limitations of code families in terms of their potential to correct errors.
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