Published January 28, 2000
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Free-Extendible Prefix-Free Sets and an Extension of the Kraft-Chaitin Theorem
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First, the dual set of a finite prefix-free set is defined. Using this notion we describe equivalent conditions for a finite prefix-free set to be indefinitely extendible. This lead to a simple proof for the Kraft-Chaitin Theorem. Finally, we discuss the influence of the alphabet size on the indefinite extensibility property. 1 C.S.Calude and G.Stefanescu (eds.). Automata, Logic, and Computability. Special issue dedicated to Professor Sergiu Rudeanu Festschrift.
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