Suitable description becomes obvious

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Question:

Describe the strings in the set S of strings over the alphabet Σ = {a, b, c} defined recursively by (1) c ∈ S and (2) if x ∈ S then xa ∈ S and xb ∈ S and cx ∈ S. Hint: Your description should be a sentence that provides an easy test to check if a given string is in the set or not. An example of such a description is: S consists of all strings of a's, b's, and c's, with more a's than b's. That isn't a correct description since cab is in S and doesn't have more a's than b's, and also baac isn't in S, but does have more a's than b's. So that attempted description is really terrible. The best way to do this problem is to use the rules to build a bunch of strings in S until a suitable description becomes obvious.

Reference no: EM132040320

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