Question: Let R be a regular expression. Let S = 1 R 1 be the regular expression denoting all strings of R with a 1 appended
Let R be a regular expression. Let SR be the regular expression denoting all strings of R with a appended toboth the beginning and the end of each string in R Delete every block of s of even length in S Prove or disprove that the resulting set is regular. Can this question be solved by proving it using the closure property of set difference operation?
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