Question: If A and B are languages, define A B = {xy| x A and y B and |x| = |y|}. Show that
If A and B are languages, define A ♢ B = {xy| x ∈ A and y ∈ B and |x| = |y|}.
Show that if A and B are regular languages, then A ♢ B is a CFL.
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The set A B as defined in your question is the set of all strings of the form xy where x is a string ... View full answer
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