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Prove by induction that for any string w that belongs to L, n a (w)= n b (w) , where n c (w) is the
Prove by induction that for any string w that belongs to L, na(w)= nb(w), where nc(w) is the number of characters c in w.
. Consider L={w na(w) = nb(w)}. Now consider the following inductive way to generate elements of L Basis: e is in the language Recursion 1: If the string w is in the language, then so are awb and bwa Recursion 2: If the strings w and v are in the language, so is wy. . Consider L={w na(w) = nb(w)}. Now consider the following inductive way to generate elements of L Basis: e is in the language Recursion 1: If the string w is in the language, then so are awb and bwa Recursion 2: If the strings w and v are in the language, so is wyStep by Step Solution
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