Construct a recursive definition for f(x) = xy, where y is the
reverse of x, over the alphabet {a,b}
Here , where y is the reverse of x.
Let's assume the string is abbab, then is abbabbabba.
A string over is either or of the form ax or bx, where x is any arbitary string.
f(x) = (x)(reverse of x)
Hence,
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