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Suppose f,g:{a,b}*{a,b}* are defined recursively as follows: f(x)=a g(x)=b f(aw) = f(w)g(w) f(bw) = g(w)f(w) g(aw)=g(bw)=f(w) What is f(bba)?

Suppose f,g:{a,b}*{a,b}* are defined recursively as follows: f(x)=a g(x)=b f(aw) = f(w)g(w)  f(bw) = g(w)f(w)

Suppose f,g:{a,b}*{a,b}* are defined recursively as follows: f(x)=a g(x)=b f(aw) = f(w)g(w) f(bw) = g(w)f(w) g(aw)=g(bw)=f(w) What is f(bba)?

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