Question: Consider the following recursive definition for the Ackermann function: inti +1 if m=0 A(m, n) = Am 1,1) ifm > 0 and n = 0

Consider the following recursive definition for the Ackermann function: inti +1

Consider the following recursive definition for the Ackermann function: inti +1 if m=0 A(m, n) = Am 1,1) ifm > 0 and n = 0 Am 1, Am, n 1)) ifm > 0 and n > 0. Write a function called {\tt ack} that implements the above and then evaluate it for ack(1,2). DO NOT FORGET TO EVALUATE THE FUNCTION! For example: A(0,0) = 1 You must evaluate for A(1,2)=

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