Question: An infinite-state Turing Machine is a Turing Machine defined in the usual manner, M=(0,2,1,8,90,9accPrej), with finite input and tape alphabets, except that the set of

An infinite-state Turing Machine is a Turing Machine defined in the usual manner, M=(0,2,1,8,90,9accPrej), with finite input and tape alphabets, except that the set of states is (countably) infinite. Prove that for any infinite language AC {0,1}", there is an infinite-state Turing Machine M that accepts it, i.e. L(M)= A. An infinite-state Turing Machine is a Turing Machine defined in the usual manner, M=(0,2,1,8,90,9accPrej), with finite input and tape alphabets, except that the set of states is (countably) infinite. Prove that for any infinite language AC {0,1}", there is an infinite-state Turing Machine M that accepts it, i.e. L(M)= A
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