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    Turing-recognizable language

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    Let A be a turing-recognizable language consisting of descriptions of Turing machines, {M1, M2,...}, where every Mi is a decider. Prove that some decidable language D is not decided by any decider Mi whose description appears in A. (Hint: You may find it helpful to consider an enumerator for A.)

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    Solution Preview

    This problem uses the powerful method of diagonalization developed by George Cantor.

    To understand diagonalisation better, read the following after reading the proof attached. Also try to read chapter 4 of ...

    Solution Summary

    Turing-recognizable language is described.