Question: Sjtow that some decidable language (20 points) Let A be a Turing-recognizable language consisting of descriptions of Turing Machines, {(NI), Me), ), where every Mi

Sjtow that some decidable language (20 points) Let A be a

Sjtow that some decidable language (20 points) Let A be a Turing-recognizable language consisting of descriptions of Turing Machines, {(NI), Me), ), where every Mi is a decider. Show that some decidable language D is not decided by any decider M, whose description appears in A (Hint: You may find it helpful to consider an enumerator for A.)

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