(15pts) Toward a contradiction assume there exists a Turing machine H which when

Q: 15pts) Toward a contradiction assume there exists a Turing machine H which when

Solution: This is the procedure to prove the un-decidability of the languages. I hope this helps if you find any problem. Please comment below. Don't forget to give a thumbs up if you liked it. :)

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(15pts) Toward a contradiction assume there exists a Turing machine H which when given as input the encoding for an arbitrary Turing machine, M, and an arbitrary imput string, s, can decide if M will halt, (ie, accept or reject), on input z or Loop. Then it would be possible to build a Turing machine IMP which could take its input string, s, and using the H machine coding as a subroutine determine if a machine, M. with control encoding, z, would Halt or Loop with z as input and then do the opposite. Show that machine IMP can not possibly exist. What does this prove?

Explanation / Answer

Solution:

This is the procedure to prove the un-decidability of the languages.

I hope this helps if you find any problem. Please comment below. Don't forget to give a thumbs up if you liked it. :)

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(15pts) Toward a contradiction assume there exists a Turing machine H which when

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