halting problem proof


  • What is the halting problem proof?

    The Halting Problem is Undecidable: Proof
    Since there are no assumptions about the type of inputs we expect, the input D to a program P could itself be a program. Compilers and editors both take programs as inputs.
  • How did Alan Turing prove the halting problem?

    Turing proved no algorithm exists that always correctly decides whether, for a given arbitrary program and input, the program halts when run with that input. The essence of Turing's proof is that any such algorithm can be made to produce contradictory output and therefore cannot be correct.
  • How do you prove halting problem is unsolvable?

    Halting Problem
    It asks the following question: Given an arbitrary Turing machine M over alphabet = { a , b } , and an arbitrary string w over , does M halt when it is given w as an input ? It can be shown that the halting problem is not decidable, hence unsolvable.
  • The Halting problem is a problem in computer science. The problem is looking at a computer program and finding out if the program is going to run forever or not. We say that a program "solves the halting problem" if it can look at any other program and tell if that other program will run forever or not.
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