machine halt in a sentence

• Processing continues until the whole string is read, or the machine halts.
• This Turing machine halts on precisely the set of natural numbers satisfying \ varphi ( n ), and thus enumerates its corresponding set.
• This oracle machine halts on precisely the set of natural numbers satisfying \ varphi ( n ), and thus enumerates its corresponding set.
• However, due to the Halting Problem, determining whether an arbitrary Turing machine halts on every input is itself an undecidable decision problem.
• This is because existence of such a programming language would be a contradiction to the non-semi-decidability of the problem whether a Turing machine halts on every input.
• In 1936, Alan Turing proved that the halting problem the question of whether or not a Turing machine halts on a given program is undecidable, in the second sense of the term.
• If M is executed with w on its " input " tape, when the machine halts, it will have f ( w ) remaining on its " output " tape.
• Assuming this tautology, in sufficiently strong systems such as HA it is possible to form a function " h " that takes a code for a Turing machine and returns 1 if the machine halts and 0 if it does not halt.
• The Valsione's conventional attacks are easily evaded by the unusually speedy Mirongas, and Lune resolves to use the Valsione's " Psycho Blaster " to try and take out as many as she can at once, until her machine halts in mid-air.
• Turing reduced the question of the existence of an'Algorithm'or'general method'able to solve the " " to the question of the existence of a'general method'which decides whether any given Turing Machine halts or not ( the halting problem ).
• It's difficult to see machine halt in a sentence .
• I flat don't believe that the theorems of, say, PA + ~ Con ( PA ) form a computable set, even though that theory proves that certain Turing machines halt that actually don't halt . )-- talk ) 05 : 24, 5 November 2009 ( UTC)
• Now, supposing that there were some algorithm capable of settling the halting problem, i . e . a Turing machine TEST ( e ) which given the description number of some Turing machine would return 1 if the Turing machine halts on every input, or 0 if there are some inputs that would cause it to run forever.