Halting problem

The halting problem thus asks whether it is possible to tell in advance if a general program will halt its execution or, put another way, whether an arbitrary program s... 

Considerations of the real sense of the Gibbs Paradox are used to illustrate the idea of the term step-aside which is our main methodological tool for looking for the infinite cycle in a Turing computing process and which enables us to avoid the commonly used attempts to solve the Halting Problem. 

Information Thermodynamics and Halting Problem 133 http //dx.doiorg710.5772/61900... 

Turing Computing, Auto-Reference and Halting Problem... 

Minski s proof for the undecidability of the Halting Problem (Entscheidungsproblem type). 

The Auto-Reference step that is to solve the Halting solve the Halting Problem proves, only, its own disusability creates just a certain image of what is to be possibly discovered - the infinite cycle in the form of the infinite constant time sequences [when the time expansion (58) for p>l is considered). 

The second type of the unsolvable or undecidable problems are those which are given mistakenly by having an Auto-Reference embedded. They are the paradoxes, which invokes the infinite cycles when they are solved and just for this they are reducible to the Halting Problem their... 

Notice that the emptiness problem for LBC (which is equivalent to the halting problem for multicounter machines) is known undecidable. According to Theorem 4, for (single) RBCS, the emptiness problem (i.e., Lang(M, L) = 0 for a given RBCS M and regular bond type L) is undecidable as well. Hence,... 

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