Accelerating Turing machines

Minds and Machines 12 (2):281-300 (2002)
Accelerating Turing machines are Turing machines of a sort able to perform tasks that are commonly regarded as impossible for Turing machines. For example, they can determine whether or not the decimal representation of contains n consecutive 7s, for any n; solve the Turing-machine halting problem; and decide the predicate calculus. Are accelerating Turing machines, then, logically impossible devices? I argue that they are not. There are implications concerning the nature of effective procedures and the theoretical limits of computability. Contrary to a recent paper by Bringsjord, Bello and Ferrucci, however, the concept of an accelerating Turing machine cannot be used to shove up Searle's Chinese room argument.
Keywords π-machine   Chinese room argument   Church–Turing thesis   accelerating Turing machine   decision problem   effective procedure   halting problem   hypercomputation   hypercomputer   infinity machine   oracle machine
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DOI 10.1023/A:1015607401307
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Dale Jacquette (2014). Computable Diagonalizations and Turing's Cardinality Paradox. Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 45 (2):239-262.

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