To each computable sequence there corresponds at least one description number, while to no description number does there correspond more than one com… - Alan Turing

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To each computable sequence there corresponds at least one description number, while to no description number does there correspond more than one computable sequence. The computable sequences and numbers are therefore enumerable.

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About Alan Turing

Alan Mathison Turing (23 June 1912 – 7 June 1954) was an English mathematician, computer scientist, logician, cryptanalyst, philosopher, and theoretical biologist. Turing was highly influential in the development of theoretical computer science, providing a formalisation of the concepts of algorithm and computation with the Turing machine, which can be considered a model of a general-purpose computer. Turing is widely considered to be the father of theoretical computer science and artificial intelligence.

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Also Known As

Birth Name: Alan Mathison Turing
Alternative Names: Alan M. Turing Alan Mathieson Turing Turing A. M. Turing

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Additional quotes by Alan Turing

It will be useful to put... tables into a... standard form. ...The lines of the table are... of form
m-config. | Symbol | Operations | Final m-config. In this way we obtain a complete description of the machine. ...This new description of the machine may be called the standard description (S.D). ...[W]e shall have a description of the machine in the form of an arabic numeral. The integer represented by this numeral may be called a description number (D.N) of the machine. The D.N determine the S.D and the structure of the machine uniquely. The machine whose D.N is n may be described as <math>\mathcal{M}</math>(n).

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