Computability theory

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What can we compute--even with unlimited resources? Is everything within reach? Or are computations necessarily drastically limited, not just in practice, but theoretically? These questions are at the heart of computability theory. The goal of this book is to give the reader a firm grounding in the fundamentals of computability theory and an overview of currently active areas of research, such as reverse mathematics and algorithmic randomness. Turing machines and partial recursive functions are explored in detail, and vital tools and concepts including coding, uniformity, and diagonalization are described explicitly. From there the material continues with universal machines, the halting problem, parametrization and the recursion theorem, and thence to computability for sets, enumerability, and Turing reduction and degrees. A few more advanced topics round out the book before the chapter on areas of research. The text is designed to be self-contained, with an entire chapter of preliminary material including relations, recursion, induction, and logical and set notation and operators. That background, along with ample explanation, examples, exercises, and suggestions for further reading, make this book ideal for independent study or courses with few prerequisites.

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Taal: en

Bindwijze: Paperback

Oorspronkelijke releasedatum: 30 juni 2012

Aantal pagina's: 203

Illustraties: Nee

Hoofdauteur: Rebecca Weber

Hoofduitgeverij: American Mathematical Society

Product breedte: 140 mm

Product hoogte: 13 mm

Product lengte: 216 mm

Studieboek: Nee

Verpakking breedte: 140 mm

Verpakking hoogte: 13 mm

Verpakking lengte: 216 mm

Verpakkingsgewicht: 263 g

EAN: 9780821873922

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