9781461289081 - structure of decidable locally finite varieties: 79 di mckenzie, ralph; valeriote, matthew (13 risultati)
Lingua: Inglese
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Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Condizione: New. 2011. Paperback. . . . . .
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Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Condizione: New. pp. 228.
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Editore: Birkh?user 2011
Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Taschenbuch. Condizione: Neu. Druck auf Anfrage Neuware - Printed after ordering - A mathematically precise definition of the intuitive notion of 'algorithm' was implicit in Kurt Godel's [1931] paper on formally undecidable propo sitions of arithmetic. During the 1930s, in the work of such mathemati cians as Alonzo Church, Steph…en Kleene, Barkley Rosser and Alfred Tarski, Godel's idea evolved into the concept of a recursive function. Church pro posed the thesis, generally accepted today, that an effective algorithm is the same thing as a procedure whose output is a recursive function of the input (suitably coded as an integer). With these concepts, it became possible to prove that many familiar theories are undecidable (or non-recursive)-i. e. , that there does not exist an effective algorithm (recursive function) which would allow one to determine which sentences belong to the theory. It was clear from the beginning that any theory with a rich enough mathematical content must be undecidable. On the other hand, some theories with a substantial content are decidable. Examples of such decidabLe theories are the theory of Boolean algebras (Tarski [1949]), the theory of Abelian groups (Szmiele~ [1955]), and the theories of elementary arithmetic and geometry (Tarski [1951]' but Tarski discovered these results around 1930). The de termination of precise lines of division between the classes of decidable and undecidable theories became an important goal of research in this area. algebra we mean simply any structure (A, h(i E I)} consisting of By an a nonvoid set A and a system of finitary operations Ii over A.
Lingua: Inglese
Editore: Birkhäuser 2011
Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Editore: Birkhäuser, Birkhäuser Okt 2011 2011
Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Da: BuchWeltWeit Ludwig Meier e.K., Bergisch Gladbach, GermaniaBuchWeltWeit Ludwig Meier e.K.
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Taschenbuch. Condizione: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -A mathematically precise definition of the intuitive notion of 'algorithm' was implicit in Kurt Godel's [1931] paper on formally undecidable propo sitions of arithmetic. During the 1930s, in the work of such mathemati cians as Alon…zo Church, Stephen Kleene, Barkley Rosser and Alfred Tarski, Godel's idea evolved into the concept of a recursive function. Church pro posed the thesis, generally accepted today, that an effective algorithm is the same thing as a procedure whose output is a recursive function of the input (suitably coded as an integer). With these concepts, it became possible to prove that many familiar theories are undecidable (or non-recursive)-i. e. , that there does not exist an effective algorithm (recursive function) which would allow one to determine which sentences belong to the theory. It was clear from the beginning that any theory with a rich enough mathematical content must be undecidable. On the other hand, some theories with a substantial content are decidable. Examples of such decidabLe theories are the theory of Boolean algebras (Tarski [1949]), the theory of Abelian groups (Szmiele~ [1955]), and the theories of elementary arithmetic and geometry (Tarski [1951]' but Tarski discovered these results around 1930). The de termination of precise lines of division between the classes of decidable and undecidable theories became an important goal of research in this area. algebra we mean simply any structure (A, h(i E I)} consisting of By an a nonvoid set A and a system of finitary operations Ii over A. 228 pp. Englisch.
Lingua: Inglese
Editore: Springer 2011
Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Condizione: New. Print on Demand pp. 228 23:B&W 6 x 9 in or 229 x 152 mm Perfect Bound on White w/Gloss Lam.
Lingua: Inglese
Editore: Springer 2011
Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Da: Biblios, frankfurt am main, HESSE, GermaniaBiblios
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Condizione: New. PRINT ON DEMAND pp. 228.
Lingua: Inglese
Editore: Birkhäuser, Birkhäuser Okt 2011 2011
Serie: Progress in Mathematics, Libro 9 di 170. Libro 9 di 170 - Progress in Mathematics
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Da: buchversandmimpf2000, Emtmannsberg, BAYE, Germaniabuchversandmimpf2000
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Taschenbuch. Condizione: Neu. This item is printed on demand - Print on Demand Titel. Neuware -A mathematically precise definition of the intuitive notion of 'algorithm' was implicit in Kurt Godel's [1931] paper on formally undecidable propo sitions of arithmetic. During the 1930s, in the work of such mathemati cians as Alonzo C…hurch, Stephen Kleene, Barkley Rosser and Alfred Tarski, Godel's idea evolved into the concept of a recursive function. Church pro posed the thesis, generally accepted today, that an effective algorithm is the same thing as a procedure whose output is a recursive function of the input (suitably coded as an integer). With these concepts, it became possible to prove that many familiar theories are undecidable (or non-recursive)-i. e. , that there does not exist an effective algorithm (recursive function) which would allow one to determine which sentences belong to the theory. It was clear from the beginning that any theory with a rich enough mathematical content must be undecidable. On the other hand, some theories with a substantial content are decidable. Examples of such decidabLe theories are the theory of Boolean algebras (Tarski [1949]), the theory of Abelian groups (Szmiele~ [1955]), and the theories of elementary arithmetic and geometry (Tarski [1951]' but Tarski discovered these results around 1930). The de termination of precise lines of division between the classes of decidable and undecidable theories became an important goal of research in this area. algebra we mean simply any structure (A, h(i E I)} consisting of By an a nonvoid set A and a system of finitary operations Ii over A.Springer Nature c/o IBS, Benzstrasse 21, 48619 Heek 228 pp. Englisch.
