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Extensions of First-Order Logic Manzano Paperback Cambridge University Press

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Product Description

Extensions of First-Order Logic

An introduction to many-sorted logic as an extension of first-order logic.

Maria Manzano (Author)

9780521019026, Cambridge University Press

Paperback / softback, published 22 August 2005

412 pages

24.4 x 17 x 2.1 cm, 0.645 kg

Classical logic has proved inadequate in various areas of computer science, artificial intelligence, mathematics, philosopy and linguistics. This is an introduction to extensions of first-order logic, based on the principle that many-sorted logic (MSL) provides a unifying framework in which to place, for example, second-order logic, type theory, modal and dynamic logics and MSL itself. The aim is two fold: only one theorem-prover is needed; proofs of the metaproperties of the different existing calculi can be avoided by borrowing them from MSL. To make the book accessible to readers from different disciplines, whilst maintaining precision, the author has supplied detailed step-by-step proofs, avoiding difficult ]

Extensions of First-Order Logic Manzano Paperback Cambridge University Press

Extensions of First-Order Logic

An introduction to many-sorted logic as an extension of first-order logic.

Maria Manzano (Author)

9780521019026, Cambridge University Press

Paperback / softback, published 22 August 2005

412 pages

24.4 x 17 x 2.1 cm, 0.645 kg

Classical logic has proved inadequate in various areas of computer science, artificial intelligence, mathematics, philosopy and linguistics. This is an introduction to extensions of first-order logic, based on the principle that many-sorted logic (MSL) provides a unifying framework in which to place, for example, second-order logic, type theory, modal and dynamic logics and MSL itself. The aim is two fold: only one theorem-prover is needed; proofs of the metaproperties of the different existing calculi can be avoided by borrowing them from MSL. To make the book accessible to readers from different disciplines, whilst maintaining precision, the author has supplied detailed step-by-step proofs, avoiding difficult ]

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