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Lectures on Mathematical Logic, Volume II: Lecturers on Mathematical Logic

Autor Walter Felscher
en Limba Engleză Hardback – 30 mai 2000
In this volume, logic starts from the observation that in everyday arguments, as brought forward by say a lawyer, statements are transformed linguistically, connecting them in formal ways irrespective of their contents. Understanding such arguments as deductive situations, or "sequents" in the technical terminology, the transformations between them can be expressed as logical rules. The book concludes with the algorithms producing the results of Gentzen's midsequent theorem and Herbrand's theorem for prenex formulas.
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Specificații

ISBN-13: 9789056992675
ISBN-10: 9056992678
Pagini: 330
Dimensiuni: 152 x 229 x 26 mm
Greutate: 0.78 kg
Ediția:1
Editura: CRC Press
Colecția CRC Press
Seria Lecturers on Mathematical Logic


Cuprins

1. Sequent Calculi for Positive Logic 2. Cuts 3. Continuous Cut Elimination 4. Sequent Calculis for Minimal and Intuitionistic Logic 5. Classes of Algebras Associated to a Calculus 6. Calculii of Formulas 7. Sequent Calculii for Quantifier Logic 8. Semantical Consequence Operations and Modus Ponens Calculi 9. Selected Topics in Sequential Quantifier Logic

Descriere

This volume is a combinatorial study of derivations and deductions. The author's approach is syntactical and builds from Gentzen's basic ideas into logical rules and a calculus of deductive situations. The book concludes with the algorithms producing the results of Gentzen's midsequent theorem and Herbrand's theorem for prenex formulas.

In this volume, logic starts from the observation that in everyday arguments, as brought forward by say a lawyer, statements are transformed linguistically, connecting them in formal ways irrespective of their contents. Understanding such arguments as deductive situations, or "sequents" in the technical terminology, the transformations between them can be expressed as logical rules. The book concludes with the algorithms producing the results of Gentzen's midsequent theorem and Herbrand's theorem for prenex formulas.