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Can I read The Algebra of Proofs, Vol. 88 (Studies in Logic and the Foundations of Mathematics) on EtoBox?

The Algebra of Proofs, Vol. 88 (Studies in Logic and the Foundations of Mathematics) by Szabo, M. E.; Barwise, K. J.; Kaplan, D. is a nonfiction available to read on EtoBox.

What is The Algebra of Proofs, Vol. 88 (Studies in Logic and the Foundations of Mathematics) about?

Front Cover......Page 1 Algebra of Proofs......Page 4 Copyright Page......Page 5 Table of Contents......Page 10 Dedication......Page 6 PREFACE......Page 8 CHAPTER 1. INTRODUCTION......Page 14 1.1. Categorical preliminaries......Page 17 1.2. Logical preliminaries......Page 29 2.1. Definition......Page 34 2.2. Examples......Page 35 2.3. The category Fm(X)......Page 36 2.5. The semantics of Der(mΔ(X))......Page 39 2.6. The syntax of Fm(X)......Page 41 3.1. Definition......Page 44 3.3. The category Fsm(X)......Page 45 3.4. The deductive system smΔ(X)......Page 46 3.5. The semantics of Der(smΔ(X))......Page 47 3.6. The syntax of Fsm(X)......Page 48 4.3. The category Fc(X)......Page 53 4.4. The deductive system cΔ(X)......Page 56 4.5. The semantics of Der(cΔ(X))......Page 57 4.6. The syntax of Fc(X)......Page 60 5.2. Examples......Page 67 5.3. The category Fbc(X)......Page 68 5.4. The deductive system bcΔ(X)......Page 70 5.5. The semantics of Der(bcΔ(X))......Page 73 5.6. The syntax of Fbc(X)......Page 76 6.1. Definition......Page 83 6.3. The category Fdbc(X)......Page 84 6.4. The deductive system dbcΔ(X)......Page 86 6.5. The semantics of Der(dbcΔ(Χ))......Page 87 6.6. The syntax of Fdb

Who reads The Algebra of Proofs, Vol. 88 (Studies in Logic and the Foundations of Mathematics)?

It is typically read by self-directed learners exploring a subject in depth.

Common subject areas: history, science, philosophy, social sciences.

Author
Szabo, M. E.; Barwise, K. J.; Kaplan, D.
Publisher
North-Holland Pub. Co. ; Sole distributors for the U.S.A. and Canada, Elsevier North-Holland
Published
1975
Language
EN
ISBN
9780080954974
Category
nonfiction
Subjects
Mathematics, Computer Science, Stem
Updated
2026-03-24

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