Set Theory and the Structure of Arithmetic

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Set Theory and the Structure of...

Set Theory and the Structure of Arithmetic

Norman and Joeseph Landin Hamilton

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Κατηγορίες:

Mathematics - Mathematical Foundations

Έτος:

1964

Εκδότης:

Allyn and Bacon

Γλώσσα:

english

Σελίδες:

292

Αρχείο:

PDF, 9.11 MB

IPFS:

,

english, 1964

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Ίσως σας ενδιαφέρει

Paul Bernays, with a historical introduction by Abraham A. Fraenkel — Axiomatic Set Theory

Keith Devlin — Sets, Functions, and Logic: An Introduction to Abstract Mathematics, Third Edition (Chapman Hall CRC Mathematics Series)

Alexander Abian — The Theory of Sets and Transfinite Arithmetic

Joel G. Broida, Stanley Gill Williamson — Comprehensive Introduction to Linear Algebra, Part I

Joel G. Broida, Stanley Gill Williamson — Comprehensive Introduction to Linear Algebra, Part II

Joel G. Broida, Stanley Gill Williamson — Comprehensive Introduction to Linear Algebra, Part III

Peter W. Zehna, Robert L. Johnson — Elements of Set Theory

— Descriptive Set Theory 001

H.C. Doets — Zermelo Fraenkel Set Theory 001

Institute of Electrical and Electronics Engineers — IEEE Transaction on Circuits and Systems for Video Technology (December 2004)

Andersen R. — Set theory and the construction of numbers

Graeme Forbes — Modern Logic: A Text in Elementary Symbolic Logic

Leon W. Cohen, Gertrude Ehrlich — The Structure of the Real Number System

Thomas Forster — Logic, Computation and Set Theory [published as Logic, Induction and Sets]

Paul J. Cohen — Set Theory and the Continuum Hypothesis

Spiegel M.R. — Schaum's outline of theory and problems of real variables

Kazimierz Kuratowski — Introduction to Set Theory and Topology

D. Van Dalen, H. C. Doets, H. De Swart and I. N. Sneddon (Auth.) — Sets: Naïve, Axiomatic and Applied. A Basic Compendium with Exercises for Use in Set Theory for Non Logicians, Working and Teaching Mathematicians and Students

William S. Hatcher — The Logical Foundations of Mathematics

Abraham A. Fraenkel, Yehoshua Bar-Hillel, Azriel Levy — Foundations of Set Theory

Thomas Jech — Set Theory: The Third Millenium Edition, Revised and Expanded

Raymond M. Smullyan, Melvin Fitting — Set Theory and the Continuum Problem

Dov M. Gabbay, Ian Hodkinson, Mark Reynolds — Temporal Logic: Mathematical Foundations and Computational Aspects

Penelope Maddy — Defending the Axioms: On the Philosophical Foundations of Set Theory

Harold M. Stark — An introduction to number theory

Gottlob Frege, E-.H.W. Kluge — On the foundations of geometry and formal theories of arithmetic

Iqbal H. Jebril, Hemen Dutta, Ilwoo Cho — Concise Introduction to Logic and Set Theory (Mathematics and its Applications)

L.E. Sigler — Exercises in Set Theory

G T Kneebone — Mathematical logic and the foundations of mathematics

Kenneth Kunen — Set Theory: An Introduction to Independence Proofs

Judith Roitman — Introduction to Modern Set Theory

F. R. Drake, D. Singh — Intermediate Set Theory

Raymond L. Wilder — Introduction to The Foundations of Mathematics

Azriel Levy — Basic Set Theory

Elliott Mendelson — Number Systems and the Foundations of Analysis

Charles C Pinter — A Book of Set Theory

E. Kamke — Theory of Sets

Patrick Suppes — Axiomatic Set Theory

Robert R. Stoll — Set Theory and Logic

Joseph Landin — An introduction to algebraic structures

John M.H. Olmsted — The Real Number System

F. William Lawvere, Robert Rosebrugh — Sets for Mathematics

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