The Axiomatic Method by L. Henkin, P. Suppes, A. Tarski - Free PDF
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About this book :-
This book explains how math can be built from a few basic rules called axioms. The book shows how starting with simple truths, mathematicians use logic to create complex ideas. It helps readers understand how math is carefully organized and why this method is important for making math clear and reliable.
The book naturally divides into three parts. Part I consists of 14 papers on the foundations of geometry, Part II of 14 papers on the foundations of physics, and Part III of five papers on general problems and applications of the axiomatic method.
Book Detail :-
This book has following details information.
Title:
The Axiomatic Method by L. Henkin, P. Suppes, A. Tarski - Free PDF
Publisher:
North Holland Publishing Company
Year:
1959
Pages:
508
Type:
PDF
Language:
English
ISBN-10 #:
B000MXJS4E
ISBN-13 #:
N\A
License:
N\A
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Book Contents :-
This book has following table of contents.
Part-I FOUNDATIONS OF GEOMETRY
1. DIE MANNIGFALTIGKEIT DER DIREKTIVEN FUR DIE GKSTALTUNG GEOMETRISCHER AXIOMENSYSTEME by Paul Bernays
2. WHAT is ELEMENTARY GEOMETRY? by Alfred Tarski
3. SOME METAMATHEMATICAL PROBLEMS CONCERNING ELEMENTARY HYPERBOLIC GEOMETRY by Wanda Szmielew
4. DIMENSION IN ELEMENTARY EUCLIDEAN GEOMETRY by Dana Scott
5. BINARY RELATIONS AS PRIMITIVE NOTIONS IN ELEMENTARY GEOMETRY by Raphael M. Robinson
6. REMARKS ON PRIMITIVE NOTIONS FOR ELEMENTARY EUCLIDEAN AND NONKlTCLIDEAN PLANE GEOMETRY by H. L. Royden
7. DIRECT INTRODUCTION OF WEIERSTRASS HOMOGENEOUS COORDINATES IN THE HYPERBOLIC PLANE, ON THE BASIS OF THE ENDCALCULUS OF HlLBERT by Paul Szasz
8. AXIOMATISCHER AUFBAU DER EBENEN ABSOLUTEN GEOMETRIE by Bachmann
9. NEW METRIC POSTULATES FOR ELLIPTIC M-SPACE by Leonard M. Blumenthal
10. AXIOMS FOR GEODESICS AND THEIR IMPLICATIONS by Herbert Busemann
11. AXIOMS FOR INTUITIONISTIC PLANE AFFINE GEOMETRY by A. Heyting
12. GRUNDLAGEN DER GEOMETRIE VOM STANDPUNKT DER ALLGEMEINEN TOPO- LOGIE AUS by Karol Borsuk
13. LATTICE-THEORETIC APPROACH TO PROJECTIVE AND AFFINE GEOMETRY by Bjarni J6nsson
14. CONVENTIONALISM IN GEOMETRY by Adolf Griinbaum
Part-II FOUNDATIONS OF PHYSICS
15. How MUCH RIGOR is POSSIBLE IN PHYSICS by Percy W. Bridgman
16. LA FINITUDE EN MECANIQUE CLASSIQUE, SES AXIOMES ET LEURS IMPLICATIONS by Alexandra Froda
17. THE FOUNDATIONS OF RIGID BODY MECHANICS AND THE DERIVATION OF ITS LAWS FROM THOSE OF PARTICLE MECHANICS by ErilCSt W. Adams
18. THE FOUNDATIONS OF CLASSICAL MECHANICS IN THE LIGHT OF RECENT ADVANCES IN CONTINUUM MECHANICS by Walter Noll
19. ZUR AXIOMATISIERUNG DER MECHANiK by Hans Hermes
20. AXIOMS FOR RELATIVISTIC KINEMATICS WITH OR WITHOUT PARITY by Patrick Suppes
21. AXIOMS FOR COSMOLOGY by A. G. Walker
22. AXIOMATIC METHOD AND THEORY OF RELATIVITY. EQUIVALENT OBSERVERS AND SPECIAL PRINCIPLE OF RELATIVITY by Yoshio Ueno
23. ON THE FOUNDATIONS OF QUANTUM MECHANICS by Herman Rubin
24. THE MATHEMATICAL MEANING OF OPERATIONALISM IN QUANTUM MECHANICS by I.E. Segal
25. QUANTUM THEORY FROM NON-QUANTAL POSTULATES by Alfred Lande
26. QUANTENLOGIK UND DAS KOMMUTATiVE GissETZ by Pascual Jordan
27. LOGICAL STRUCTURE OF PHYSICAL THEORIES by Paulette F6vrier
28. PHYSICO-LOGICAL PROBLEMS by J. L. Dcstouches
Part-III GENERAL PROBLEMS AND APPLICATIONS OF THE AXIOMATIC METHOD STUDIES IN THE FOUNDATIONS OF GENETICS by J. H. Woodger
29. AXIOMATIZING A SCIENTIFIC SYSTEM BY AXIOMS IN THE FORM OF IDENTIFICATIONS by R. B. Braithwaite
30. DEFINABLE TERMS AND PRIMITIVES IN AXIOM SYSTEMS by Herbert A. Simon
31. AN AXIOMATIC THEORY OF FUNCTIONS AND FLUENTS by Karl Menger
32. AXIOMATICS AND THE DEVELOPMENT OF CREATIVE TALENT by R. L. Wilder
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