This exploration of a notorious mathematical problem is the work of the man who discovered the solution. The independence of the continuum hypothesis is the focus of this study by Paul J. Cohen. It presents not only an accessible technical explanation of the author's landmark proof but also a fine introduction to mathematical logic. An emeritus professor of mathematics at Stanford University, Dr. Cohen won two of the most prestigious awards in mathematics: in 1964, he was awarded the American Ma...
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Set theory - Wikipedia, the free encyclopedia
Descriptive set theory is the study of subsets of the real line and, more generally, subsets of Polish spaces. It begins with the study of pointclasses in the Borel ...
Descriptive set theory is the study of subsets of the real line and, more generally, subsets of Polish spaces. It begins with the study of pointclasses in the Borel ...
Mathematics Books | Math Books - Dover Publications
Mathematics. Of all the technical areas in which we publish, Dover is most recognized for our magnificent mathematics list. We are the home of such world-class ...
Mathematics. Of all the technical areas in which we publish, Dover is most recognized for our magnificent mathematics list. We are the home of such world-class ...
Books in the Mathematical Sciences
This site is intended as a resource for university students in the mathematical sciences. Books are recommended on the basis of readability and other pedagogical value.
This site is intended as a resource for university students in the mathematical sciences. Books are recommended on the basis of readability and other pedagogical value.
reference request - Textbooks on set theory - Mathematics ...
I want to do a survey of textbooks in set theory. Amazon returns 3582 books for the keywords "set theory". A small somewhat random selection with number of references ...
I want to do a survey of textbooks in set theory. Amazon returns 3582 books for the keywords "set theory". A small somewhat random selection with number of references ...
Zermelo–Fraenkel set theory - Wikipedia, the free encyclopedia
History. In 1908, Ernst Zermelo proposed the first axiomatic set theory, Zermelo set theory. However, as first pointed out by Abraham Fraenkel in a 1921 letter to ...
History. In 1908, Ernst Zermelo proposed the first axiomatic set theory, Zermelo set theory. However, as first pointed out by Abraham Fraenkel in a 1921 letter to ...
Serious set theory | Logic Matters
Serious set theory. The Teach Yourself Logic Guide gives suggestions for readings on the elements of set theory. By way of reminder, the core recommendations there ...
Serious set theory. The Teach Yourself Logic Guide gives suggestions for readings on the elements of set theory. By way of reminder, the core recommendations there ...
Hilbert's Problems -- from Wolfram MathWorld
Hilbert's Problems. Hilbert's problems are a set of (originally) unsolved problems in mathematics proposed by Hilbert. Of the 23 total appearing in the printed ...
Hilbert's Problems. Hilbert's problems are a set of (originally) unsolved problems in mathematics proposed by Hilbert. Of the 23 total appearing in the printed ...
The Math Book: From Pythagoras to the 57th Dimension, 250 ...
The Math Book: From Pythagoras to the 57th Dimension, 250 Milestones in the History of Mathematics
The Math Book: From Pythagoras to the 57th Dimension, 250 Milestones in the History of Mathematics
Earliest Known Uses of Some of the Words of Mathematics (C)
Earliest Known Uses of Some of the Words of Mathematics (C) Last revision: March 28, 2014
Earliest Known Uses of Some of the Words of Mathematics (C) Last revision: March 28, 2014
Inductive Logic (Stanford Encyclopedia of Philosophy)
An inductive logic is a system of evidential support that extends deductive logic to less-than-certain inferences. For valid deductive arguments the ...
An inductive logic is a system of evidential support that extends deductive logic to less-than-certain inferences. For valid deductive arguments the ...
Download link for Set Theory and the Continuum Hypothesis (Dover Books on Mathematics) by Paul J. Cohen, Mathematics :
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