[PDF.31kc] Forcing Isomorphisms Between Dense Sets of Reals: A Classic Result of Modern Set Theory

Forcing Isomorphisms Between Dense Sets of Reals: A Classic Result of Modern Set Theory

[PDF.rm23] Forcing Isomorphisms Between Dense Sets of Reals: A Classic Result of Modern Set Theory

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 |  2011-11-03 | Original language:English |  8.66 x.13 x5.91l, | File type: PDF | 56 pages

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||About the Author|The author holds a master's degree in mathematics and a doctorate in physics. He is currently a lecturer in mathematics at San Jose State University. His research interests include the possible application of strong axioms for set theory to phys

In founding set theory, Cantor showed that the cardinality of the set Q of rational numbers is countably infinite; that Q may be extended by completion to obtain the set R of real numbers (we say that Q is countably dense in R); that any other countably dense subset of R is isomorphic to Q; and that R itself is uncountably infinite. The question then naturally arises whether all uncountably dense subsets of R of the same cardinality must also be isomorphic. Decades la...

You can specify the type of files you want, for your device.Forcing Isomorphisms Between Dense Sets of Reals: A Classic Result of Modern Set Theory   |  Michael H. Vartanian. I have read it a couple of times and even shared with my family members. Really good. Couldnt put it down.

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