Infinite Ink: Cardinal Numbers Large cardinals are cardinals whose existence cannot be proved in ZFC. Examples include weakly inaccessible cardinals and inaccessible cardinals. http://www.ii.com/math/cardinals/
Antimeta Large Cardinals And Their Justifications I m told that Larger Large cardinal axioms state similar properties about the universe and guarantee that we can bring them down to models of a certain form http://www.ocf.berkeley.edu/~easwaran/blog/2005/12/large_cardinals_and_their_jus
Special Session On Large Cardinals In Set Theory Special Session on Large cardinals in Set Theory. American Mathematical Society Sectional Meeting, Miami University, Oxford, Ohio, March 1617, 2007 http://www.users.muohio.edu/larsonpb/oxfordsession.html
Set Theory (Stanford Encyclopedia Of Philosophy) Along with the theory of Large cardinals it is used to gauge the consistency Since the pioneering work of Ronald Jensen, Large Cardinal Theory has been http://plato.stanford.edu/entries/set-theory/
Large Cardinals And Topology A Short Retrospective And Some New The author s purpose is to present some applications of Large cardinals in general topology, pointing out that there are several topological problems that http://jigpal.oxfordjournals.org/cgi/content/abstract/15/5-6/433
JSTOR The Higher Infinite. Large Cardinals In Set Theory From This book is now the main reference for the theory of Large cardinals in set theory. The material in it is well organized and is presented very clearly. http://links.jstor.org/sici?sici=0022-4812(199603)61:1<334:THILCI>2.0.CO;2-2
288:Discrete Ordered Rings And Large Cardinals REQUIRING AN EXTREME Large CARDINAL. Let R be a discrete ordered ring. Let E containedin R^k. We say that V is a subpower of E if and only if V containedin http://osdir.com/ml/science.mathematics.fom/2006-06/msg00006.html
A Universal Extender Model Without Large Cardinals In V We construct, assuming that there is no inner model with a Woodin cardinal but without any Large cardinal assumption, a model Kc which is iterable for set http://projecteuclid.org/handle/euclid.jsl/1082418531
Logic Seminars 1998-98 Large cardinals III compactness; elementary embeddings. February 18, 1999 Large cardinals V elementary embeddings; indescribability. March 9, 1999 http://www.math.cornell.edu/~shore/sem989.html
IngentaConnect Filters And Large Cardinals Filters and Large cardinals. Author Levinski J.P.1. Source Annals of Pure and Applied Logic, Volume 72, Number 2, 31 March 1995 , pp. 177-212(36) http://www.ingentaconnect.com/content/els/01680072/1995/00000072/00000002/art000
Categories: Topos Theory And Large Cardinals One answer is Grothendieck universes , but they correspond to rather small Large cardinals. Can we go further than that? Andrej Bauer School of Computer http://north.ecc.edu/alsani/ct99-00(8-12)/msg00117.html
Alex Hellsten: Diamonds On Large Cardinals Diamonds on Large cardinals. Alex Hellsten. Academic Dissertation, December 2003. University of Helsinki, Faculty of Science, Department of Mathematics http://ethesis.helsinki.fi/julkaisut/mat/matem/vk/hellsten/
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LARGE CARDINALS When considering these Large objects, we might also want to see if the notion of counting order coincides with that of cardinal defined above for these http://www.websters-online-dictionary.org/definition/LARGE CARDINALS
Interests Results for communities interested in Large cardinals . 1 match. info settheory Set Theory (Last updated 16 weeks ago) http://www.livejournal.com/interests.bml?int=large cardinals
DC MetaData For: Von Neumann's Problem And Large Cardinals MSC 03E55 Large cardinals 28A99 None of the above but in this section. Abstract It is a well known problem of Von Neumann whether the countable chain http://www.esi.ac.at/Preprint-shadows/esi1600.html
Arthur W. Apter Some Results on Consecutive Large cardinals II Applications of Radin Forcing , Israel Journal of Mathematics 52, 1985, 273292. http://math.baruch.cuny.edu/~apter
Large Cardinal - Indopedia, The Indological Knowledgebase In mathematics, a cardinal is called a Large cardinal if it belongs to a class of cardinals, the existence of which provably cannot be proved within the http://www.indopedia.org/Large_cardinal.html
Large Cardinals And Their Justifications « Antimeta Im told that Larger Large cardinal axioms state similar properties about the universe and guarantee that we can bring them down to models of a certain form http://antimeta.wordpress.com/2005/12/05/large-cardinals-and-their-justification
Large Cardinals And Definable Well-Orderings Of The Universe Large cardinals and Definable WellOrderings of the Universe. Authors, Brooke-Taylor, Andrew D. Publication, eprint arXiv0711.2591. Publication Date http://adsabs.harvard.edu/abs/2007arXiv0711.2591B
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Arbeitsgruppe Mathematische Logik | Main / Set Theory Browse The theory of ZFC; Large cardinals; Inner Models and Fine Structure Core model theory tries to realize Large cardinal axioms in canonical, http://www.mathematik.uni-muenchen.de/~logik/SetTheory
DOCUMENTA MATHEMATICA, Extra Vol. ICM II (1998), 11-21 Title Generic Large cardinals New Axioms for Mathematics? This article discusses various attempts at strengthening the axioms for mathematics, http://www.math.uiuc.edu/documenta/xvol-icm/01/Foreman.MAN.html
Sci.math FAQ: The Continuum Hypothesis Most Large cardinal axioms (asserting the existence of cardinals with various properties of hugeness these are usually derived either from considering the http://www.faqs.org/faqs/sci-math-faq/AC/ContinuumHyp/
Large Cardinals Large cardinals. In the mathematical theory of the infinite, classes of cardinals which are very remote have been considered, with names such as http://www.quadibloc.com/math/inf02.htm
Papers.html The axioms are generalizations of Large cardinal axioms and their Assuming appropriate Large cardinals, it contains many results about when a new http://www.math.uci.edu/personnel/Foreman/homepage/newpapers.html
Amherst Magazine Spring 2007: Raising The Bar What are called Large cardinals are very Large sizes of infinity. Cotters thesis is about set theory, Large cardinals and a mathematical puzzle. http://www.amherst.edu/magazine/issues/07spring/raising_bar/index.html
Advogato: Blog For Bram I believe that the statement of the existence of Large cardinals is, in fact, concrete. Clearly they aren t conrete in the strict sense, http://www.advogato.org/person/Bram/diary.html?start=6
Sergio Fratarcangeli Logic Seminar Thursday, 29 September 2005 Rob Owen on Large cardinals and 0^ This talk will cover some of the basic Large cardinal definitions and axioms (e.g. http://www.math.wisc.edu/~gpslogic/fall2005.html
Recent Advances In Core Model Theory (Variant) Assume there are arbitrarily Large Woodin cardinals. In terms of Large cardinal axioms, characterize those LE successor cardinals with the http://www.math.cmu.edu/~eschimme/AIM/Problems-temp.html
[FOM] What Makes A Large Cardinal Axiom Plausible? On Thursday 06 May 2004 328 pm, Timothy Y. Chow wrote I want to pick up on Roger Bishop Jones s suggestion that what makes a Large cardinal axiom http://cs.nyu.edu/pipermail/fom/2004-May/008125.html
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