First Page | Document Content | |
---|---|---|
Date: 2008-05-15 07:08:03Set theory Berry paradox Constructible universe Ordinal numbers Computability theory Definable real number Proof theory Ordinal definable set Mathematical logic Mathematics Philosophy of mathematics | Lecture 4: Is that Really Revising Logic? König’s paradox (and Berry’s variant). Let L be any language whose formulas are finite strings of finitely many basic symbols. Then (K1)Add to Reading ListSource URL: www.philosophy.ox.ac.ukDownload Document from Source WebsiteFile Size: 116,51 KBShare Document on Facebook |
PDF DocumentDocID: 1pZ37 - View Document | |
Tarski Lectures: Compact spaces, definability, and measures in model theory Anand Pillay University of Leeds Berkeley, April 6th, 8th, and 10th, 2009DocID: 18tei - View Document | |
Lecture 4: Is that Really Revising Logic? König’s paradox (and Berry’s variant). Let L be any language whose formulas are finite strings of finitely many basic symbols. Then (K1)DocID: 14xuC - View Document | |
NOTES ON O-MINIMALITY SERGEI STARCHENKO 1 C ONTENTSDocID: NCSC - View Document | |
Decidability of Definability Manuel Bodirsky ´ CNRS / LIX, Ecole Polytechnique Joint work with Michael Pinsker and Todor TsankovDocID: NdeO - View Document |