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» Hierarchies of forcing axioms I
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JSYML
2008
78views more  JSYML 2008»
13 years 4 months ago
Hierarchies of forcing axioms I
Abstract. We prove new upper bound theorems on the consistency strengths of SPFA(), SPFA(-linked) and SPFA(+ -cc). Our results are in terms of (, )-subcompactness, which is a new l...
Itay Neeman, Ernest Schimmerling
JSYML
2007
51views more  JSYML 2007»
13 years 4 months ago
Forcing indestructibility of set-theoretic axioms
Various theorems for the preservation of set-theoretic axioms under forcing are proved, regarding both forcing axioms and axioms true in the L´evy collapse. These show in particul...
Bernhard König
JSYML
2008
52views more  JSYML 2008»
13 years 4 months ago
Hierarchies of forcing axioms II
Itay Neeman
APAL
2010
78views more  APAL 2010»
13 years 5 months ago
Generic embeddings associated to an indestructibly weakly compact cardinal
I use generic embeddings induced by generic normal measures on P() that can be forced to exist if is an indestructibly weakly compact cardinal. These embeddings can be used in or...
Gunter Fuchs
BIRTHDAY
2008
Springer
13 years 6 months ago
Why Sets?
Sets play a key role in foundations of mathematics. Why? To what extent is it an accident of history? Imagine that you have a chance to talk to mathematicians from a far-away plane...
Andreas Blass