Independence results
Copyright policy )Independence results
AbstractWe prove independence results concerning the number of nonisomorphic models (using the S-chain condition and S-properness) and the consistency of “ there is a universal linear order of power ℵ1”. Most of these results were announced in [Sh 4], [Sh 5].In subsequent papers we shall prove an analog f MA for forcing which does not destroy stationary subsets of ω1 investigate -properness for various filters and prove the consistency with G.C.H. of an axiom implying SH (for ℵ1), and connected results.
- Hebrew University of Jerusalem Israel
- University of California, Berkeley United States
- University of Wisconsin–Oshkosh United States
Properties of classes of models, Models with special properties (saturated, rigid, etc.), cardinality restrictions, independence results, number of non-isomorphic models of a given cardinality, Consistency and independence results, iterated forcing
Properties of classes of models, Models with special properties (saturated, rigid, etc.), cardinality restrictions, independence results, number of non-isomorphic models of a given cardinality, Consistency and independence results, iterated forcing
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