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Annals of Pure and Applied Logic
A new process logic is defined, called computation paths logic (CPL). which treats lbnn~~la~ and programs essentially alike. CPL is a pathwlse extension of PDL. following the basic pt-ocess logic ofExpand
Proper and Improper Forcing
This work deals with set-theoretic independence results (independence from the usual set-theoretic ZFC axioms), in particular for problems on the continuum. Consequently, the theory of iteratedExpand
The monadic theory of order
We deal with the monadic (second-order) theory of order. We prove all known results in a unified way, show a general way of reduction, prove more results and show the limitation on extending them. WeExpand
On the temporal analysis of fairness
TLDR
It is shown that with the addition of the 'until' operator -U the temporal language becomes expressively complete and two deductive systems DX and DUX are proved to be complete for the languages without and with the new operator respectively. Expand
Martin's Maximum, saturated ideals and non-regular ultrafilters. Part II
We prove, assuming the existence of a huge cardinal, the consistency of fully non-regular ultrafilters on the successor of any regular cardinal. We also construct ultrafilters with ultraproducts ofExpand
Zero-one laws for sparse random graphs
For random graph theorists (see, e.g., Bollobas [1] for general reference) p "any constant" is not the only, not even the most interesting case. Rather, they consider p = p(n), a function approachingExpand
Primitive recursive bounds for van der Waerden numbers
a = 1, a+ = 2U(n,c '), i > O. Then U(n + ?, c) = ac . In order to get some idea of the rate of growth of U(n, c) (and of the functions which will be introduced later in this paper), we shall defineExpand
Classification theory - and the number of non-isomorphic models, Second Edition
  • S. Shelah
  • Mathematics, Computer Science
  • Studies in logic and the foundations of…
  • 1990
TLDR
This paper discusses types and Saturated Models, the number of Non-Isomorphic Models in Pseudo-Elementary Classes, and Categoricity and the Number of Models in Elementary Classes. Expand
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