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The concept of mind

What is modal logic

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Classical Descriptive Set Theory

ONAG, as the book is commonly known, is one of those rare publications that sprang to life in a moment of creative energy and has remained influential for over a quarter of a century. Originally written to define the relation between the theories of transfinite numbers and mathematical games, the resulting work is a mathematically sophisticated but eminently enjoyable guide to game theory. By defining numbers as the strengths of positions in certain games, the author arrives at a new class, the surreal numbers, that includes both real numbers and ordinal numbers. These surreal numbers are applied in the author's mathematical analysis of game strategies. The additions to the Second Edition present recent developments in the area of mathematical game theory, with a concentration on surreal numbers and the additive theory of partizan games.

On numbers and games, by J. H. Conway. Pp ix, 238. £6·50. 1976. SBN 0 12 186350 6 (Academic Press)

Story and Discourse. Narrative Structure in Fiction and Film

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New Computational Paradigms

/pdf/logical-approaches-to-computational-barriers-1jpf4z84fs.pdf

Logical Approaches to Computational Barriers

We describe the planning problem within the framework of dynamic epistemic logic (DEL), considering the tree of sequences of events as the underlying structure. In general, the DEL planning problem is computationally difficult to solve. On the other hand, a great deal of fruitful technical advances have led to deep insights into the way DEL works, and these can be exploited in special cases. We present a few properties that will lead to considerable simplifications of the DEL planning problem and apply them in a toy example.

DEL planning and some tractable cases

A set theoretical assertion psi is forceable or possible, written lozenge psi, if psi holds in some forcing extension, and necessary, written square psi, if psi holds in all forcing extensions. In this forcing interpretation of modal logic, we establish that if ZFC is consistent, then the ZFC-provable principles of forcing are exactly those in the modal theory S4.2.

/pdf/the-modal-logic-of-forcing-4s3vmg9057.pdf

The modal logic of forcing

We give characterizations for the (in ZFC unprovable) sentences “Every -set is measurable” and “Every -set is measurable” for various notions of measurability derived from well-known forcing partial orderings.

/pdf/solovay-type-characterizations-for-forcing-algebras-3o0eiaexnf.pdf

Benedikt Löwe

Papers

New Computational Paradigms

Logical Approaches to Computational Barriers

DEL planning and some tractable cases

The modal logic of forcing

Solovay-type characterizations for forcing algebras