Zaman Skalalarının de Groot Duali

Adriaan De Groot: Marriage of Two Passions a Personal Summary

In this contribution, which is a tribute to Adriaan de Groot in relation to his recent passing away, I would like to introduce the reader to his remarkable personality and to present the main tenets of his psychology of chess skill. I shall start by giving an overview of his chess and academic life. Then, basing my account on his seminal thesis and on more recent empirical and theoretical work,...

The de Groot dual for general collections of sets

A topology is de Groot dual of another topology, if it has a closed base consisting of all its compact saturated sets. Until 2001 it was an unsolved problem of J. Lawson and M. Mislove whether the sequence of iterated dualizations of a topological space is finite. In this paper we generalize the author’s original construction to an arbitrary family instead of a topology. Among other results we ...

De Groot duality and models of choice: angels, demons and nature

We introduce convex-concave duality for various models of non-deterministic choice, probabilistic choice, and the two of them together. This complements the well-known duality of stably compact spaces in a pleasing way: convex-concave duality swaps angelic and demonic choice, and leaves probabilistic choice invariant.

Zaman Tetikli Almaç Planlayıcı Yazılım Bileşeni Tasarımı

Calabi-Yau categories and Poincaré duali- ty spaces

The singular cochain complex of a topological space is a classical object. It is a Differential Graded algebra which has been studied intensively with a range of methods, not least within rational homotopy theory. More recently, the tools of Auslander-Reiten theory have also been applied to the singular cochain complex. One of the highlights is that by these methods, each Poincaré duality space...