We characterize the countable dimensionality of metric spaces in terms of a game-theoretic version of a covering property of Haver, and conjecture a game-theoretic equivalent of Haver’s covering property for metric spaces
The ideals of Borel sets on the unit interval, closed under countable unions and invariant under tra...
The ideals of Borel sets on the unit interval, closed under countable unions and invariant under tra...
We show that the following problem is NP-hard, and hence computationally intractable: Given d weigh...
Abstract. We consider a natural way of extending the Lebesgue covering dimension to various classes ...
Abstract. We consider a natural way of extending the Lebesgue covering dimension to various classes ...
We consider player TWO of the game G1(A,B) when A and B are special classes of open covers of metriz...
Schmidt's game is a powerful tool for studying properties of certain sets which arise in Diophantine...
AbstractWe investigate game-theoretic properties of selection principles related to weaker forms of ...
Abstract. We introduce an infinite two-person game in-spired by the selective version of R. H. Bing’...
Abstract. Using topological games we investigate connections between properties of topological space...
We apply the theory of infinite two-person games to two well-known problems in topology: Suslin's Pr...
This paper introduces n-body games, a new compact game-theoretic representation which permits a wide...
Abstract. Using topological games we investigate connections between prop-erties of topological spac...
Abstract. Using topological games we investigate connections between prop-erties of topological spac...
International Conference on Topology and its Applications -- JUL 07-11, 2018 -- 3 High Sch Nafpaktos...
The ideals of Borel sets on the unit interval, closed under countable unions and invariant under tra...
The ideals of Borel sets on the unit interval, closed under countable unions and invariant under tra...
We show that the following problem is NP-hard, and hence computationally intractable: Given d weigh...
Abstract. We consider a natural way of extending the Lebesgue covering dimension to various classes ...
Abstract. We consider a natural way of extending the Lebesgue covering dimension to various classes ...
We consider player TWO of the game G1(A,B) when A and B are special classes of open covers of metriz...
Schmidt's game is a powerful tool for studying properties of certain sets which arise in Diophantine...
AbstractWe investigate game-theoretic properties of selection principles related to weaker forms of ...
Abstract. We introduce an infinite two-person game in-spired by the selective version of R. H. Bing’...
Abstract. Using topological games we investigate connections between properties of topological space...
We apply the theory of infinite two-person games to two well-known problems in topology: Suslin's Pr...
This paper introduces n-body games, a new compact game-theoretic representation which permits a wide...
Abstract. Using topological games we investigate connections between prop-erties of topological spac...
Abstract. Using topological games we investigate connections between prop-erties of topological spac...
International Conference on Topology and its Applications -- JUL 07-11, 2018 -- 3 High Sch Nafpaktos...
The ideals of Borel sets on the unit interval, closed under countable unions and invariant under tra...
The ideals of Borel sets on the unit interval, closed under countable unions and invariant under tra...
We show that the following problem is NP-hard, and hence computationally intractable: Given d weigh...