We study the sequential join of combinatorial games, and show that all combinatorial games form a monoid under this operation. We also show how this can be used to study games such as Childish Hackenbush and a new variant of normal play Hackenbush. 1
AbstractWe announce misère-play solutions to several previously-unsolved combinatorial games. The so...
John Horton Conway\u27s combinatorial game theory was applied to a new partizan game with a complete...
Computing solution concepts in games is an important endeavor in the field of algorithmic game theor...
Combinatorial games are played under two different play conventions: normal play, where the last pla...
AbstractWe announce misère-play solutions to several previously-unsolved combinatorial games. The so...
AbstractGiven combinatorial games G and H, define a new game G→H to be the game played by two player...
We begin by reviewing and proving the basic facts of combinatorial game theory. We then consider sco...
AbstractGiven combinatorial games G and H, define a new game G→H to be the game played by two player...
An impartial combinatorial game played under normal rules has two players who alternate moving. Ther...
Combinatorial games are a fascinating topic, as both recreational and serious mathematics. One aspec...
We prove structural theorems about the distributive lattice of games born by day n. For instance, th...
In this thesis, we study combinatorial games under differentconventions. A combinatorial game is a f...
Dans cette thèse, nous étudions les jeux combinatoires sousdifférentes contraintes. Un jeu combinato...
Dans cette thèse, nous étudions les jeux combinatoires sousdifférentes contraintes. Un jeu combinato...
Dans cette thèse, nous étudions les jeux combinatoires sousdifférentes contraintes. Un jeu combinato...
AbstractWe announce misère-play solutions to several previously-unsolved combinatorial games. The so...
John Horton Conway\u27s combinatorial game theory was applied to a new partizan game with a complete...
Computing solution concepts in games is an important endeavor in the field of algorithmic game theor...
Combinatorial games are played under two different play conventions: normal play, where the last pla...
AbstractWe announce misère-play solutions to several previously-unsolved combinatorial games. The so...
AbstractGiven combinatorial games G and H, define a new game G→H to be the game played by two player...
We begin by reviewing and proving the basic facts of combinatorial game theory. We then consider sco...
AbstractGiven combinatorial games G and H, define a new game G→H to be the game played by two player...
An impartial combinatorial game played under normal rules has two players who alternate moving. Ther...
Combinatorial games are a fascinating topic, as both recreational and serious mathematics. One aspec...
We prove structural theorems about the distributive lattice of games born by day n. For instance, th...
In this thesis, we study combinatorial games under differentconventions. A combinatorial game is a f...
Dans cette thèse, nous étudions les jeux combinatoires sousdifférentes contraintes. Un jeu combinato...
Dans cette thèse, nous étudions les jeux combinatoires sousdifférentes contraintes. Un jeu combinato...
Dans cette thèse, nous étudions les jeux combinatoires sousdifférentes contraintes. Un jeu combinato...
AbstractWe announce misère-play solutions to several previously-unsolved combinatorial games. The so...
John Horton Conway\u27s combinatorial game theory was applied to a new partizan game with a complete...
Computing solution concepts in games is an important endeavor in the field of algorithmic game theor...