The purpose of this paper is to solve a class of combinatorial games consisting of one-pile counter pickup games for which the number of counters that can be removed on each successive turn changes during the play of the game. Both the minimum and the maximum number of counters that can be removed is dependent upon the move number. Also, on each move, the opposing player can block some of the moving player's options. This number of blocks also depends upon the move number
We study a version of the combinatorial game of 2-pile Nim. Move as in 2-pile Nim but with the follo...
By treating combinatorial games as dynamical systems, we are able to address a longstanding open que...
By treating combinatorial games as dynamical systems, we are able to address a longstanding open que...
This paper solves a class of combinatorial games consisting of one-pile counter pickup games for wh...
The purpose of this paper is to solve a special class of combinational games consisting of two-pile ...
In [4] we proved a generalization of Beatty’s Theorem which we stated came from the Nim value analys...
We study a variation of the combinatorial game of 2-pile Nim. Move as in 2-pile Nim but with the fol...
The 2-player impartial game of Wythoff Nim is played on two piles of tokens. A move consists in remo...
The 2-player impartial game of Wythoff Nim is played on two piles of tokens. A move consists in remo...
This paper presents a study of restricted Nim with a pass. In the restricted Nim considered in this ...
We study a variation of the combinatorial game of 2-pile Nim. Move as in 2- pile Nim but with the fo...
We study a version of the combinatorial game of 2-pile Nim. Move as in 2-pile Nim but with the follo...
The 2-player impartial game of Wythoff Nim is played on two piles of tokens. A move consists in remo...
The solutions of certain combinatorial games are of a particularly nice form. For the games we shall...
The 2-player impartial game of Wythoff Nim is played on two piles of tokens. A move consists in remo...
We study a version of the combinatorial game of 2-pile Nim. Move as in 2-pile Nim but with the follo...
By treating combinatorial games as dynamical systems, we are able to address a longstanding open que...
By treating combinatorial games as dynamical systems, we are able to address a longstanding open que...
This paper solves a class of combinatorial games consisting of one-pile counter pickup games for wh...
The purpose of this paper is to solve a special class of combinational games consisting of two-pile ...
In [4] we proved a generalization of Beatty’s Theorem which we stated came from the Nim value analys...
We study a variation of the combinatorial game of 2-pile Nim. Move as in 2-pile Nim but with the fol...
The 2-player impartial game of Wythoff Nim is played on two piles of tokens. A move consists in remo...
The 2-player impartial game of Wythoff Nim is played on two piles of tokens. A move consists in remo...
This paper presents a study of restricted Nim with a pass. In the restricted Nim considered in this ...
We study a variation of the combinatorial game of 2-pile Nim. Move as in 2- pile Nim but with the fo...
We study a version of the combinatorial game of 2-pile Nim. Move as in 2-pile Nim but with the follo...
The 2-player impartial game of Wythoff Nim is played on two piles of tokens. A move consists in remo...
The solutions of certain combinatorial games are of a particularly nice form. For the games we shall...
The 2-player impartial game of Wythoff Nim is played on two piles of tokens. A move consists in remo...
We study a version of the combinatorial game of 2-pile Nim. Move as in 2-pile Nim but with the follo...
By treating combinatorial games as dynamical systems, we are able to address a longstanding open que...
By treating combinatorial games as dynamical systems, we are able to address a longstanding open que...