combinatorial game theory造句

This leads to combinatorial game theory as developed by John Horton Conway.
Games like nim also admit a rigorous analysis using combinatorial game theory.
His varied research interests include combinatorics and combinatorial game theory.
Then, the initial position can be described in combinatorial game theory notation as
Some applications of combinatorial game theory to chess endgames was found by Elkies ( 1996 ).
It's difficult to find combinatorial game theory in a sentence. 用combinatorial game theory造句挺难的

Combinatorial Game Theory, a branch of applied mathematics, is a topic relevant to computer Go.
Combinatorial game theory has been implicated in gaining actual proofs rather than practical ways to win positions.
According to the normal play convention of combinatorial game theory, the first player who is unable to move loses.
In combinatorial game theory, dots and boxes is an impartial game and many positions can be analyzed using Sprague Grundy theory.
Go also contributed to development of combinatorial game theory ( with Go Infinitesimals being a specific example of its use in Go ).
It was through Michael that Conway met Richard Guy, who would become a co-author of works in combinatorial game theory.
Within combinatorial game theory it is usually called the "'nim-sum "', as it will be called here.
For example, even though the rules of Mancala are relatively basic, the game can be rigorously analyzed through the lens of combinatorial game theory.
In the language of combinatorial game theory, it happens when a Go game decomposes into a sum of subgames with polynomial size canonical game trees.
Known for its simplicity and the elegance of its rules, Toads-and-Frogs is useful to illustrate the main concepts of combinatorial game theory.

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