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Thomas S. Ferguson. GAME THEORY

Part I. Impartial Combinatorial Games
1. Take-Away Games.
1.1 A Simple Take-Away Game.
1.2 What is a Combinatorial Game?
1.3 P-positions, N-positions.
1.4Subt raction Games.
1.5 Exercises.
2. The Game of Nim.
2.1 Preliminary Analysis.
2.2 Nim-Sum.
2.3 Nim With a Larger Number of Piles.
2.4Pr oof of Bouton’s Theorem.
2.5 Mis`ere Nim.
2.6 Exercises.
3. Graph Games.
3.1 Games Played on Directed Graphs.
3.2 The Sprague-Grundy Function.
3.3 Examples.
3.4T he Sprague-Grundy Function on More General Graphs.
3.5 Exercises.
4. Sums of Combinatorial Games.
4.1 The Sum of n Graph Games.
4.2 The Sprague Grundy Theorem.
4.3 Applications.
I – 1
4.4 Take-and-Break Games.
4.5 Exercises.
5. Coin Turning Games.
5.1 Examples.
5.2 Two-dimensional Coin Turning Games.
5.3 Nim Multiplication.
5.4T artan Games.
5.5 Exercises.
6. Green Hackenbush.
6.1 Bamboo Stalks.
6.2 Green Hackenbush on Trees.
6.3 Green Hackenbush on General Rooted Graphs.
6.4Exer cises.
References.


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