Thesis statement othello jealousy

Analysts have estimated the number of legal positions in Othello is at most 10 28 , and it has a game-tree complexity of approximately 10 58 . [17] Mathematically, Othello still remains unsolved . Experts have not absolutely resolved what the outcome of a game will be where both sides use perfect play . However, analysis of thousands of high quality games (most of them computer-generated) appears to lead to a reliable conclusion (pending actual proof if true) that, on the standard 8×8 board, perfect play on both sides results in a draw. [18] When generalizing the game to play on an n × n board, the problem of determining if the first player has a winning move in a given position is PSPACE-complete . [19] On 4×4 and 6×6 boards under perfect play, the second player wins. [20] The first of these proofs is relatively trivial , and the second dates to around 1990.

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Thesis statement othello jealousy

thesis statement othello jealousy


thesis statement othello jealousythesis statement othello jealousythesis statement othello jealousythesis statement othello jealousy