Maurice Ashley Teaches Chess

Maurice Ashley Teaches Chess is a video game in the strategy genre developed by Quicksilver Software, Inc. and published by Davidson & Associates, Inc. originally released in 1995. It is currently playable on Windows.

Maurice Ashley Teaches Chess, released in 1995, is an educational Windows game developed to teach players how to play chess. This game is targeted for novice and novice-advanced players, since it starts with basic rules and strategy and then gradually introduces more complex concepts.

Players begin their journey to mastery of chess by learning the fundamentals. For instance, pieces including pawn, king, queen, rook, bishop, and knight are explained along with legal movements, special moves such as castling, and strategies revolving around taking pieces and checkmating the opponent. Furthermore, the game offers an interactive tutorial, in-game diagrams to explain board positions, and its graphics and sound design are colorful and vibrant.

In addition to teaching the basics of chess, Maurice Ashley Teaches Chess also offers practice and game-play modes. The interactive practice mode allows players to practice their skills, while the game-play mode means playing a real game against a computerized opponent with increasing levels of difficulty.

Finally, the game also provides an extensive library of articles, puzzles, and strategies from a variety of authors. This library includes work by noted Chess Grandmasters like Garry Kasparov and Viswanathan Anand as well as amateurs like Reynold Coburn and Jean-Baptiste Collon. These instructional materials are useful to help one build up their playing skills.

Maurice Ashley Teaches Chess is an instructive, engaging way to educate oneself about chess. Its tutorials, practice and game-play modes, and pieces of advice from professionals and amateurs provide an effective learning experience for individuals looking to improve their knowledge of the game.

It is possible that we have multiple downloads available when different versions exist.