A winning strategy for a Mancala Game / Pamela Mae E. Gallego
Material type:
TextLanguage: English Publication details: 2002Description: 37 leavesSubject(s): Dissertation note: Thesis (BS Applied Mathematics) -- University of the Philippines Mindanao, 2002 Abstract: The status labeling procedure determines the path in a game tree that leads to the winning strategy for the players. The game tree consists of two nodes namely the MAX and MIN nodes. These nodes indicate the status of the game and thus the player concludes whether he is on the best way to win the game. Winning strategies of the game can be identified that is, even without examining the game tree node by node we may able to conclude that the strategy is a winning strategy. However, optimal strategy in a big game tree cannot be identified. But for game trees like (3,3) sungka game we can easily identify the optimal strategy since the game tree is enumerated.
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Thesis
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University Library Theses | Room-Use Only | LG993.5 2002 A64 G35 (Browse shelf(Opens below)) | Not For Loan | 3UPML00010950 | |
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Thesis
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University Library Archives and Records | Preservation Copy | LG993.5 2002 A64 G35 (Browse shelf(Opens below)) | Not For Loan | 3UPML00020900 |
Thesis (BS Applied Mathematics) -- University of the Philippines Mindanao, 2002
The status labeling procedure determines the path in a game tree that leads to the winning strategy for the players. The game tree consists of two nodes namely the MAX and MIN nodes. These nodes indicate the status of the game and thus the player concludes whether he is on the best way to win the game. Winning strategies of the game can be identified that is, even without examining the game tree node by node we may able to conclude that the strategy is a winning strategy. However, optimal strategy in a big game tree cannot be identified. But for game trees like (3,3) sungka game we can easily identify the optimal strategy since the game tree is enumerated.
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