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Fall 2008 CMP 310: Assignment 2 Instructor: Greg More Assignment 2: Game Playing Due Oct. 9 at 11:59pm This assignment can be done in teams of two or individually. Important Note: The university policy
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How to fill out expectiminimax form

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To fill out a expectiminimax, you need to first understand its purpose and function in decision-making processes. Expectiminimax is a decision-making algorithm used in artificial intelligence and game theory to determine the best possible move in a stochastic game, where chance and uncertainty play a role.
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The first step in filling out expectiminimax is to identify the game or problem that requires a decision. This could be a board game, a financial investment strategy, or any situation where multiple potential outcomes need to be evaluated.
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Next, you need to define the game tree or decision tree. This tree represents all possible moves and outcomes in the game. Each node in the tree represents a decision point, and the branches represent possible actions and resulting states.
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Once the game tree is established, assign probabilities to the different outcomes at each chance node. This is where the stochastic or uncertain element comes into play. Each possible outcome should have a corresponding probability value that represents the likelihood of it occurring.
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Now, you need to assign values or utilities to the terminal nodes of the game tree. Terminal nodes are the end points of the tree where the game or problem is resolved. These values represent the desirability or utility of the outcome achieved at that point.
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Moving forward, you can then calculate the expected values at each chance node using the probabilities assigned in step 4 and the utilities assigned in step 5. This involves calculating the weighted average of the possible outcomes based on their probabilities.
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Apply the expectiminimax algorithm by recursively propagating the expected values through the tree. At each decision node, select the move that maximizes the expected value, assuming rational opponents who will minimize your expected value.
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Finally, repeat the process, considering different scenarios and adjusting the probabilities and utilities as necessary. This iterative approach allows for refining the expectiminimax strategy and adapting to changing circumstances.

Who needs expectiminimax?

01
Decision-makers in fields such as finance, economics, and business can also utilize expectiminimax to analyze complex decisions involving uncertainty and chance, helping them make optimal choices in situations with varying outcomes.
02
Researchers studying game theory and artificial intelligence can use expectiminimax as a tool to analyze and compare different decision-making algorithms and strategies in stochastic games.
Overall, expectiminimax is a valuable tool for decision-making in situations with uncertainty and chance, and its application can extend to various domains where strategic analysis is required.
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Expectiminimax is a decision-making algorithm that combines elements of both minimax and chance nodes, commonly used in game theory and artificial intelligence.
Expectiminimax is not something that requires filing. It is an algorithm used in decision-making processes.
Expectiminimax does not require any direct filling out as it is an algorithm used in decision-making and not a form or document.
The purpose of expectiminimax is to determine the optimal decision in a game or decision-making scenario where chance nodes are involved.
Expectiminimax does not involve reporting of specific information. It is a computational algorithm used to make decisions.
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