基于神经网络的汉明距离方法求解三字棋问题

Nazneen Rajani, Gaurav Dar, Rajoshi Biswas, C. K. Ramesha
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引用次数: 7

摘要

本文的重点是开发一种算法,使用神经网络中的汉明距离分类器来找到一字棋问题中最优的移动,使游戏总是以赢或平结束。基本步骤包括一个八类汉明网络,该网络有九个输入对应于网格的每个单元,并分别有八个输出。该算法计算当前输入配置与权重矩阵的汉明距离,输出的最大值对应于最小距离。迭代步骤是为了预测每个可能的当前移动的下一个移动。将所有迭代的汉明距离加到基本步长上,得到最有利的步长。算法的进展使得神经网络更倾向于自己获胜,而不是阻止对手以最少可能的步数获胜。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Solution to the Tic-Tac-Toe Problem Using Hamming Distance Approach in a Neural Network
Paper focuses on developing an algorithm using a Hamming Distance Classifier in Neural Networks to find the most optimal move to be made in the Tic-Tac-Toe problem such that the game always ends in a win or a draw. The basic step involves an eight-class Hamming network which has nine inputs corresponding to each cell of the grid and eight outputs respectively. The algorithm computes the Hamming Distance of the current input configuration as compared to the weight matrix and the maximum of the output corresponds to the minimum distance. The iterative step is carried out to anticipate the next move for every possible current move. The hamming distance of all the iterations is added to basic step and the gross maximum gives the most profitable move. The algorithm proceeds such that the neural network prefers to itself win rather than preventing the opponent from winning in least possible moves.
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