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Problems of Further Development of the Group Method of Data Handling Algorithms. Part I

机译:数据处理算法分组方法进一步发展的问题。第一部分

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The GMDH algorithms for solving interpolation problems of artificial intelligence differ from each other in the form of the reference function and the iteration rules of the multilayer model structure. In some multilayer algorithms, the number of terms in the iteration rule is constant, which leads to the skipping of some models. In the algorithm called combinatorial, the iteration rule increases by one term when passing to each next row, which ensures an exhaustive search through all of the equations. For exact and complete data, the minimum of the external criterion is nonsharp, and to determine an optimal method, extrapolation of the locus of points of the minimum of the external criterion should be performed. A comparison of linear, polynomial, and ratio-polynomial (with respect to the coefficients) functions may give a method for improving the accuracy of problem solutions. To reduce computational time, a threshold GMDH algorithm is developed which preliminarily estimates the effectiveness of the input variables at the information level and searches for model-candi-dates based on the most effective input variables (arguments or features).
机译:用于解决人工智能插值问题的GMDH算法在参考函数和多层模型结构的迭代规则的形式方面彼此不同。在某些多层算法中,迭代规则中的项数是恒定的,这导致某些模型的跳过。在称为组合的算法中,迭代规则在传递到下一行时会增加一项,从而确保了对所有等式的详尽搜索。对于精确而完整的数据,外部准则的最小值是非锐利的,并且为了确定最佳方法,应该对外部准则的最小值的点的轨迹进行外推。线性,多项式和比率多项式(相对于系数)函数的比较可以提供一种提高问题解决方案准确性的方法。为了减少计算时间,开发了阈值GMDH算法,该算法可以在信息级别上初步估计输入变量的有效性,并根据最有效的输入变量(参数或特征)搜索模型候选日期。

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