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Computational problems in the hear perceptron. A possible solution: Dynamic Definition of Net Topology

机译:听众人物中的计算问题。可能的解决方案:网络拓扑的动态定义

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With respect to Rosenblatt linear perceptron, two classical limitation theorems demonstrated by M. Minsky and S. Papert are discussed. These two theorems, ''Ψ{sub}one-in-a-box" and "Ψ{sub}parity", ultimately concern the intrinsic limitations of parallel calculations in pattern recognition problems. We demonstrate a. possible solution of these limitation problems by substituting the static definition of characteristic functions and of their domains in the "geometrical" perceptron, with their dynamic definition. This dynamics consists in the mutual redefinition of the characteristic function and of its domain depending on the matching with the input.
机译:关于Rosenblatt Linear Perceptron,讨论了M. Minsky和S.Papert所证明的两个经典限制定理。这两个定理,''ψ{sub}一箱“和”ψ{sub}奇偶阶段“,最终涉及并行计算在模式识别问题中的平行计算的内在局限性。我们展示了一个。这些限制问题的可能解决方案通过用动态定义来代替特征函数的静态定义和它们的域中的域,其动态定义。此动态包括在与输入匹配的匹配的特征函数和其域的相互重新定义。

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