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On the Complexity of VLSI-Friendly Neural Networks for Classification Problems

机译:论VLSI友好的神经网络对分类问题的复杂性

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This paper presents soem complexity reuslts for the specific case of a VLSI friendly neural network used in classification rpoblems. A VLSI-friendly neural network is a neural network usign exclusively integer weights in a narrow interval. teh results presented here give updated worst-case lower bounds for the number of weights used by the network. It is shown that the number of weights can be lower bounded by an expression calculatedusing parameters depending exclusively on the problem (the minimum distance between patterns of opposite classes, the maximum distance between any patterns, the number of patterns and the number of dimensions). The theoretical approach is used to calculate the necessary weight range, a lower bound for the number of bits necessary to svle the problem in the worst case and the necessary number of weights for several problems. Then, a constructive algorithm using limited precision integer weights is used to construct and train neural networks for the same problems. The experimental values obtained are then compared with the theoretical values calculate.d The comparison shows that the necessary weigth precision can be estimated accurately usign the given approach. However, the estimated numbers of weights are in general larger than the values obtained experimentally.
机译:本文介绍了用于分类RPOBLAB的VLSI友好神经网络的特定情况的SOEM复杂性重新解决。 VLSI友好的神经网络是一个神经网络,专为狭窄间隔中的整数重量。此处提出的结果为网络使用的权重次数提供更新的最坏情况下限。结果表明,权重的数量可以通过表达计算参数较低,这是根据问题的(相反等级模式之间的最小距离,任何模式之间的最大距离,图案的数量和尺寸的数量)。理论方法用于计算必要的权重范围,对于在最坏情况下解决问题的比特数以及若干问题的必要权重的比特数而下限。然后,使用有限精度整数重量的建设性算法用于构建和训练神经网络以用于相同的问题。然后将获得的实验值与理论值进行比较。该比较表明,可以精确地利用给定的方法来估计必要的Weigth精度。然而,估计的权重数通常大于实验获得的值。

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