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  1. Why do we use ReLU in neural networks and how do we use it?

    ReLU is the max function(x,0) with input x e.g. matrix from a convolved image. ReLU then sets all negative values in the matrix x to zero and all other values are kept constant. ReLU is …

  2. machine learning - What are the advantages of ReLU over sigmoid ...

    (2) The exact zero values of relu for z<0 introduce sparsity effect in the network, which forces the network to learn more robust features. If this is true, something like leaky Relu, which is …

  3. 谈谈神经网络中的非线性激活函数——ReLu函数 - 知乎

    Jan 30, 2024 · 从ReLU函数及其表达式可以看出,ReLu其实就是一个取最大值的函数。 在输入是负值的情况下,其输出为0,表示神经元没有被激活。 这意味着在网络的前向传播过程中,只 …

  4. machine learning - What are the benefits of using ReLU over …

    Apr 13, 2015 · This is a motivation behind leaky ReLU, and ELU activations, both of which have non-zero gradient almost everywhere. Leaky ReLU is a piecewise linear function, just as for …

  5. 为什么现在的大模型要高精度跑GeLU或SwiGLU,而不是改回ReLU …

    我认为ReLU的劣势主要体现在两个方面: 第一是早期观念上的误区,认为ReLU容易出现负值梯度为零导致的“神经元死亡”(dead ReLU)现象;但实际上在Transformer这种带有LayerNorm的 …

  6. relu激活函数比sigmoid效果好为什么还用sigmoid? - 知乎

    题主说Relu比sigmoid效果好指的是梯度消失这个问题吧?参照下面附录,这个问题在神经网络,尤其是有多个隐藏层神经网络中确实较大! 参照下面附录,这个问题在神经网络,尤其是 …

  7. Relu vs Sigmoid vs Softmax as hidden layer neurons

    Jun 14, 2016 · ReLU. Use the ReLU non-linearity, be careful with your learning rates and possibly monitor the fraction of “dead” units in a network. If this concerns you, give Leaky ReLU or …

  8. What is the derivative of the ReLU activation function?

    Mar 14, 2018 · What is the derivative of the ReLU activation function defined as: $$ \mathrm{ReLU}(x) = \mathrm{max}(0, x ...

  9. Does the universal approximation theorem apply to ReLu?

    May 24, 2021 · Hornik at least mentions at page 253 in the bottom, that their theorem does not account for all unbounded activation functions. The behavior of an unbounded tail function is …

  10. When was the ReLU function first used in a neural network?

    The earliest usage of the ReLU activation that I've found is Fukushima (1975, page 124, equation 2). Thanks to johann to pointing this out. Fukushima also wrote at least one other paper …

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