参数的过程中使用的一种求导法则。 具体来说，链式法则是将复合函数的导数表示为各个子函数导数的连乘积的一种方法。在
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中，每个神经元都可以看作是一个函数，它接受若干输入，经过一些运算后产生一个输出。因此，整个
偏导数是多元函数中对单一变量求导的结果，它在神经网络反向传播中用于量化损失函数随参数变化的敏感度，从而指导参数优化。
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来计算梯度，我们需要调整权重矩阵的权重。我们网络的神经元（节点）的权重是通过计算损失函数的梯度来调整的。为此
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的基础了，但是很多人在学的时候总是会遇到一些问题，或者看到大篇的公式觉得好像很难就退缩了，其实不难，就是一个链式求导法则反复用。如果不想看公式，可以直接把数值带进去，实际的计算一下，体会一下这个过程之后再来推导公式，这样就会觉得很容易了。
链式法则是微积分中的一个基本定理，用于计算复合函数的导数。如果一个函数是由多个函数复合而成，那么该复合函数的导数可以通过各个简单函数导数的乘积来计算。
利用计算得到的误差梯度，可以进一步计算每个权重和偏置参数对于损失函数的梯度。