Gradient computation in neural networksAdjusting weights in an convolutional neural networkShould weights on earlier layers change less than weights on later layers in a neural networkEliminate input in gradient by clever choosing of cost function in neural networksNeural networks - adjusting weightsHow to implement gradient descent for a tanh() activation function for a single layer perceptron?Vanishing Gradient in a shallow networkBackpropagation with multiple different activation functionshow to optimize the weights of a neural net when feeding it with multiple training samples?How does Gradient Descent and Backpropagation work together?Neural Networks - Back Propogation
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Gradient computation in neural networks
Adjusting weights in an convolutional neural networkShould weights on earlier layers change less than weights on later layers in a neural networkEliminate input in gradient by clever choosing of cost function in neural networksNeural networks - adjusting weightsHow to implement gradient descent for a tanh() activation function for a single layer perceptron?Vanishing Gradient in a shallow networkBackpropagation with multiple different activation functionshow to optimize the weights of a neural net when feeding it with multiple training samples?How does Gradient Descent and Backpropagation work together?Neural Networks - Back Propogation
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I am working on understanding gradient computation in neural networks. But there is an issue with my computation. Let the weights between input (X) and hidden layer between $W_ij$ and hidden layer and output be $W_jk$. $g1$ be the activation between hidden layer and input and linear activation between hidden layer and output. Then the gradient of error wrt to $W_ij$ comes out to be $W_jk*derivative(g1(w_ij* X))X$. Now lets suppose we have 4 inputs, 3 hidden nodes and 1 output. The gradient comes out to be of shape 1x4. But it should be 3x4 to update the weights as per gradient descent rule.
neural-network gradient-descent
$endgroup$
add a comment |
$begingroup$
I am working on understanding gradient computation in neural networks. But there is an issue with my computation. Let the weights between input (X) and hidden layer between $W_ij$ and hidden layer and output be $W_jk$. $g1$ be the activation between hidden layer and input and linear activation between hidden layer and output. Then the gradient of error wrt to $W_ij$ comes out to be $W_jk*derivative(g1(w_ij* X))X$. Now lets suppose we have 4 inputs, 3 hidden nodes and 1 output. The gradient comes out to be of shape 1x4. But it should be 3x4 to update the weights as per gradient descent rule.
neural-network gradient-descent
$endgroup$
add a comment |
$begingroup$
I am working on understanding gradient computation in neural networks. But there is an issue with my computation. Let the weights between input (X) and hidden layer between $W_ij$ and hidden layer and output be $W_jk$. $g1$ be the activation between hidden layer and input and linear activation between hidden layer and output. Then the gradient of error wrt to $W_ij$ comes out to be $W_jk*derivative(g1(w_ij* X))X$. Now lets suppose we have 4 inputs, 3 hidden nodes and 1 output. The gradient comes out to be of shape 1x4. But it should be 3x4 to update the weights as per gradient descent rule.
neural-network gradient-descent
$endgroup$
I am working on understanding gradient computation in neural networks. But there is an issue with my computation. Let the weights between input (X) and hidden layer between $W_ij$ and hidden layer and output be $W_jk$. $g1$ be the activation between hidden layer and input and linear activation between hidden layer and output. Then the gradient of error wrt to $W_ij$ comes out to be $W_jk*derivative(g1(w_ij* X))X$. Now lets suppose we have 4 inputs, 3 hidden nodes and 1 output. The gradient comes out to be of shape 1x4. But it should be 3x4 to update the weights as per gradient descent rule.
neural-network gradient-descent
neural-network gradient-descent
edited Mar 20 at 16:56
shaifali Gupta
asked Mar 20 at 14:34
shaifali Guptashaifali Gupta
769
769
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