Hello,
l have a numpy layer within my network which is not concerned by back-propagation. When l put this numpy_layer(.) between the layers of my network, the backpropagation algorithm updates the weights of layer4 and layer5 but  not the layers prior to numpy_layer(.). I removed the numpy_layer(.) and the backpropagation indeed works for all the layers. What’s wrong ?
Here is my code
def forward(x):
    x=layer1(x)
    x=layer2(x)
    x=layer3(x)
    x=numpy_layer(x) # not concerned by backpropagation
    x=layer4(x)
    x=layer5(x)
    return x

I think that the reason why backward doesn’t achieve the three first layers, is that  my computation graph is interrupted.
One of the solution to avoid that is to implement the backward function manually since Autograd cannot create it automatically once you leave PyTorch.
l would like to backpropagate from layer4 to layer3 without backpropagating through numpy_layer(x) during the backward process.
How to write correctly numpy_layer(x) so that it doesn’t interrupt the computation graph.
I’m thinking about the following solution:
writing an autograd class for numpy_layer() without any update in the backward() :
class  numpy_layer(torch.autograd.Function):
    def forward(self,x):
           x=x.cpu().data.numpy()
           x=my_numpy(x)# numpy operations
          x=torch_from_numpy(x)
        return x
    def backward(grad_output):
          # nothing 
        

Is this implementation correct ?
I am agnostic about it because, l don’t see clearly how  can l  backpropagate the weights from layer 4 to 3 without passing/updating  numpy_layer().
The shape of my layers is as follow :
  x=layer1(x) # shape : x \in R^{n}
  x=layer2(x) # shape : x \in R^{n}
  x=layer3(x) # shape : x \in R^{n}
  x=numpy_function(x) # not concerned by backpropagation, shape : x \in R^{m}, where n << m
  x=layer4(x) # shape : x \in R^{m}, where n << m
  x=layer5(x) # shape : x \in R^{m}, where n << m

my numpy function just makes an expansion  (concatenation with respect to some operations) of x from x \in R^{n} to x \in R^{m} where   n << m
Thank you