Multi Input Neural Network with delayed target input.

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I'd like to design a neural network that takes multiple inputs, one of them being a delayed average of the target output.
The below "example" code will make a diagram with what I hope is a real time (no delay) inputs for x1,x3,x4,x5,x6 & a delay of 8 steps in time for y(t). With that delayed step in time made up of an moving average of 1:8 steps.
Thanks for your feedback...
inputDelays = 1:1;
feedbackDelays = 1:1;
hiddenLayerSize = 4;
net = narxnet(inputDelays,feedbackDelays,hiddenLayerSize);
net.numInputs=6;
net.inputs{1}.name='x1';
net.inputs{2}.name='y';
net.inputs{3}.name='x3';
net.inputs{4}.name='x4';
net.inputs{5}.name='x5';
net.inputs{6}.name='x6';
net.inputConnect=logical([1 1 1 1 1 1; 0 0 0 0 0 0]);
net.inputWeights{1,1}.delays=0;
% delayed 8 steps in time wrt other inputWeights
% when appled value is avg of 1:8 steps
net.inputWeights{1,2}.delays=1:8;
net.inputWeights{1,3}.delays=0;
net.inputWeights{1,4}.delays=0;
net.inputWeights{1,5}.delays=0;
net.inputWeights{1,6}.delays=0;
view(net)
  1 Comment
ASIF IQBAL
ASIF IQBAL on 27 Oct 2022
how we can use different lag input combination in any machine learning algorithm?

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Accepted Answer

Greg Heath
Greg Heath on 15 Mar 2013
To be consistent with MATLAB notation, rename the target t and the output y.
What are the significant correlation delays in the target autocorrelation function?
What are the significant correlation delays in the 5 crosscorrelation functions between the target and the 5 inputs?
Do you realize that
a. For nondelayed inputs min(ID) = 0
b. All 5 inputs will have the same delays but the output feedback delays can be different.
c. Multiple inputs and delays all share the same delay buffer that has the length LDB = max( [ 1+max(ID), max(FD) ])
d. All delays <= LBD do not have to be included in ID or FD
Don't introduce the complication of an 8 point moving average feedback delay input. Just put the delays in the buffer and let the training algorithm decide how to weight them.
Hope this helps.
Thank you for formally accepting my answer
Greg

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