What exactly does input/output range parameter do in ANN structure?
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I've notice that in Matlab, ANN is defined not only by wight and biases but also by a two additional parameters, which is quite uncommon in overall ANN concept. Look at my example, let's say that I have 2 layers feedforward ANN (1 hidden layer, 1 output), it takes 3 parameters, and gives 1 as the output:
net_article=feedforwardnet(10);
net_article.inputs{1}.size=3;
%net_article.inputs{1}.range=[0 100;0 100;0 100];
%net_article.output.range=[1 200;];
net_article.layers{2}.size=1;
L1=[-1.1014, -2.1138, -2.6975;
-2.3545, 0.7693, 1.7621;
-1.1258, -1.4171, -3.1113;
-0.7845, -3.7105, 0.1605;
0.3993, 0.7042, 3.5076;
0.283, -3.914, -1.3428;
-2.0566, -3.4762, 1.3239;
-1.0626, 0.3662, 2.9169;
0.1367, 2.5801, 2.5867;
0.7155, 2.6237, 2.5376;];
B1=[3.5997, 3.1386, 2.7002, 1.8243, -1.9267, -1.6754, 0.8252, 1.0865, -0.0005, 0.6126];
L2=[0.5005, -1.0932, 0.34, -1.5099, 0.5896, 0.5881, 0.4769, 0.6728, -0.9407, -1.0296];
B2=0.1567;
net_article.IW{1}=L1;
net_article.Lw{2,1}=L2;
net_article.b{1}=B1';
net_article.b{2}=B2;
output=net_article([40; 30; 20])
The output will be 0.1464. Now please uncomment line 3 and 4 to apply these enigmatic ranges. The result of the very same ANN, with exactly the same weights and biases is now 119.1379.
So my question is what exactly this "range" does? How it is implemented in the case of equations? Does it mean that all the scientific articles that provided only weights and biases are usless if you want to reproduce the ANN in Matlab?
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Walter Roberson
2022-7-31
The input is declared to fall in the range 0 to 100. The data is shifted and rescaled to be in the range 1 to 200
scaled_data = (data - 0)/(100-0) * (200-1) + 1
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