x = [250:1] x = Empty matrix: 1-by-0
1. Unfortunately, the standard terminology for this type of NN is two-layer Multilayer Perceptron. a. It corresponds to the two weight-layers or, equivalently, the two neuron(i.e., activation-function)-layers. b. In particular, it is called a two-layer network even though there are three layers of nodes: input, hidden, and output. c. Since the signals are represented by the nodes, I would prefer to call it a three (node) layer net. So, to avoid confusion, I simply refer to the net as a single hidden layer net. 2.The 1st box represents an input fan-in unit (node layer) with as many input nodes as the dimensionality of the input vector. 3. The hidden neuron layer signal is represented by the output of the 2nd box 4. The output neuron layer signal is represented by the output of the 3rd box. 5. The existence of the 4th box is misleading. So, just imagine it does not exist and label the arrow coming from the 3rd box as the output signal. 6. The weight and bias subboxes in the hidden layer box are usually labeled IW and b1. 7. The weight and bias subboxes in the output layer box are usually labelled LW and b2. 8. My personal preference for diagramming would be to replace the 1st and 4th boxes with arrows labelled x(input) and y(output). The arrow between the 2nd and 3rd boxes would be labelled h(hidden).
[ 10 1 ] = size(IW)% IW connects the 1-D input and the 10-D hidden layer signal [ 10 1 ] = size(b1) % b1 connects the 1-D input bias and the 10-D hidden layer signal h = tansig( b1 + IW*x); % [ 10 1 ] = size(h) [ 1 10 ] = size(LW)% LW connects and the 10-D hidden layer signal and the the 1-D output [ 1 1 ] = size(b2) % b2 connects the 1-D output bias and the 1-D output layer signal y = purelin( b2 + LW*h); % [ 1 1 ] = size(y); purelin(z) = z
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