neural network training function
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how can apply X size 18X99 matrix on NN_training function
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function [net,tr]=NN_training(X,y,k,code,iter,par_vec)
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% FUNCTION
% net=NN_training(X,y,k,code,iter,par_vec)
% Returns a trained multilayer perceptron as a MATLAB object.
%
% INPUT ARGUMENTS:
% X: lxN matrix whose columns are the vectors of the
% data set.
% y: N-dimensional vector containing the class labels for the
% data vectors.
% code: a parameter that specifies the training algorithm to be used
% ("1" for standard BP, "2" for BP with momentum term and "3" BP
% with adaptive learning rate).
% iter: the maximum number of iterations that will be performed by the
% algorithm.
% par_vec: a five-dimensional vector containing the values of (i) the
% learning rate used in the standard BP algorithm, (ii) the
% momentum term used in the BP with momentum term and (iii) the
% three values involved in the BP with adaptive learning rate.
%
% OUTPUT ARGUMENTS:
% net: the neural network as a MATLAB object
% tr: training record (epoch and performance)
%
% (c) 2010 S. Theodoridis, A. Pikrakis, K. Koutroumbas, D. Cavouras
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
rand('seed',0); % Initialization of the random number generators
randn('seed',0);
% List of training methods
methods_list={'traingd'; 'traingdm'; 'traingda';'trainlm'; 'traingdx'};
% Limits of the region where data lie
limit=[min(X(:,1)) max(X(:,1)); min(X(:,2)) max(X(:,2))];
% Neural network definition
net=newff(limit,[k 1],{'tansig','purelin'}, methods_list{code,1}); % 'traingda')
% Neural network initialization
net=init(net);
% Setting parameters
net.trainParam.epochs=iter;
net.trainParam.lr=par_vec(1);
if(code==2)
net.trainParam.mc=par_vec(2);
elseif(code==3)
net.trainParam.lr_inc=par_vec(3);
net.trainParam.lr_dec=par_vec(4);
net.trainParam.max_perf_inc=par_vec(5);
end
% Neural network training
[net,tr]=train(net,X,y);
%NOTE: During training, the MATLAB shows a plot of the MSE vs the number of
%iterations
..............................................................
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