*Position_1(for weight initialization)* for i=1:num_of_loops *Position_2(for weight initialization)* - repeating cross validation for i=1:num_of_kfolds *Position_3(for weight initialization)* - Cross validation loop end end
Nw = (I+1)*H+(H+1)*O
exceed the number of training equations
Ntrneq = Ntrn*O
This will occur as long as H <= Hub where Hub is the upperbound
Hub = -1+ceil( (Ntrneq-O) / (I+O+1) )
Based on Ntrneq and Hub I decide on a set of numH candidate values for H
0 <= Hmin:dH:Hmax <= Hmax numH = numel(Hmin:dH:Hmax)
and the number of weight initializations for each value of H, e.g.,
Ntrials = 10
If the training target is ttrn = t(indtrn), the mean-square-error of a naïve constant output net (independent of the input) is
MSEtrn00 = mean(var(ttrn',1));
Then using MSEtrn00 as a normalization reference, I use the following double loop format
rng(0) j=0 for h = Hmin:dH:Hmax j=j+1 net = ... net.divideFcn = 'dividetrain'; ... for i = 1:Ntrials net = configure(net,x,t); ... [ net tr y e ] = train(net,x,t); ... R2(i,j) = 1-mse(e)/MSEtrn00; end end
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