How would I design a typical I-H-O net with Ntrn training examples ?
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I have a code as follows :
close all, clear all, clc, plt = 0
load('input1.txt')
%load input
load ('target1.txt')
%normalizing data
input=input1';
target=target1';
input = mapminmax(input);
target = mapminmax(target);
x=input;
t=target;
% x = -2:0.1:2;
% t = sin(pi*x/2);
% [ x, t ] = simpleclass_dataset;
[ I N ] = size(x) % [ 2 1000 ]
[ O N ] = size(t) % [ 4 1000 ]
trueclass = vec2ind(t); %vec2ind Transform vectors to indices.
class1 = find(trueclass==1);
class2 = find(trueclass==2);
class3 = find(trueclass==3);
class4 = find(trueclass==4);
N1 = length(class1) % 243
N2 = length(class2) % 247
N3 = length(class3) % 233
N4 = length(class4) % 277
x1 = x(:,class1);
x2 = x(:,class2);
x3 = x(:,class3);
x4 = x(:,class4);
plt = plt + 1
hold on
plot(x1(1,:),x1(2,:),'ko')
plot(x2(1,:),x2(2,:),'bo')
plot(x3(1,:),x3(2,:),'ro')
plot(x4(1,:),x4(2,:),'go')
Hub = -1+ceil( (0.7*N*O-O)/(I+O+1)) % 399
Hmax = 40 % Hmax << Hub
dH = 4 % Design ~10 candidate nets
Hmin = 2 % I know 0 and 1 are too small
rng(0) % Allows duplicating the rsults
j=0
for h=Hmin:dH:Hmax
j = j+1
net = patternnet(10);
[ net tr y ] = train( net, x, t );
assignedclass = vec2ind(y);
err = assignedclass~=trueclass;
Nerr = sum(err);
PctErr(j,1) = 100*Nerr/N;
end
h = (Hmin:dH:Hmax)';
PctErr = PctErr;
results = [ h PctErr ]
% Improving Results
% net = init(net);
% net = train(net,houseInputs,houseTargets);
% z=sim(net,input)
I would like to know whether I should design a typical I-H-O net with Ntrn training examples for my code ? how to do it and where to add it in the code ?
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
I have attached my input and target
I also want to know how to use the trained network for one column or row of inputs and get a result to see if it works correctly
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