📄 dwef_snn.m
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function dE_dy = dwef_snn(y, t, g, errf) %DWEF_SNN 1st derivative of wef_snn with respect to y.[n, q] = size(y);nf = 1/(sum(g(find(~isnan(g)))));g = nf * g;%#function se_snn dse_snn%#function relerr_snn drelerr_snn%#function loglikelihood_snn dloglikelihood_snn %#function crosslogistic_snn dcrosslogistic_snn%#function crossentropy_snn dcrossentropy_snndE_dy = zeros(n,q);if isstr(errf) ii = find(~isnan(g)); dE_dy(ii) = g(ii) .* feval(feval(errf, 'deriv'), y(ii), t(ii));elseif (size(errf,2) == 1) for i = 1:size(y,1) mu = find(~isnan(g(i,:))); dE_dy(i,mu) = g(i,mu) .* ... feval(feval(errf{i,1}, 'deriv'), y(i,mu), t(i,mu)); endelse for i = 1:size(y,1) for mu = find(~isnan(g(i,:))); dE_dy(i, mu) = g(i, mu) * ... feval(feval(errf{i,mu}, 'deriv'), y(i,mu), t(i,mu)); end endend
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