Why does times(A,B) gives me negative values when A and B don't have any ???
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Hello, i'm working with this code, which is a non-negative factorization :
function [G] = NN_Update_G(G_0,S,H,V,nb_iter,beta)
mustBePositive(G_0);
G=G_0;
if beta<1
gamma_beta=1/(1-beta);
elseif 1<=beta && beta <=2
gamma_beta = 1;
else
gamma_beta = 1/(beta-1);
end
G_old=G;
for k=1:nb_iter
mustBePositive(G_old);
product = (((S'*(((S*G_old*H).^(beta-2)).*V)*H'))./(S'*((S*G_old*H).^(beta-1))*H')).^gamma_beta;
mustBePositive(product);mustBePositive(G_old);
G = times(G_old,product);
mustBePositive(G);
G_old = G;
end
end
I don't know how but only the last mustBepostive(G) is triggered. It's the only one, which would mean that both G and product are positive beforehand.
I really hope someone can make some sense out of this because it's really bothering me not understanding what's the problem...
Accepted Answer
Steven Lord
on 19 Jun 2025
Try using mustBeNonnegative instead of mustBePositive. This will detect if your calculation underflowed to 0.
x = realmin
mustBePositive(x) % true so no error
y = x*x % underflow
mustBeNonnegative(y) % true so no error
mustBePositive(y) % false
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More Answers (1)
dpb
on 19 Jun 2025
Moved: dpb
on 19 Jun 2025
mustBePositive(0)
shows that zero is not considered positive by mustBePositive. You don't give any klews as to what the magnitudes of inputs are, but one must surmise that one or more of the elements must have underflowed owing to a large exponent in the product expression.
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