objective function is undefined at initial point. Fmin cannot continue
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Hello,
I am trying to run a code and it always gave me the same error message:
"Error using sfminbx (line 27)
Objective function is undefined at initial point. fmunc cannot continue
I really need some help with my initial starting values or gmm objective function.
Any suggestions are welcomed!
Thanks!
global happycount invA ns x1 x2 s_jt IV theti thetj theta1 theta2 rho cdid cdindex nestid nestindex mktnestindex brand
load ps2
load instruments
IV=[x1(:,2:end) instruments];
clear instruments inst
N=size(x1,1);
invA = inv([IV'*IV]/N);
ns = 200;
%starting values:
theta2w= [0.09 0 0 0 0 0 ;
0.04 0 0.0228 0 0 0 ;
0.06 0 0 0 0 0.0336 ];
[theti, thetj, theta2]=find(theta2w);
temp = cumsum(s_jt);
sum1 = temp(cdindex,:);
sum1(2:size(sum1,1),:) = diff(sum1);
outshr = 1.0 - sum1(cdid,:);
y = log(s_jt) - log(outshr);
first=1;
for i=1:size(nestindex,1)
last=nestindex(i);
n = last - first + 1;
s_jgt(first:last,:) = s_jt(first:last,1)./(ones(n,1)*(sum(s_jt(first:last,1))));
first=last+1;
end
lnSjgt = log(s_jgt);
rho=0.2;
delta_NL = y - rho*lnSjgt; .
mvalold = exp(delta_NL/(1-rho));
oldt2 = zeros(size(theta2));
save mvalold mvalold oldt2
options = optimset('GradObj','on','MaxFunEvals',900000);
clc
beta =[rho;theta2];
%Minimization
exitflag=0;
happycount = 0;
while exitflag==0
%[beta, fval,exitflag]=fminsearch(@gmmobj,beta,options) % Simplex search method
[beta, fval,exitflag]=fminunc({@gmmobj,@gradobj},beta,options); % Newton method
end
0 Comments
Answers (1)
Walter Roberson
on 9 May 2019
if you can compute the gradient of fun and the SpecifyObjectiveGradient option is set to true, as set by
options = optimoptions('fminunc','SpecifyObjectiveGradient',true)
then fun must return the gradient vector g(x) in the second output argument.
However, you syntax
{@gmmobj,@gradobj}
does not return the gradient vector in the second output argument: instead it tries to specify fun as a cell array of function handles.
You need
[beta, fval,exitflag]=fminunc(@(x) deal(gmmobj(x),gradobj(x)), beta, options); % Newton method
9 Comments
Walter Roberson
on 10 May 2019
Tracking is a bit easier if you parameterize the functions and get rid of the global.
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