Convert fortran code to Matlab code C - Get result as complex numbers

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Hello,
I tried to convert a fortran code to matlab code. I don't know why I get very weird resutl after running my Malab code (the result comprise of complex numbers).
Here is the fortran code http://www.jonathanheathcote.com/Macro2/FYMHW1
If someone could see what did I do wrong in converting, please kindly help me. Thanks so much.
% set parameter values
%
theta = 0.4; % production parameter
beta = 0.95; % subjective discount factor
delta = 0.1; % capital depreciation rate
A=6.0476;
% Horizon
T=38; %which is "capt" in fortran code
% Sequence of capital and consumption
kseq=zeros(T+1,1);
cseq=zeros(T+1,1);
%Initial capital
kseq(1)=10;
% Guess the range of initial consumption
cguessl=1;
cguessh=10;
%Iteration parameter
iter=0;
tol=0.01;
while gapk > 0.01 && iter < 1000
cguess=0.5*(cguessl+cguessh);
cseq(1)=cguess;
for i = 2:T+1
%Law of motion of capital
kseq(i) = A*(kseq(i-1))^theta+(1-delta)*kseq(i-1)-cseq(i-1);
%check whether capital goes negative, if so reduce guess for
%consumption c(1)
if kseq(i)<0
cguessh=cguess;
else
cseq(i)=beta*(1+theta*A*(kseq(i))^(theta-1)-delta)*cseq(i-1);
end
end
%Check terminal capital and adjust bounds of cguess effectively
if kseq(T+1)>0
cguessl=cguess;
else
cguessh=cguess;
end
gapk = abs(kseq(T+1));
iter=iter+1;
end

采纳的回答

Walter Roberson
Walter Roberson 2018-12-24
You have
kseq(i) = (kseq(i-1))^theta+(1-delta)*kseq(i-1)-cseq(i-1);
%check whether capital goes negative, if so reduce guess for
%consumption c(1)
if kseq(i)<0
cguessh=cguess;
else
cseq(i)=beta*(1+theta*(kseq(i))^(theta-1)-delta)*cseq(i-1);
end
In the case kseq(i) < 0, you set cguessh but you do not change kseq(i) . Then on the next iteration of the for i, kseq(i-1) will refer to the negative value, and you raise the negative value to theta. MATLAB defines the element-wise ^ operator as A.^B = exp(log(A)*B) and so when A < 0 the log(A) is complex and the whole result ends up complex unless B is an integer, even if there is a negative real number C such that C^(1/B) = A.
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