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Dear all, I have a question concerning a log Likelihoodfunktion, I want to maximize. Production function looks as follows Y=f(x)+g(x)v-q(x)u Epsilon=(y-f(x))/g(x) = v-h(x)u, with h(x)=q(x)/g(x) V ~ N(0,1) and u ~N+(0,sigma_u) The log-Likelihoodfunction looks as follows: Ln L = constant-ln(lambda*g(x)) +ln(Phi(-epsilon*lambda/sigma))-(epsilon^2/sigma^2) sigma=(1+h(x)^2*sigma_u^2)^0.5 lambda= h(x)*sigma_u I wrote the following stata-code program define ml_distribution args todo b lnf tempvar fx gx qx su2 mleval `fx'=`b', eq(1) mleval `gx'=`b', eq(2) mleval `qx'=`b', eq(3) mleval `su2'=`b', eq(4) tempvar hx lambda sigma qui gen double `hx'=(`qx'/`gx') qui gen double `sigma'=sqrt(1+`hx'^2*`su2') qui gen double `lambda'=`hx'*sqrt(`su2') mlsum `lnf'=-0.5*ln(2*_pi)-ln(`gx'*`sigma')+ln(normprob(-($ML_y1-`fx')*`lambda'/(`gx'*`sigma')))-0.5*(($ML_y1-`fx')/(`gx'*`sigma'))^2 end local indep "lx1 lx2 lx3 lx4 t lx11 lx12 lx13 lx14 tlx1 lx22 lx23 lx24 tlx2 lx33 lx34 tlx3 lx44 tlx4 tt hold th lx1h lx2h lx3h lx4h" ml model d0 ml_distribution (lq: lq =`indep') (gx: lq = d01 d07 lx1 lx2 lx3 lx4 hold) (hx: lq = lx1 lx2 lx3 lx4 hold, noconstant) (sigma_u:) ml search ml max I know that it should work but my command must be wrong so that Stata cannot calculate it. Could you please help me with this. I am completely lost! Thank you very much in advance! Konstantin
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st: stochastic frontier MLE command - new distribution of error terms
From
Konstantin Hahlbrock <[email protected]>
To
[email protected]
Subject
st: stochastic frontier MLE command - new distribution of error terms
Date
Tue, 21 Jun 2011 14:42:24 +0200