Dear professor Michael Creel,
I think I must use the function "nls_estimate" since my problem is a
nonlinear regression one and by using the function mle_estimate, I must
provide as input argument the function that computes log-likelihood. Thing
that is somewhat difficult for me because my model incorporates seasonal
dummy variables. But my concern is at the level of validation of the model
with standard deviations of estimated parameters. So I would ask you if the
"nls_example" provides the standard deviations. Thank you very much in
advance.
George.


Michael Creel wrote:
> 
> On Mon, Jan 18, 2010 at 1:23 AM, george216 <george.br...@gmail.com> wrote:
>>
>> Dear professor Michael Creel,
>> the other time you advised me to use the functions mle _estimate and
>> mle_example in order to calculate the standard deviations and given my
>> large
>> number of parameters to  estimate, do these two functions incorporate
>> also
>> the "Limited memory" to both benefit from the speed of convergence and
>> the
>> standard deviations of parameters. Can you please refer me to documents
>> that
>> explain the algorithm samin (Preferably these materials are not very
>> complicated).
>> Best regards.
>>
>> Michael Creel wrote:
> 
> 
> 
> Hi George,
> To use lbfgs, you need to specify that the 5th element of of the cell
> array "control" (the 3rd arg to bfgsmin) be a non-negative integer. It
> is the number of iterations of memory used to form the approximate
> Hessian. To use that with mle_example, you would need to edit line 48.
> For a problem like yours, I would experiment with from 3 to 5 or 6
> iterations of memory. For samin, do "help samin" and also examine and
> run samin_example.m. A reference is this paper:
> http://www.bepress.com/snde/vol1/iss3/algorithm1/
> Cheers, Michael
> 
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