peter dalgaard gmail.com> writes:
>
> You are being over-optimistic with your starting values, and/or
> with constrains on the parameter space.
> Your fit is diverging in sigma for some reason known
> only to nonlinear-optimizer gurus...
>
> For me, it works either to put in an explicit
> c
You are being over-optimistic with your starting values, and/or with constrains
on the parameter space.
Your fit is diverging in sigma for some reason known only to
nonlinear-optimizer gurus...
For me, it works either to put in an explicit constraint or to reparametrize
with log(sigma).
E.g.
On 10 October 2014 08:04, pari hesabi wrote:
> Hello,As an example for Exponential distribution the MLE is got by this
> structure:t <- rexp(100, 2)loglik <- function(theta){ log(theta) - theta*t}a
> <- maxLik(loglik, start=1)print(a)Exponential distribution has a simple
> loglikelihood functio
Dear Pari
On 7 October 2014 10:55, pari hesabi wrote:
> HelloI am trying to estimate the parameter of a function by the Maximum
> Likelihood Estimation method.If the function is the difference between two
> integrals: C<-function(n){integrand3<-function(x) {((2-x)^n)*(exp(ax-2))}cc<-
> integr
Thanks, that was exactly it -- switching the values did the trick (and
was actually correct in terms of theory.) And of course, you are right
-- i changed the starting values to mean(x) - mean(y) for mu and
sqrt(var(x-y)) for sigma.
I also see your point about the theoretical justification for the
On 22 Jul 2014, at 06:04 , David Winsemius wrote:
>
> On Jul 21, 2014, at 12:10 PM, Ronald Kölpin wrote:
>
>> Dear R-Community,
>>
>> I'm trying to estimate the parameters of a probability distribution
>> function by maximum likelihood estimation (using the stats4 function
>> mle()) but can't
On Jul 21, 2014, at 12:10 PM, Ronald Kölpin wrote:
> Dear R-Community,
>
> I'm trying to estimate the parameters of a probability distribution
> function by maximum likelihood estimation (using the stats4 function
> mle()) but can't seem to get it working.
>
> For each unit of observation I hav
David Winsemius comcast.net> writes:
>
>
> On Nov 10, 2012, at 9:22 PM, mmosalman wrote:
>
> > I want to find ML estimates of a model using mle2 in bbmle package. When I
> > insert new parameters (for new covariates) in model the log-likelihood value
> > does not change and the estimated value
On Nov 10, 2012, at 9:22 PM, mmosalman wrote:
> I want to find ML estimates of a model using mle2 in bbmle package. When I
> insert new parameters (for new covariates) in model the log-likelihood value
> does not change and the estimated value is exactly the initial value that I
> determined. Wha
Thank you very much Professor .Peter Dalgaard for your kind explanations..
This made my work easy.. I am struggling with this for more than 2 days and
now I got the correct reply.
Thank again.
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Thank you S Ellison-2 for your reply. I will understand it with Prof.Peter
Dalgaard's answer..
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On Jul 5, 2012, at 10:48 , chamilka wrote:
> Hi everyone!
> I am using the mle {stats4} to estimate the parameters of distributions by
> MLE method. I have a problem with the examples they provided with the
> mle{stats4} html files. Please check the example and my question below!
> *Here is the m
> -Original Message-
> > sample.mean<- sum(x*y)/sum(y)
> > sample.mean
> [1] 3.5433
>
> *This is the contradiction!! *
> Here I am getting the estimate as 3.5433(which is reasonable
> as most of the values are clustered around 3), but mle code
> gives the estimate 11.545(which may not be
Thank you!
Best Regards
Henrik
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__
R-help@r-project.org mailing list
h
Abhishek:
Thank you!
Thomas:
that worked out well, thank you again!
I also tried to use lm, and as expected in this case, I almost got the same
estimates of the parameters as in the MLE-case.
Best Regards
Henrik
--
View this message in context:
http://r.789695.n4.nabble.com/Maximum-L
that worked out well, thank you again!
I also tried to use lm, and as expected in this case, I almost got the same
estimates of the parameters as in the MLE-case.
Best Regards
Henrik
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Henrik-
A coding solutions may be
... + (1/(2*stdev*stdev))*sum( ( y-(rev/12)- c(0,y[-n]) *exp(-lap/12) )^2
)
where n is the number of observations in y.
Personally, I would use lm. Your model can be written as a linear function.
Let x=c(0,y[-n]). Then run lm(y~x). The parameter estimat
Thank you Thomas.
(a) an embarrassing mistake by me. Of course it should be squared. Thank you
for pointing that out.
(b) Do you possibly have any suggestions on how to solve this issue? I
presume that there is no reason in trying to create a lagged "vector"
manually?
Best Regards
Henrik
--
Hey Henrik
I dont do MLE myself but this recent blog might be helpful.
http://www.johnmyleswhite.com/notebook/2010/04/21/doing-maximum-likelihood-estimation-by-hand-in-r/
-A
On Wed, Apr 21, 2010 at 10:02 AM, Thomas Stewart wrote:
> Two possible problems:
>
> (a) If you're working with a normal
Two possible problems:
(a) If you're working with a normal likelihood---and it seems that you
are---the exponent should be squared. As in:
... + (1/(2*stdev*stdev))*sum( ( y-(rev/12)-lag(y)*exp(-lap/12) )^2 )
(b) lag may not be working like you think it should. Consider this silly
example:
y<
Hi,
Your results are do to using an unstable parameterization
of the Von Bertalanffy growth curve, combined with the unreliable
optimization methods supplied with R. I coded up your model in
AD Model Builder which supplies exact derivatives through
AD.
I used your starting values and ran the mo
.edu/agingandhealth/People/Faculty/Varadhan.html
-Original Message-
From: [EMAIL PROTECTED] [mailto:[EMAIL PROTECTED] On
Behalf Of toh
Sent: Thursday, September 04, 2008 9:15 PM
To: r-help@r-project.org
Subject:
Yes I'm trying to optimize the parameters a, b, p and lambda where a > 0, b >
0 and 0 < p < 1. I attached the error message that I got when I run mle.
> t <- c(1:90)
> y <-
> c(5,10,15,20,26,34,36,43,47,49,80,84,108,157,171,183,191,200,204,211,217,226,230,
+
234,236,240,243,252,254,259,263,264,
From ?optim
fn: A function to be minimized (or maximized), with first
argument the vector of parameters over which minimization is
to take place. It should return a scalar result.
I think you intended to optimize over c(a,b,p, lambda), so you need to
specify them as
Jurica Brajković wrote:
> Hello,
>
> I am struggling for some time now to estimate AR(1) process for commodity
> price time series. I did it in STATA but cannot get a result in R.
>
> The equation I want to estimate is: p(t)=a+b*p(t-1)+error
> Using STATA I get 0.92 for a, and 0.73 for b.
>
> C
Todd Brauer yahoo.com> writes:
>
> Using R, I would like to calculate algorithms to estimate coefficients á and â
within the gamma function:
> f(costij)=((costij)^á)*exp(â*costij). I have its logarithmic diminishing line
data
> (Logarithmic Diminishing Line Data Table) and have installed R¢s Ma
Try survreg(), in the survival package.
-thomas
On Fri, 13 Jun 2008, Bluder Olivia wrote:
Hello,
I'm trying to calculate the Maximum likelihood estimators for a dataset
which contains censored data.
I started by using the function "nlm", but isn't there a separate method
for doing
Le ven. 13 juin à 13:55, Ben Bolker a écrit :
Bluder Olivia k-ai.at> writes:
Hello,
I'm trying to calculate the Maximum likelihood estimators for a
dataset
which contains censored data.
I started by using the function "nlm", but isn't there a separate
method
for doing this for e.g. t
Bluder Olivia k-ai.at> writes:
>
> Hello,
>
> I'm trying to calculate the Maximum likelihood estimators for a dataset
> which contains censored data.
>
> I started by using the function "nlm", but isn't there a separate method
> for doing this for e.g. the "weibull" and the "log-normal" distri
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