Dear R-experts:

I am using survreg() to estimate the parameters of a Weibull density having
right-censored observations.  Some observations are weighted.  To do that I
regress the weighed observations against a column of ones.

When I enter the data as 37 weighted observations, the parameter estimates
are exactly the same as when I enter the data as the corresponding 70
unweighted observations.  This is to be expected, of course.

I don't understand, however, why the reported loglikelihood is 
> parameter.estimates$loglik
[1] -120.4699 -120.4699
for the 37 weighted observations, but
> parameter.estimates$loglik
[1] -135.1527 -135.1527
for the 70 unweighted observations.

(For the record, my computations of the loglikelihood, using the dweibull()
function for the observations and the pweibull() function for the censored
observations, is -135.1527 for both 37 weighted and 70 unweighted.)

I am using the data from Meeker and Escobar, _Statistical Methods for
Reliability Data_, Wiley (1998), Table C.1, shown below:

Hours   Status  Num.Parts
  450   Failure 1
  460   R-Censored      1
 1150   Failure 2
 1560   R-Censored      1
 1600   Failure 1
 1660   R-Censored      1
 1850   R-Censored      5
 2030   R-Censored      3
 2070   Failure 2
 2080   Failure 1
 2200   R-Censored      1
 3000   R-Censored      4
 3100   Failure 1
 3200   R-Censored      1
 3450   Failure 1
 3750   R-Censored      2
 4150   R-Censored      4
 4300   R-Censored      4
 4600   Failure 1
 4850   R-Censored      4
 5000   R-Censored      3
 6100   R-Censored      3
 6100   Failure 1
 6300   R-Censored      1
 6450   R-Censored      2
 6700   R-Censored      1
 7450   R-Censored      1
 7800   R-Censored      2
 8100   R-Censored      2
 8200   R-Censored      1
 8500   R-Censored      3
 8750   R-Censored      2
 8750   Failure 1
 9400   R-Censored      1
 9900   R-Censored      1
10100   R-Censored      3
11500   R-Censored      1

I am running R version 2.11.1 (2010-05-31) on a HP Windows 7 box with 8 gig
RAM.


Thank you for your help.

Charles Annis, P.E.

charles.an...@statisticalengineering.com
561-352-9699
http://www.StatisticalEngineering.com

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