RE: Statistical power computation based on the wald test

From: Kenneth Kowalski Date: March 22, 2021 technical Source: mail-archive.com
Hi Ibtihel, I think you are probably asking for covariance matrix of the parameter estimates. This should automatically be outputted as the .cov file assuming that the $COV step runs successfully. Note that since NONMEM minimizes a function related to -2LL, the Hessian (R matrix) in NONMEM is equivalent to Fisher's Informaton matrix. I know you can print the R matrix in the NONMEM output and I assume this can also be outputted to a file.perhaps others might know I'll leave it for you to decide whether you really want to perform power calculations say to design/justify a sample size to detect the covariate effect using a Wald-based test as opposed to performing simulations and relying on a likelihood ratio test. Ken Kenneth G. Kowalski Kowalski PMetrics Consulting, LLC Email: <mailto:[email protected]> [email protected] Cell: 248-207-5082
Quoted reply history
From: [email protected] [mailto:[email protected]] On Behalf Of Hammami, Ibtihel /FR Sent: Monday, March 22, 2021 9:22 AM To: [email protected] Subject: [NMusers] Statistical power computation based on the wald test Hi, We would like to compute a covariate inclusion statistical power based on the Wald test and using SE given by the fisher information matrix. Is there any method to implement this directly in NONMEM or is there at least a way to output the Fisher Information matrix in NONMEM? Thank you. -- This email has been checked for viruses by Avast antivirus software. https://www.avast.com/antivirus
Mar 22, 2021 Ibtihel -fr Hammami Statistical power computation based on the wald test
Mar 22, 2021 Ibtihel Hammami Statistical power computation based on the wald test
Mar 22, 2021 Jakob Ribbing Re: Statistical power computation based on the wald test
Mar 22, 2021 Kenneth Kowalski RE: Statistical power computation based on the wald test
Mar 22, 2021 Ayyappa Chaturvedula Re: Statistical power computation based on the wald test
Mar 24, 2021 Robert Bauer RE: [EXTERNAL] RE: Statistical power computation based on the wald test
Mar 24, 2021 Kenneth Kowalski RE: [EXTERNAL] RE: Statistical power computation based on the wald test
Mar 24, 2021 Kenneth G. Kowalski Re: [EXTERNAL] RE: Statistical power computation based on the wald test