Loglogistic Distribution Example
Revision as of 17:51, 26 September 2012 by Richard House (talk | contribs)
This example appears in the Life Data Analysis Reference book.
Determine the loglogistic parameter estimates for the data given in the following table.
Set up the folio for times-to-failure data that includes interval and left censored data, then enter the data. The computed parameters for maximum likelihood are calculated to be:
- [math]\begin{align} & {{{\hat{\mu }}}^{\prime }}= & 5.9772 \\ & {{{\hat{\sigma }}}_{{{T}'}}}= & 0.3256 \end{align}\,\![/math]
For rank regression on [math]X\,\![/math]:
- [math]\begin{align} & \hat{\mu }= & 5.9281 \\ & \hat{\sigma }= & 0.3821 \end{align}\,\![/math]
For rank regression on [math]Y\,\![/math]:
- [math]\begin{align} & \hat{\mu }= & 5.9772 \\ & \hat{\sigma }= & 0.3256 \end{align}\,\![/math]