We now show how to use Real Statistics capabilities to determine the fit of data to various probability distributions.
Set-up
Real Statistics Data Analysis Tool: You can use the Real Statistics Distribution Fitting data analysis tool to determine the fit of data to a normal, Weibull, exponential, beta, gamma, Gumbel, logistic, log-normal, geometric, Laplace, or uniform distribution. For the Weibull distribution, censored data is supported as well.
For example, to use this data analysis tool for Example 1 of Fitting Weibull Parameters via MLE, press Ctrl-m and select the Distribution Fitting option from the dialog box that appears (or from the Misc tab if using the Multipage user interface). Next fill in the dialog box that appears as shown in Figure 1.
Figure 1 – Distribution Fitting dialog box
Output
Upon clicking on the OK button the output shown in Figure 2 is displayed.
Figure 2 – Weibull Distribution Fitting output
To perform Example 1 of Weibull with Censored Data, you follow the same steps, except that you need to fill in the Count field in Figure 1 with the number 2 and the Censor Time field with 900.
Examples Workbook
Click here to download the Excel workbook with the examples described on this webpage.
References
Wikipedia (2017) Maximum likelihood estimation
https://en.wikipedia.org/wiki/Maximum_likelihood_estimation
Wikipedia (2021) Method of moments (statistics)
https://en.wikipedia.org/wiki/Method_of_moments_(statistics)
Hastings, N., Peacock, B. (2011) Statistical distributions. 4th Ed, Wiley
https://www.wiley.com/en-us/Statistical+Distributions%2C+4th+Edition-p-9780470390634
Hi dear Charles
Thanks to your very useful data analysis tools.
I have installed the add-in but on fitting geometric distribution does not work and not available value appears. Can you help me
Hi Javid,
If you email me an Excel spreadsheet with your data and explain how you filled in the dialog box, I will try to figure out what went wrong.
Charles
Is there a way that we can also get Distribution Polt?
Hello Abual,
I am not familiar with the Polt distribution. Do you have a reference for this distribution?
Charles