To save estimates in the report to a data table, try the following: Right click in the Parametric Estimate part, choose "Make into Data Table".
For your second question. There is a JSL function which can estimate Weibull parameters without going through Life Distribution. Following is the screenshot of it from Scripting Index. But I am not sure whether it is what you want.
When data is large, most of the time spent on estimating Weibull in Life Distribution for this size of data is on constructing the non-parametric estimate and plotting it. There are some situations that you may be able to speed it up a little bit.
- If your data can be summarized, you should summarize your data first. For example, if you have multiple observations with the same value, instead of each observation occupying a distinct row, you may want to consolidate those observations in the same row, and put up a count to record how many they are. Then feed that count column to the Freq in the launch dialog. If you are not familiar how that can be done, check out Summarize Your Data
- If your data does not have censoring, you may want to consider using the Distribution platform, which can fit Weibull as well if there is no censoring. In JMP 17, the upcoming one, Distribution platform will support Limit of Detection, which cover certain types of censoring schemes. So you may want to try Distribution platform, even if you have censored observations, when JMP 17 becomes available.
- You may want to try the JSL function that I mentioned above, if you have some JSL programming skill. The function allows arbitrary censoring schemes, just like what are supported in Life Distribution, but by passing estimating the non-parametric estimate using all data, if you call the function appropriately by specifying the last argument to use a sub-sample. The function will definitely no draw the non-parametric estimate, which will save time.
However, you may still want to check out the plotted non-parametric estimate. You may want to know whether Weibull is a good fit, based upon the non-parametric estimate. Here is one example which indicates the parametric fit is appropriate: Example of the Life Distribution Platform
In my experience, when the data is large, usually none of these parametric distributions can fit data well.