Forum Discussion
NewsW
Apr 05, 2012Explorer
Weibull wrote:NewsW wrote:Weibull wrote:
I didn't assume the normal distribution. I plotted the failure data and matched it to the distribution with the best fit using a regression calculation.
When you do a linear regression, you are assuming a normal distribution.
While this is true for a normal x and y axis, Weibull probability paper does not have a normal x or y axis. Of course, we use software now but back in the day, failure data would be plotted on say three types of paper Normal, Lognormal, and Weibull. All probability papers have scales that transform the cumulative probability distribution into a linear scale. When you plot out the failures on the different paper types, if they produce a straight line on one of them, that supports the supposition that the distribution is appropriate.
Again, I use software to match distributions but I have used the paper before. For using linear regression to match a Weibull distribution the x axis advances in natural logarithms and the y axis advances in the following manner ln(ln(1/(1-F(x)))).
Lets verify the data set before we even think of trying to chart.
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