The description of the Log-Normal distribution in the MEF is given specifically for one level only
without providing a general formula for all levels.
If the EF is defined only for 95% level, why does the MEF provides the "level" variable?
In fact, the EF parameter is very strange to me because I haven't seen this parameter in the definition/description of the log-normal distribution in statistics.
This EF factor seems to be defined in PRA/PSA literature only.
Honestly, this EF feels like another misnomer (e.g., fault tree, cut set) coming from the PRA.
Let me explain why I have the suspicion.
The description of the Log-Normal distribution in the MEF is given specifically for one level only without providing a general formula for all levels. If the EF is defined only for 95% level, why does the MEF provides the "level" variable?
In fact, the EF parameter is very strange to me because I haven't seen this parameter in the definition/description of the log-normal distribution in statistics. This EF factor seems to be defined in PRA/PSA literature only. Honestly, this EF feels like another misnomer (e.g., fault tree, cut set) coming from the PRA. Let me explain why I have the suspicion.
How on Earth, the 95% z of the standard normal distribution is 1.654 (Safety and Reliability: Proceedings of ESREL 2003, European Safety ..., Volume 2) (http://nrcoe.inl.gov/radscalc/Pages/AboutHTMLFiles/Distributions.htm) ? It must be 1.96.
Why is the general formula/theoretical discussion absent?
This is my guess for the general formula:
So the EF description in the MEF would be for 90% level.
Please destroy me!