Infrastructure Life Expectancy: Frequency Distribution?

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SUMMARY

The discussion centers on creating a costing model for water storage tanks, specifically focusing on their life expectancy, which manufacturers estimate to be between 25-50 years. The user, Rob, seeks to implement a Monte Carlo simulation to analyze this data but is uncertain about how to derive a frequency distribution from the provided estimates. Suggestions include calculating the mean and standard deviation for the life expectancy ranges and plotting a standard deviation curve, although the data does not appear to follow a normal distribution.

PREREQUISITES
  • Understanding of Monte Carlo simulation techniques
  • Familiarity with statistical concepts such as mean and standard deviation
  • Basic knowledge of frequency distribution analysis
  • Experience with data visualization tools for plotting distributions
NEXT STEPS
  • Research Monte Carlo simulation algorithms for life expectancy modeling
  • Learn how to calculate mean and standard deviation for non-normally distributed data
  • Explore methods for creating frequency distributions from empirical data
  • Investigate data visualization libraries for plotting statistical curves
USEFUL FOR

Data analysts, statisticians, and engineers involved in modeling and analyzing the life expectancy of infrastructure components, particularly in the water storage sector.

TheRobsterUK
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I'm currently working on a costing model for water storage tanks. The type of tanks I'm looking at have a certain life expectancy but due to a limited number of installations there isn't much empirical (observed) data about how long they can actually be expected to last before needing replacement.

I have collected estimates from a number of manufacturers who have each given an expected range of life expectances. Generally these are between about 25-50 years, as shown below:

http://www.sudsolutions.com/misc/tanks.JPG

Now what I'd like to do is build some sort of Monte Carlo simulation algorithm using the data in the table above. But I am not sure how to translate that data into a frequency distribution. Does anyone know a formula that I can plug the above numbers into in order to be able to get some kind of frequency distribution? Or am I going about this the wrong way?

Any ideas appreciated. :)

Cheers
-Rob
 
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You might want to post this question in the math forum. It may get more responses. I guess the place I would start is just to calculate the mean and SD of each and plot a standard deviation curve for each range. I did a quick histogram and the distributions don't look normally distributed though. This is where someone well versed in stats can really help. With such a small sample to pull from, what assumptions can be made that are valid?
 
Thanks, I've reposted in the General Math forum as advised.

https://www.physicsforums.com/showthread.php?p=1313697#post1313697

With regards to assumptions, I can't really make any...this is the only data that's available so I don't have much choice other than to work with a small sample and assume that the data is reasonably accurate.
 

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