Analyses in HEP and bugs in codes

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SUMMARY

In High Energy Physics (HEP), the reliability of analysis results is significantly influenced by the presence of bugs in the software used. For instance, if analysis A1 was conducted in 2012 using code X, and a bug was identified and fixed in 2013, the reliability of A1's results may be compromised depending on the bug's nature. Cross-checking results using multiple methods and independent teams is a common practice to mitigate the impact of such bugs. Despite the existence of errata, the rate of significant bugs in HEP analyses is low, as experiments employ strategies like data-driven backgrounds and version reporting to enhance reliability.

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  • Understanding of High Energy Physics (HEP) analysis methodologies
  • Familiarity with software version control and bug tracking
  • Knowledge of statistical uncertainty in experimental results
  • Experience with cross-validation techniques in scientific research
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  • Research the impact of software bugs on scientific reproducibility in HEP
  • Learn about the Geant software framework and its error correction history
  • Explore methods for conducting cross-checks in scientific analyses
  • Investigate the role of errata in maintaining scientific integrity
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Researchers in High Energy Physics, software developers in scientific computing, and statisticians focused on experimental data analysis will benefit from this discussion.

ChrisVer
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I have a stupid question that has been bugging me for quiet some time and I wouldn't try to post it if I could give myself a reasonable answer, but here it goes:
In order to make an analysis in HEP, people rely on codes/tools/frameworks and stuff like this... Here goes my thinking:
1. Suppose an analysis A1 was published in 2012 using a code X
2. In 2013 a bug is spotted in that code X which needs some fixing and is fixed
3. How reliable is the result of the analysis A1 since it ran under that bug?
Doesn't the idea that no code is perfect and there are always bugs swarming around (And that's why developments are done on those codes even today), make previous year analyses less reliable for not having spotted it?
 
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The natural (and somewhat unsatisfactory) answer is that it depends on the nature of the bug. If it is a bug in the tail of some distribution it probably is not going to matter much ... unless what you study is exactly that tail.

This is not restricted to HEP. It occurs in other fields too. Just this year it turned out there was a significant bug in the software used for functional MRI studies ...
 
Analyses rarely rely on a single piece of code. A second method is used to cross-check the result of the main method. Sometimes a third method is used. Some analyses even have two teams working completely independent for a while, and comparing their results afterwards.
The worst bugs are those that lead to small deviations. If they lead to large deviations anywhere (and they usually do), they are easy to spot.
 
This is not always true, and often bugs (which are sometimes, but not always) can lead to incorrect results being published.

This is true of experimental and theoretical work.

In some fortunate cases, mistakes are found. For example, someone repeats a calculation and does not find agreement.

You often find these bugs are large enough to warrant an erratum.

The fact that some erratum exist, probably means there are mistakes in published results which are not found...
 
Oh, for sure they exist. I found one example myself when I checked code used in a previous publication. We checked its influence, it was something like 1/100 of the statistical uncertainty - small enough to ignore it (and also so small that the cross-checks didn't catch it). The follow-up analysis with a larger dataset had the bug fixed of course.

Errata in HEP are rare, while at the same time the analyses get checked over and over again. The rate of relevant bugs has to be very low.
 
There are surely errors in Geant (I say this because each new version has corrected errors found in previous versions), and that's pretty much the only program of its scope and kind. The experiments try and mitigate this by
  • Looking at known distributions to ensure that any undiscovered errors are small
  • Using data driven backgrounds whenever feasible
  • Reporting which version was used in the publication so if a serious error were found, the community would know how seriously to take a result
 

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