Statistics For Merging Different Approaches
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12.0 years ago
michealsmith ▴ 790

I'm considering merging algorithms together using some statistics. For structural variants study, we have RD, RP and SR algorithms, but none are perfect. So I'm thinking if one SV is supported by several different algorithms, each producing a p-value. Then I can "merge" such p-values together as the probability of how true this calling can be.

The only method I can find right now is Fisher's method. Any recommendation or thoughts? thx

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Perhaps you could be a little less jargony when asking questions like this? I'm interested in algorithms, statistics, and have been doing bioinformatics for decades, and I don't think I understood a single word. A few more words would be informative, enlightening, educational, and would perhaps help more people help you :) while you help others understand something new.

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Fisher's method would be my approach.

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12.0 years ago

You could also take a look at:

Supporting Online Material for A Composite of Multiple Signals Distinguishes Causal Variants in Regions of Positive Selection

While this test is for selection it combines multiple tests into one score.

Specifically look at the section:

Calculation of likelihood tables and CMS test

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