chr1swallace
commented
2 years ago well no, that shouldn't happen.
The way coloc works, is that you would need Bayes factors for all snps in a region, not just those in credible sets, and certainly not just those in both credible sets. So it doesn't sound like you are using it right. But it still shouldn't produce two hypotheses with posteriors of 1. I can't reproduce this behaviour. Can I ask what the vectors of Bayes factors look like?
From: zainomarali @.> Sent: 08 November 2022 17:10 To: chr1swallace/coloc @.> Cc: Subscribed @.***> Subject: [chr1swallace/coloc] res$summary shows PP.H2.abf=1 AND PP.H4.abf=1 (Issue #105)
Some background on what I am doing - due to the nature of our study a custom approach was taken to construct credible sets (i.e. without using SusieR). The approach we took gives us quite narrow credible sets and we have Bayes factors for all the variants in each credible set.
We are studying 9 different traits and we expect them to have some overlapping loci. We now have a long list of partially overlapping credible sets from different trait pairs. I wanted to use coloc to determine if the partially overlapping sets are truly colocalising or not.
We have Bayes factors for the variants in our credible set so I take the following approach:
- create vectors of Bayes factors for the 2 credible sets
- subset to only those variants that are shared between the credible sets
This gives 2 equal length vectors of Bayes factors for the 2 loci, but I have had to throw away non-intersecting variants (I'm not sure if this is a problem?).
Now it is trivial to simply apply coloc.bf_bf to these 2 vectors. In many cases this gives answers that make sense upon manual inspection.
But for a large number of cases the results summary shows that:
(PP.H2.abf=1 OR PP.H1.abf=1) AND PP.H4.abf=1.
How is this possible? How can 2 mutually exclusive hypotheses be completely certain?
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zainomarali
Some background on what I am doing - due to the nature of our study a custom approach was taken to construct credible sets (i.e. without using SusieR). The approach we took gives us quite narrow credible sets and we have Bayes factors for all the variants in each credible set.
We are studying 9 different traits and we expect them to have some overlapping loci. We now have a long list of partially overlapping credible sets from different trait pairs. I wanted to use coloc to determine if the partially overlapping sets are truly colocalising or not.
We have Bayes factors for the variants in our credible set so I take the following approach:
1) create vectors of Bayes factors for the 2 credible sets 2) subset to only those variants that are shared between the credible sets
This gives 2 equal length vectors of Bayes factors for the 2 loci, but I have had to throw away non-intersecting variants (I'm not sure if this is a problem?).
Now it is trivial to simply apply coloc.bf_bf to these 2 vectors. In many cases this gives answers that make sense upon manual inspection.
But for a large number of cases the results summary shows that:
(PP.H2.abf=1 OR PP.H1.abf=1) AND PP.H4.abf=1.
How is this possible? How can 2 mutually exclusive hypotheses be completely certain?