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How do you compute the log odds of two trajectories?
Hi WOT team,
I am trying to compute the log odds in the same way you did it for the paper. It sounds trivial but I don't get it from your toy example. I can see you do some tricks for setting up colors but I don't understand how to explicitly obtain log(p/1-p) for two trajectories. Could you please elaborate on how to do it in real data?
Thanks! Ivan
Hi Ivan,
You can compute the descendant distribution of any cell by extracting a row of the coupling matrix (for two adjacent time points this is the transport map, for longer time intervals you multiply transport maps together).
Then the probability of obtaining a fate is the fraction of descendants in that fate, so you add up the descendant mass in fate 1 and in fate 2 and divide those and take the log.
Best, Geoff
On Wed, Mar 20, 2019 at 10:28 AM rosshandler [email protected] wrote:
Hi WOT team,
I am trying to compute the log odds in the same way you did it for the paper. It sounds trivial but I don't get it from your toy example. I can see you do some tricks for setting up colors but I don't understand how to explicitly obtain log(p/1-p) for two trajectories. Could you please elaborate on how to do it in real data?
Thanks! Ivan
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Excellent, thanks a lot for a quick and clear answer! Can't way to try it.
Best, Ivan
Hi Ivan,
We've just released a tutorial on WOT: https://broadinstitute.github.io/wot/tutorial/
I'm sending this to anyone who has expressed interest recently.
Best, Geoff
On Thu, Mar 21, 2019 at 9:26 AM rosshandler [email protected] wrote:
Excellent, thanks a lot for a quick and clear answer! Can't way to try it.
Best, Ivan
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