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Hello!
I was trying to reproduce your Tricycle paper SI results (Universal prediction of cell cycle position using transfer learning)...particularly, the negative binomial simulations in SI Figs S1-S3, but it seems like the spheroid shape may be not only dependent upon the number of peaks but also their location. Could you please explain how you selected the distinct peak locations? Did you sample them from a distribution? Many Thanks!
The text was updated successfully, but these errors were encountered:
On Wed, Jan 24, 2024 at 3:07 PM aplazar1 ***@***.***> wrote:
Hello!
I was trying to reproduce your Tricycle paper SI results (Universal
prediction of cell cycle position using transfer learning)...particularly,
the negative binomial simulations in SI Figs S1-S3, but it seems like the
spheroid shape may be not only dependent upon the number of peaks but also
their location. Could you please explain how you selected the distinct peak
locations? Did you sample them from a distribution? Many Thanks!
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Hi! Good morning! I had looked in the tricycle_paper_figs/scripts/figs/response.2peaksloc.R but was having trouble finding it. Thanks for your prompt response!
I understand that theta is sampled from a uniform distribution, but what I don't quite understand is how Lg is selected from the methods description. I am referring to the equation lambda_g = A_g cos(theta-Lg) from the methods section. Many Thanks!
Hello!
I was trying to reproduce your Tricycle paper SI results (Universal prediction of cell cycle position using transfer learning)...particularly, the negative binomial simulations in SI Figs S1-S3, but it seems like the spheroid shape may be not only dependent upon the number of peaks but also their location. Could you please explain how you selected the distinct peak locations? Did you sample them from a distribution? Many Thanks!
The text was updated successfully, but these errors were encountered: