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Add tutorials using normalizing flows #3302
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Check out this pull request on See visual diffs & provide feedback on Jupyter Notebooks. Powered by ReviewNB |
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the two usage tutorials look great but i think it'd be much better if you first made a separate PR for Zuko2Pyro
which could sit in distributions
or in contrib.zuko.
this way this class can be tested and imported into your example notebooks
I didn't know I could do that! That would be much better. In fact, this is actually a torch-to-Pyro class (Zuko uses plain PyTorch distributions), so it could be interesting as part of |
@francois-rozet isn't |
Indeed, but the class still works if BTW, |
@fritzo do you have a preference between |
note you can put a test for your contrib code in |
@fritzo do we need to add zuko to |
@martinjankowiak I have addressed your comments (at least the ones I could). I don't think it is necessary to add zuko in |
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lgtm. @fritzo could you please take a final pass, especially w.r.t. caching logic?
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@francois-rozet thank you for cleaning up our existing tutorials and for adding this new tutorial! I think these will help lots of users provide exposure for Zuko. And thanks for your patience in this very slow holiday review cycle. I think we can push a Pyro 1.9 release soon after this merges.
LGTM, subject to @martinjankowiak's review and a couple nits.
I addressed your comments, and I think the tests have passed (went to bed before the end).
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lgtm apart from possibly adding a |
I added a test already. |
sorry i missed that thanks |
🎉 |
thanks @francois-rozet !! |
This PR adds tutorials (SVI and VAE) using normalizing flows. The normalizing flow implementations are loaded from the Zuko library. By the way, I think it could be interesting to add a "compatibility with external tools" section to the examples.
In addition (as discussed in #3297), this PR also updates the normalizing flow tutorial to mention that Pyro's built-in flow API is not developed anymore. I also fixed a mistake ($\det | \frac{\partial f}{\partial x} |$ should be $| \det \frac{\partial f}{\partial x} |$ ) in the math and cleaned up a bit.