Stas Syrota
@mustas.bsky.social
92 followers 450 following 6 posts
Ph.D. @ DTU Compute (Cognitive Systems) Personal website: https://syrota.me/ Github: https://github.com/mustass
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Reposted by Stas Syrota
Reposted by Stas Syrota
sukjulian.bsky.social
Three weeks ago I had the pleasure of mentoring a project at @logml.bsky.social. We looked into cortical surface parcellation from a geometric angle and had a lot of fun! Thanks to my project group (including @mustas.bsky.social and @zhengdiyu.bsky.social) for the trust...
Reposted by Stas Syrota
euripsconf.bsky.social
EurIPS is coming! 📣 Mark your calendar for Dec. 2-7, 2025 in Copenhagen 📅

EurIPS is a community-organized conference where you can present accepted NeurIPS 2025 papers, endorsed by @neuripsconf.bsky.social and @nordicair.bsky.social and is co-developed by @ellis.eu

eurips.cc
mustas.bsky.social
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👀 Learn more:
📝 Blog: syrota.me/posts/2025/0...
📄 Paper: syrota.me/files/identi...
🙏 With Eugene Zainchkovskyy, Quanhan Xi, Benjamin Bloem-Reddy, and Søren Hauberg.
Identifiable latent metric space: geometry as a solution to the identifiability problem
syrota.me
mustas.bsky.social
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📍 Presenting at ICML:
🗓️ Tuesday, 11:00 AM–1:30 PM
📌 West Exhibition Hall B2–B3
🎨 Poster: syrota.me/files/imsdlv...
syrota.me
mustas.bsky.social
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I’m especially curious about the implications for disentanglement and causality. Would love to chat with anyone working on these topics! 🔍
mustas.bsky.social
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Why does this matter?
Because it allows trustworthy computations of relations between latent variables — which is essential in scientific applications where latent variables are of interest.

It also strengthens reliability and explainability in generative models in general.
mustas.bsky.social
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The core idea:
We prove that the pullback metric is identifiable.
This means geodesic distances, volumes, and optimal transport in latent space are now meaningful & model-invariant. ✅
mustas.bsky.social
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🚨 New paper at #ICML2025!
Identifying Latent Metric Structures in Deep Latent Variable Models 🎉
We solve part of the identifiability puzzle in generative models — using geometry. 🧵
Reposted by Stas Syrota
pnkraemer.bsky.social
🛩️ On my way to #NeurIPS2024 and excited to chat about (ML applications of) linear algebra, differentiable programming, and probabilistic numerics!

Feel free to DM if you’d like to meet up, hang out, and/or discuss any of these topics 😊

(Where to find me & paper info? -> Thread)