Justin Curry (@currying) 's Twitter Profile
Justin Curry

@currying

Mathematician and (recently!) tenured Associate Professor at UAlbany-SUNY

ID: 92423346

linkhttp://justinmcurry.com calendar_today25-11-2009 02:01:11

1,1K Tweet

1,1K Followers

824 Following

Justin Curry (@currying) 's Twitter Profile Photo

Nice paper! Glad to see quiver representation theory joining the fold. Def. relevant to an item on my research wish list: To provide a combinatorial encoding schema for the entrance path category associated to an arbitrary (trained) ReLU neural network arxiv.org/abs/1603.01587

Prathyush (@prathyvsh) 's Twitter Profile Photo

Just discovered a beautiful paper elucidating general differential operators on combinatorial species with fine visuals: arxiv.org/pdf/2305.05059

Just discovered a beautiful paper elucidating general differential operators on combinatorial species with fine visuals: arxiv.org/pdf/2305.05059
Jonathan Gorard (@getjonwithit) 's Twitter Profile Photo

Gödel's first incompleteness theorem is commonly proved by means of a diagonal argument. But, in retrospect, we can see that what Gödel was really doing was proving that Peano arithmetic is Turing-complete, and then applying an argument from computational irreducibility... (1/15)

Gödel's first incompleteness theorem is commonly proved by means of a diagonal argument. But, in retrospect, we can see that what Gödel was really doing was proving that Peano arithmetic is Turing-complete, and then applying an argument from computational irreducibility... (1/15)
Bastian Grossenbacher-Rieck (@pseudomanifold) 's Twitter Profile Photo

Highly recommended and inspirational! Every one of prof-g's talk is a pleasure in terms of aesthetics and content. (Pairs nicely with an ICERM talk: icerm.brown.edu/video_archive/…)

Patrick Schnider (@schnpatr) 's Twitter Profile Photo

A new paper on the arXiv, my first one on clustering arxiv.org/abs/2408.06958 Together with Marius Huber and Sara Kalisnik we introduce AuToMATo, and automized version of the persistence-based clusterer ToMATo.

Yam Eitan (@ytn_ym) 's Twitter Profile Photo

Can Topological Deep Learning (TDL) models compute fundamental topological invariants? 🔎🌐 Our new paper suggests that in many cases the answer is surprisingly NO. To mitigate this, we develop two new TDL architectures inspired by expressive graph networks. 1/11

Can Topological Deep Learning (TDL) models compute fundamental topological invariants? 🔎🌐

Our new paper suggests that in many cases the answer is surprisingly NO. To mitigate this, we develop two new TDL architectures inspired by expressive graph networks.

1/11
Prathyush (@prathyvsh) 's Twitter Profile Photo

There is a marvellous group theory book on Quora from Roman Andronov, copiously illustrated, giving geometric intuition into what these abstract group theoretic objects track: grouptheoryforall.quora.com

There is a marvellous group theory book on Quora from Roman Andronov, copiously illustrated, giving geometric intuition into what these abstract group theoretic objects track: grouptheoryforall.quora.com
Cristian Bodnar (@crisbodnar) 's Twitter Profile Photo

So this is what we’ve been up to lately. Extremely excited to build the next generations of frontier models for Earth simulations. Our GFT model is the first step in that direction. More exciting updates coming soon…

Paris Pedikaris (@parisperdikaris) 's Twitter Profile Photo

1/5 Excited to announce the public code release of Aurora - a foundation model for atmospheric forecasting! 🌎⛅️ Code: github.com/microsoft/auro… Docs: microsoft.github.io/aurora Paper: arxiv.org/abs/2405.13063

prof-g (@robertghrist) 's Twitter Profile Photo

now, i may or may not believe in astrology (coupled oscillators); i may or may not believe in the tarot deck (eigenvectors) or fortune-telling (analytic continuation); but i can put up a good argument. and maybe i do believe after all... 6/

now, i may or may not believe in astrology (coupled oscillators); i may or may not believe in the tarot deck (eigenvectors) or fortune-telling (analytic continuation); but i can put up a good argument.  and maybe i do believe after all...
6/
Nina Miolane (@ninamiolane) 's Twitter Profile Photo

What is the geometry of data? 🤖The geometry of weights in deep learning? 🧠The geometry of activations in neural networks? Differential geometry can describe and quantify these structures. Want to use it for your research? 🌐Discover Geomstats! github.com/geomstats/geom…