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Vít Tuček Profile
Vít Tuček

@vit_tucek

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part time #python / full time #math You can find me on MathOverflow https://t.co/CuT5X0V7tV and at @[email protected]

Prague, Czech Republic
Joined August 2013
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@vit_tucek
Vít Tuček
1 month
On the other hand, it can equally well be seen as giving a generalization for Morley's theorem on 18 equilateral triangles associated to an arbitrary triangle in the Euclidean plane. A clever use of the interplay existing between algebra and geometry unifies both aspects.
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@vit_tucek
Vít Tuček
1 month
This article can be described, on the one hand, as an introduction to the Galois theory for polynomials of degree 3 or 4 over a field of characteristic zero.
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@vit_tucek
Vít Tuček
1 month
Another paper, from the same year: A. Connes and J. Dixmier, Sur les équations du 3-ème et du 4-ème degré: de Galois et Lagrange au miracle de Morley, Enseign. Math. {\bf 70} (2024), no.~1-2, 283--306; MR4746044
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@vit_tucek
Vít Tuček
1 month
Mindblowing... From Mathscinet: "At the centenary of his birth and seventy-five years after his doctoral thesis, Dixmier has written this paper ..." J. Dixmier, Opérateurs hypofermés, J. Operator Theory {\bf 91} (2024), no.~2, 323---333; MR4750921 https://t.co/jdkhFaMUi8
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@thomasfbloom
Thomas Bloom
2 months
@kevinweil Hi, as the owner/maintainer of https://t.co/69gOJM7Ci7, this is a dramatic misrepresentation. GPT-5 found references, which solved these problems, that I personally was unaware of. The 'open' status only means I personally am unaware of a paper which solves it.
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@vit_tucek
Vít Tuček
3 months
Jak je možné, že @NZizkov očkuje na Covid vakcínou, která NENÍ doporučená pro nadcházející sezónu? Co na to @ZdravkoOnline ?
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@vit_tucek
Vít Tuček
3 months
Fields medallist (geometer / low-dimensional topologist; @HarvardCMSA ) talking about a result of Czech mathematician (logician, @Akademie_ved_CR) during AI conference. #math #ai #geometry #ML
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@vit_tucek
Vít Tuček
3 months
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@vit_tucek
Vít Tuček
3 months
Long time ago a friend asked me to finish article that was started by his student. That's how I learned about octonions and exceptional Lie groups. mostly from the go to introductory text by John Baez Now, around 15 years later, I was able to actually answer a question of Baez.
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@vit_tucek
Vít Tuček
5 months
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@vit_tucek
Vít Tuček
8 months
Nedávno jsem tu zahlédl 101. iteraci debaty o tom, zda má stát financovat (základní) výzkum. Tak tady nějaký výzkum k tématu. Není zač, pánové. @honzadave @MatousPikous @VhandleV @zacinajicifyzik
@ben_golub
Ben Golub
8 months
@VincentGeloso First - this is more my area of expertise - it is frankly pretty extreme to claim that theoretical arguments can do anything convincing on this issue. The theoretical channels for government investment to be complementary to private investment are so ample that any argument to
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@MathMatize
MathMatize Memes
9 months
The exterior derivative in ℝ³
@buffys
9 months
define ‘the holy trinity’
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@gro_tsen
Gro-Tsen
9 months
I… did not expect a rational number with 108 digits in its reduced denominator to occur as the answer to the fairly natural question “what is the area of the Pythagoras tree fractal?”. https://t.co/PTxmVp0eJT 😲
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@vit_tucek
Vít Tuček
1 year
If I wrote this as a recursive function, would you ask me to rewrite it using queue?
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@plain_simon
Simon Pepin Lehalleur
1 year
I am extremely surprised by the rate of progress on Frontiermath. Those are *really* hard problems! Have a look at the public examples if you hadn't before: https://t.co/E8It2zpyCg
@__nmca__
Nat McAleese
1 year
Well, on FrontierMath 2024-11-26 o3 improves the state of the art from 2% to 25% accuracy. These are absurdly hard strongly held out math questions. And on ARC, the semi-private test set and public validation set scores are 87.5% (private) and 91.5% (public). (7/n)
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@S_Conradi
Simone Conradi
1 year
Roots of parametric polynomials animation. Made with #python, #matplotlib, #numpy and #sympy.
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@Gabuinml
Gábi Kadlecová
1 year
I’m excited to present you my first paper accepted to a major ML conference - “Surprisingly Strong Performance Prediction with Neural Graph Features” at @ICML 🎉 Blog post: https://t.co/eLvEPxX4Sl Full paper: https://t.co/AurhheEpru 1/4
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@KostasPenn
Kostas Daniilidis
2 years
This is really fascinating. Nina Miolane ⁦@ninamiolane⁩ showing how biological brains encode Lie groups! #CVPR Equivision workshop
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@TimothyDuignan
Tim Duignan
2 years
This is the most surprising and exciting result of my career: we were running simulations of NaCl with a neural network potential that implicitly accounts for the effect of the water, ie a continuum solvent model (trained on normal MD) when Junji noticed something strange: 1/n
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