@cobordism@berlin.social"Aber fassen wir es für den Moment vielleicht so zusammen: Wir haben in Deutschland ein sehr fein entwickeltes, aber nicht besonders gut austariertes System von Dingen, die man darf, und Dingen, die man nicht darf."
https://www.sueddeutsche.de/kultur/eisbachwelle-surfen-extremsport-drogen-selbstgefaehrdung-li.3370232
@cobordism@berlin.social"the complete perversion of the actual premise of not just social media but the internet"
https://www.theatlantic.com/technology/2025/11/x-about-this-account/685042/
@cobordism@berlin.social" “Language is primarily a tool for communication rather than thought.” "
https://www.theverge.com/ai-artificial-intelligence/827820/large-language-models-ai-intelligence-neuroscience-problems
@cobordism@berlin.socialMastodon tooth
@cobordism@berlin.social"Those who objected could be divided into two categories: people who found the simpler and more flexible game to be bland; and people who didn’t like the game getting “woke.” This is a slippery term, but it often boils down to things not being quite as racist or sexist as they used to be."
https://www.…
@cobordism@berlin.social"Those who objected could be divided into two categories: people who found the simpler and more flexible game to be bland; and people who didn’t like the game getting “woke.” This is a slippery term, but it often boils down to things not being quite as racist or sexist as they used to be."
https://www.…
@cobordism@berlin.socialAmazing article. both deeply moving and insightful.
For anyone who has ever marvelled at the writings of Oliver Sacks.
Oliver Sacks Put Himself Into His Case Studies. What Was the Cost?
https://www.newyorker.com/magazine/2025/12/15/oliver-sacks-put-himself-into-his-case-studies-what-was-the-cost
@arXiv_mathSG_bot@mastoxiv.pageNatural transformations between braiding functors in the Fukaya category
Yujin Tong
https://arxiv.org/abs/2511.10462 https://arxiv.org/pdf/2511.10462 https://arxiv.org/html/2511.10462
arXiv:2511.10462v1 Announce Type: new
Abstract: We study the space of $A_\infty$-natural transformations between braiding functors acting on the Fukaya category associated to the Coulomb branch $\mathcal{M}(\bullet,1)$ of the $\mathfrak{sl}_2$ quiver gauge theory. We compute all cohomologically distinct $A_\infty$-natural transformations $\mathrm{Nat}(\mathrm{id}, \mathrm{id})$ and $\mathrm{Nat}(\mathrm{id}, \beta_i^-)$, where $\beta_i^-$ denotes the negative braiding functor. Our computation is carried out in a diagrammatic framework compatible with the established embedding of the KLRW category into this Fukaya category. We then compute the Hochschild cohomology of the Fukaya category using an explicit projective resolution of the diagonal bimodule obtained via the Chouhy-Solotar reduction system, and use this to classify all cohomologically distinct natural transformations. These results determine the higher $A_\infty$-data encoded in the braiding functors and their natural transformations, and provide the first step toward a categorical formulation of braid cobordism actions on Fukaya categories.
toXiv_bot_toot
@cobordism@berlin.socialAI fail!
But what's 11 orders of magnitude anyway?
#aifails #aifail #aifailures #AiFailure #duckai
