Tootfinder

'By looking at that graph, can you tell which year the library started to grow by around one hundred terabytes of data per year? With the expectation that billions of items would be findable and made available while operating under a complex set of legally-defined technical constraints entirely specific to this singular context?
It was 2013. There in the middle of that downward curve.
Today, the library manages petabytes of data and has the responsibility of providing nation-…

A Topologically Enriched Probability Monad on the Cartesian Closed Category of CGWH Spaces
Peter Kristel, Benedikt Peterseim
https://arxiv.org/abs/2404.08430

A Topologically Enriched Probability Monad on the Cartesian Closed Category of CGWH Spaces
Probability monads on categories of topological spaces are classical objects of study in the categorical approach to probability theory. We construct a probability monad on the category of compactly generated weakly Hausdorff (CGWH) spaces, a (if not the) standard choice of convenient category of topological spaces. Because a novel version of the Riesz representation theorem plays a fundamental role in our construction, we name it the Riesz probability monad. We show that the Riesz probability …

This https://arxiv.org/abs/2305.03163 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Homogeneous isosceles-free spaces
We study homogeneity aspects of metric spaces in which all triples of distinct points admit pairwise different distances; such spaces are called isosceles-free. In particular, we characterize all homogeneous isosceles-free spaces up to isometry as vector spaces over the two-element field, endowed with an injective norm. Using isosceles-free decompositions, we provide bounds on the maximal number of distances in arbitrary homogeneous finite metric spaces.

Alles wie erwartet, hätte nur nicht gedacht, dass sich #BSW SO eindeutig positioniert. #Selbstbestimmungsgesetz

Interesting: Announcing the first Machine Unlearning Challenge – Google Research Blog
https://blog.research.google/2023/06/announcing-first-machine-unlearning.html

Announcing the first Machine Unlearning Challenge

The only hero in The Zone of Interest
--> https://en.wikipedia.org/wiki/Aleksandra_Bystroń-Kołodziejczyk

Bluebell woods in Wanstead Park, London. Photos never do them justice! #BloomScrolling #Florespondence

The only hero in The Zone of Interest
--> https://en.wikipedia.org/wiki/Aleksandra_Bystroń-Kołodziejczyk

Bluebell woods in Wanstead Park, London. Photos never do them justice! #BloomScrolling #Florespondence

are there any applications out there using #WebLLM?