Tootfinder

Do I give a flying glittery fuck about your opinions? Hell no! This queer, bi, fabulous life is mine to slay, not yours! Love loud, live proud, and keep your shade to yourself! 🌈💖✨

Hey... you (ᵘˢᶦⁿᵍ ᵗʰᵉ ᴳᵉⁿᵉʳᵃᵗᶦᵛᵉ ᴬᴵ). Write the damn email yourself. Take the notes for the meeting yourself. It's not that hard. Also, stop fooling yourself, you're not THAT busy.
'Tech giants’ carbon emissions up 150% with AI growth'
https://www.

Tech giants’ carbon emissions up 150% with AI growth
International Telecommunication Union (ITU) reported operational emissions of four technology companies increased by average 150%.

I don't get the feeling Rula Lenska is waiting for you to introduce yourself back.

Approximate polymorphisms of predicates
Yaroslav Alekseev, Yuval Filmus
https://arxiv.org/abs/2506.12155 https://arxiv.org/pdf/2506.1…

Approximate polymorphisms of predicates
A generalized polymorphism of a predicate $P \subseteq \{0,1\}^m$ is a tuple of functions $f_1,\dots,f_m\colon \{0,1\}^n \to \{0,1\}$ satisfying the following property: If $x^{(1)},\dots,x^{(m)} \in \{0,1\}^n$ are such that $(x^{(1)}_i,\dots,x^{(m)}_i) \in P$ for all $i$, then also $(f_1(x^{(1)}),\dots,f_m(x^{(m)})) \in P$. We show that if $f_1,\dots,f_m$ satisfy this property for most $x^{(1)},\dots,x^{(m)}$ (as measured with respect to an arbitrary full support distribution $μ$ on $P$), th…

I'm in Sainsbury's. There is a PA announcement. Literally these words:
"Feeling peckish? Why not treat yourself to a bacon or sausage barm from the hot food counter? I'm not sure if they're reduced, they might be, but just get yourself down there and have a lickle mooch".

I am learning so much about myself. I am also hating the process a lot of the time https://www.overcomecompulsivehoarding.co.uk/podcast-ep-184-what-if-we-actually-felt-the-…