Tootfinder

Several of Asia's top tycoons and conglomerates are joining the data center race as tech giants plan $240B in APAC hyperscale expansion over the next five years (Jonathan Burgos/Forbes)
http://www.forbes.com/sites/jonathanburgos/2…

The Asian Billionaires Riding The Data Center Boom
The buildout of AI infrastructure in the Asia-Pacific is in high gear. Masayoshi Son and Mukesh Ambani are among the region's wealthiest taking the lead.

Farage insists Thai-based crypto billionaire wants nothing in return for £9m donation to Reform UK
The Reform UK leader promoted the cryptocurrency company which Christopher Harborne holds shares in
– one month after receiving a record donation for the party
https://www…

Nigel Farage insists Thai-based crypto billionaire wants nothing in return for £9m donation to Reform UK
The Reform UK leader promoted the cryptocurrency company which Christopher Harborne holds shares in – one month after receiving a record donation for the party

The Lurie administration wants to slash #PotreroYard affordable housing because they "just can't find the money."
Our mayor is a billionaire. We have the third most billionaires living here of any city in the world. We can't accept these excuses.

Sources: Dario Amodei is in India as Anthropic plans a Bengaluru office and explores a partnership with Reliance, seeking to expand in its second-largest market (Jagmeet Singh/TechCrunch)
https://techcrunch.com/2025/10/07/anthropic-…

Anthropic plans to open India office, eyes tie-up with billionaire Ambani | TechCrunch
Anthropic's next big bet is India — one of its fastest-growing markets worldwide.

Betaal jij meer of minder belasting dan Elon Musk?
https://maps.greenpeace.org/gpafrica/billionaire-taxometer/

The Billionaire Taxometer
Can you beat Musk at his own game?

Few Bilinear Operators on Spaces of Continuous Functions
Leandro Candido
https://arxiv.org/abs/2510.05322 https://arxiv.org/pdf/2510.05322

Few Bilinear Operators on Spaces of Continuous Functions
Motivated by recent work exhibiting a locally compact scattered space $L$ constructed under Ostaszewski's $\clubsuit$-principle, which yielded a complete classification of linear operators on $C_0(L\times L)$, we extend the analysis to the bilinear setting. We show that, for this space $L$, every bilinear operator $G:C_0(L)\times C_0(L)\to C_0(L)$ admits a unique decomposition into the sum of trivially predictable components. This establishes a bilinear analogue of the few operators phenomenon.

Why the anger with Billie Eilish? Because it’s against the rules to say what we all know about billionaires https://www.theguardian.com/commentisfree/2025/nov/05/billie-eilish-billionaires-super-rich?CMP=Share_iOSApp_Oth…

If you are listening to the "Fulltime #Nix Podcast", maybe reconsider that choice.
https://discourse.nixos.org/t/the-a…

Lock up all the fascists, especially the billionaire fascists https://social.vivaldi.net/@ianbetteridge/115679107107139559

Bilinear embedding for divergence-form operators with negative potentials
Andrea Poggio
https://arxiv.org/abs/2510.05714 https://arxiv.org/pdf/2510.05714…

Bilinear embedding for divergence-form operators with negative potentials
Let $Ω\subseteq \mathbb{R}^d$ be open, $A$ a complex uniformly strictly accretive $d\times d$ matrix-valued function on $Ω$ with $L^\infty$ coefficients, and $V$ a locally integrable function on $Ω$ whose negative part is subcritical. We consider the operator $\mathscr{L} = -\mathrm{div}(A\nabla) + V$ with mixed boundary conditions on $Ω$. We extend the bilinear inequality of Carbonaro and Dragičević [15], originally established for nonnegative potentials, by introducing a novel condition…