Tootfinder

Here’s the thing: fuck the ayatollah and his mullahs and fuck Hamas (neither of those bastards would hesitate to put a bullet in the head of an atheist apostate like me) but that doesn’t mean you attack the people of Iran (most of whom oppose the regime) or Palestine (who also suffer under the yoke of Hamas – an organisation that, furthermore, was funded and supported by Netanyahu’s regime to sabotage the peace process).
If you cannot separate authoritarian regimes from the people bein…

What we know about the effect of the Trump regime's attack on Iran: the 'bunker busters' made some holes in the ground and the other bombs flattened some buildings.

Even before the war with Iran started it was clear that even the best bunker buster bombs probably couldn't destroy the deepest facilities in Iran. It makes the rationality of a US participation in the war less clear, Israel doesn't need US help to destroy other kinds of targets.

Trump has suggested to defense officials it would make sense for the US to launch strikes against Iran
-- only if the so-called “bunker buster” bomb was guaranteed to destroy the critical uranium enrichment facility at Fordow.
Trump was told that dropping the GBU-57s,
a 13.6-tonne (30,000lb) bomb
would effectively eliminate Fordow
but he does not appear to be fully convinced,
and has held off authorizing strikes as he also awaits the possibility that the t…

Nothing can stop me, you hear me, old bastard. And now hand over the dog food or what it is, otherwise -

Erstmals wurden Tiefsee-#Seespinnen entdeckt, die mithilfe von #Methan-basierten #Bakterien überleben.
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Trump presses aides on whether bunker-buster plan to bomb Iran will work (Axios)
https://www.axios.com/2025/06/18/trump-bunker-buster-bomb-iran-nuclear-program
http://www.memeorandum.com/250618/p153#a250618p153

How do you think the Israel / Iran war ends?
Iran surrenders
Peace talks
US drops bunker buster on mountain
Israel nukes mountain bunker

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Rota-Baxter operators on compact simple Lie groups and algebras
Saveliy V. Skresanov
https://arxiv.org/abs/2506.14324 https://arxiv.o…

Rota-Baxter operators on compact simple Lie groups and algebras
A Rota-Baxter operator on a Lie group $ G $ is a smooth map $ B : G \to G $ such that $ B(g)B(h) = B(gB(g)hB(g)^{-1}) $ for all $ g, h \in G $. This concept was introduced in 2021 by Guo, Lang and Sheng as a Lie group analogue of Rota-Baxter operators of weight 1 on Lie algebras. We show that the only Rota-Baxter operators on compact simple Lie groups are the trivial map and the inverse map. A similar description for Rota-Baxter operators of weight 1 on compact simple Lie algebras is provided.