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In mathematics, a building (also Tits building, named after Jacques Tits) is a combinatorial and geometric structure which simultaneously generalizes certain
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In two 1966 papers, Jacques Tits gave a construction of exceptional Lie algebras (hence implicitly exceptional algebraic groups) and a classification of possible indexes of simple algebraic groups. For the special case of his construction that give...
The moden beauty standard of big ass, big tits, small waist looks horrible. Don't get me wrong, I love ass and tits just as much as the next guy, but when a 4'8" woman has a 150 E bust and a huge ass ...
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r/torpedotits: **A place for torpedo tits, banana boobs, whatever you wanna call em they're here.** (Non nude posts will be deleted and/or permanently…
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mass gain and body mass at dawn than dominant coal tits. In winter, the red blood cells of coal tits have been shown to contain more mitochondria, which
Jan 16, 2022 · Big Tits Here we welcome all the beautiful women that have perky, real, fake, veiny, saggy, or milky tits as long as they are BIG We will let the Redditors decide what's considered big …
r/torpedotits: **A place for torpedo tits, banana boobs, whatever you wanna call em they're here.** (Non nude posts will be deleted and/or permanently…
Mar 10, 2024 · A few years back me and my best friend went on a trip and the guy I liked and his friends (also my friends) lived in that city. I was wearing a bralet and let me tell you my tits aren’t made for …
There is a well known link between (maximal) polar representations and isotropy representations of symmetric spaces provided by Dadok. Moreover, the theory by Tits and Burns-Spatzier provides a link between irreducible symmetric spaces of non-compact...
"Ridgway, Matthew Bunker, 'Old Iron Tits'". World War II Graves. 23 January 2018. "GEN Matthew Bunker Ridgway, 'Old Iron Tits'". Military Hall of Honor. 1 January
Suppose $k$ is a nonarchimedean local field, $K$ is a maximally unramified extension of $k$, and $\mathbf{G}$ is a connected reductive $k$-group. If $\mathbf{T}$ is a $K$-minisotropic maximal $k$-torus in $\mathbf{G}$, then we use Bruhat-Tits theory...
Artin-Tits groups act on a certain delta-hyperbolic complex, called the "additional length complex". For an element of the group, acting loxodromically on this complex is a property analogous to the property of being pseudo-Anosov for elements of map...
We prove the Tits-Weiss conjecture for Albert division algebras over fields of arbitrary characteristics in the affirmative. The conjecture predicts that every norm similarity of an Albert division algebra is a product of a scalar homothety and $U$-o...
This paper is a short survey on four basic questions on Artin-Tits groups: the torsion, the center, the word problem, and the cohomology ($K(π,1)$ problem). It is also an opportunity to prove three new results concerning these questions: (1) if all...