Common · Knowledge
Tits group
Finite simple group of order 2¹¹·3³·5²·13; the derived subgroup of the Ree group ²F₄(2)
In group theory, the Tits group 2F4(2)′, named for Jacques Tits (French: [tits]), is a finite simple group of order 17,971,200 = 211 · 33 · 52 · 13. This is the only simple group that is a derivative of a group of Lie type that is not a group of Lie type in any series from exceptional isomorphisms.
From Wikipedia
In group theory, the Tits group 2F4(2)′, named for Jacques Tits (French: [tits]), is a finite simple group of order 17,971,200 = 211 · 33 · 52 · 13. This is the only simple group that is a derivative of a group of Lie type that is not a group of Lie type in any series from exceptional isomorphisms. It is sometimes considered a 27th sporadic group.
Text: Wikipédia, CC BY-SA 4.0. · Image: Original: Jakob.scholbach Vector: Pbroks13 (CC BY-SA 3.0) ·
Related cards
-
★
Sporadic group
In mathematics, one of the 26 exceptional finite simple groups
-
★★
SL2(R)
Group of real 2×2 matrices with unit determinant
-
O★
Order type
Two ordered sets X,Y are said to have the same order type just when they are order isomorphic, that is, when there exists a bijection f: X → Y such that both f and its inverse are strictly increasing
-
B★
Building (mathematics)
Mathematical structure
-
★★
Lite (band)
Japanese math rock band
-
F★
Fundamental theorem of finitely generated abelian groups
Theorem