e/Table of Lie groups

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has glosseng: Real Lie groups and their algebras Column legend * CM: Is this group G compact? (Yes or No) * \pi_0: Gives the group of components of G. The order of the component group gives the number of connected components. The group is connected if and only if the component group is trivial (denoted by 0). * \pi_1: Gives the fundamental group of G whenever G is connected. The group is simply connected if and only if the fundamental group is trivial (denoted by 0). * UC: If G is not simply connected, gives the universal cover of G.
lexicalizationeng: Table of lie groups
instance ofe/Lie group
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Italian
has glossita: | |- ! Gruppo di Lie ! Descrizione ! Osservazioni ! algebra di Lie ! Descrizione ! dim/R |- | style="text-align:center" | Rn | Spazio euclideo munito di addizione | abeliano, semplicemente connesso, non compatto | style="text-align:center" | Rn | le parentesi di Lie danno zero | style="text-align:center" | n
lexicalizationita: Tavola dei gruppi di Lie

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