List questions from algebraic-groups

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Why are alternating matrices only used when $n$ is even?

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What is the Picard group of a variety of type G/P with $G$ a semi simple algebraic group and $P$ a parabolic subgroup?

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Relation between

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Action of an algebraic group induce a representation of its Lie algebra

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Group action of linear algebraic group $G$ on itself induces a representaion of $G$ on $Lie(G)$

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Definition of schematically dense

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On algebraic groups of dimension 1

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Why does the commutator subgroup of a unipotent algebraic group have smaller dimension?

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A line avoiding an Algebraic group

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Simply connected linear algebraic group

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Why is the image of an algebraic group by a morphism also an algebraic group?

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Algebraic subgroup of ${\mathbf G}_{\mathbf a}^n$

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Proof verification : every algebraic set is the union of finitely many irreducible algebraic subsets

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Are the $C$-points of a simply connected algbraic group simply connected?

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List Question

On Simple Algebraic Groups

Why are alternating matrices only used when $n$ is even?

What is the Picard group of a variety of type G/P with $G$ a semi simple algebraic group and $P$ a parabolic subgroup?

Relation between

Action of an algebraic group induce a representation of its Lie algebra

Group action of linear algebraic group $G$ on itself induces a representaion of $G$ on $Lie(G)$

Definition of schematically dense

On algebraic groups of dimension 1

Why does the commutator subgroup of a unipotent algebraic group have smaller dimension?

A line avoiding an Algebraic group

Simply connected linear algebraic group

Why is the image of an algebraic group by a morphism also an algebraic group?

Algebraic subgroup of ${\mathbf G}_{\mathbf a}^n$

Proof verification : every algebraic set is the union of finitely many irreducible algebraic subsets

Are the $C$-points of a simply connected algbraic group simply connected?

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