List questions from solvable-groups

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If G is finite solvable then it has a normal subgroup of special form

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On the non-nilpotent solvable groups

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If G is not abelian with order $p^3$ then $G'=Z(G)$

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A doubt on solvable groups and algebraic Number Theory

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What do the solvable groups in a free product of cyclic groups look like?

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Can the triangularization of a linear group preserve a given good feature of an element?

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On the proof and equivalence statement of Feit-Thompson

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Why are solvable groups important?

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Solvable, Supersolvable, and Nilpotent

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Solvable quotients imply quotient of intersection is solvable

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$SL(6, \mathbb{C})$ is not solvable

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Every group of order $2p^n$, when p is prime, is solvable

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How many distinct composition series does the group $D_{12}$ have?

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Solvable, non-nilpotent group with nilpotent commutator subgroup

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List Question

If a group $G$ has an abelian subgroup of index $2$, then $G$ must be solvable.

If G is finite solvable then it has a normal subgroup of special form

On the non-nilpotent solvable groups

If G is not abelian with order $p^3$ then $G'=Z(G)$

A doubt on solvable groups and algebraic Number Theory

What do the solvable groups in a free product of cyclic groups look like?

Can the triangularization of a linear group preserve a given good feature of an element?

On the proof and equivalence statement of Feit-Thompson

Why are solvable groups important?

Solvable, Supersolvable, and Nilpotent

Solvable quotients imply quotient of intersection is solvable

$SL(6, \mathbb{C})$ is not solvable

Every group of order $2p^n$, when p is prime, is solvable

How many distinct composition series does the group $D_{12}$ have?

Solvable, non-nilpotent group with nilpotent commutator subgroup

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