supersolvable

As a noun terms

is .

As an adjective supersolvable is

(mathematics) describing a group having an invariant normal series where all the factors are cyclic groups.

In mathematics|lang=en terms the difference between factor and supersolvable

is that factor is (mathematics) any of various objects multiplied together to form some whole while supersolvable is (mathematics) describing a group having an invariant normal series where all the factors are cyclic groups.

As a noun factor

is (obsolete) a doer, maker; a person who does things for another person or organization.

As a verb factor

is to find all the factors of (a number or other mathematical object) (the objects that divide it evenly).

As an adjective supersolvable is

(mathematics) describing a group having an invariant normal series where all the factors are cyclic groups.

In mathematics|lang=en terms the difference between invariant and supersolvable

is that invariant is (mathematics) unaffected by a specified operation (especially by a transformation) while supersolvable is (mathematics) describing a group having an invariant normal series where all the factors are cyclic groups.

As adjectives the difference between invariant and supersolvable

is that invariant is not varying; constant while supersolvable is (mathematics) describing a group having an invariant normal series where all the factors are cyclic groups.

As a noun invariant

is an invariant quantity, function etc.

As a noun group

is a number of things or persons being in some relation to one another.

As a verb group

is to put together to form a group.

As an adjective supersolvable is

(mathematics) describing a group having an invariant normal series where all the factors are cyclic groups.