semistable

As a noun terms

is .

As an adjective semistable is

(mathematics) describing a form of elliptic curve having congruent roots.

As an adjective semistable

is (mathematics) describing a form of elliptic curve having congruent roots.

As a noun semistability is

the condition of being semistable.

As adjectives the difference between elliptic and semistable

is that elliptic is elliptical while semistable is describing a form of elliptic curve having congruent roots.

As a proper noun root

is .

As an adjective semistable is

(mathematics) describing a form of elliptic curve having congruent roots.

In mathematics terms the difference between congruent and semistable

is that congruent is coinciding exactly when superimposed while semistable is describing a form of elliptic curve having congruent roots.

As adjectives the difference between congruent and semistable

is that congruent is corresponding in character while semistable is describing a form of elliptic curve having congruent roots.

As a verb curve

is .

As an adjective semistable is

(mathematics) describing a form of elliptic curve having congruent roots.