As adjectives the difference between melodic and supermelodic

is that melodic is of, relating to, or having melody while supermelodic is very melodic.

As a verb overcome

is to surmount (a physical or abstract obstacle); to prevail over, to get the better of.

As an adjective superable is

capable of being overcome or surmounted; surmountable or conquerable.

As a verb surmounted

is past tense of surmount.

As an adjective superable is

capable of being overcome or surmounted; surmountable or conquerable.

As adjectives the difference between set and quasiconvex

is that set is fixed in position while quasiconvex is said of a function, if the inverse of any set of the form (-∞,a) for that function is a convex set.

As a verb set

is to put (something) down, to rest.

As a noun set

is a punch for setting nails in wood.

As a proper noun Set

is an ancient Egyptian god, variously described as the god of chaos, the god of thunder and storms, or the god of destruction.

Quasiconcave is an antonym of quasiconvex.

In mathematics|lang=en terms the difference between quasiconcave and quasiconvex

is that quasiconcave is (mathematics) said of a function, if the inverse image of any set of the form (a,∞) for that function is a convex set while quasiconvex is (mathematics) said of a function, if the inverse image of any set of the form (-∞,a) for that function is a convex set.

As adjectives the difference between quasiconcave and quasiconvex

is that quasiconcave is (mathematics) said of a function, if the inverse image of any set of the form (a,∞) for that function is a convex set while quasiconvex is (mathematics) said of a function, if the inverse image of any set of the form (-∞,a) for that function is a convex set.

Quasiconvexity is a related term of quasiconvex.

As an adjective quasiconvex is

(mathematics) said of a function, if the inverse image of any set of the form (-∞,a) for that function is a convex set.

In mathematics terms the difference between function and quasiconcave

is that function is a relation in which each element of the domain is associated with exactly one element of the codomain while quasiconcave is said of a function, if the inverse of any set of the form (a,∞) for that function is a convex set.

As a noun function

is what something does or is used for.

As a verb function

is to have a function.

As an adjective quasiconcave is

said of a function, if the inverse of any set of the form (a,∞) for that function is a convex set.

As adjectives the difference between inverse and quasiconcave

is that inverse is inverted while quasiconcave is (mathematics) said of a function, if the inverse image of any set of the form (a,∞) for that function is a convex set.

As a verb inverse

is .

As adjectives the difference between image and quasiconcave

is that image is figurative (of sense of term or discourse) while quasiconcave is (mathematics) said of a function, if the inverse image of any set of the form (a,∞) for that function is a convex set.

As a verb image

is .

As a numeral set

is seven.

As an adjective quasiconcave is

(mathematics) said of a function, if the inverse image of any set of the form (a,∞) for that function is a convex set.