maxitive

As a noun terms

is .

As an adjective maxitive is

(mathematics) describing a certain class of nonnegative functions of countable disjoint sets.

As an adjective maxitive is

(mathematics) describing a certain class of nonnegative functions of countable disjoint sets.

As adjectives the difference between set and maxitive

is that set is fixed in position while maxitive is describing a certain class of nonnegative functions of countable disjoint sets.

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.

As adjectives the difference between disjoint and maxitive

is that disjoint is not smooth or continuous; disjointed while maxitive is (mathematics) describing a certain class of nonnegative functions of countable disjoint sets.

As a verb disjoint

is to render ; to remove a connection, linkage, or intersection.

As adjectives the difference between countable and maxitive

is that countable is capable of being counted; having a quantity while maxitive is describing a certain class of nonnegative functions of countable disjoint sets.

In mathematics|lang=en terms the difference between function and maxitive

is that function is (mathematics) a relation in which each element of the domain is associated with exactly one element of the codomain while maxitive is (mathematics) describing a certain class of nonnegative functions of countable disjoint sets.

As a noun function

is what something does or is used for.

As a verb function

is to have a function.

As an adjective maxitive is

(mathematics) describing a certain class of nonnegative functions of countable disjoint sets.

In mathematics|lang=en terms the difference between nonnegative and maxitive

is that nonnegative is (mathematics) (of a quantity ) not negative; either zero or positive while maxitive is (mathematics) describing a certain class of nonnegative functions of countable disjoint sets.

As adjectives the difference between nonnegative and maxitive

is that nonnegative is (mathematics) (of a quantity ) not negative; either zero or positive while maxitive is (mathematics) describing a certain class of nonnegative functions of countable disjoint sets.

As a noun nonnegative

is any value that is not negative.