subcountable

As a noun terms

is .

As an adjective subcountable is

(mathematics) being the target of a partial surjection from the natural numbers, such that the set of numbers used to count is no larger than the set being counted.

As a verb count

is to recite numbers in sequence.

As a noun count

is the act of or tallying a quantity or count can be the male ruler of a county.

As an adjective subcountable is

(mathematics) being the target of a partial surjection from the natural numbers, such that the set of numbers used to count is no larger than the set being counted.

As a noun surjection

is a function of "many-to-one" mapping relationship; more formally, f: X → Y is a surjection if and only if, for every y in the codomain Y, there is at least one x in the domain X with f(x) = y.

As an adjective subcountable is

being the target of a partial surjection from the natural numbers, such that the set of numbers used to count is no larger than the set being counted.

In mathematics terms the difference between partial and subcountable

is that partial is a partial derivative: a derivative with respect to one independent variable of a function in multiple variables while subcountable is being the target of a partial surjection from the natural numbers, such that the set of numbers used to count is no larger than the set being counted.

As a noun partial

is a partial derivative: a derivative with respect to one independent variable of a function in multiple variables.

As an adjective subcountable

is (mathematics) being the target of a partial surjection from the natural numbers, such that the set of numbers used to count is no larger than the set being counted.

As a noun subcountability is

the property of being subcountable.