finite

As an adjective finite

is having an end or limit; constrained by bounds.

As a noun hypertask is

(philosophy) an uncountably infinite number of operations that occur sequentially within a finite interval of time.

As an adjective finite

is having an end or limit; constrained by bounds.

As a noun supertask is

(philosophy) a quantifiably infinite number of operations that occur sequentially within a finite interval of time.

As an adjective finite

is having an end or limit; constrained by bounds.

As a noun hyperconifold is

(mathematics|physics) a finite cyclic quotient of a conifold.

As adjectives the difference between finite and extraspecial

is that finite is having an end or limit; constrained by bounds while extraspecial is (group theory) being an analogue of the heisenberg group over a finite field whose size is a prime.

As adjectives the difference between finite and semilocal

is that finite is having an end or limit; constrained by bounds while semilocal is (mathematics) describing a ring that has a finite number of maximal ideals.

As adjectives the difference between finite and quasilocal

is that finite is having an end or limit; constrained by bounds while quasilocal is (mathematics) describing a ring that is not noetherian.

As adjectives the difference between finite and profinite

is that finite is having an end or limit; constrained by bounds while profinite is (mathematics) describing certain topological groups formed from finite groups.

As adjectives the difference between finite and hyperfinite

is that finite is having an end or limit; constrained by bounds while hyperfinite is (mathematics) both finite and approximately finite dimensional.

As adjectives the difference between finite and semiinfinite

is that finite is having an end or limit; constrained by bounds while semiinfinite is (mathematics|in optimization programming) involving a finite number of variables but an infinite number of constraints, or vice versa.

As an adjective finite

is having an end or limit; constrained by bounds.

As a noun resummation is

(mathematics|physics) a procedure to obtain a finite result from a divergent sum (series) of functions, involving the integral transformation of another (convergent) function in which the individual terms defining the original function are rescaled.