infimum

As a noun infimum

is (mathematics) (of a subset ) the greatest element of the containing set that is smaller than or equal to all elements of the subset the infimum may or may not be a member of the subset.

As an adjective undefined is

lacking a definition or value.

In mathematics terms the difference between limit and infimum

is that limit is any of several abstractions of this concept of limit while infimum is (of a subset) the greatest element of the containing set that is smaller than or equal to all elements of the subset. The infimum may or may not be a member of the subset.

As nouns the difference between limit and infimum

is that limit is a restriction; a bound beyond which one may not go while infimum is (of a subset) the greatest element of the containing set that is smaller than or equal to all elements of the subset. The infimum may or may not be a member of the subset.

As an adjective limit

is being a fixed limit game.

As a verb limit

is to restrict; not to allow to go beyond a certain bound.