supremum

As a noun supremum

is (mathematics) (of a subset ) the least element of the containing set that is greater or equal to all elements of the subset the supremum may or may not be a member of the subset.

As a proper noun supreme is

the supreme being; the almighty; god.

Supremum is a anagram of supermum.

As nouns the difference between supermum and supremum

is that supermum is an alternative spelling of supermom while supremum is (of a subset) the least element of the containing set that is greater or equal to all elements of the subset. The supremum may or may not be a member of the subset.

As nouns the difference between taxonomy and supremum

is that taxonomy is the science or the technique used to make a classification while supremum is (mathematics) (of a subset ) the least element of the containing set that is greater or equal to all elements of the subset the supremum may or may not be a member of the subset.

In mathematics|lang=en terms the difference between supremum and supremal

is that supremum is (mathematics) (of a subset ) the least element of the containing set that is greater or equal to all elements of the subset the supremum may or may not be a member of the subset while supremal is (mathematics) of or pertaining to a supremum.

As a noun supremum

is (mathematics) (of a subset ) the least element of the containing set that is greater or equal to all elements of the subset the supremum may or may not be a member of the subset.

As an adjective supremal is

(mathematics) of or pertaining to a supremum.