(set theory) (real analysis): Given a subset X of R, the smallest real number that is ≥ every element of X; (order theory): given a subset X of a partially ordered set P (with partial order ≤), the least element y of P such that every element of X is ≤ y..
예문
A sublattice of a lattice is a subset that is closed under pairwise infima and suprema.
The best way to describe the supremum of S is to say that it wants to be the greatest element of S. In fact, if S has a greatest element, then that element is the supremum.
The key to an approach to vector optimization based on infimum and supremum is to consider set-based objective functions and to extend the partial ordering of the original objective space to a suitable subspace of the power set. In this new space the infimum and supremum exist under the usual assumptions.
현재 검증된 한국어 뜻은 준비 중이며 영어 정의는 “(set theory) (real analysis): Given a subset X of R, the smallest real number that is ≥ every element of X; (order theory): given a subset X of a partially ordered set P (with partial order ≤), the least element y of P such that every element of X is ≤ y.”입니다.
supremum의 동의어는 무엇인가요?
주요 동의어는 least upper bound, LUB, sup입니다.
supremum의 반의어는 무엇인가요?
정확한 반대말은 사용된 의미에 따라 달라집니다.
supremum를 문장에서 어떻게 쓰나요?
A sublattice of a lattice is a subset that is closed under pairwise infima and suprema.