up:: 020 MOC Mathematics
Given sets , we define the complement of with respect to as
In particular cases in which , one denotes this complement as , implicitly assuming it is its complement with its superset ─ which is usually the entire base space.
up:: 020 MOC Mathematics
Given sets S,X, we define the complement of S with respect to X as
X∖S={x∈X∣x∈/S}In particular cases in which S⊆X, one denotes this complement as Sc, implicitly assuming it is its complement with its superset ─ which is usually the entire base space.