Represents the symmetric difference operation, which is the given set of
two sets A and B that contain elements from either set, but not their intersection
It is usually known either as A △ B, A ⊖ B, or A ⊕ B.
Formal definitions:
A △ B = (A \ B) ∪ (B \ A): Union of the complements of both sets
A △ B = {x: (X ∈ A) ⊕ (X ∈ B)}: Set-builder notation with XOR operation and predicates
A △ B = (A ∪ B) \ (B ∪ A): Difference of the unions of both sets
Represents the symmetric difference operation, which is the given set of two sets A and B that contain elements from either set, but not their intersection It is usually known either as
A △ B
,A ⊖ B
, orA ⊕ B
.A △ B = (A \ B) ∪ (B \ A)
: Union of the complements of both setsA △ B = {x: (X ∈ A) ⊕ (X ∈ B)}
: Set-builder notation with XOR operation and predicatesA △ B = (A ∪ B) \ (B ∪ A)
: Difference of the unions of both sets