单词 | symmetric difference |
释义 | symmetric difference (i) A+A = Ø, A+Ø = A, A+A′ = E, A+E = A′. (ii) A+B = (A ∪ B)∖(A ∩ B)= (A ∪ B) ∩ (A′ ∪ B′). (iii) A+B = B+A, the commutative law. (iv) (A+B)+C = A+(B+C), the associative law. (v) A ∩ (B+C) = (A ∩ B)+(A ∩ C), the operation ∩ is distributive over the operation+. ![]() The symmetric difference AΔB |
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