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Basic Set Theory - UH

Basic Set Theory - UH

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true when both the propositions it joins are also true. It has a symbolic equivalent ∧. This lets us write the formal definition of intersection more compactly: S ∩ T = {x : (x ∈ S)∧ (x ∈ T)} Example 2.3 Intersections of sets Suppose S = {1,2,3,5}, T = {1,3,4,5}, and U = {2,3,4,5}. Then: S ∩T = {1,3,5}, S ∩U = {2,3,5}, and T ∩ ...

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