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2 cards from this section. Quick, good the night before a test.
Define the union of two relations.
Think about what happens to overlapping pairs.
What is the intersection of two relations?
What do they have in common?
What does the union of two relations consist of?
Think of taking both sets together.
True or False: The composition of two relations is always commutative.
Consider examples of R o S and S o R.
Given relations R = {(1,2), (2,3)} and S = {(3,4), (2,4)}, find the composition R o S, then calculate the powers R^2 and the closure for reflexivity.
Build step by step: Composition first, then powers.
Examine the relation T = {(1, 2), (2, 3)} and its symmetric closure. After defining the symmetric closure, determine if T is itself symmetric.
Draw T and visualize; determine pairs that must be added for symmetry.
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