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2 cards from this section. Quick, good the night before a test.
Define what a relation is in your own words.
Think about pairs coming from two different sets.
Give an example of a binary relation.
Consider relationships in terms of pairs from two sets.
What is a relation?
Think about pairs from two different sets.
True or False: A reflexive relation must have at least one element in a set.
Consider the case when no elements are present.
Given sets A = {x, y, z} and B = {1, 2}, create three different binary relations and discuss their properties.
Think about how each relation captures different aspects of interaction.
If set A = {a, b} and set B = {1, 2} are given, can you represent a reflexive relation in a matrix that also shows one additional non-reflexive pair?
Be creative with your definitions, but keep reflexivity in mind!
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