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3 cards from this section. Quick, good the night before a test.
Define a partition in your own words.
Focus on the key terms non-empty, disjoint, and covering.
Give an example of a simple partition from everyday life.
Think of how people can be categorized based on shared attributes.
What are the three properties of an equivalence relation?
Revise the definitions of the properties.
True or False: A partition can have subsets that overlap.
Consider what it means for subsets to be a partition.
Given a set of students, partition them based on their grade levels and define the corresponding equivalence relation.
Consider how students in the same grade relate.
Create a non-trivial partition of the set {1,2,3,4,5,6}, determine the equivalence relation, and verify that all properties hold.
Focus on pair combinations from each subset.
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