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2 cards from this section. Quick, good the night before a test.
What are the three properties that define an equivalence relation?
Remember the acronym RST.
Give an example of a reflexive relation.
Think of numbers.
Which of the following are properties of equivalence relations?
RST is key!
True or False: Equivalence classes can share elements with each other.
Think about the definition.
Demonstrate how to prove that every equivalence class under a given relation is non-empty.
Start from the definition of an equivalence relation.
Given that [0] and [3] represent two equivalence classes under modulo 3, prove whether they share elements or not.
Consider their definitions carefully.
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