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3 cards from this section. Quick, good the night before a test.
What are the three properties of an equivalence relation?
Think of the acronym RST.
Is (2, 2) in a relation R considered reflexive?
Check if it holds true for any a.
What property requires that an element be related to itself in an equivalence relation?
Think of 'self-relationship'.
True or False: In an equivalence relation, if a is related to b, then b must be related to a.
Remember the 'back and forth' characteristic.
Given a set of integers and a relation defined as a ≡ b (mod 5), classify the integers based on their equivalence classes.
Consider the remainders when each integer is divided by 5.
Prove that if two equivalence classes have any element in common, they are the same class.
Think about how elements are classified in equivalence relations.
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