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4 cards from this section. Quick, good the night before a test.
Define an irreflexive relation and provide an example.
Consider a simple set with two elements.
What describes a symmetric relation?
Think about a mirror image in relation.
What characterizes an irreflexive relation?
Focus on the definitions of reflexive vs irreflexive.
True or False: A symmetric relation requires that both (a, b) and (b, a) are always present.
Consider the meaning of 'if'.
Create a set A with 4 elements and define your own irreflexive relation. Show its matrix representation.
Remember no self-relating pairs.
Can a relation both be symmetric and asymmetric? Justify your answer with a counter-example.
Analyze the definitions of each.
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