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3 cards from this section. Quick, good the night before a test.
Define cardinality in your own words.
Think about how many elements can fit in the set.
What is an injective function?
Consider the idea of pairing items uniquely.
What does cardinality measure?
Think about what you are counting.
Is it possible for an infinite set to have a cardinality less than א₀?
Look back at the definitions of infinite sets.
Prove that the union of two countably infinite sets is countably infinite with an example.
Think about merging two sequences while maintaining order.
Explain why a subset of positive integers cannot be both finite and uncountably infinite.
Review definitions of finite and infinite sets.
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