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3 cards from this section. Quick, good the night before a test.
Define the term 'cardinality'.
Think about how you count objects in a box.
What is an injective mapping?
Remember, no two inputs should overlap in their outputs.
What does the term 'cardinality' refer to?
Consider the number of items in a collection.
If two sets have injective mappings between them, what can we conclude?
Think about the relationships defined by these mappings.
Create a set of rational numbers between 0 and 1 and prove its cardinality.
Think about how to list all possible fractions fitting that description.
Prove the intersection of two uncountable sets can be empty.
Visualize how different sets can share no values.
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