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2 cards from this section. Quick, good the night before a test.
Provide an example of two uncountable sets intersecting at a finite point.
Think of intervals in the real numbers.
What characterizes a countably infinite set?
Consider how you could count them.
Are the sets A = [0, 1] and B = [1, 2] uncountable?
Think about real number intervals.
What is the intersection of the integers and any other uncountable set?
Consider what elements both sets share.
Create a situation with two uncountable sets that intersect both finitely and uncountably.
Think about how rationals align within reals.
Prove that any two infinite sets can yield different intersection properties.
Explore cases with excludable elements.
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