Linked from

The 9 pages that link to Uncountable set, each with the reason it gives.

• Countable setCompared with: It marks the boundary beyond countable cardinality.

• Finite setCompared with: It exceeds even the size of countably infinite sets.

• Transcendental numberRelated: Most real numbers are transcendental because algebraic numbers form a countable set.

• Cantor's theoremRelated: The power set of the natural numbers is uncountable by Cantor’s theorem.

• Cantor setNarrower topic: The Cantor set has as many points as the real numbers in an interval.

• Cantor's diagonal argumentBroader topic: The constructed missing number establishes that the real numbers have this cardinality.

• Infinite setBroader topic: This stricter kind of infinity exceeds the size of every countable set.

• InfinityBroader topic: Uncountable sets show that infinite collections need not all have the same size.

• Skolem's paradoxBroader topic: A set can satisfy this definition inside a model even when its elements are externally countable.