Definition:Dedekind-Infinite
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Definition
A set is said to be Dedekind-infinite if and only if it is equivalent to (at least) one of its proper subsets.
Also see
- Infinite Set is Equivalent to Proper Subset
- Equivalent Conditions for Dedekind-Infinite Set
- Galileo's Paradox
Source of Name
This entry was named for Julius Wilhelm Richard Dedekind.