We still haven't resolved whether every infinite set of numbers must have a size that matches one of the specific mathematical infinities we've already identified.
open
Global / Unspecified, Global
The Continuum Hypothesis asks whether there's a size of infinity strictly between the countable and uncountable, and it has been shown to be independent of standard mathematical axioms. This unresolved question touches the very foundation of set theory.
Citation ID: WS01263
Title: We still haven't resolved whether every infinite set of numbers must have a size that matches one of the specific mathematical infinities we've already identified.
URL: https://worldsolve.org/index.php?api=problem&id=1263