Sets with cardinality ##2^{\aleph_0}##, that is, with cardinality of the set of real numbers, obviously have many applications in other branches of mathematics outside of pure set theory. For example, real any complex analysis is completely based on such sets.(adsbygoogle = window.adsbygoogle || []).push({});

How about higher cardinality? Is there a branch of mathematics (outside of pure set theory) which uses sets with cardinality larger than that of reals?

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# Application of sets with higher cardinality

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