# Definition:Cardinality of Continuum

## Definition

The **Cardinality of the Continuum** is the cardinality of the set of real numbers, denoted $\left \lvert {\R}\right \rvert$ or $\mathfrak c$.

It is an infinite cardinal number.

From ProofWiki

Jump to: navigation, search

The **Cardinality of the Continuum** is the cardinality of the set of real numbers, denoted $\left \lvert {\R}\right \rvert$ or $\mathfrak c$.

*Until this has been finished, please leave {{refactor}} in the code.*

*New contributors: Refactoring is a task which is expected to be undertaken by experienced editors only. Because of the underlying complexity of the work needed, it is recommended that you do not embark on a refactoring task until you have become familiar with the structural nature of pages of $\mathsf{Pr} \infty \mathsf{fWiki}$.*

It is an infinite cardinal number.

- This page was last modified on 10 June 2018, at 17:32 and is 0 bytes
- Content is available under Creative Commons Attribution-ShareAlike License unless otherwise noted.