ThmDex – An index of mathematical definitions, results, and conjectures.
▼ Set of symbols
▼ Alphabet
▼ Deduction system
▼ Theory
▼ Zermelo-Fraenkel set theory
▼ Set
▼ Subset
▼ Power set
▼ Hyperpower set sequence
▼ Hyperpower set
▼ Hypersubset
▼ Subset algebra
▼ Subset structure
▼ Measurable space
▼ Measurable map
▼ Random variable
▼ Random number
▼ Random Euclidean number
▼ Random euclidean real number
▼ Symmetric random euclidean real number
▼ Standard symmetric random euclidean real number
Definition D5263
Standard symmetric random real number
Formulation 0
A D3161: Random real number $X \in \text{Random}(\mathbb{R})$ is standard symmetric if and only if \begin{equation} X \overset{d}{=} - X \end{equation}