Definition:Real Interval/Unbounded Closed

Definition
There are two unbounded closed intervals involving a real number $a \in \R$, defined as:


 * $\left [{a \,.\,.\, \to} \right) = \left\{{x \in \R: a \le x}\right\}$


 * $\left ({\gets \,.\,.\, a} \right] = \left\{{x \in \R: x \le a}\right\}$

Also see

 * Definition:Open Real Interval
 * Definition:Closed Real Interval
 * Definition:Half-Open Real Interval
 * Definition:Unbounded Open Real Interval