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Right-continuous function
Definition
| $p\in\mathbb N$ |
| $f\in\mathrm{RightContinous}(\mathbb R^p,\mathbb R) $ |
| $f:\mathbb R^p\to\mathbb R$ |
| $\varepsilon,\delta\in \mathbb R_+^*$ |
| $y\in\mathbb R^p$ |
| $\forall y.\ \forall\varepsilon.\ \exists \delta.\ \forall x.\ (x\ge y\ \land\ \Vert x-y \Vert < \delta) \implies |f(x)-f(y)|<\varepsilon$ |
Discussion
Reference
Wikipedia: Continuous function
Parents
Subset of
Context
