Category:Right-Continuous Functions
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This category contains results about right-continuous functions.
Let $x_0 \in S$.
Then $f$ is said to be right-continuous at $x_0$ if and only if the limit from the right of $\map f x$ as $x \to x_0$ exists and:
- $\ds \lim_{\substack {x \mathop \to x_0^+ \\ x_0 \mathop \in A}} \map f x = \map f {x_0}$
where $\ds \lim_{x \mathop \to x_0^+}$ is a limit from the right.
Subcategories
This category has the following 2 subcategories, out of 2 total.
Pages in category "Right-Continuous Functions"
The following 3 pages are in this category, out of 3 total.