# Category:Exponential Order

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This category contains results about Exponential Order.

Let $f: \R \to \F$ be a function, where $\F \in \set {\R, \C}$.

Let $f$ be continuous on the real interval $\hointr 0 \to$, except possibly for some finite number of discontinuities of the first kind in every finite subinterval of $\hointr 0 \to$.

Then $f$ is said to be of **exponential order**, denoted $f \in \mathcal E$, if and only if it is of exponential order $a$ for some $a > 0$.

## Subcategories

This category has the following 2 subcategories, out of 2 total.

## Pages in category "Exponential Order"

The following 24 pages are in this category, out of 24 total.