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Corollary: Exponential Function and the Euler Constant
(related to Proposition: Functional Equation of the Exponential Function)
The exponential function of an integer $k$ equals the $k$-th power of the Euler's constant $e$, i.e. $\exp(k)=e^k$ for all $k\in\mathbb Z.$
Table of Contents
Proofs: 1
Mentioned in:
Examples: 1
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References
Bibliography
- Forster Otto: "Analysis 1, Differential- und Integralrechnung einer Veränderlichen", Vieweg Studium, 1983