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Euler's Formula
Original title: オイラーの公式
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In mathematical complex analysis, Euler's formula is the following identity relating complex exponential and trigonometric functions: {\displaystyle e^{iz}=\cos z+i\sin z}. Here z is any complex number, e is Euler's number, i is the imaginary unit, \cos is the cosine function, and \sin is the sine function.
数学の複素解析におけるオイラーの公式とは、複素指数関数と三角関数の間に成り立つ、以下の恒等式のことである： {\displaystyle e^{iz}=\cos z+i\sin z} ここで z は任意の複素数、 e はネイピア数、 i は虚数単位、 \cos は余弦関数、 \sin は正弦関数である。
Source updated 2023-07-30 · Snapshot 2026-10-08
Source links and calculated neighbors
Cosine values measure shared lexical features, not truth, agreement or identical meaning. Original reference links are labeled separately.
- Euler's NumberComputed lexical cosine similarity 0.148 · shared title, text, tags and references
- Eulerian and Lagrangian GridsComputed lexical cosine similarity 0.127 · shared title, text, tags and references