To start off, we shall share here Euler's formula: $\pi \theta = \ln{ \left(\cos{\theta} + i \sin{\theta}\right) }$.
If we take the value of $\theta$ to be $\theta = \pi$, then we have the elegant Euler's identity.
Τρισμέγιστος ◆ INTJ ◆ Gemini
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To start off, we shall share here Euler's formula: $\pi \theta = \ln{ \left(\cos{\theta} + i \sin{\theta}\right) }$.
If we take the value of $\theta$ to be $\theta = \pi$, then we have the elegant Euler's identity.