Wednesday, November 06, 2013
\(e^{\overline{z}} = \overline{e^{z}} \)
In other words, \(e\) raised to the power of the conjugate of \(z\) is equal to the conjugate of \(e^z\), where \(z \in \mathbb{C}\). Not immediately obvious but not hard to show.
In other words, \(e\) raised to the power of the conjugate of \(z\) is equal to the conjugate of \(e^z\), where \(z \in \mathbb{C}\). Not immediately obvious but not hard to show.