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authorPhilipp Le <philipp-le-prviat@freenet.de>2020-05-04 23:49:33 +0200
committerPhilipp Le <philipp-le-prviat@freenet.de>2021-03-04 01:16:19 +0100
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Amending chapter 1
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diff --git a/chapter02/content_ch02.tex b/chapter02/content_ch02.tex
index d0cc535..0105403 100644
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@@ -230,7 +230,7 @@ $w(x)$ is a non-negative weight function, which is $w(x) = 1$ in simple cases li
Now, you can prove that the cosine and sine functions are orthogonal to each other.
\begin{equation}
- \int\limits_{-\frac{T_0}{2}}^{\frac{T_0}{2}} \cos\left(n \omega_0 t\right) \sin\left(m \omega_0 t\right) \, \mathrm{d} t = 0 \qquad \forall n, m \in \mathbb{Z}
+ \int\limits_{-\frac{T_0}{2}}^{\frac{T_0}{2}} \cos\left(n \omega_0 t\right) \sin\left(m \omega_0 t\right) \, \mathrm{d} t = 0 \qquad \forall \; n, m \in \mathbb{Z}
\label{eq:ch02:orth_rel_cos_sin}
\end{equation}