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-#+TITLE:Matrix Properties
-#+SETUPFILE: ../math_options.org
-#+LATEX_HEADER: \usepackage{bm}
-#+LATEX_HEADER: \usepackage{mathtools}
-
-* Disclaimer
-This site as of now just a technology demonstration and its claims
-should not be taken as true (even though I myself am pretty confident
-they are)
-* Basic properties
-\begin{align*}
-A + B = B + A
-\end{align*}
-* Dot product
-\begin{align*}
-(A^\text{T})^\text{T} &= A\\
-(A + B)^\text{T} &= A^\text{T} + B^\text{T}\\
-(AB)^\text{T} &= B^\text{T}A^\text{T}
-\end{align*}
-* Transpose
-\begin{align*}
-\bm{a} \cdot \bm{b} &= \overline{\bm{b}} \cdot \bm{a}\\
-\bm{a} \cdot \bm{b} &= \bm{a}^\text{T} \bm{b}
-\end{align*}
-
-* Hermitian transpose
-\begin{align*}
-A^\ast &= \left[\overline{a_{ij}}\right]\\
-(\lambda A)^\ast &= \left[\overline{\lambda a_{ij}}\right] = \overline{\lambda} \left[a_{ij}\right]^\ast = \overline{\lambda}\,\overline{A}\\
-A^\dag &= (A^\ast)^\text{T}\\
-A^{\dag\dag} &= A
-\end{align*}