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test the tex
testA_{m\times n}=U_{m\times m}S_{m\times n}V_{n\times n}^T=U_{m\times m} {\left (\begin{array}{cc} D_{r \times r}&O\\ O&O \end{array} \right)} V_{n\times n}^T
\begin{equation}
A_{m\times n}=U_{m\times m}S_{m\times n}V_{n\times n}^T=U_{m\times m}
{\left (\begin{array}{cc}
D_{r \times r}&O\\
O&O
\end{array}
\right)}
V_{n\times n}^T
\end{equation}
定理 1 (Newdon-Leibniez). If $f\in C^1([a,b])$ then
\begin{equation}\label{eq:NL}
\int_a^b f'(x) d x=f(b)-f(a)
\end{equation}
In 定理 1 the main part is \eqref{eq:NL}.
\begin{equation}\label{eq:NL}
\int_a^b f'(x) d x=f(b)-f(a)
\end{equation}
In 定理 1 the main part is \eqref{eq:NL}.