\problemname{Sheba's Amoebas}
After a successful Kickstarter campaign, Sheba Arriba has raised
enough money for her mail-order biology supply company.
``Sheba's Amoebas'' can ship Petri dishes already populated with
a colony of those tiny one-celled organisms. However, Sheba
needs to be able to verify the number of amoebas her company sends out.
For each dish she has a black-and-white image that has been
pre-processed to show each amoeba as a simple closed
loop of black pixels. (A loop is a minimal set of black pixels in which
each pixel is adjacent to exactly two other pixels in the set; adjacent means
sharing an edge or corner of a pixel.) All black pixels in the image
belong to some loop.

Sheba would like you
to write a program that counts the closed loops in a rectangular array
of black and white pixels.
No two closed loops in the image touch or overlap.
One particularly nasty species of cannibalistic amoeba is known to surround
and engulf its neighbors; consequently there may be amoebas within amoebas.
For instance, each of the images in Figure \ref{amoeba fig 1}
contains four amoebas.

\vspace{-2pt}
\begin{figure}[!h]
\centering
  \includegraphics[height=1.5in]{12by12sample}\ \ \ \ \ \ \ \
  \includegraphics[height=1.5in]{12by10sample}
  \vspace{-3pt}%
  \caption{Two Petri dishes, each with four amoebas.}
  \label{amoeba fig 1}
\end{figure}

\vspace{-2pt}
\section*{Input}
The first line of input contains two integers $m$ and $n$,
($1 \leq m,n \leq 100$).
This is followed by $m$ lines, each containing $n$ characters. A
`\texttt{\#}' denotes a black pixel, a `\texttt{.}' denotes a white pixel.
For every black pixel, exactly two of its eight neighbors are also black.

\section*{Output}
Display a single integer representing the number of loops in the input.
