latex with table-->org: table is not converted

[Uwe Brauer <oub-YB6e1s5WF/He5aOfsHch1g@public.gmane.org>]

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Hi

Using pandoc 2.22 I tried to convert a Latex file with a table to an org
file. However the table was not converted correctly. I attach both files
 I used the command 

 pandoc -s table.tex -o table.org
  
Thanks

Uwe Brauer 

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lcc & $f(t)=\mathcal{L}^{-1}\{F(s)\}$ & $F(s)=\mathcal{L}\{f(t)\}$ &
Notes\\
1. 1 & $\frac{1}{s},             \quad                            s>0$ &
Sec. 6.1; Ex. 4\\
2. $e^{a                   t}$ & $\frac{1}{s-a},$, & $s>a$ & Sec. 6.1;
Ex. 5\\
3.
$t^{n},                 \quad                                                                                                                                         n=$
positive integer & $\frac{n !}{s^{n+1}}, \quad          s>0$ & Sec. 6.1;
Prob. 31\\
4.
$t^{p},                 \quad                                                                                                                                         p>-1$
& $\frac{\Gamma(p+1)}{s^{p+1}},$, & $s>0$ & Sec. 6.1; Prob. 31\\

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\documentclass[12pt]{article}
\begin{document}
\begin{tabular}{lcc}
\hline & $f(t)=\mathcal{L}^{-1}\{F(s)\}$ & $F(s)=\mathcal{L}\{f(t)\}$                                                                                                                        & Notes                   \\
\hline 1.                     1                                                                                                                                       & $\frac{1}{s},             \quad                            s>0$                          & Sec.     6.1;        Ex.        4                                       \\
2.     $e^{a                   t}$                                                                                                                                       & $\frac{1}{s-a},$,       & $s>a$                      & Sec.                        6.1;       Ex.         5 \\
3.     $t^{n},                 \quad                                                                                                                                         n=$                       positive                     integer                       & $\frac{n !}{s^{n+1}}, \quad          s>0$            & Sec. 6.1; Prob. 31   \\
4.     $t^{p},                 \quad                                                                                                                                         p>-1$                     & $\frac{\Gamma(p+1)}{s^{p+1}},$, & $s>0$                       & Sec.     6.1;        Prob.      31              \\
\end{tabular}
\end{document}