% $Date: 2003/09/15 16:37:45 $ $Author: nthiery $ $Revision: 1.1.1.1 $

\begin{Mhelppage}{Frob2Part}{V. Prosper}%
  \begin{MInfo}
    \eng{from Frobenius notation to standard notation for partitions}
  \end{MInfo}
    
\begin{MCalls}
  \Mcall{frob}
\end{MCalls}

%
\begin{MParameters}
  \param{frob}
  \eng{a list of two decreasing lists of the same length} 
\end{MParameters}

%
\begin{MIntro}
  \eng{

The  {\Mthis}  function  computes a partition from its Frobenius symbol;
that  is  the  decomposition of its  diagram into diagonal  hooks.
The inverse function is \Mex{Part2Frob}.
 
The  input  is a  list of two  lists  (list  of diagonal  arms,  list of
diagonal legs).

The result is a list denoting a partition.
 
}
\end{MIntro}
%
\begin{MExample}{ex1}
%
\begin{Mexin}
muEC::PART::Frob2Part( [[6,3,0], [4,2,1]] );
\end{Mexin}
\begin{Mexout}
                        [7, 5, 3, 3, 1]
\end{Mexout}
\end{MExample}

%
\MRelatedFunctions{Part2Frob,Part2Border,Part2Diagonal,Part2Conjugate,Part2Mat,TYP::IsPart}
\end{Mhelppage}
