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\title{Check List for Particle : \boldmath{ $K^{*+}_0(1430)$}}
\maketitle
\begin{center}
\begin{tabular}{|c|c|c|c||c|c|c|c|}
\hline
Quantity &\ \ \  Us \ \ \ &\ \ \ PDG \ \ \ &\ \ \  EvtGen \ \ \ & Quantity & \ \ \ Us \ \ \ & \ \ \ PDG \ \ \ & \ \ \ EvtGen \ \ \ \\ 
\hline
PDG  &10321 & & & Mass & 1414& &\\ 
Code & & & &      & & &\\ 
\hline 
Width  & 290& & & Gen  & \verb: K*_0+: & &\\ 
       & & & & Name & & &\\ 
\hline
Decay  & $0$~m.& & &   & & &\\ 
Length & & & & & & &\\ 
\hline 
\end{tabular} 
\end{center} 
\vspace{2cm}
\begin{center}
\begin{tabular}{|c|c|c|c|c|c|c|c|}
\hline
Latex Name  & $K^{*+}_0(1430) $ \ \ \ \ \ \ \ \ \ \ \ \ & Mass Gen.   & \verb:K_0+mass: \ \ & Width Gen.  & \verb:K_0+width: \ \ & Type        & meson \ \ \ \ \ \\ 
& & & & & & & \\ 
\hline
Type        & normal \ \ \ & Con. Mass   & 0 \ \ \ \ & Rating      &$***$ \ \ \ \ \ \ \ \ \ \ \ \ &Variable    & fixed \\ 
& & & & & & Ratio & \\ 
\hline
Stable & unstable & Spin   & $0$& Charge & $1$ & Colour & 0\\ 
&&&&&&& \\ 
 \hline
Lower Cut & 770& Upper cut & 870& PDG link &m019 & & \\ 
\hline 
\end{tabular} 
\end{center} 
\begin{itemize}
\item Is the description present and correct?

The $K^{*+}_0(1430)$ is a member of the lightest scalar multiplet. It mass and width are measured, although with limited accuracy, as is the branching ratio for one decay modes which we assume is the only one. Due to the large width the lower limit on the mass is set so the decay is possible and the upper limit to three times the width.
\item References?
\end{itemize}
\setlongtables
\begin{longtable}[t]{|c|c|c|p{1in}|c|p{2.5in}|}
\hline
Branching & Rating & Outgoing  & Description & Decayer &  EvtGen \\ 
Ratio     &        & Particles &             &         & \\ 
\hline
\endhead
\caption{The decay modes of the $K^{*+}_0(1430)$ (continues).}
\endfoot
\caption{The decay modes of the $K^{*+}_0(1430)$.}
\endlastfoot
\label{tab:10321decaymodes}
0.666667 & $***$ & $K^0$, $\pi^+$ & & Herwig::ScalarScalarScalar::ScalarSS& \\ 
& & & & & \\ \hline
0.333333 & $***$ & $K^+$, $\pi^0$ & & Herwig::ScalarScalarScalar::ScalarSS& \\ 
& & & & & \\ \hline
\end{longtable}Total branching ratio is $1$.
\bibliography{particles}

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