\begin{frame} \frametitle{Also in thesis} \scriptsize \begin{itemize} \item Numerical check using {\bf Mathematica} \item Watson's argument showing poles are simple and in left-half plane. \end{itemize} \begin{block}{real and imaginary parts of roots for $\color{eqncolor}\ell=20$} -1.35674242831533132904409805E+001 8.67736254955798277563901221E-001 -1.34125971436066018984302504E+001 2.60540014717949754240528038E+000 -1.30988224745771632490213023E+001 4.34986491179146240148265878E+000 -1.26172813166098517250117887E+001 6.10647987005239646124623649E+000 -1.19530908024999872535298649E+001 7.88205843424744989157438123E+000 -1.10825803337311520272082869E+001 9.68609324182857851119637990E+000 -9.96776247886039112461620511E+000 1.15331147285162466386412696E+001 -8.54389572685003190873213213E+000 1.34480452734196997247112442E+001 -6.68552687829519020092395369E+000 1.54813061879236185543330417E+001 -4.07101856181631732208523537E+000 1.77718690688854561225973949E+001 \end{block} \end{frame} %\begin{frame} %\frametitle{{\bf Numerical test} using {\bf Mathematica}} %\scriptsize %\begin{block}{more code} %\pmb{}\\ %\pmb{\text{(* print out formatted tables of polynomial roots *)}}\\ %\pmb{\text{For}[j=1, j