\tt
\vspace{0.3in}
\begin{tabular}{|llll|}
\hline
 $\lambda$ & =  10 && \\ \hline
$\tau$ & $y_{n}$ & rel error & num func eval \\ \hline
0.001 & -2.73770834931e+38 & 5.03235682313e+38 & 490 \\
0.0001 & -6.74204785994e+37 & 1.23929893987e+38 & 611 \\
1e-05 & 6.6614830914e+36 & 1.22448981447e+37 & 758 \\
1e-06 & 2.55025181408e+35 & 4.68778097584e+35 & 908 \\
1e-07 & 9.13084320311e+34 & 1.67839869085e+35 & 1150 \\
1e-08 & 3.15483446583e+33 & 5.79910301767e+33 & 1248 \\
1e-09 & 2.67218816206e+33 & 4.91191997621e+33 & 1290 \\
1e-10 & 1.90107968102e+32 & 3.49449615643e+32 & 1513 \\ \hline
\end{tabular}\\
\vspace{0.3in}
\begin{tabular}{|llll|}
\hline
 $\lambda$ & =  1 && \\ \hline
$\tau$ & $y_{n}$ & rel error & num func eval \\ \hline
0.001 & 5.2087025967 & 10.5744493962 & 82 \\
0.0001 & -0.203697243843 & 0.625571067435 & 102 \\
1e-05 & -0.45885856281 & 0.156542726697 & 185 \\
1e-06 & -0.537365299585 & 0.0122344724704 & 180 \\
1e-07 & -0.542474196298 & 0.00284348265288 & 206 \\
1e-08 & -0.544094562149 & 0.000135015458007 & 254 \\
1e-09 & -0.54402010438 & 1.85012836365e-06 & 319 \\
1e-10 & -0.54402109841 & 2.29399383417e-08 & 421 \\ \hline
\end{tabular}\\
\vspace{0.3in}
\begin{tabular}{|llll|}
\hline
 $\lambda$ & =  0 && \\ \hline
$\tau$ & $y_{n}$ & rel error & num func eval \\ \hline
0.001 & -0.54510926401 & 0.00200020384948 & 97 \\
0.0001 & -0.543962285783 & 0.000108130191298 & 99 \\
1e-05 & -0.544027896663 & 1.24733652385e-05 & 135 \\
1e-06 & -0.544021419617 & 5.67491517115e-07 & 137 \\
1e-07 & -0.544020719282 & 7.19838061871e-07 & 257 \\
1e-08 & -0.544021093773 & 3.1461813452e-08 & 225 \\
1e-09 & -0.544021113639 & 5.05418908237e-09 & 307 \\
1e-10 & -0.544021111116 & 4.15845243663e-10 & 409 \\ \hline
\end{tabular}\\
\vspace{0.3in}
\begin{tabular}{|llll|}
\hline
 $\lambda$ & =  -1 && \\ \hline
$\tau$ & $y_{n}$ & rel error & num func eval \\ \hline
0.001 & -0.544026359389 & 9.64760345291e-06 & 103 \\
0.0001 & -0.544010327292 & 1.98220194775e-05 & 118 \\
1e-05 & -0.544019685609 & 2.6198985494e-06 & 182 \\
1e-06 & -0.544020853437 & 4.73238849994e-07 & 205 \\
1e-07 & -0.54402107868 & 5.92059693726e-08 & 214 \\
1e-08 & -0.544021104014 & 1.26375125595e-08 & 268 \\
1e-09 & -0.544021110935 & 8.45577532308e-11 & 285 \\
1e-10 & -0.544021110928 & 7.08184601383e-11 & 451 \\ \hline
\end{tabular}\\
\vspace{0.3in}
\begin{tabular}{|llll|}
\hline
 $\lambda$ & =  -1000 && \\ \hline
$\tau$ & $y_{n}$ & rel error & num func eval \\ \hline
0.001 & -0.544024400093 & 6.04609541539e-06 & 176 \\
0.0001 & -0.544026043682 & 9.0672819062e-06 & 236 \\
1e-05 & -0.544021391813 & 5.16382824942e-07 & 386 \\
1e-06 & -0.544021167571 & 1.04190612665e-07 & 435 \\
1e-07 & -0.54402113072 & 3.64519975995e-08 & 1086 \\
1e-08 & -0.54402111085 & 7.31694294275e-11 & 3806 \\
1e-09 & -0.544021110875 & 2.59637211646e-11 & 590 \\
1e-10 & -0.544021110886 & 6.89862550795e-12 & 765 \\ \hline
\end{tabular}\\
\vspace{0.3in}
\begin{tabular}{|llll|}
\hline
 $\lambda$ & =  -1000000 && \\ \hline
$\tau$ & $y_{n}$ & rel error & num func eval \\ \hline
0.001 & -0.544034209652 & 2.40776742738e-05 & 195 \\
0.0001 & -0.544023508095 & 4.40645683754e-06 & 282 \\
1e-05 & -0.544021109227 & 3.05585539086e-09 & 348 \\
1e-06 & -0.54402111089 & 6.77128133812e-13 & 416 \\
1e-07 & -0.544021111695 & 1.48168880288e-09 & 624 \\
1e-08 & -0.544021110159 & 1.34216857127e-09 & 683 \\
1e-09 & -0.54402111088 & 1.66914737988e-11 & 1013 \\
1e-10 & -0.544021110889 & 1.23834042073e-12 & 1228 \\ \hline
\end{tabular}\\
\vspace{0.3in}
\begin{tabular}{|llll|}
\hline
 $\lambda$ & =  -1000000000 && \\ \hline
$\tau$ & $y_{n}$ & rel error & num func eval \\ \hline
0.001 & -0.54402735965 & 1.14862461926e-05 & 213 \\
0.0001 & -0.544031045659 & 1.82617345927e-05 & 294 \\
1e-05 & -0.544021607996 & 9.13763812537e-07 & 420 \\
1e-06 & -0.544021075262 & 6.54881388969e-08 & 351 \\
1e-07 & -0.544021113006 & 3.89133538762e-09 & 591 \\
1e-08 & -0.544021110718 & 3.14530711931e-10 & 862 \\
1e-09 & -0.544021110889 & 1.11017994211e-13 & 1227 \\
1e-10 & -0.54402111089 & 2.59586192347e-13 & 1256 \\ \hline
\end{tabular}\\
\vspace{0.3in}
\begin{tabular}{|llll|}
\hline
 $\lambda$ & =  -1000000000000 && \\ \hline
$\tau$ & $y_{n}$ & rel error & num func eval \\ \hline
0.001 & -0.544027556507 & 1.1848101396e-05 & 232 \\
0.0001 & -0.54402630527 & 9.54812295661e-06 & 291 \\
1e-05 & -0.544021608166 & 9.140765339e-07 & 439 \\
1e-06 & -0.544021052637 & 1.07077067453e-07 & 443 \\
1e-07 & -0.544021066726 & 8.11802870779e-08 & 617 \\
1e-08 & -0.544021110515 & 6.8779790181e-10 & 835 \\
1e-09 & -0.544021111132 & 4.45455212075e-10 & 835 \\
1e-10 & -0.544021110887 & 5.12764360764e-12 & 1090 \\ \hline
\end{tabular}\\
\rm
