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\begin{document}
\fontsize{8pt}{1pt}\selectfont
\npdecimalsign{.}
\nprounddigits{2}
\resizebox{\textwidth}{!}{
\begin{tabular}{ln{2}{3}@{\,\( \pm \)\,}n{2}{2}n{3}{3}@{\,\( \pm \)\,}n{2}{2}n{3}{3}@{\,\( \pm \)\,}n{2}{2}}
\toprule
{Amplitude} & \multicolumn{2}{c}{$|c_k|$} & \multicolumn{2}{c}{$\arg(c_k)$ [rad]} & \multicolumn{2}{c}{Fit fraction [\%]} \\ \midrule
$D^0 \rightarrow [\phi(1020)(\rho-\omega)^0]_{L=0}$ 	 & 	 \multicolumn{2}{c}{1 (fixed)} 	 & 	 \multicolumn{2}{c}{0 (fixed)} 	 & 	 23.83373 	 & 	 0.1570876 	  \\ 
$D^0 \rightarrow K_1(1270)^+K^-$ 	 & 	 0.459828 	 & 	 0.00721685 	 & 	 2.02197 	 & 	 0.0203846 	 & 	 19.260998 	 & 	 0.29765105 	 \\ 
$D^0 \rightarrow K_1(1400)^+K^-$ 	 & 	 0.638726 	 & 	 0.00485141 	 & 	 1.01648 	 & 	 0.0132119 	 & 	 19.228129 	 & 	 0.31479691 	 \\ 
$D^0 \rightarrow [K^-\pi^+]_{L=0}[K^+\pi^-]_{L=0}$ 	 & 	 0.276141 	 & 	 0.00217809 	 & 	 -0.579083 	 & 	 0.0117324 	 & 	 17.676118 	 & 	 0.25995292 	 \\ 
$D^0 \rightarrow [K^*(892)^0\kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*\xspace(892)^0]_{L=0}$ 	 & 	 0.279819 	 & 	 0.00194039 	 & 	 -0.269624 	 & 	 0.0110004 	 & 	 9.3220149 	 & 	 0.12593606 	 \\ 
$D^0 \rightarrow K^*(1680)^0[K^-\pi^+]_{L=0}$ 	 & 	 2.28269 	 & 	 0.0234841 	 & 	 0.438632 	 & 	 0.0112372 	 & 	 6.7318435 	 & 	 0.13134757 	 \\ 
$D^0 \rightarrow [K^*(892)^0\kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*\xspace(892)^0]_{L=1}$ 	 & 	 0.266119 	 & 	 0.00230014 	 & 	 1.22111 	 & 	 0.0144543 	 & 	 4.886039 	 & 	 0.0831931 	 \\ 
$D^0 \rightarrow K_1(1270)^-K^+$ 	 & 	 0.218223 	 & 	 0.00384952 	 & 	 2.13142 	 & 	 0.0225981 	 & 	 4.3386926 	 & 	 0.14704533 	 \\ 
$D^0 \rightarrow [K^*(1680)^0\kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*\xspace(892)^0]_{L=0}$ 	 & 	 0.859036 	 & 	 0.0135059 	 & 	 2.98693 	 & 	 0.0189078 	 & 	 3.0515438 	 & 	 0.093420856 	 \\ 
$D^0 \rightarrow [K^+K^-]_{L=0}[\pi^+\pi^-]_{L=0}$ 	 & 	 0.116964 	 & 	 0.00213362 	 & 	 -2.42375 	 & 	 0.025567 	 & 	 3.0056334 	 & 	 0.11282555 	 \\ 
$D^0 \rightarrow K_1(1400)^-K^+$ 	 & 	 0.242355 	 & 	 0.00670476 	 & 	 0.0997417 	 & 	 0.0217981 	 & 	 2.7601389 	 & 	 0.15745544 	 \\ 
$D^0 \rightarrow [\kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*\xspace(1680)^0K^*(892)^0]_{L=1}$ 	 & 	 0.997146 	 & 	 0.0155353 	 & 	 -2.75103 	 & 	 0.0144808 	 & 	 2.649346 	 & 	 0.081801345 	 \\ 
$D^0 \rightarrow \kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*\xspace(1680)^0[K^+\pi^-]_{L=0}$ 	 & 	 1.34282 	 & 	 0.0235172 	 & 	 1.05045 	 & 	 0.0185758 	 & 	 2.4986823 	 & 	 0.083747368 	 \\ 
$D^0 \rightarrow [\phi(1020)(\rho-\omega)^0]_{L=2}$ 	 & 	 1.24993 	 & 	 0.0211213 	 & 	 0.492133 	 & 	 0.0201977 	 & 	 2.0750573 	 & 	 0.06354699 	 \\ 
$D^0 \rightarrow [K^*(892)^0\kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*\xspace(892)^0]_{L=2}$ 	 & 	 0.665104 	 & 	 0.0114796 	 & 	 2.79096 	 & 	 0.0198521 	 & 	 1.6957114 	 & 	 0.058342811 	 \\ 
$D^0 \rightarrow \phi(1020)[\pi^+\pi^-]_{L=0}$ 	 & 	 0.0491378 	 & 	 0.000785439 	 & 	 -1.71805 	 & 	 0.025292 	 & 	 1.517342 	 & 	 0.045309872 	 \\ 
$D^0 \rightarrow [K^*(1680)^0\kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*\xspace(892)^0]_{L=1}$ 	 & 	 0.732719 	 & 	 0.0152526 	 & 	 0.146393 	 & 	 0.020329 	 & 	 1.4313971 	 & 	 0.058982489 	 \\ 
$D^0 \rightarrow [\phi(1020)\rho(1450)^0]_{L=1}$ 	 & 	 0.771399 	 & 	 0.014963 	 & 	 1.17598 	 & 	 0.0213875 	 & 	 1.0090239 	 & 	 0.038060585 	 \\ 
$D^0 \rightarrow a_0(980)^0f_2(1270)^0$ 	 & 	 1.4907 	 & 	 0.0493767 	 & 	 0.295585 	 & 	 0.0323211 	 & 	 0.66717221 	 & 	 0.044777404 	 \\ 
$D^0 \rightarrow [K^*(1680)^0\kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*\xspace(892)^0]_{L=2}$ 	 & 	 1.48923 	 & 	 0.0681076 	 & 	 -2.40331 	 & 	 0.0489528 	 & 	 0.4905224 	 & 	 0.043981589 	 \\ 
$D^0 \rightarrow a_1(1260)^+\pi^-$ 	 & 	 0.187356 	 & 	 0.006489 	 & 	 -2.79225 	 & 	 0.0304505 	 & 	 0.4528627 	 & 	 0.031410587 	 \\ 
$D^0 \rightarrow a_1(1260)^-\pi^+$ 	 & 	 0.182257 	 & 	 0.00725351 	 & 	 0.168101 	 & 	 0.034762 	 & 	 0.42720476 	 & 	 0.034229808 	 \\ 
$D^0 \rightarrow [\phi(1020)(\rho-\omega)^0]_{L=1}$ 	 & 	 0.157656 	 & 	 0.0040949 	 & 	 0.277188 	 & 	 0.0347511 	 & 	 0.41832676 	 & 	 0.021598674 	 \\ 
$D^0 \rightarrow [K^+K^-]_{L=0}(\rho-\omega)^0$ 	 & 	 0.189941 	 & 	 0.0114971 	 & 	 3.03342 	 & 	 0.0622037 	 & 	 0.25891986 	 & 	 0.029985324 	 \\ 
$D^0 \rightarrow [\rho(1450)^0(\rho-\omega)^0]_{L=2}$ 	 & 	 -0.662026 	 & 	 0.0673026 	 & 	 0.331396 	 & 	 0.119496 	 & 	 0.21550782 	 & 	 0.028814209 	 \\ 
$D^0 \rightarrow [\phi(1020)f_2(1270)^0]_{L=1}$ 	 & 	 1.40232 	 & 	 0.0717628 	 & 	 1.71387 	 & 	 0.0442583 	 & 	 0.18674137 	 & 	 0.019173645 	 \\ 
$D^0 \rightarrow [K^*(892)^0\kern 0.2em\overline{\kern -0.2em  K\xspace}{}\xspace{}^*_2(1430)^0]_{L=1}$ 	 & 	 1.49871 	 & 	 0.0788389 	 & 	 2.01865 	 & 	 0.0621575 	 & 	 0.1605708 	 & 	 0.016858313 	 \\ 
\midrule
 	& \multicolumn{4}{r}{Sum of fit fractions} 	 &  	 130.249 	 & 	 0.652 \\ 
	& \multicolumn{6}{r}{$\chi^2/\mathrm{ndf}\xspace ~~~ 9099/8119=1.12$} 	  	  	 \\
 \\ \midrule
$a_1(1260)^+ \rightarrow [\phi(1020)\pi^+]_{L=0}$ 	 & 	 \multicolumn{2}{c}{1 (fixed)} 	 & 	 \multicolumn{2}{c}{0 (fixed)} 	 &  	 \multicolumn{2}{c}{100} 	 \\ 
\midrule

\\ \midrule
$K_1(1270)^+ \rightarrow [K^*(892)^0\pi^+]_{L=0}$ 	 & 	 0.628364 	 & 	 0.0121309 	 & 	 0.607753 	 & 	 0.0222927 	 & 	 50.994063 	 & 	 0.65968289 	  \\ 
$K_1(1270)^+ \rightarrow [(\rho-\omega)^0K^+]_{L=0}$ 	 & 	 \multicolumn{2}{c}{1 (fixed)} 	 & 	 \multicolumn{2}{c}{0 (fixed)} 	 & 	 45.766688 	 & 	 1.423116 	  \\ 
$K_1(1270)^+ \rightarrow [K^+\pi^-]_{L=0}\pi^+$ 	 & 	 0.57795 	 & 	 0.0184997 	 & 	 -1.69534 	 & 	 0.0417205 	 & 	 5.0845156 	 & 	 0.30337485 	  \\ 
$K_1(1270)^+ \rightarrow [K^*(892)^0\pi^+]_{L=2}$ 	 & 	 0.955885 	 & 	 0.0377619 	 & 	 -2.54948 	 & 	 0.0335158 	 & 	 2.1177756 	 & 	 0.13811833 	  \\ 
$K_1(1270)^+ \rightarrow [\rho(1450)^0K^+]_{L=0}$ 	 & 	 0.229975 	 & 	 0.0619254 	 & 	 -2.54266 	 & 	 0.175243 	 & 	 0.30931245 	 & 	 0.17548856 	  \\ 
\midrule
 	& \multicolumn{4}{r}{Sum of fit fractions} 	 &  	 104.272 	 & 	 1.539 	  \\ 

\\ \midrule
$K_1(1400)^+ \rightarrow [K^*(892)^0\pi^+]_{L=0}$ 	 & 	 \multicolumn{2}{c}{1 (fixed)} 	 & 	 \multicolumn{2}{c}{0 (fixed)} 	 &  	 \multicolumn{2}{c}{100} 	  \\ 
\bottomrule
\end{tabular}
}
\npnoround
\end{document}
