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\begin{document}
    
    
    
    \scalebox{0.85}{
    \begin{tabular}{l | c c c c  c }
    \toprule
	    Input           & Value & Reference \\
    \midrule
	    $\mathcal{B}\xspace(\kern 0.18em\overline{\kern -0.18em  D\xspace}\xspace{}^0\xspace\!\rightarrow\xspace  K\xspace\xspace^+\xspace\pi\xspace\xspace^-\xspace\xspace)$   & $(3.999\pm 0.045) \% $ & [6]\\
	    $\mathcal{B}\xspace( D\xspace\xspace^-\xspace\!\rightarrow\xspace  K\xspace\xspace^+\xspace\pi\xspace\xspace^-\xspace\pi\xspace\xspace^-\xspace\xspace)$ & $(9.38 \pm 0.16) \% $  & [7]\\
	    $\mathcal{B}\xspace( D\xspace\xspace^-_ s\xspace\xspace\xspace\!\rightarrow\xspace  K\xspace\xspace^-\xspace K\xspace\xspace^+\xspace\pi\xspace\xspace^-\xspace\xspace)$  & $(5.47 \pm 0.10) \% $  & [40,6]\\
    \midrule
	     $\tau_{ B\xspace\xspace^0_ s\xspace\xspace\xspace}$ \xspace/ $\tau_{ B\xspace\xspace^0\xspace}$ \xspace             & $1.006 \pm 0.004$ & [6]    \\
	    $(\tau_{ B\xspace\xspace^+\xspace\xspace}\xspace+\tau_{ B\xspace\xspace^0\xspace}\xspace)/2\tau_{ B\xspace\xspace^0_ s\xspace\xspace\xspace}\xspace$ & $1.032 \pm 0.005$ & [6] \\
	    $(1-\xi_s)$               & $1.010 \pm 0.005$ & [35] \\
    \midrule
	     $\mathcal{N}_a$ \xspace           & $1.000 \pm 0.020$ & [37] \\
	     $\mathcal{N}_F$ \xspace           & $1.000 \pm 0.042$ & [19,41] \\
	     $\mathcal{N}_E$ \xspace           & $0.966 \pm 0.062$  [37,7] \\
	\midrule 
	    $| V_{ u\xspace\xspace s\xspace\xspace}^{\phantom{\ast}}\xspace| f_K / | V_{ u\xspace\xspace d\xspace\xspace}^{\phantom{\ast}}\xspace| f_\pi$ & 0.2767  [9]   \\
        \bottomrule
    \end{tabular}}
    
\end{document}
