\begin{table}
	%%\centering

\par
	\caption{shows the probability relations (fractional relation) between the true distribution ($N_t$; indicated by the first row) and the actually measured distribution ($N_{\rm m}$; indicated by the first column)${}^{\thefootnote}$.}
		\begin{tabular}{l l l l l l l}
		\hline\hline
			&Measured&&&&&\\
			\hline
			true&$N(t)$&$N_t(0)$&$N_t(\Delta t)$&$N_t(2 \cdot \Delta t)$&$N_t(3 \cdot \Delta t)$&\dots\\
			%\hline
			&$N_{\rm m}(0)$&$p$&$p\cdot (1-p)$&$p\cdot (1-p)$&$p\cdot (1-p)$&\dots\\
			%\hline
			&$N_{\rm m}(\Delta t)$&&$p^2$&$p^2\cdot (1-p)$&$p^2\cdot (1-p)$&\dots\\
			%\hline
			&$N_{\rm m}(2 \cdot \Delta t)$&&&$p^3$&$p^3\cdot (1-p)$&\dots\\
			%\hline
				&$N_{\rm m}(3 \cdot \Delta t)$&&&&$p^4$&\dots\\
			\hline
		\end{tabular}
		\label{table1}
\end{table}