\relax 
\@writefile{lot}{\string\contentsline\space {table}{\string\numberline\space {1}{\ignorespaces  {\string\pbf\space Example 1} --- $N=60 \times 10^6$ events in ${\string\pbf\space n=3}$ dimensions with $m = 2048$ channels, i.e., $\rho = 1/24$; top: Format $\string\@lb\space E_1, E_2, \string\pldots\space , E_n \string\@rb\space $, bottom: Format $\string\@lb\space E_1, E_2, \string\pldots\space , E_n, N \string\@rb\space $.}}{6}}
\@writefile{lot}{\string\contentsline\space {table}{\string\numberline\space {2}{\ignorespaces  {\string\pbf\space Example 2} --- $N=3\times 10^9$ events in ${\string\pbf\space n=4}$ dimensions with $m = 2048$ channels, i.e., $\rho = 4.08\times 10^{-3} $; top: Format $\string\@lb\space E_1, E_2, \string\pldots\space , E_n \string\@rb\space $, bottom: Format $\string\@lb\space E_1, E_2, \string\pldots\space , E_n, N \string\@rb\space $.}}{7}}
\@writefile{lot}{\string\contentsline\space {table}{\string\numberline\space {3}{\ignorespaces  {\string\pbf\space Example 3} --- $ N=3\times 10^9 $ events in ${\string\pbf\space n=5}$ dimensions with $m = 2048$ channels, i.e., $\rho = 9.93 \times 10^{-6}$; top: Format $\string\@lb\space E_1, E_2, \string\pldots\space , E_n \string\@rb\space $, bottom: Format $\string\@lb\space E_1, E_2, \string\pldots\space , E_n, N \string\@rb\space $.}}{7}}
\@writefile{lot}{\string\contentsline\space {table}{\string\numberline\space {4}{\ignorespaces  Probabilities of detecting an event in all possible 4-dimensional full energy peak(P)/background(B) combinations. $ f_p $ is a permutation factor, $ N_p $ and $ N_B $ are the number of peak and background channels, respectively, and $ N_c $ is the average number of counts per channel.}}{8}}