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... I took 3000 numbers from the second column and
constructed the histogram. Here are the results:
(0.00 to 0.20 s) dt=0.1 Bin #1, --> 1202
(0.20 to 0.40 s) dt=0.3 Bin #2, --> 726
(0.40 to 0.60 s) dt=0.5 Bin #3, --> 403
(0.60 to 0.80 s) dt=0.7 Bin #4, --> 266
(0.80 to 1.00 s) dt=0.9 Bin #5, --> 154
(1.00 to 1.20 s) dt=1.1 Bin #6, --> 100
(1.20 to 1.40 s) dt=1.3 Bin #7, --> 56
(1.40 to 1.60 s) dt=1.5 Bin #8, --> 34
(1.60 to 1.80 s) dt=1.7 Bin #9, --> 19
(1.80 to 2.00 s) dt=1.9 Bin #10, --> 11
... Numbers of occurrences (last column) were converted
into approximate probabilities (dividing each by 3000).
Thus the probability of dt=0.1 was 0.400, the probability
of dt=0.3 was 0.242, etc. The average waiting time (the
inter-arrival time) turned out to be 0.325 s, the standard
deviation 0.155 s.