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#9
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Noted and agreed upon - 112 damage for a single proc at t=0.
Quote:
Base delay is 4.7 seconds, or 60/4.7 = 12.76 swings per minute. At a base rate of 1.3 PPM, that means each swing is: (1.3 Proc/minute) / (12.76 swings/minute) or 0.10 procs/swing - every swing has a 10% chance to proc. Because we only swing every 8 seconds, we get 7.5 swings per minute. Since, for the binomial distribution, E[X] = np, or the probability per event times the number of events, 10% * 7.5 or 0.75 procs per minute. This is close enough to your 0.78 procs per minute - I think the difference is that I'm using 12.76 swings/minute and you're using 12.5. If I calculate the expected number of procs in 3 swings using 12.5 instead, I also get 31.2% This good with you? Mind if I continue using 12.76 swings/minute? Oh, and I will be including the possibility of an extra 40dd if there's more than one proc. | |||
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