Residence time (statistics)

In statistics, the residence time is the average amount of time it takes for a random process to reach a certain boundary value, usually a boundary far from the mean. == Definition == Suppose y(t) is a real, scalar stochastic process with initial value y(t0) = y0, mean yavg and two critical values {yavg − ymin, yavg + ymax}, where ymin > 0 and ymax > 0.

Source: Wikipedia — Residence time (statistics) (CC BY-SA 4.0)

Residence time (statistics)

In statistics, the residence time is the average amount of time it takes for a random process to reach a certain boundary value, usually a boundary far from the mean. == Definition == Suppose y(t) is a real, scalar stochastic process with initial value y(t0) = y0, mean yavg and two critical values {yavg − ymin, yavg + ymax}, where ymin > 0 and ymax > 0.

Source: Wikipedia "Residence time (statistics)" · CC BY-SA 4.0

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