Let Wt for t=o, +-1, +-2 be a normal white noise process, and consider the series xt= Wt Wt-1. Determine the mean and autocovariance function of xt, and state whether it is Stationary
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here is your hint
Step-by-step explanation:
Let wt for t = 0, \pm1, \pm2, ... be a normal white noise process and consider the series: xt=wtwt-1
Determine the mean and autocovariance function of xt and state whether it is stationary.
By saying that it is a normal white noise process, does that mean I assume the mean is 0? Are there other implications?
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