citizen333
New member
- Joined
- Jan 11, 2016
- Messages
- 1
Hi all.
The problem is as follows:
Yt = εt + θ1εt−1 + θ2εt−2εt ∼ WN(0, σ2)
White noise is in the weakest form: there is no Gaussian or even iid condition, only absence of autocorrelation.
We need to find one step ahead forecast of this process: Et+1(Yt) - ?
The problem I face is that Et+1(εt) is unknown. Obviously it must be zero, however I don't know how to prove it. If anyone knows the proof please help.
Thanks in advance.
The problem is as follows:
Yt = εt + θ1εt−1 + θ2εt−2εt ∼ WN(0, σ2)
White noise is in the weakest form: there is no Gaussian or even iid condition, only absence of autocorrelation.
We need to find one step ahead forecast of this process: Et+1(Yt) - ?
The problem I face is that Et+1(εt) is unknown. Obviously it must be zero, however I don't know how to prove it. If anyone knows the proof please help.
Thanks in advance.