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:: Variance Reduction Matrix ::

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Server date: May 24, 2013, 6:59 pm



Variance Reduction Matrix of Airline.ds
V(Yt, d = 0, D = 0)0Range-6.0E+60TrimVar.0
V(Yt, d = 1, D = 0)0Range-6.0E+60TrimVar.0
V(Yt, d = 2, D = 0)0Range-6.0E+60TrimVar.0
V(Yt, d = 3, D = 0)0Range-6.0E+60TrimVar.0
V(Yt, d = 0, D = 1)0Range-6.0E+60TrimVar.0
V(Yt, d = 1, D = 1)0Range-6.0E+60TrimVar.0
V(Yt, d = 2, D = 1)0Range-6.0E+60TrimVar.0
V(Yt, d = 3, D = 1)0Range-6.0E+60TrimVar.0
V(Yt, d = 0, D = 2)0Range-6.0E+60TrimVar.0
V(Yt, d = 1, D = 2)0Range-6.0E+60TrimVar.0
V(Yt, d = 2, D = 2)0Range-6.0E+60TrimVar.0
V(Yt, d = 3, D = 2)0Range-6.0E+60TrimVar.0


ValuedD
Minimum Variance000
Minimum Trimmed Variance000


Unexplained Variance (in %) of Airline.ds
V(Yt, d = 0, D = 0)0%Range100%TrimVar.0%
V(Yt, d = 1, D = 0)0%Range100%TrimVar.0%
V(Yt, d = 2, D = 0)0%Range100%TrimVar.0%
V(Yt, d = 3, D = 0)0%Range100%TrimVar.0%
V(Yt, d = 0, D = 1)0%Range100%TrimVar.0%
V(Yt, d = 1, D = 1)0%Range100%TrimVar.0%
V(Yt, d = 2, D = 1)0%Range100%TrimVar.0%
V(Yt, d = 3, D = 1)0%Range100%TrimVar.0%
V(Yt, d = 0, D = 2)0%Range100%TrimVar.0%
V(Yt, d = 1, D = 2)0%Range100%TrimVar.0%
V(Yt, d = 2, D = 2)0%Range100%TrimVar.0%
V(Yt, d = 3, D = 2)0%Range100%TrimVar.0%



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From this analysis it can be concluded that the time series under investigation should be seasonally and non-seasonally differenced. This is because the smallest variance is obtained when d = 1 and D = 1 (c.q. first order seasonal and non-seasonal differencing is applied).
Last computationDelete history
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