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Produce exact maximum likelihood estimates of the parameters of a scalar AR model.
exsar(y, max.order = NULL, plot = FALSE)
mean.
variance.
innovation variance.
AIC.
minimum AIC.
AIC-aicmin.
aicmin
order of minimum AIC.
MAICE innovation variance.
MAICE AR coefficients.
maximum likelihood estimates of innovation variance.
maximum likelihood estimates of AR coefficients.
a univariate time series.
upper limit of AR order. Default is \(2 \sqrt{n}\), where \(n\) is the length of the time series y.
y
logical. If TRUE, daic is plotted.
TRUE
daic
The AR model is given by
$$y(t) = a(1)y(t-1) + .... + a(p)y(t-p) + u(t)$$
where \(p\) is AR order and \(u(t)\) is a zero mean white noise.
H.Akaike, G.Kitagawa, E.Arahata and F.Tada (1979) Computer Science Monograph, No.11, Timsac78. The Institute of Statistical Mathematics.
data(Canadianlynx) z <- exsar(Canadianlynx, max.order = 14) z$arcoef.maice z$arcoef.mle
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