Question

In: Statistics and Probability

For a given problem both the ACF and the PACF of the different data show a...

For a given problem both the ACF and the PACF of the different data show a single significanr spikenay lag 1. the two potential models are:

ARIMA (1,1,0)
ARIMA (0,1,1)

I dont understand why for ARIMA (p,d,q) the "d" is 1. could you please explain?

Solutions

Expert Solution

Stationarity tests can have low power and sometimes give false positives, especially when you over-difference. I always follow two approaches:

- The first is simply graphical. Plot the series and see what it looks like. From the description of your data (accidental death), while I could imagine it being of Order 1, I find it hard to imagine that it is of Order 2 (i.e. the first difference is of Order 1). Does the first difference 'look' non-stationary? Volatility in the autocorrelogram of the second difference series is also an indication over-differencing.

- The second, more formal, approach is to run alternative tests. In particular, I recommend the KPSS test which (unlike the Dickey-Fuller and most other tests) has the null hypothesis that the series is stationary. Normally when you have over-differenced, you will find that the KPSS accepts stationarity even if the ADF (or other tests) suggest non-stationari


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