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Newbie here to forecasting and I have a very basic question. I have 2 distinct time-series data.

  • Time Series A is Weekly (High frequency)
  • Time Series B is Monthly (Low frequency)

I need to forecast A using B.

I looked at Armesto & colleagues' paper on forecasting with mixed frequencies and am also looking at the midasr user guide. Both talk about forecasting a low frequency variable with a high frequency one.

But can the same approach be used for forecasting weekly data using monthly time-series data? Unfortunately, the data that is available to me is in that format.

From what I understood, I'm pretty sure it can be done, but was hoping someone can confirm. Also, is there anything major I need to watch out for while running this forecast?

kjetil b halvorsen
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BRZ
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  • there is a reverse MIDAS method described here: https://www.sciencedirect.com/science/article/pii/S0169207018300967 but it has no code which makes it useless – spore234 Sep 10 '18 at 10:15

1 Answers1

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There are two quick and dirty solutions. First would be to disaggregate series B to weekly values (R package tempdisagg is great for that) and then do a usual model. Second aggregate series A to monthly frequency, do a forecast and then use disaggregation on the forecast.

The more theoretical approach would be casting problem to a state space model. There are a lot of literature on state space model approach when the dependent variable is observed at lower frequency. It usually assumes that the low frequency variable is really a high frequency variable observed at low frequency periods. You can make the same assumption and then reverse the methodology. Unfortunately I have not seen something similar being done, but I did not look hard enough.

Concerning midasr, I can say that it was designed to work when the dependent variable is observed at the lowest frequency. The reverse situation was not seriously considered.

mpiktas
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  • Thank you very much. I think this will help. The High Frequency data that I am dealing with is much more varied than I had anticipated. So, yes, the temporal disaggregation will definitely help. Regards, simak – BRZ Feb 14 '14 at 07:35