Hello All,
In my current project, I am working with a financial time-series process which, upon plotting it over time, appears to follow an eight to ten year seasonal trend. Now, I am doubtful of this as the spikes in my data correlate almost perfectly with the exogenously occurring 1990, 2001, 2008, and 2020 recessions. However, I still want to verify that this is the case.
To this point, I have converted my monthly data to quarterly, plotted an ACF with 80 lags (equivalent of 20 years), and I don't really see any significant spike at lags 40 (equivalent of 10 years) or lags 80. Therefore, I am fairly confident that my data does not follow a seasonal pattern but I was just wondering if there is any other way of double-checking?
I thought of running a simply OLS regression of the type: reg y L4.y L20.y L40.y L60.y L80.y. This way I can see if there is any explanatory power of my y variable 10, 20 years ago on my y variable today?
Then again, I don't even know if that makes sense.
Could someone more versed than me in time-series modelling give me some advice?
Thanks,
Mitchell
In my current project, I am working with a financial time-series process which, upon plotting it over time, appears to follow an eight to ten year seasonal trend. Now, I am doubtful of this as the spikes in my data correlate almost perfectly with the exogenously occurring 1990, 2001, 2008, and 2020 recessions. However, I still want to verify that this is the case.
To this point, I have converted my monthly data to quarterly, plotted an ACF with 80 lags (equivalent of 20 years), and I don't really see any significant spike at lags 40 (equivalent of 10 years) or lags 80. Therefore, I am fairly confident that my data does not follow a seasonal pattern but I was just wondering if there is any other way of double-checking?
I thought of running a simply OLS regression of the type: reg y L4.y L20.y L40.y L60.y L80.y. This way I can see if there is any explanatory power of my y variable 10, 20 years ago on my y variable today?
Then again, I don't even know if that makes sense.
Could someone more versed than me in time-series modelling give me some advice?
Thanks,
Mitchell
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