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Tom's edits of additive functional lecture
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lectures/additive_functionals.md

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@@ -44,11 +44,9 @@ For example, outputs, prices, and dividends typically display irregular but per
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Asymptotic stationarity and ergodicity are key assumptions needed to make it possible to learn by applying statistical methods.
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Are there ways to model time series that have persistent growth that still enable statistical learning based on a law of large numbers for an asymptotically stationary and ergodic process?
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But there are good ways to model time series that have persistent growth that still enable statistical learning based on a law of large numbers for an asymptotically stationary and ergodic process.
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The answer provided by Hansen {cite}`Hansen_2012_Eca` is yes.
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He described two classes of time series models that accommodate growth.
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Thus, {cite}`Hansen_2012_Eca` described two classes of time series models that accommodate growth.
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They are
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