Permanent shocks and forecasting with moving averages

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초록

Moving averages are a common method of forecasting futures basis. We argue that the optimal lengths of moving averages depend on the frequency of structural breaks. A new stochastic time-series process including structural breaks is modelled by discrete probability distributions that capture the frequency and size of structural breaks. A permanent shock (means structural breaks in this article) is captured by a Poisson-jump or a Bernoulli-jump process, and a temporary shock is represented by a white noise process. Futures basis data are used to estimate the frequency of permanent shocks as well as the size of both shocks. Most shocks are permanent shocks. Since most shocks are permanent, the most recent year provides the best forecast and the optimal length of the moving average is one.

키워드

Poisson-jump process; Bernoulli-jump process; GMM; calibration test; autoregressive integrated moving average with outliers; UNIT-ROOT HYPOTHESIS; STOCHASTIC VOLATILITY MODEL; OIL-PRICE SHOCK; TIME-SERIES; LEVEL SHIFTS; CONFIDENCE-INTERVALS; MAXIMUM-LIKELIHOOD; DOUBLE BOOTSTRAP; GREAT CRASH; MONTE-CARLO
제목
Permanent shocks and forecasting with moving averages
저자
Lee, Yoonsuk; Brorsen, B. Wade
DOI
10.1080/00036846.2016.1213368
발행일
2017
유형
Article
저널명
Applied Economics
권
49
호
12
페이지
1213 ~ 1225