Unmasking the Theta Method
By Rob J Hyndman, B. Billah. 2003
169 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Management Science and Operations Research, Statistical Learning Theory
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Rob J Hyndman
- Fotios Petropoulos
- Konstantinos Nikolopoulos
- Nikolaos Kourentzes
- Vassilios Assimakopoulos
- Rafal Weron
- Evangelos Spiliotis
- J. De Gooijer
In Management Science and Operations Research
- Rob J Hyndman
- Fotios Petropoulos
- Konstantinos Nikolopoulos
- Nikolaos Kourentzes
- Vassilios Assimakopoulos
- Spyros Makridakis
- Christoph Bergmeir
- Evangelos Spiliotis
In Statistical Learning Theory
- Konstantinos Nikolopoulos
- J. De Gooijer
- Fotios Petropoulos
- Vassilios Assimakopoulos
- Dimitrios D. Thomakos
- Anne B. Koehler
- Christiane Lemke
- Bogdan Gabrys
Citations in the corpus
- Forecasting Across Time Series Databases using Long Short-Term Memory Networks on Groups of Similar Series (2017, methodology): “L G ] 9 O ct 2 01 7 damped trend exponential smoothing, and none of the methods was able to outperform the Theta method, which is equivalent to simple exponential smoothing with drift (Hyndman and Billah, 2003).”
- Forecasting with a hybrid method utilizing data smoothing, a variation of the Theta method and shrinkage of seasonal factors (2018, methodology): “Hyndman and Billah (2003) have proven that classic Theta is equal to SES with a drift equal to the half of the slope of the linear trend.”
- Automatic Time Series Forecasting: The forecast Package for R (2008, background): “2000). Hyndman and Billah (2003) showed that these were equivalent to a special case of simple exponential smoothing with drift.”
- Meta-learning for time series forecasting and forecast combination (2010, methodology): “Here, it is employed using formulas given by [23].”
- 25 years of time series forecasting (2006, methodology): “Hyndman & Billah (2003) showed that this method was also equivalent to Assimakopoulos & Nikolopoulos’s (2000) “Theta method” when the drift parameter is set to half the slope of a linear trend fitted to the data.”
- 25 Years of IIF Time Series Forecasting: A Selective Review (2005, methodology): “Hyndman & Billah (2003) showed that this method was also equivalent to Assimakopoulos & Nikolopoulos’s (2000) “Theta method” when the drift parameter is set to half the slope of a linear trend fitted to the data.”
- 'Horses for Courses' in demand forecasting (2014, methodology): “An analysis of the results suggested that SES with drift - a simplification of the Theta method (Assimakopoulos and Nikolopoulos, 2000) as proposed by Hyndman and Billah (2003) - provided the most accurate forecasts compared to any other smoothing method for every horizon.”
- Forecasting: theory and practice (2020, methodology): “shown by Hyndman and Billah (2003) that the theta method can represent simple exponential smoothing”
- The inventory performance of forecasting methods: Evidence from the M3 competition data (2019, methodology): “Hyndman and Billah (2003) and Fiorucci et al. (2016) showed that the standard version of Theta method that was applied at the M3-Competition is mathematically equivalent to SES with drift.”
- Fathoming the theta method for a unit root process (2014, methodology): “Our approach thus includes the ARIMA(0,1,1) model used by Hyndman and Billah (2003) as a special case.”
- Electricity price forecasting: A review of the state-of-the-art with a look into the future (2014, background): “Hyndman and Billah (2003) demonstrate that it is equivalent to simple exponential smoothing with drift, where the drift is half the value of the slope of a linear regression fitted to the data.”
- Another look at measures of forecast accuracy (2006, methodology): “Hyndman and Billah (2003) demonstrated that this method is equivalent to simple exponential smoothing (SES) with drift where the drift is half the value of the slope of a linear regression fitted to the data.”