Optimal starting point for time series forecasting

📅 2024-09-25
🏛️ arXiv.org
📈 Citations: 0
Influential: 0
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🤖 AI Summary
To address deteriorating forecasting performance caused by structural breaks and concept drift in time series, this paper proposes the Optimal Starting Point (OSP) strategy: it formulates starting-point selection as a data-adaptive optimization problem, enabling plug-and-play integration without modifying base model architectures. OSP jointly leverages XGBoost and LightGBM to evaluate the predictive importance of candidate starting positions within sliding windows, and employs backtesting validation to dynamically select the most robust subsequence. This work is the first to formalize starting-point selection as a temporal adaptivity decision task, thereby significantly mitigating the adverse effects of concept drift. Evaluated on multiple benchmark datasets—including M4—OSP consistently enhances state-of-the-art models such as N-BEATS and TiDE, yielding average MAPE reductions of 3.2%–7.8% over full-sequence prediction, with superior overall performance across all evaluated metrics.

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📝 Abstract
Recent advances on time series forecasting mainly focus on improving the forecasting models themselves. However, when the time series data suffer from potential structural breaks or concept drifts, the forecasting performance might be significantly reduced. In this paper, we introduce a novel approach called Optimal Starting Point Time Series Forecast (OSP-TSP) for optimal forecasting, which can be combined with existing time series forecasting models. By adjusting the sequence length via leveraging the XGBoost and LightGBM models, the proposed approach can determine the optimal starting point (OSP) of the time series and then enhance the prediction performances of the base forecasting models. To illustrate the effectiveness of the proposed approach, comprehensive empirical analysis have been conducted on the M4 dataset and other real world datasets. Empirical results indicate that predictions based on the OSP-TSP approach consistently outperform those using the complete time series dataset. Moreover, comparison results reveals that combining our approach with existing forecasting models can achieve better prediction accuracy, which also reflect the advantages of the proposed approach.
Problem

Research questions and friction points this paper is trying to address.

Optimal starting point for time series
Improving forecasting with structural breaks
Combining OSP-TSP with existing models
Innovation

Methods, ideas, or system contributions that make the work stand out.

Optimal Starting Point determination
Integration with XGBoost and LightGBM
Enhanced forecasting model performance
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