Binary Cumulative Encoding meets Time Series Forecasting

• URL: http://arxiv.org/abs/2505.24595v2
• Date: Tue, 03 Jun 2025 11:11:30 GMT
• Title: Binary Cumulative Encoding meets Time Series Forecasting
• Authors: Andrei Chernov, Vitaliy Pozdnyakov, Ilya Makarov,
• Abstract summary: We introduce binary cumulative encoding (BCE) that represents scalar targets into monotonic binary vectors.<n>BCE implicitly preserves order and magnitude information, allowing the model to learn distance-aware representations while still operating within a classification framework.<n>We show that our approach outperforms widely used methods in both point and probabilistic forecasting, while requiring fewer parameters and enabling faster training.
• Score: 0.11704154007740832
• License: http://creativecommons.org/licenses/by/4.0/
• Abstract: Recent studies in time series forecasting have explored formulating regression via classification task. By discretizing the continuous target space into bins and predicting over a fixed set of classes, these approaches benefit from stable training, robust uncertainty modeling, and compatibility with modern deep learning architectures. However, most existing methods rely on one-hot encoding that ignores the inherent ordinal structure of the underlying values. As a result, they fail to provide information about the relative distance between predicted and true values during training. In this paper, we propose to address this limitation by introducing binary cumulative encoding (BCE), that represents scalar targets into monotonic binary vectors. This encoding implicitly preserves order and magnitude information, allowing the model to learn distance-aware representations while still operating within a classification framework. We propose a convolutional neural network architecture specifically designed for BCE, incorporating residual and dilated convolutions to enable fast and expressive temporal modeling. Through extensive experiments on benchmark forecasting datasets, we show that our approach outperforms widely used methods in both point and probabilistic forecasting, while requiring fewer parameters and enabling faster training.

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