Multi-future Merchant Transaction Prediction
This work addresses a crucial problem for payment processing companies in the financial industry, enabling fraud detection and recommendation systems by predicting alternative futures, though it appears incremental as it combines existing research directions into a new formulation.
The paper tackles the problem of predicting multiple possible future multivariate time series for merchant transactions, addressing uncertainties in real-world applications, and proposes a new model using convolutional neural networks and an encoder-decoder structure, demonstrating its effectiveness on real-world data.
The multivariate time series generated from merchant transaction history can provide critical insights for payment processing companies. The capability of predicting merchants' future is crucial for fraud detection and recommendation systems. Conventionally, this problem is formulated to predict one multivariate time series under the multi-horizon setting. However, real-world applications often require more than one future trend prediction considering the uncertainties, where more than one multivariate time series needs to be predicted. This problem is called multi-future prediction. In this work, we combine the two research directions and propose to study this new problem: multi-future, multi-horizon and multivariate time series prediction. This problem is crucial as it has broad use cases in the financial industry to reduce the risk while improving user experience by providing alternative futures. This problem is also challenging as now we not only need to capture the patterns and insights from the past but also train a model that has a strong inference capability to project multiple possible outcomes. To solve this problem, we propose a new model using convolutional neural networks and a simple yet effective encoder-decoder structure to learn the time series pattern from multiple perspectives. We use experiments on real-world merchant transaction data to demonstrate the effectiveness of our proposed model. We also provide extensive discussions on different model design choices in our experimental section.