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Conformal prediction for multi-dimensional time series by ellipsoidal sets
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abstract
Conformal prediction (CP) has been a popular method for uncertainty quantification because it is distribution-free, model-agnostic, and theoretically sound. For forecasting problems in supervised learning, most CP methods focus on building prediction intervals for univariate responses. In this work, we develop a sequential CP method called $\texttt{MultiDimSPCI}$ that builds prediction $\textit{regions}$ for a multivariate response, especially in the context of multivariate time series, which are not exchangeable. Theoretically, we estimate $\textit{finite-sample}$ high-probability bounds on the conditional coverage gap. Empirically, we demonstrate that $\texttt{MultiDimSPCI}$ maintains valid coverage on a wide range of multivariate time series while producing smaller prediction regions than CP and non-CP baselines.
Forward citations
Cited by 6 Pith papers
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LSCP uses quantile regression to learn local weights for spatial conformal prediction, but its finite-sample coverage theorem rests on a flawed proof step.
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A graph conformal prediction method using quantile random forests on neighbor residuals reaches nominal marginal coverage for power outage counts, but non-zero outage coverage is poor and no theoretical guarantee is provided.
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