Conformal Prediction in Machine Learning: Theory, Algorithms, and Emerging Applications
Zahra Merugu
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摘要与影响
Conformal prediction has emerged as a powerful and principled framework for quantifying uncertainty in machine learning models while maintaining finite-sample, distribution-free guarantees. This study reviews the theoretical foundations, algorithmic developments, and emerging applications of conformal prediction within modern predictive systems. At its core, conformal prediction leverages exchangeability assumptions to construct prediction sets or intervals with guaranteed coverage probabilities, regardless of the underlying model complexity or data distribution. The study traces its evolution from early transductive formulations to contemporary inductive and split conformal methods, highlighting advances that have enabled scalability to high-dimensional and large-scale learning settings. From a theoretical perspective, the review synthesizes key results on validity, efficiency, and adaptivity, emphasizing the trade-offs between prediction set size and coverage guarantees. Algorithmically, it examines classical conformal predictors alongside recent developments such as weighted conformal prediction, conformalized quantile regression, and adaptive methods for non-exchangeable and distribution-shifted environments. These advancements are contextualized within deep learning frameworks, where conformal methods have been integrated to enhance the reliability of neural network predictions without altering model architecture. The study further explores emerging applications across domains including healthcare diagnostics, financial risk modeling, natural language processing, and autonomous systems, where uncertainty quantification is critical for decision-making. Challenges such as computational efficiency, robustness under covariate shift, and calibration under real-world constraints are also discussed. Overall, conformal prediction is positioned as a unifying approach that bridges statistical rigor and modern machine learning practice, offering a flexible and theoretically grounded tool for trustworthy AI systems.
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计算机 / AIStatistical Methods and Inference
Machine Learning in Healthcare · Gaussian Processes and Bayesian Inference