ConformalHDC: Uncertainty-Aware Hyperdimensional Computing with Application to Neural Decoding
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Abstract (arXiv)
Hyperdimensional Computing (HDC) offers a computationally efficient paradigm for neuromorphic learning. Yet, it lacks rigorous uncertainty quantification, leading to open decision boundaries and, consequently, vulnerability to outliers, adversarial perturbations, and out-of-distribution inputs. To address these limitations, we introduce ConformalHDC, a unified framework that combines the statistical guarantees of conformal prediction with the computational efficiency of HDC. For this framework, we propose two complementary variations. First, the set-valued formulation provides finite-sample, distribution-free coverage guarantees. Using carefully designed conformity scores, it forms enclosed decision boundaries that improve robustness to non-conforming inputs. Second, the point-valued formulation leverages the same conformity scores to produce a single prediction when desired, potentially improving accuracy over traditional HDC by accounting for class interactions. We demonstrate the broad applicability of the proposed framework through evaluations on multiple real-world datasets. In particular, we apply our method to the challenging problem of decoding non-spatial stimulus information from the spiking activity of hippocampal neurons recorded as subjects performed a sequence memory task. Our results show that ConformalHDC not only accurately decodes the stimulus information represented in the neural activity data, but also provides rigorous uncertainty estimates and correctly abstains when presented with data from other behavioral states. Overall, these capabilities position the framework as a reliable, uncertainty-aware foundation for neuromorphic computing.
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References · 22
- 2016Distribution-Free Predictive Inference For Regressioncited by 657
- 2019Conformalized Quantile Regressioncited by 620
- 2020Classification with Valid and Adaptive Coveragecited by 390
- 2020Uncertainty Sets for Image Classifiers using Conformal Predictioncited by 365
- 2021Distribution-Free, Risk-Controlling Prediction Setscited by 278
- 2019Predictive inference with the jackknife+cited by 206
- 2021Testing for Outliers with Conformal p-valuescited by 133
- 2021Learning Optimal Conformal Classifierscited by 108
- 2020A comparison of Vector Symbolic Architecturescited by 63
- 2022Training Uncertainty-Aware Classifiers with Conformalized Deep Learningcited by 62
- 2020Classification using Hyperdimensional Computing: A Reviewcited by 60
- 2019Prediction and outlier detection in classification problemscited by 44
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- 2018Cautious Deep Learningcited by 35
- 2021Vector Symbolic Architectures as a Computing Framework for Emerging Hardwarecited by 35
- 2022GraphHD: Efficient graph classification using hyperdimensional computingcited by 28
- 2021Optimized conformal classification using gradient descent approximationcited by 27
- 2020Training conformal predictorscited by 20
- 2022Understanding Hyperdimensional Computing for Parallel Single-Pass Learningcited by 20
- 2022Integrative conformal p-values for powerful out-of-distribution testing with labeled outlierscited by 19
- 2024Lifelong Intelligence Beyond the Edge using Hyperdimensional Computingcited by 5
- 2025HyperGraphX: Graph Transductive Learning with Hyperdimensional Computing and Message Passingcited by 2
- 2025VS-Graph: Scalable and Efficient Graph Classification Using Hyperdimensional Computingcited by 1
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