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Quantifying Knowledge Distillation Using Partial Information Decomposition
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Knowledge distillation deploys complex machine learning models in resource-constrained environments by training a smaller student model to emulate internal representations of a complex teacher model. However, the teacher's representations can also encode nuisance or additional information not relevant to the downstream task. Distilling such irrelevant information can actually impede the performance of a capacity-limited student model. This observation motivates our primary question: What are the information-theoretic limits of knowledge distillation? To this end, we leverage Partial Information Decomposition to quantify and explain the transferred knowledge and knowledge left to distill for a downstream task. We theoretically demonstrate that the task-relevant transferred knowledge is succinctly captured by the measure of redundant information about the task between the teacher and student. We propose a novel multi-level optimization to incorporate redundant information as a regularizer, leading to our framework of Redundant Information Distillation (RID). RID leads to more resilient and effective distillation under nuisance teachers as it succinctly quantifies task-relevant knowledge rather than simply aligning student and teacher representations.
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Cited by 2 Pith papers
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Decomposing Multivariate Information Rates in Networks of Random Processes
The authors define Partial Information Rate Decomposition (PIRD), a spectral extension of PID that splits the mutual information rate between random processes into unique, redundant, and synergistic components.
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Partial Information Rate Decomposition
The paper defines Partial Information Rate Decomposition, a spectral lattice method that decomposes mutual information rate for stationary Gaussian processes into redundant, unique, and synergistic dynamic components.
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