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Learning-Augmented Streaming Algorithms for Approximating Boolean Max-CSPs

NeurIPS 2026 · Learning theory and algorithms › Submodular and game algorithms · approach: Streaming submodular algorithms

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Gives learning-augmented streaming algorithms that, given an ε-accurate label oracle, estimate Boolean Max-2CSP/Max-kCSP optimum to within (1−η) using space independent of n (insertion-only) or polylog n (dynamic).

Problem

Estimating the optimum value of Boolean Max-CSPs in streaming (insertion-only and dynamic) where classical streaming algorithms face strong approximation barriers, using an ε-accurate predictor of an optimal assignment.

Approach

Treat oracle labels as a binary symmetric channel over an optimal assignment and invert the noise via linear decoders (Gaussian elimination) on counts of constraint types among low-degree variables; handle high-degree variables by enumerating their assignments and keeping per-variable sketches (reservoir sampling and CountMin, or l0-sampling in dynamic streams).

Key results

Surprising findings

Limitations

Experimental setup

Metrics: approximation ratio space complexity (words)

Baselines: Dong-Peng-Vakilian Max-Cut algorithm classical streaming Max-2AND/Max-Dicut lower bounds (Chou et al.)

Builds on: DPV25 learning-augmented streaming Max-Cut CountMin sketch reservoir sampling l0-sampling

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