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Convex Compositional Reasoning Models
[Submitted on 22 May 2026 (v1), last revised 25 May 2026 (this v · 2026-05-25 · via cs updates on arXiv.org

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Abstract:Compositional energy-based models can generalize to larger combinatorial reasoning problems by reusing a learned factor energy across many local constraints. In our paper, we show that a key bottleneck in compositional reasoning is not composition itself, but the non-convex geometry of the learned energy landscape. To solve this problem, we introduce Convex Compositional Energy Minimization (CCEM), a framework that parameterizes each factor with an input-convex neural network and optimizes the composed energy over a tight convex relaxation of the feasible set. Because convexity is preserved under summation, the global relaxed objective remains convex, enabling deterministic projected first-order optimization. CCEM is trained in two stages: factor-level contrastive learning to shape local energy basins, followed by end-to-end refinement through an unrolled projected solver. Our experiments show that our models trained on small subproblems or a single problem size transfer to larger instances without retraining.

Submission history

From: Meir Roketlishvili [view email]
[v1] Fri, 22 May 2026 09:04:14 UTC (2,635 KB)
[v2] Mon, 25 May 2026 08:06:16 UTC (2,635 KB)