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Electronic Colloquium on Computational Complexity

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TR25-212 | 8th December 2025
Rohan Goyal, Venkatesan Guruswami

Structure Theorems (and Fast Algorithms) for List Recovery of Subspace-Design Codes

List recovery of error-correcting codes has emerged as a fundamental notion with broad applications across coding theory and theoretical computer science. Folded Reed-Solomon (FRS) and univariate multiplicity codes are explicit constructions which can be efficiently list-recovered up to capacity, namely a fraction of errors approaching $1-R$ where $R$ is the ... more >>>


TR25-211 | 24th November 2025
Jinqiao Hu, Zhenjian Lu, Igor Oliveira

Equivalence Between Coding and Complexity Lower Bounds

The classical coding theorem in Kolmogorov complexity [Lev74] states that if a string $x$ is sampled with probability $\geq \delta$ by an algorithm with prefix-free domain, then $K(x) \leq \log(1/\delta) + O(1)$. Motivated by applications in algorithms, average-case complexity, learning, and cryptography, computationally efficient variants of this result have been ... more >>>


TR25-210 | 25th November 2025
Surendra Ghentiyala, Zeyong Li, Noah Stephens-Davidowitz

Range avoidance, Arthur-Merlin, and TFNP

Range avoidance (Avoid) is the computational problem in which the input is an expanding circuit $C : \{0,1\}^n \to \{0,1\}^{n+1}$ and the goal is to find a string $y \in \{0,1\}^{n+1}$ that is not in the image of $C$. Avoid was introduced recently by Kleinberg, Korten, Mitropolsky, and Papadimitriou ... more >>>



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