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20 results for “information theory”

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cs.DMcs.ITTheoreticalRecentJun 11, 2026

Entropic Generation of Binary Words

Olivier Bodini, Francis Durand

This paper introduces a novel algorithm for generating k Hamming weight binary words in linear time while minimizing random bit consumption.

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cs.ITquant-phTheoreticalRecentJun 25, 2026

A Quantum Method of Types

Arick Grootveld

The authors introduce a quantum empirical operator and use it to prove a universal achievability result for composite quantum hypothesis testing.

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cs.CCcs.DScs.ITTheoreticalRecentJul 16, 2026

Space-Entropy Lower Bounds for Random Sampling

Thomas L. Draper, Feras A. Saad

This paper proves space lower bounds for entropy-efficient random sampling using i.i.d. uniform bits.

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cs.ITcs.AImath.CTTheoreticalRecentJul 15, 2026

CAS I: A Geometric Coding Theorem

Romie Banerjee

This paper establishes a Coding Theorem in the context of symmetry groups and develops a connection between subgroups of a group and subsets of binary strings.

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cs.ITcs.DSEmpiricalRecentJun 16, 2026

The 2026 Algorithmic Information Theory Data Compression Challenge

André Ribeiro, Rúben Garrido, Violeta Ramos, António Alberto +27 more

This paper presents the 2026 Algorithmic Information Theory Data Compression Challenge, evaluating lossless compressors under realistic constraints and revealing performance dependencies.

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cs.ITTheoreticalRecentJun 19, 2026

Error Exponent Bounds for Optimal Short-Read Clustering

Yoav Chachamovitz, Nir Weinberger

This paper derives bounds on the probability of incorrect clustering of noisy short sequences using statistically optimal rules, focusing on DNA storage decoders.

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cs.ITTheoreticalRecentJul 9, 2026

New sharp inequalities involving non-relative, relative and cross informational functionals with some remarkable minimizers of generalized Gaussian and Beta types

Razvan Gabriel Iagar, David Puertas-Centeno

The paper derives new informational inequalities using Stam-like, moment-entropy-like inequalities, and a recently established Rényi entropy-based inequality. It obtains a Stam-like inequality connect…

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math.PRcs.ITmath.MGTheoreticalRecentJul 15, 2026

Stochastic Domination of Gaussian Maxima: A Resolution to the Weak Simplex Conjecture

Abhijeet Mulgund

The paper proves a stochastic comparison for Gaussian maxima, resolving the Weak Simplex Conjecture and proving the Simplex Mean Width Conjecture.

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cs.ITcs.GTTheoreticalRecentJun 12, 2026

The Algebraic Limits of Polynomial Information Measures

Yuqing Kong

This paper studies the existence of polynomial measures of dependence between two random variables that satisfy the data processing inequality and vanish on independence. It proves that no such polyno…

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cs.CCcs.DSTheoreticalRecentJul 8, 2026

Gap-Majority Lemmas in Communication Complexity

Pachara Sawettamalya, Huacheng Yu

The paper proves an information-theoretically optimal gap-majority lemma in the two-player randomized communication model, achieving the correct linear scaling and constant-constant tradeoff.

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cs.CCcs.LGTheoreticalRecentJun 11, 2026

The Program Is Still There: A Conservation Law for Program Discovery

Jorge Miguel Silva

This paper measures the lower bound for the shortest program generating a sequence, proving a conservation law and providing a deterministic engine to recover generating programs for certain sequences…

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cs.DSmath-phmath.CATheoreticalRecentJun 22, 2026

Computing Gaussian and exponential integrals in ${\Bbb R}^n$

Alexander Barvinok

This paper proves conditions for efficiently approximating expectations of certain functions with respect to standard Gaussian or symmetric exponential probability measures.

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cs.CRmath.PRRecentMay 11, 2026

A Note on Banaszczyk's Inequality

Hongyuan Qu, Chengliang Tian, Guangwu Xu

The paper improves Banaszczyk's inequality, providing a significantly better tail estimate for the discrete Gaussian measure on a lattice, which has applications in analyzing dual attacks against the…

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cs.ITcs.AIcs.LGRecentMay 30, 2026

Information-Theoretic Lower Bounds for Bit-Constrained Stochastic Optimization via a Reduction to Compressed Gaussian Mean Estimation

Munsik Kim

The paper establishes information-theoretic lower bounds for stochastic optimization using low-bit gradients by reducing the problem to compressed Gaussian mean estimation, yielding sharp bounds on co…

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