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arxiv: 2602.07635 · v2 · pith:OKJYEBU5new · submitted 2026-02-07 · 💻 cs.IT · math.IT

Data Compression with Stochastic Codes

classification 💻 cs.IT math.IT
keywords codingcompressiondataentropyreaderrelativeappliedcodes
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Machine learning has had a major impact on data compression over the last decade and opened up many new theoretical and applied fields of inquiry. This paper describes one such direction -- relative entropy coding -- which focuses on constructing stochastic codes, mainly as an alternative to quantisation and entropy coding in lossy source coding. Our primary aim is to provide a broad overview of the topic, with an emphasis on the computational and practical aspects currently missing from the literature. Our goal is threefold: for the curious reader, we aim to provide an intuitive picture of the field and convince them that relative entropy coding is a simple yet exciting emerging field in data compression research. For a reader interested in applied research on lossy data compression, we provide an account of the most salient contemporary applications. Finally, for the reader who has heard of relative entropy coding but has never been quite sure what it is or how the algorithms fit together, we hope to illustrate how simple and elegant the underlying constructions are.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Rejection Sampling is Optimal for Relative Entropy Coding

    cs.IT 2026-04 unverdicted novelty 7.0

    Rejection sampling achieves the functional information lower bound for relative entropy coding within log e bits, providing the tightest known one-shot bounds.

  2. Singular Relative Entropy Coding with Bits-Back Rejection Sampling

    cs.IT 2026-04 unverdicted novelty 7.0

    BBRS achieves the same sub-logarithmic asymptotic redundancy for relative entropy coding on singular channels as Sriramu and Wagner's method, but with simpler analysis, improved constants, and practical implementabili...