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Single-Stage Huffman Encoder for ML Compression
by
Agrawal, Aditya
, Ravi Krishnan Venkatesan
, Nair, Krishna
, Iyer, Ravi
, Magyar, Albert
, Eswaraiah, Hiteshwar
, Janedula, Pradeep
, Sheridan, Patrick
in
Coders
/ Compressibility
/ Huffman codes
/ Large language models
/ Network latency
/ Statistical analysis
/ Tensors
2026
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Single-Stage Huffman Encoder for ML Compression
by
Agrawal, Aditya
, Ravi Krishnan Venkatesan
, Nair, Krishna
, Iyer, Ravi
, Magyar, Albert
, Eswaraiah, Hiteshwar
, Janedula, Pradeep
, Sheridan, Patrick
in
Coders
/ Compressibility
/ Huffman codes
/ Large language models
/ Network latency
/ Statistical analysis
/ Tensors
2026
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Do you wish to request the book?
Single-Stage Huffman Encoder for ML Compression
by
Agrawal, Aditya
, Ravi Krishnan Venkatesan
, Nair, Krishna
, Iyer, Ravi
, Magyar, Albert
, Eswaraiah, Hiteshwar
, Janedula, Pradeep
, Sheridan, Patrick
in
Coders
/ Compressibility
/ Huffman codes
/ Large language models
/ Network latency
/ Statistical analysis
/ Tensors
2026
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Paper
Single-Stage Huffman Encoder for ML Compression
2026
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Overview
Training and serving Large Language Models (LLMs) require partitioning data across multiple accelerators, where collective operations are frequently bottlenecked by network bandwidth. Lossless compression using Huffman codes is an effective way to alleviate the issue, however, its three-stage design requiring on-the-fly frequency analysis, codebook generation and transmission of codebook along with data introduces computational, latency and data overheads which are prohibitive for latency-sensitive scenarios such as die-to-die communication. This paper proposes a single-stage Huffman encoder that eliminates these overheads by using fixed codebooks derived from the average probability distribution of previous data batches. Through our analysis of the Gemma 2B model, we demonstrate that tensors exhibit high statistical similarity across layers and shards. Using this approach we achieve compression within 0.5% of per-shard Huffman coding and within 1% of the ideal Shannon compressibility, enabling efficient on-the-fly compression.
Publisher
Cornell University Library, arXiv.org
Subject
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