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Block Sphere Vector Quantization

NeurIPS 2026 · Architectures and efficiency › Quantization · approach: Post-training weight quantization · 0 citations (OpenAlex)

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Compares rotation-based quantizers (EDEN, RaBitQ, TurboQuant) under MSE, expected inner-product, and high-probability criteria, then proposes Block-Sphere Quantization, which quantizes p-dimensional blocks of randomly rotated vectors with the exact block marginal, improving MSE and inner-product constants.

Problem

Rotation-based vector quantizers (EDEN, RaBitQ, TurboQuant) are guaranteed under different distortion criteria and assumptions, making their comparison hard; existing coordinate-wise codebooks ignore the spherical geometry of rotated unit vectors.

Approach

Group coordinates of randomly rotated unit vectors into small blocks and build a block codebook from the exact Euclidean-ball marginal induced by the sphere (no data-learned codebook), with ratio-style rescaling for MSE or unbiased inner-product estimation.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: DBpedia Entities GloVe OpenAI3 DBpedia Needle-In-A-Haystack LongBench-E

Benchmarks: DBpedia Entities reconstruction MSE GloVe OpenAI3 DBpedia Needle-In-A-Haystack LongBench-E

Metrics: reconstruction MSE inner-product error Recall@1@k NIAH score LongBench-E average score

Baselines: EDEN RaBitQ TurboQuant

Builds on: EDEN RaBitQ TurboQuant product quantization QJL

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