analiza aiqbench
This empirical benchmark quantifies the trade-offs between hierarchical representations and quantization in text embeddings, revealing that int8 precision maintains near-baseline performance while binary quantization degrades significantly across retrieval tasks. The study provides actionable guidance for optimizing storage efficiency without sacrificing accuracy, noting that dimensionality reduction offers diminishing returns beyond a specific threshold.
Balancing hierarchical representation and quantization: A performance trade-off in text embeddings
arXiv:2611.06859v1 Announce Type: new Abstract: Hierarchical text embedding models offer variable-length representations, while quantization reduces numerical precision; both aim to improve computational efficiency. This work is an empirical benchmark study of how these two orthogonal, already-established techniques interact. We evaluate 38 tasks from the Massive Text Embedding Benchmark (MTEB) using four transformer-based embedding models, covering 1D and 2D hierarchical representations combined with 32-bit, 8-bit, and binary quantization, for 168 configurations per task. We report each efficiency dimension separately: theoretical per-vector storage and end-to-end evaluation time. Under a Friedman test with Nemenyi post-hoc analysis, int8 quantization is statistically indistinguishable from float32 for pair classification and re-ranking and costs at most 1.5 percentage points overall, whereas binary quantization is significantly worse across every task category. Halving the embedding dimension once is not statistically detectable above $m=16$; two successive halvings always are. Combining an 8x dimensionality reduction with int8 yields a 32x reduction in per-vector storage at 94.4% of baseline effectiveness. Because evaluation times were measured once, we treat them as indicative: we find no evidence that quantization speeds up evaluation, whereas sampling from intermediate layers shortens it substantially. Retrieval degrades far faster than every other category, so we report findings per task category.
Abstract:Hierarchical text embedding models offer variable-length representations, while quantization reduces numerical precision; both aim to improve computational efficiency. This work is an empirical benchmark study of how these two orthogonal, already-established techniques interact. We evaluate 38 tasks from the Massive Text Embedding Benchmark (MTEB) using four transformer-based embedding models, covering 1D and 2D hierarchical representations combined with 32-bit, 8-bit, and binary quantization, for 168 configurations per task. We report each efficiency dimension separately: theoretical per-vector storage and end-to-end evaluation time. Under a Friedman test with Nemenyi post-hoc analysis, int8 quantization is statistically indistinguishable from float32 for pair classification and re-ranking and costs at most 1.5 percentage points overall, whereas binary quantization is significantly worse across every task category. Halving the embedding dimension once is not statistically detectable above $m=16$; two successive halvings always are. Combining an 8x dimensionality reduction with int8 yields a 32x reduction in per-vector storage at 94.4% of baseline effectiveness. Because evaluation times were measured once, we treat them as indicative: we find no evidence that quantization speeds up evaluation, whereas sampling from intermediate layers shortens it substantially. Retrieval degrades far faster than every other category, so we report findings per task category.
29 pages. Authors' version of the open access article published in Information Sciences (CC BY 4.0). This version corrects the second affiliation of Marco Polignano (Otto von Guericke University Magdeburg); the published version lists the European Commission, Joint Research Centre (JRC) in error. Marco Polignano is not affiliated with the JRC. No other content has been changed
Computation and Language (cs.CL); Information Retrieval (cs.IR); Machine Learning (cs.LG)
arXiv:2611.06859 [cs.CL]
(or arXiv:2611.06859v1 [cs.CL] for this version)
https://doi.org/10.48550/arXiv.2611.06859 arXiv-issued DOI via DataCite (pending registration)
https://doi.org/10.1016/j.ins.2026.124271 DOI(s) linking to related resources
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