TurboQuant is a restricted version of EDEN quantization (NeurIPS 21, ICML 22). It lacks the optimal scale derivations, which makes the TurboQuant variant considerably less accurate than those works. We show this thoroughly in a new note at https://arxiv.org/abs/2604.18555 . We were the first to introduce post-rotation distribution-aware quantization in 2021. This was later implemented in many fields, including federa…
I wonder how often this happens in practice - by "this", I mean industry/LLM world not noticing* some research until a bigger player repeats it with louder PR. (*hopefully I didn't misunderstand the situation)
TurboQuant: A first-principles walkthrough
41–50 of 78 posts
Re: TurboQuant: A first-principles walkthrough
#42TurboQuant is a restricted version of EDEN quantization (NeurIPS 21, ICML 22). It lacks the optimal scale derivations, which makes the TurboQuant variant considerably less accurate than those works. We show this thoroughly in a new note at https://arxiv.org/abs/2604.18555 . We were the first to introduce post-rotation distribution-aware quantization in 2021. This was later implemented in many fields, including federa…
I wonder how often this happens in practice - by "this", I mean industry/LLM world not noticing* some research until a bigger player repeats it with louder PR. (*hopefully I didn't misunderstand the situation)
Re: TurboQuant: A first-principles walkthrough
#43Re: TurboQuant: A first-principles walkthrough
#44TurboQuant is a restricted version of EDEN quantization (NeurIPS 21, ICML 22). It lacks the optimal scale derivations, which makes the TurboQuant variant considerably less accurate than those works. We show this thoroughly in a new note at https://arxiv.org/abs/2604.18555 . We were the first to introduce post-rotation distribution-aware quantization in 2021. This was later implemented in many fields, including federa…
`vllm.model_executor.layers.quantization.turboquant`
> The technique implemented here consists of the scalar case of the HIGGS quantization method (Malinovskii et al., "Pushing the Limits of Large Language Model Quantization via the Linearity Theorem", NAACL 2025; preprint arXiv:2411.17525): rotation + optimized grid + optional re-normalization, applied to KV cache compression. A first application of this approach to KV-cache compression is in "Cache Me If You Must: Adaptive Key-Value Quantization for Large Language Models" (Shutova et al., ICML 2025; preprint arXiv:2501.19392). Both these references pre-date the TurboQuant paper (Zandieh et al., ICLR 2026).
Re: TurboQuant: A first-principles walkthrough
#45TurboQuant is a restricted version of EDEN quantization (NeurIPS 21, ICML 22). It lacks the optimal scale derivations, which makes the TurboQuant variant considerably less accurate than those works. We show this thoroughly in a new note at https://arxiv.org/abs/2604.18555 . We were the first to introduce post-rotation distribution-aware quantization in 2021. This was later implemented in many fields, including federa…
For example, TurboQuant makes use of QJL (quantized Johnson Lindenstrauss transformations). One of the first papers to characterize the QJL and in fact the rate distortion tradeoff for quantized matrix multiplication in general is "Optimal Quantization for Matrix Multiplication" (https://arxiv.org/abs/2410.13780) by Ordentlich and Polyanskiy.
There is also a more accessible survey paper around quantized matrix multiplication called "High-Rate Quantized Matrix Multiplication: Theory and Practice" (https://arxiv.org/abs/2601.17187), by the same authors.
TurboQuant cites none of them.
Re: TurboQuant: A first-principles walkthrough
#46Re: TurboQuant: A first-principles walkthrough
#47TurboQuant is a restricted version of EDEN quantization (NeurIPS 21, ICML 22). It lacks the optimal scale derivations, which makes the TurboQuant variant considerably less accurate than those works. We show this thoroughly in a new note at https://arxiv.org/abs/2604.18555 . We were the first to introduce post-rotation distribution-aware quantization in 2021. This was later implemented in many fields, including federa…
https://docs.vllm.ai/en/v0.20.0/api/vllm/model_executor/laye... `vllm.model_executor.layers.quantization.turboquant` > The technique implemented here consists of the scalar case of the HIGGS quantization method (Malinovskii et al., "Pushing the Limits of Large Language Model Quantization via the Linearity Theorem", NAACL 2025; preprint arXiv:2411.17525): rotation + optimized grid + optional re-normalization, applied…
Re: TurboQuant: A first-principles walkthrough
#48TurboQuant is a restricted version of EDEN quantization (NeurIPS 21, ICML 22). It lacks the optimal scale derivations, which makes the TurboQuant variant considerably less accurate than those works. We show this thoroughly in a new note at https://arxiv.org/abs/2604.18555 . We were the first to introduce post-rotation distribution-aware quantization in 2021. This was later implemented in many fields, including federa…
https://arxiv.org/abs/2604.18555 "This note clarifies the relationship between the recent TurboQuant work and the earlier DRIVE (NeurIPS 2021) and EDEN (ICML 2022) schemes. DRIVE is a 1-bit quantizer that EDEN extended to any bits per coordinate; we refer to them collectively as EDEN. First, TurboQuant is a special case of EDEN obtained by fixing EDEN's scalar scale parameter to . EDEN supports both biased and unbias…
Re: TurboQuant: A first-principles walkthrough
#49TurboQuant is a restricted version of EDEN quantization (NeurIPS 21, ICML 22). It lacks the optimal scale derivations, which makes the TurboQuant variant considerably less accurate than those works. We show this thoroughly in a new note at https://arxiv.org/abs/2604.18555 . We were the first to introduce post-rotation distribution-aware quantization in 2021. This was later implemented in many fields, including federa…
There are also more papers on similar themes. For example, TurboQuant makes use of QJL (quantized Johnson Lindenstrauss transformations). One of the first papers to characterize the QJL and in fact the rate distortion tradeoff for quantized matrix multiplication in general is "Optimal Quantization for Matrix Multiplication" ( https://arxiv.org/abs/2410.13780 ) by Ordentlich and Polyanskiy. There is also a more access…
The quantizer in TurboQuant is EDEN quantization (2021) applied to the KV-cache. It is neither a novel quantizer nor an improvement in quantization techniques.
In DRIVE/EDEN, we already introduced the version used in "TurboQuant"'s paper and suggested an optimal scale configurations which are better in both mse-minimizing and unbiased scenarios.
Re: TurboQuant: A first-principles walkthrough
#50TurboQuant is a restricted version of EDEN quantization (NeurIPS 21, ICML 22). It lacks the optimal scale derivations, which makes the TurboQuant variant considerably less accurate than those works. We show this thoroughly in a new note at https://arxiv.org/abs/2604.18555 . We were the first to introduce post-rotation distribution-aware quantization in 2021. This was later implemented in many fields, including federa…
There are also more papers on similar themes. For example, TurboQuant makes use of QJL (quantized Johnson Lindenstrauss transformations). One of the first papers to characterize the QJL and in fact the rate distortion tradeoff for quantized matrix multiplication in general is "Optimal Quantization for Matrix Multiplication" ( https://arxiv.org/abs/2410.13780 ) by Ordentlich and Polyanskiy. There is also a more access…
The attribution is thin, the “6x compression” headline is not clearly separated from prior KV-cache quantization baselines like KIVI, and the RaBitQ comparison is hard to take seriously: single-core CPU for the baseline, A100 GPU for TurboQuant. It is comparing apples-to-datacenter. Worse, there are also public OpenReview comments saying that even the reported accuracy results are not reproducible.
Hard to believe this is the standard for something being promoted as a breakthrough. If this came from a random startup blog, people would be much harsher about it.