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abstract indexed · arXiv 2608.24945 · updated 2026-10-18

FAMPWQ: Fisher Information-based Adaptive Mixed Precision Weight Quantization for Effective LLM Inference

First page of FAMPWQ: Fisher Information-based Adaptive Mixed Precision Weight Quantization for Effective LLM Inference
From the original paper · arXiv 2608.24945Page 1. Select the image to read the PDF.

Replaces uniform bit-width or heuristic-sensitivity weight quantization with layer-wise sensitivity measured by Fisher information and a reinforcement learning allocator that assigns per-layer bit-widths. Costs include a Fisher sensitivity estimation pass, training an RL allocator, and added deployment complexity from mixed-precision kernels, which may offset some memory savings relative to uniform low-bit formats. Can fail if Fisher estimates misrank sensitivity on the reader's domain data, if commodity GPU kernels lack efficient mixed-precision support (turning memory savings into latency regressions), or if the allocator's strategy does not transfer across models.

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What you would change

Try the paper's supported lower-precision weights on a copy of your serving setup.

Try the idea on your product

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Compare against

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What to measure

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Why it was shortlisted

The technical change, research area, and reason it entered the archive.

recommendation
test
research area
quantization
technical change
Fisher-guided RL mixed-precision weight quantization
published
2026-08-24

Mixed-precision quantization fits a single 24 GB GPU and can preserve quality better than uniform low-bit schemes, but the RL allocator overhead and kernel support requirements require workload-specific validation before production adoption.

Central equations

Original equations, typeset for reading. Paperraft explanations connect the mechanism, its aim, and the evidence.

In this section, we present an RL-based adaptive bit-width allocation method. Since the combinatorial problem defined in Formula 4 is intractable, we transform it into a single loss function minimization problem as defined in Formula 11.

min⁡ℒ⁡(𝒬)=Δ​A​c​c​(𝒬)+P⁡(ψ⁡(𝒬))⋅‖ψ⁡(𝒬)‖2,

equation (11) · §4 FAMPWQ Methodology · loss function

Finally, we take the FIM variation to indicate the sensitivity of a layer, which is defined in Formula 10.

sl=‖ℱ⁡(θlpert)−ℱ⁡(θl)‖2‖ℱ⁡(θl)‖2,

equation (10) · §4 FAMPWQ Methodology · metric

The problem we address in this work is how to find a bit-width allocation strategy 𝒬∗ so as to minimize the accuracy degradation while achieving the compression rate target as formulated in Formula 4.

𝒬∗=argmin𝒬Δ​A​c​c​(𝒬),s.t.{∀(l,ql)∈𝒬∗,ql∈ℬ,∑l=1Lpl​ql≤R⋅B⋅∑l=1Lpl,

equation (4) · §3 System Model and Problem Formulation · proposed method

equations from arXiv HTML · fetched 2026-09-21

Claims and evidence

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  1. claim 01Paperraft inference
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    Replaces uniform bit-width or heuristic-sensitivity weight quantization with layer-wise sensitivity measured by Fisher information and a reinforcement learning allocator that assigns per-layer bit-widths. Costs include a Fisher sensitivity estimation pass, training an RL allocator, and added deployment complexity from mixed-precision kernels, which may offset some memory savings relative to uniform low-bit formats. Can fail if Fisher estimates misrank sensitivity on the reader's domain data, if commodity GPU kernels lack efficient mixed-precision support (turning memory savings into latency regressions), or if the allocator's strategy does not transfer across models.

    This is a Paperraft inference. It is not pinned to a verified PDF passage.

    Inspect the source
  2. claim 02Paperraft inference

    Outperforms 7 baselines with up to 3.39 lower perplexity, up to 6.87% higher accuracy, and up to 76% LLM-as-a-judge win rate across 7 models and 5 benchmarks; no multiplicative speed or memory factor is stated.

    This is a Paperraft inference. It is not pinned to a verified PDF passage.

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quality

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compute and memory

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latency

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software compatibility

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data and training

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Continue the investigation

A reading guide for quantization.

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What to inspect

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Plan a fair comparison

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