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Systematic Hazard Sampling: Minimal-Variance Inference for Discrete Diffusion and Flow Models

NeurIPS 2026 · Image generation › Fast diffusion sampling · approach: Fast diffusion ODE solvers · 0 citations (OpenAlex)

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Proposes Systematic Hazard Sampling (SHS), a training-free inference rule for uniform-noise discrete diffusion/flow models that replaces independent per-step Bernoulli edit decisions with unit-spaced thresholds on cumulative jump mass under a single random phase per position, reducing jump-count variance and improving generative perplexity.

Problem

Step-based samplers for uniform-noise discrete diffusion and flow models make independent Bernoulli edit decisions per step, producing Poisson-binomial jump-count variance that grows with NFE and causes under-editing and over-editing failures.

Approach

Couple per-step edit decisions through cumulative jump mass by triggering an edit whenever the cumulative mass crosses a unit-spaced threshold offset by one random phase per position; this preserves per-step marginals and expected jump count, caps count variance at 1/4, and leaves destination kernels unchanged.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: LM1B OpenWebText

Benchmarks: generative perplexity (GPT2-large) Distinct-n Self-BLEU MAUVE MNIST quantized generation

Metrics: Gen. PPL entropy Distinct-1/2/3 Self-BLEU MAUVE jump-count variance

Baselines: Standard step-based Bernoulli sampler Adaptive top-1 scheduling Nucleus sampling Temperature sampling

Builds on: D3PM SEDD UDLM GIDD discrete flow matching

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