Mycelium: A Meta-Study of Hallucination Detection Across Provenance, Typology, and Granularities

Julia Belikova, Elisei Rykov

Skoltech · Sber AI Lab

Published October 24, 2026 · on the feed October 27, 2026 · ▲ 26 · arXiv 2610.33608

Safety, alignment & security Code arXiv ↗Hugging Face ↗

The abstract

Hallucination detection is increasingly important for evaluating and deploying large language models. However, existing methods are often compared across benchmarks that define and measure hallucination in substantially different ways, making reported scores difficult to interpret across settings. We study hallucination detection as a benchmark-conditioned measurement problem and organize existing benchmarks along three axes: provenance, which describes how model outputs and evidence conditions are obtained; typology, which captures the factuality and faithfulness failures represented by benchmark labels; and granularity, which specifies the unit at which hallucinations are annotated, predicted, and evaluated. Using this framework, we analyze how benchmark construction, annotation, and evaluation choices shape the underlying prediction task, and relate detector mechanisms and assumptions to the settings in which their performance is measured. We also examine span-level evaluation, where variation in annotation boundaries can substantially affect reported results, and propose Span Coverage F1 as a complementary containment-based metric. Our analysis clarifies what detector scores capture, highlights limitations of cross-benchmark comparisons, and motivates more explicit evaluation of generalization across benchmark conditions.

The Brief

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Transcript

Mycelium. A Meta-Study of Hallucination Detection Across Provenance, Typology, and Granularities. By Julia Belikova and one other, from Skoltech and Sber AI Lab. Published on the twenty-fourth of October. Its code repository is public and real: thirteen source files.

Detecting hallucinations matters more and more, both for evaluating large language models and for deploying them. The trouble is in how detectors get compared. Benchmarks define hallucination differently and measure it differently, so a score reported on one is hard to interpret against a score reported on another. This meta-study treats hallucination detection as a measurement problem conditioned on the benchmark.

Existing benchmarks are organised along three axes. Provenance describes how the model outputs and the evidence conditions were obtained. Typology captures which failures of factuality and faithfulness the benchmark labels represent. Granularity specifies the unit at which hallucinations are annotated, predicted and evaluated.

Each axis names a choice that two benchmarks can make differently while both calling their task hallucination detection. One benchmark may obtain its outputs and evidence one way, label one kind of failure, and score at one unit, while another differs on all three. A detector that does well on the first has been measured on a different problem from a detector that does well on the second. The three axes give a way to say exactly how the problems differ.

With that frame in place, the study analyses how choices of benchmark construction, annotation and evaluation shape the prediction task underneath, and it relates the mechanisms and assumptions of detectors to the settings in which their performance gets measured.

One thread gets particular attention: span-level evaluation. There, variation in where annotators draw boundaries can substantially change the reported results. As a complement, the authors propose Span Coverage F1, a metric based on containment. The concern is that two annotations can agree on what was hallucinated while disagreeing on exactly where it starts and stops, and a strict span score would then punish a detector for a boundary choice rather than for a miss.

The upshot is interpretive. The analysis clarifies what a detector's score actually captures, shows the limits of comparing across benchmarks, and argues for evaluating generalisation across benchmark conditions explicitly, rather than assuming a number means the same thing everywhere.

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