aggregate metric

Mean score

Σ score_i / n

Mean score averages the normalised 0–1 score across items. Because Jev returns an expected level (probability-weighted), the mean of expected levels is itself a calibrated average and moves smoothly as quality changes.

how it is computed

From results to a number

Average `score` over items. For rubric evaluators, `score` is the expected level divided by the top level; for probability evaluators it is p(good); deterministic evaluators return their own 0–1 value.

inputs

Per-item normalised scores.

live · one judgment's distribution over five levels
02%
15%
213%
330%
450%
integer verdict (LLM judge)
4
steps only when the argmax changes
expected level (Jev) = Σ pᵢ · i
3.21
moves smoothly; the mean of these is a calibrated average
when to use it

Reach for it when

  • Dashboards: one number per evaluator per day.
  • A/B comparisons where a 2-point shift matters and pass rate is too coarse.
  • Ranking many candidates.

Not the right number when

  • Bimodal results (half perfect, half terrible) where the mean hides the split; show the histogram.

Watch out for

  • Means of ordinal levels assume equal spacing between levels; the rubrics are written to make that reasonable but it is an assumption.
  • Report n and a confidence interval on small sets.
feeds from

Evaluators that produce this

related metrics
questions people ask
Why is Jev's expected level better to average than an LLM's integer score?
An integer verdict throws away the model's uncertainty. The expected level (Σ p_i × i) keeps it, so a dataset that moves from “mostly 3, some 4” to “mostly 4” shows up as a smooth increase rather than a step.