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scorio

v0.2.3

Published

Bayesian evaluation toolkit for stochastic models — a TypeScript port of the Scorio eval APIs (zero dependencies).

Readme

scorio

Bayesian evaluation toolkit for stochastic models — a TypeScript/JavaScript port of the Scorio eval APIs.

It provides two families of APIs:

  • scorio/eval — point estimates and Bayesian uncertainty for metrics used to evaluate LLMs and other stochastic models under repeated sampling: Bayes@N, Avg@N, Pass@k / Pass^k, G-Pass@k, Maj@k, AUC@K, Max@k, and the geometric/spectrum blends.

  • scorio/rank — 40+ ranking estimators that order multiple models from a binary (or categorical) response tensor: eval-metric, voting, pairwise-rating (Elo/Glicko/TrueSkill), Bradley-Terry / Plackett-Luce / Rao-Kupper, IRT (Rasch/2PL/3PL/MML), graph (PageRank/spectral/α-Rank/Nash), seriation, and Hodge-theoretic methods.

  • Zero runtime dependencies — pure TypeScript (special functions, linear algebra, optimization, and an LP solver reimplemented from scipy/numpy).

  • Dual ESM + CommonJS builds with full type declarations.

  • Numerically faithful to the Python reference (verified against generated ground-truth fixtures).

  • Two naming styles: idiomatic camelCase (passAtK, bradleyTerry) and snake_case aliases matching the Python/Julia API (pass_at_k, bradley_terry).

Install

npm install scorio

Usage

The outcome matrix R has shape M × N (M questions, N trials per question) with integer category entries in {0,…,C}. Binary metrics use entries in {0,1}. A 1-D array is treated as a single row.

import { eval as scorio } from "scorio";
// or: import { bayes, passAtK } from "scorio/eval";

// Multi-category outcomes with a rubric weight vector (length C+1)
const R = [
  [0, 1, 2, 2, 1],
  [1, 1, 0, 2, 2],
];
const w = [0.0, 0.5, 1.0]; // 0=incorrect, 1=partial, 2=correct
const R0 = [               // optional prior outcomes (M × D)
  [0, 2],
  [1, 2],
];

const [mu, sigma] = scorio.bayes(R, w, R0);
// mu ≈ 0.575, sigma ≈ 0.084275

const [a, sa] = scorio.avg(R, w);
// weighted average with Bayesian uncertainty

// Binary metrics
const B = [
  [0, 1, 1, 0, 1],
  [1, 1, 0, 1, 1],
];
scorio.passAtK(B, 2);   // 0.95
scorio.passHatK(B, 2);  // 0.45  (a.k.a. unanimousAtK / g_pass@k)
scorio.passAtKCi(B, 2); // [mu, sigma, lo, hi]

Point estimators vs. credible intervals

Point estimators return a scalar score. Every metric has a companion *Ci function (and a *_ci alias) returning [mu, sigma, lo, hi], where mu is the estimate, sigma the posterior standard deviation, and lo/hi a normal-approximation credible interval.

API

| Family | Point estimator | Credible interval | | --- | --- | --- | | Bayes@N | bayes | bayesCi | | Avg@N | avg | avgCi | | Pass@k | passAtK | passAtKCi | | Pass^k / unanimous | passHatK, unanimousAtK | passHatKCi, unanimousAtKCi | | G-Pass@k | gPassAtK, gPassAtKTau, mgPassAtK | gPassAtKCi, gPassAtKTauCi, mgPassAtKCi | | Majority | majAtK | majAtKCi | | AUC@K | aucAtK | aucAtKCi | | Max@k | maxAtK | maxAtKCi | | Geometric / spectrum | geomAtK, geomDsAtK, geoSpectrumAtK, geoSpectrumStarAtK, thresholdSpectrumAtK | each with a *Ci variant |

Each camelCase name has a snake_case alias (pass_at_k, g_pass_at_k_tau, geo_spectrum_at_k, …) for parity with the Python and Julia packages.

Ranking (scorio/rank)

Ranking estimators take a response tensor R of shape (L, M, N)L models, M questions, N trials — with binary entries (a 2-D (L, M) matrix is treated as N = 1). Each method returns { ranking, scores }: ranking[l] is model l's rank (1 = best) and scores[l] the raw method score (larger is better). The optional method selects the tie convention ("competition" by default; also "competition_max", "dense", "avg").

import { rank } from "scorio";
// or: import { borda, bradleyTerry } from "scorio/rank";

// 2 models, 2 questions, 2 trials
const R = [
  [[1, 1], [1, 1]],
  [[0, 0], [0, 0]],
];

rank.borda(R).ranking;          // [1, 2]
rank.elo(R).scores;             // final Elo ratings
rank.bradleyTerry(R, { maxIter: 100 }).ranking;
rank.bayes(R, { quantile: 0.05 });   // conservative, uncertainty-aware
rank.raschMap(R, { prior: 1.0 });    // MAP IRT with a Gaussian prior

// snake_case aliases mirror the Python API
rank.pass_at_k(R, 2);
rank.rank_centrality(R);

| Family | Methods | | --- | --- | | Eval-metric | avg, bayes, passAtK, passHatK, gPassAtKTau, mgPassAtK | | Pointwise | inverseDifficulty | | Pairwise ratings | elo, glicko, trueskill | | Bradley-Terry | bradleyTerry(Map), bradleyTerryDavidson(Map), raoKupper(Map) | | Bayesian | thompson, bayesianMcmc | | Voting | borda, copeland, winRate, minimax, schulze, rankedPairs, kemenyYoung, nanson, baldwin, majorityJudgment | | IRT | rasch(Map), rasch2pl(Map), rasch3pl(Map), raschMml, raschMmlCredible, dynamicIrt | | Graph | pagerank, spectral, alpharank, nash, rankCentrality | | Seriation / Hodge | serialRank, hodgeRank | | Plackett-Luce | plackettLuce(Map), davidsonLuce(Map), bradleyTerryLuce(Map) | | Priors (for MAP) | GaussianPrior, LaplacePrior, CauchyPrior, UniformPrior, CustomPrior, EmpiricalPrior |

The MAP estimators accept a prior option — either a variance (interpreted as a zero-mean GaussianPrior) or a Prior instance. The Monte-Carlo methods (thompson, bayesianMcmc) are seeded and reproducible but, since they use a different RNG, are not bit-identical to the Python reference.

Development

npm install
npm test          # vitest golden tests (parity with the Python reference)
npm run build     # tsup -> dist/ (ESM + CJS + d.ts)
npm run typecheck

License

MIT © Mohsen Hariri. See the repository root LICENSE and CITATION.cff.