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Reproduction bundle — Reinforcement Learning with Pairwise Preferences in Long-Term Decision Problems
Complete artifacts for an independent, CPU-only numerical audit of the Markov
decision contest framework (ICML 2026, OpenReview E9QkGczNUw, arXiv
2606.00367).
Logbook: https://huggingface.co/spaces/MarxistLeninist/repro-markov-decision-contests
Result: 6 of 6 audited claims supported.
| Experiment | Paper result | Verdict |
|---|---|---|
| E1 | Lemma 4.3, Thm 5.6(1) — stationary policies suffice | supported |
| E2 | Thm 5.6(2) — optimal iff solves the game | supported |
| E3 | Thm 6.1 — exact solution in P | supported |
| E4 | Example 5.3 — MDPs embed; MDCs strictly more general | supported |
| E5 | Thm 7.5 — HPI converges at O(1/sqrt(K)) | supported |
| E6 | Lemmas 7.3/7.4 — marginal values and the PDL | supported |
Contents
protocol.md pre-registered plan (committed before any experiment)
src/ MDC machinery, the six experiments, figures, poster, Job builder
tests/ 15 unit tests
configs/ smoke and full configurations
outputs/full/ raw_E*.json (per instance) + summary.json (aggregates)
figures/ PNGs, each regenerable from outputs/
logs/ Job stdout, Job metadata, run logs
experiments/ the self-contained script that ran on the Hugging Face Job
poster/ poster HTML, print PDF, PNG, gate report
MANIFEST.json environment, Job evidence, SHA-256 for every file
SHA256SUMS.txt plain checksum list
Rerun
python -m pytest tests -q
python src/run_audit.py --config configs/full.json --out outputs/full
python src/make_figures.py --results outputs/full --out figures
Requires numpy and scipy (plus matplotlib for figures, pytest for tests).
Everything is seeded, so re-running reproduces the stored numbers.
Hugging Face Job: https://huggingface.co/jobs/MarxistLeninist/6a69ea7b4497041dbfc386de (cpu-basic,
504 s, ~$0.00168).
Scope
Sections 4–7 and Appendix C are audited. The paper's Section 8 comparison of HPI/HPI-Clip against SPPO on 13 MuJoCo tasks needs GPUs and is out of scope — neither supported nor contradicted here.
A numerical audit verifies stated equalities and inequalities to double precision on a seeded family of instances, with controls that break them when hypotheses are relaxed. It is evidence for the theorems, not a replacement for their proofs.
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