Writing study: Semi-Supervised Preference Optimization with Limited Feedback
← ICLR 2026 oral writing corpus
Seonggyun Lee, Sungjun Lim, Seojin Park, Soeun Cheon, Kyungwoo Song · Official ICLR 2026 oral record
Figure, table and section ledger
Editorial contribution type: Learning & optimization algorithms (primary).
Layout extraction, not a required paper template. Counts are distinct caption labels; a multi-panel figure counts once. Section spans are estimated from heading positions, including floats and whitespace. Method and limitations.
- Canonical PDF
- 30 physical pages
- Before references / appendix
- ≈ 10.19 page-equivalents
- Main figures / tables
- 3 / 5
- Attached appendix figures / tables
- 0 / 14
- Attached appendix span
- ≈ 15.89 page-equivalents
Section-by-section lengths and source pages
The title/abstract/front matter precede the first numbered heading. A span ends at the next detected top-level heading, not at the last sentence; end-page whitespace is included. References and statements are listed separately. These are not measurements of text-only or artwork area.
| Top-level heading | Starts on PDF page | Estimated span | Share of entire PDF |
|---|---|---|---|
| 1 INTRODUCTION | 1 | ≈ 1.12 pp. | 3.73% |
| 2 RELATED WORK | 2 | ≈ 0.8 pp. | 2.67% |
| 3 PRELIMINARIES | 3 | ≈ 0.96 pp. | 3.2% |
| 4 PREFERENCE OPTIMIZATION WITH BOTH PAIRED AND UNPAIRED DATA | 4 | ≈ 2.03 pp. | 6.77% |
| 5 EXPERIMENTS | 6 | ≈ 4.32 pp. | 14.4% |
| 6 CONCLUSION | 10 | ≈ 0.43 pp. | 1.43% |
| REFERENCES | 11 | ≈ 3.92 pp. | 13.07% |
| A STATEMENT ON THE USE OF LARGE LANGUAGE MODELS | 15 | ≈ 0.13 pp. | 0.43% |
| B THEORETICAL ANALYSIS | 15 | ≈ 1.35 pp. | 4.5% |
| C IMPLEMENTATION DETAILS | 16 | ≈ 3.51 pp. | 11.7% |
| D THE DIFFERENCE BETWEEN SSRM, SPA, AND SSPO | 20 | ≈ 1.16 pp. | 3.87% |
| E COMPUTATIONAL OVERHEAD | 21 | ≈ 1 pp. | 3.33% |
| F MORE QUANTITATIVE ANALYSES | 22 | ≈ 1.84 pp. | 6.13% |
| G QUALITATIVE EXAMPLES | 24 | ≈ 6.89 pp. | 22.97% |
All detected figure and table locations
Main text
Argument and organization
- Scarce comparisons to thresholded unpaired responses
Moves from a data-access problem to a classification formulation, then distinguishes an ideal threshold from its KDE/EMA implementation.
- Toy validation, real-data results, and mechanism checks
Tests the proposed schedule and threshold with complementary synthetic, quantitative, and qualitative evidence.
Problem, claim and contribution
The introduction identifies an available but structurally incompatible resource—single SFT responses—and explains why pairwise preference methods cannot directly consume it.
Section 1; Figure 1, p. 2 · Main paper
Argument and section order
Separate subsections for threshold existence, practical estimation, and curriculum weighting help readers distinguish theoretical motivation from the executable algorithm.
Sections 4.1–4.3; Appendix C.4 · Main paper
Figures, captions and visual explanation
The overview uses different shapes for labeled winners, losers, and unpaired responses, then visualizes pseudo-label assignment around one threshold. The caption explains both the discarded resource and the proposed reuse.
Figure 1, p. 2 · Main paper
Loss-contribution trajectories and reward-distribution snapshots make the time-dependent mechanism visible. They illustrate behavior, but do not by themselves prove freedom from confirmation bias.
Figures 2–3, p. 9 · Main paper
Tables, comparisons and evidence
The table groups results by dataset, backbone, label budget, and both raw and length-controlled win rate. However, the prose claim of superiority in every setting is stronger than its mixed metric entries.
Table 2, p. 7; Section 5.3 · Main paper
Appendix and reproducibility
The appendix supplies implementation and runtime details and adds DPO/SimPO plus SFT controls using the same extra data; these controls materially narrow the interpretation of the headline gains.
Appendices C, E, and F.1; Table 10 · Main paper
What to reuse—and what not to infer
Transferable lesson: When a method exploits extra data, explain its format mismatch visually and include matched-extra-data baselines alongside label-budget comparisons.
Boundary: Sub-Gaussian rewards alone do not ensure a separating interval: the mean gap must support the stated tail bounds. The proof also does not establish transfer to shifted unpaired data. Read medical examples as generated outputs, not validated advice, and do not equate benchmark judge scores with verified human alignment.
Apply this lesson using the argument and evidence worksheet.
Inspection record and sources
- Checked
- 2026-09-19
- Reading status
- Full text + selected visuals inspected
- Main text
- PDF pp. 1–10, Sections 1–6, all main tables and case study.
- Appendix / supplement
- PDF pp. 15–30, Appendices A–G, including proof, gradients, pseudocode, hyperparameters, matched-data baselines, runtime, and all qualitative examples.
- Visually inspected PDF pages
- 2, 7, 9