More Choices, Fewer Decisions: Ordinal-Scale Bias in JEV-like Direct-Decision Models
Tianxiang Gao, Jinzhe Li, Zhiyuan Li, Yi Chang, Yuan Wu
Jilin University
Published September 30, 2026 · on the feed October 1, 2026 · ▲ 54 · arXiv 2609.38827
The abstract
Direct-decision models turn text into low-latency structured labels and scores, making them attractive for classification and automatic evaluation. Yet reliability requires more than accuracy: a model must also use the ordinal decision scale supplied by the user faithfully. We analyze JEV~1.13 and three open KEV models. Our investigation begins with ANLI, where JEV assigns 38.8\% of all predictions and 51.3\% of errors to Neutral despite 74.95\% accuracy, nearly balanced gold labels, and balanced candidate positions. Across 36 ordinal datasets, final decisions use only 67--76\% of the effective gold support, versus 87--102\% on four nominal tasks. Randomizing candidate order weakens but does not remove this compression. Holding items and source scores fixed while balancing gold support and positions, we refine scales from K=2 to 14; utilization falls for every model and reaches 26--75\% at K=14, although candidate probabilities remain broad for most models. Targeted BA-LoRA post-training raises gold-relative utilization from roughly 47\% to 86\% on eight supervised scales at both KEV sizes, showing that the compression is learned and modifiable rather than an immutable architectural limit. We call this ordinal scale-utilization bias: decision-stage candidate-space compression distinct from accuracy, gold imbalance, fixed position, and candidate count alone. The code and data are available at https://github.com/Glax147/jev_ordinal_scale_bia
The Brief
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Transcript
More Choices, Fewer Decisions. Ordinal-Scale Bias in JEV-like Direct-Decision Models. By Tianxiang Gao and four others, from Jilin University. Published on the thirtieth of September. Its code repository is worked out: about fifty-five source files, with a readme and a licence.
Direct-decision models turn text straight into structured labels and scores with low latency, which makes them attractive for classification and for automatic evaluation. The authors argue that reliability takes more than accuracy. A model also has to use the ordinal scale the user gives it faithfully. What they find is that these models compress the scale: their final decisions crowd into fewer points than the scale offers. They call this ordinal scale-utilization bias.
The models studied are JEV one point one three and three open KEV models. The investigation starts on ANLI. There JEV assigns thirty-eight point eight percent of all its predictions, and fifty-one point three percent of its errors, to the Neutral label. That happens despite an accuracy of seventy-four point nine five percent, gold labels that are nearly balanced, and candidate positions that are balanced too.
Widening the view to thirty-six ordinal datasets, final decisions use only sixty-seven to seventy-six percent of the effective gold support. On four nominal tasks, the same figure is eighty-seven to one hundred and two percent. Randomizing the order of candidates weakens the compression but does not remove it.
A controlled test then holds the items and source scores fixed, balances gold support and positions, and refines the scale from two points up to fourteen. Utilization falls for every model, reaching twenty-six to seventy-five percent at fourteen points, even though for most models the candidate probabilities stay broad. Finally, targeted BA-LoRA post-training on eight supervised scales raises gold-relative utilization from about forty-seven percent to eighty-six percent, at both KEV sizes.
The authors define the bias by what it is not. It is compression of the candidate space at the decision stage, and it is distinct from accuracy, from imbalance in the gold labels, from fixed position effects, and from the count of candidates alone. The post-training result shapes the scope too: because the compression could be trained away, the authors read it as learned and modifiable rather than a fixed limit of the architecture. The evidence is drawn from JEV and three KEV models.
The title compresses the finding into four words. Offer a model more choices, and it makes fewer distinct decisions. A high accuracy score can sit on top of that without revealing it, which is why the authors treat use of the scale as something to measure in its own right.
Paper Quest · 7 chapters · about 39 min
Play this paper
Learn it by doing: make the calls the authors made, guess the result before you see it, and defend it in a viva graded on your own words. Chapter 1 is right here.
Chapter 1 🧩 · The problem
Every quest starts with a puzzle. Here it is a model that is mostly right and still somehow off.
You use a fast model that reads a text and picks one label from a list you supply. On a reasoning test with three labels it is right most of the time.
The road ahead
- 1 · The problem ~6 min A model can be right most of the time and still lean so hard on one label that it barely uses the rest of your scale.
- 2 · What came before ~3 min
- 3 · The key idea ~8 min Ordinal scale-utilization bias: a model's final picks cover fewer effective levels of a graded scale than the true labels do, even at decent accuracy.
- 4 · Choose your own research ~3 min
- 5 · Build the method ~8 min The study moves from one clue on ANLI to a broad survey, two controlled tests that rule out rival causes, and a training fix.
- 6 · The experiment ~6 min You’ll guess: Before targeted BA-LoRA post-training, KEV models used roughly 47% of the gold labels' effective support on eight supervised scales. What did they reach afterwards?
- 7 · The viva ~5 min Three questions from the examiners, answered in your own words. Win it for the paper’s trophy.
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