本页报告 Relative Rank(在线网站 实际使用的排序方法)在竞争力排序上的效果。评估时模型看不到审稿分数和录用决定,也不做接受/拒稿预测。
已有的公开审稿数据,通常用来给单篇论文打分或预测录用。Relative Rank 问的是另一件事:在同一会议的一小撮稿件里,谁更有竞争力?
我们把 PeerRead 的 ICLR 2017 划分改造成排序评测:
deepseek-chat,温度 0)。每组固定是 2 篇强稿 + 2 篇弱稿。排出一个名次后,用下面四个数字衡量排得好不好(都是越高越好):
两两正确率 (Pairwise accuracy)
每组有 4 对「强稿 vs 弱稿」。这一项看:强稿排在弱稿前面的比例。随机乱排期望是 50%(一半对、一半错)。
完全分离 (Complete separation)
更严的一项:一组里两篇强稿是否都排在两篇弱稿之上(中间没有穿插)。4 篇乱排时,碰巧做到这一点的概率只有 1/6 ≈ 16.7%。
NDCG
不只看强/弱两档,还看审稿推荐分中位数:真人打分更高的稿,越应排在前面。完美排序为 1。四篇一组时,即使随机打乱,NDCG 也不会掉到 0(本评测的随机期望约为 0.785),所以这一项的差距看起来会比两两正确率小一些。
Spearman
预测名次与审稿推荐分中位数的秩相关:1 表示完全同序,0 表示没有关系,−1 表示完全反了。随机乱排的期望是 0。
| 方法 | 两两正确率 ↑ | 完全分离 ↑ | NDCG ↑ | Spearman ↑ |
|---|---|---|---|---|
| 随机基线 | 50.0% | 16.7% | 0.785 | 0.000 |
| 在线方案(Relative Rank) | 83.8%(335/400) | 62% | 0.909 | 0.601 |
随机基线不是另一个模型,而是:在同样这 100 组上,把 4 篇论文的次序均匀随机打乱后,四个指标的期望值。
在同一会议的一小撮论文里,Relative Rank 通常能把明显更强的稿排到明显更弱的稿前面,而且不用分数、不用录用结果。
This page reports how well Relative Rank (the method used on the website) can order papers by competitiveness. At ranking time the model does not see review scores or accept/reject labels, and it does not predict acceptance.
Public review datasets are usually used to score or accept/reject one paper at a time. Relative Rank asks a different question: in a small set of manuscripts from the same venue, which are more competitive?
We turn PeerRead’s ICLR 2017 split into a ranking benchmark:
deepseek-chat, temperature 0).Each pool is 2 strong + 2 weak papers. After a ranking is produced, four numbers say how good it is (higher is better):
Pairwise accuracy
Each pool has 4 strong-vs-weak pairs. This is the fraction of those pairs in which the strong paper is ranked above the weak one. A random order is expected to get 50%.
Complete separation
A stricter check: both strong papers sit above both weak papers, with no interleaving. For a random permutation of 4 papers this happens only 1/6 ≈ 16.7% of the time.
NDCG
Uses the reviewer recommendation median, not just the strong/weak bit: higher-scored papers should appear earlier. A perfect order scores 1. On a 4-paper list, even a random shuffle does not drive NDCG to 0 (about 0.785 here), so the gap looks smaller than on pairwise accuracy.
Spearman
Rank correlation between the predicted order and the recommendation medians: 1 is the same order, 0 is no relationship, −1 is reversed. A random order is expected to score 0.
| Method | Pairwise ↑ | Complete sep. ↑ | NDCG ↑ | Spearman ↑ |
|---|---|---|---|---|
| Random baseline | 50.0% | 16.7% | 0.785 | 0.000 |
| Online method (Relative Rank) | 83.8% (335/400) | 62% | 0.909 | 0.601 |
The random baseline is not another model. It is the expected value of the four metrics if the four papers in each of these 100 pools are put in a uniformly random order.
Given a handful of same-venue papers, Relative Rank usually puts the clearly stronger manuscripts above the clearly weaker ones, without using scores or decisions.