arXiv:cs.LG(机器学习,全量分类)· Karl Hanna·· 5 小时前AI 评分30
Amadeus:当人的模型相遇时
Amadeus: When Models of People Meet
AI 导读
研究用 8 位国际象棋精英棋手验证:独立学习每个棋手的模型后,能否在未见的对局组合上还原真实交互。评估采用开局家族总变差距离与胜平负(WDL)总变差距离,M1 主要提升 WDL 保真度,M2 则大幅改善开局家族表现。在 M2 下,8 个棋手身份的正确指派在全部 8! = 40,320 种指派中匹配度最高,表明未见交互的部分属性可从独立学习的个体中恢复。
正文
Abstract:With the constant advancements in AI, one possibility is to model agents after humans and, in turn, use these agents to carry out synthetic interactions. Such models could be used to predict interactions between their real counterparts, or potentially interactions at larger scales. In this paper, we test a more controlled version of this question through chess. We use 8 elite chess players, seal their direct pairwise games, learn each player independently using different methods, and then compose the resulting models on the withheld dyads. To evaluate the generated interactions, we use two measurements: opening-family total variation distance and win-draw-loss (WDL) total variation distance. M1 primarily improves WDL fidelity while producing smaller opening-family improvements, whereas M2 produces much larger opening-family improvements while having little effect on WDL-TV. For opening-family behaviour under M2, the correct assignment of the eight learned player identities also gives the closest match among all $8! = 40{,}320$ possible assignments. These results show that at least some properties of previously unseen interactions can be recovered from independently learned individuals. The partial recovery observed here may reflect limitations of the current individual modelling methods rather than a fundamental limit on compositional interaction recovery. An additional post-hoc method that combines the two mechanisms improves both measurements, suggesting that recovery across these behavioural properties is not necessarily mutually exclusive.
| Comments: | Submitted to AAMAS 2027 |
| Subjects: | Multiagent Systems (cs.MA); Machine Learning (cs.LG) |
| Cite as: | arXiv:2609.35835 [cs.MA] |
| (or arXiv:2609.35835v2 [cs.MA] for this version) | |
| https://doi.org/10.48550/arXiv.2609.35835 arXiv-issued DOI via DataCite |
Submission history
From: Karl Hanna [view email]
[v1]
Thu, 24 Sep 2026 01:38:28 UTC (89 KB)
[v2]
Thu, 1 Oct 2026 12:06:11 UTC (90 KB)
来源:arXiv:cs.LG(机器学习,全量分类) · arxiv.org