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arXiv Machine Learning · 2026/7/22 04:00:00

Reliability Scales Inversely: Bigger Models Compound Mistakes Faster via a Hidden Auto-Regressive Risk Regime

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大模型越大越聪明,但犯错也更“狠”了。最新研究发现,语言模型在规模扩大的同时,虽然答案初看更准确,却会陷入一种隐藏的风险模式:一旦说错一个词,就会像滚雪球一样越错越离谱,而且模型自己完全意识不到问题。这种“自信但危险”的状态持续的时间比正常情况长十几倍,导致编造事实的概率大增。更棘手的是,现有的自检方法(比如让模型评估自己的确定性)对这种错误模式几乎无效,检测率低了30%。 通俗来说:就像班里最聪明的学生,平时答题又快又准,可一旦一开始想歪了,就会在错误答案上越跑越远,自己还觉得特别有把握。你用AI写报告或查资料时,如果它开头某句话稍微跑偏,后面可能整段都在胡编,而且用对话检查也发现不了。好消息是,研究人员找到了一种方法——通过固定模型的“思维发散程度”,能把网络验证的胡说八道减少35%到74%。 这对普通人的直接影响是:以后用大模型写文档、做问答时,不能只看开头是否靠谱,要更警惕中间可能突然出现的“自信胡编”。开发者则需要部署更强的外部验证机制,因为模型自己靠不住。这项研究也提醒我们,AI的“可靠”和“聪明”可能是一对需要平衡的矛盾。
arXiv:2607.18292v1 Announce Type: new Abstract: As language models scale, answers start truer but degrade faster: scaling buys capability but erodes reliability. The knowledge-gap account - more data, retrieval, or scale - misses an auto-regressive risk residual that scale sharpens: the model commits to a low-probability token, conditions on it as established, and snowballs. We track this through per-position disagreement $\delta = \log p_M - \log p_O$ against a stronger same-family oracle, whose second moment splits exactly into bias$^2$ $\mathrm{KL}(p_M \,\|\, p_O)^2$ and risk $\mathrm{Var}[\delta]$. We present four findings: (i) under scaling, the knowledge gap falls $\approx$$6\times$ while knowledge degradation grows $11$-$39\times$; (ii) at a fabrication, felt uncertainty $H(p_M)$ relaxes quickly while oracle-referenced risk persists up to $17\times$ longer, leaving a confident-but-precarious risk regime that bridges consecutive fabrications ($+69\%$ at $14$B); (iii) this regime is causal - an on-policy, fixed-$\mathrm{KL}$ variance contraction cuts web-verified hallucination by $35$-$74\%$ across three model families; and, (iv) it structurally evades self-monitoring, with $p_M$-only detectors (e.g. semantic entropy) firing $\approx$$30\%$ less ($p<10^{-16}$) on the risky branch holding nearly $4\times$ more fabrications. Bigger models snowball mistakes faster, through a failure mode that is dominant, self-perpetuating, causal and invisible to the model itself.
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