计算机科学
推论
启发式
频数推理
统计推断
等级制度
机器学习
人工智能
简单(哲学)
概率逻辑
贝叶斯推理
贝叶斯概率
计量经济学
数学
统计
经济
哲学
认识论
市场经济
操作系统
作者
Gaia Tavoni,Takahiro Doi,Chris Pizzica,Vijay Balasubramanian,Joshua I. Gold
标识
DOI:10.1038/s41562-022-01357-z
摘要
We must often infer latent properties of the world from noisy and changing observations. Complex, probabilistic approaches to this challenge such as Bayesian inference are accurate but cognitively demanding, relying on extensive working memory and adaptive processing. Simple heuristics are easy to implement but may be less accurate. What is the appropriate balance between complexity and accuracy? Here we model a hierarchy of strategies of variable complexity and find a power law of diminishing returns: increasing complexity gives progressively smaller gains in accuracy. The rate of diminishing returns depends systematically on the statistical uncertainty in the world, such that complex strategies do not provide substantial benefits over simple ones when uncertainty is either too high or too low. In between, there is a complexity dividend. In two psychophysical experiments, we confirm specific model predictions about how working memory and adaptivity should be modulated by uncertainty. Tavoni et al. show that complex inference strategies are worth the cognitive effort only in environments of moderate statistical complexity.
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