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元认知控制与最佳学习。

Metacognitive control and optimal learning.

机构信息

Department of Psychology, Barnard College.

出版信息

Cogn Sci. 2006 Jul 8;30(4):759-74. doi: 10.1207/s15516709cog0000_74.

Abstract

The notion of optimality is often invoked informally in the literature on metacognitive control. We provide a precise formulation of the optimization problem and show that optimal time allocation strategies depend critically on certain characteristics of the learning environment, such as the extent of time pressure, and the nature of the uptake function. When the learning curve is concave, optimality requires that items at lower levels of initial competence be allocated greater time. On the other hand, with logistic learning curves, optimal allocations vary with time availability in complex and surprising ways. Hence there are conditions under which optimal strategies will be relatively easy to uncover, and others in which suboptimal time allocation might be expected. The model can therefore be used to address the question of whether and when learners should be able to exercise good metacognitive control in practice.

摘要

在元认知控制的文献中,优化的概念经常被非正式地提及。我们提供了优化问题的精确表述,并表明最佳时间分配策略取决于学习环境的某些特征,例如时间压力的程度以及吸收函数的性质。当学习曲线为凹形时,最优性要求将初始能力较低的项目分配更多的时间。另一方面,对于逻辑学习曲线,最优分配随时间可用性以复杂和出人意料的方式变化。因此,存在一些条件,在这些条件下,可以很容易地发现最优策略,而在其他条件下,可能会出现次优的时间分配。因此,该模型可用于解决学习者在实践中是否以及何时应该能够行使良好的元认知控制的问题。

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