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The microeconomics of learning: Optimizing paired-associate memory.

机译:学习的微观经济学:优化配对联想记忆。

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摘要

The research in this dissertation describes how to optimize the learning of factual information. To optimize memory for facts in a principled manner, this work uses and develops an ACT-R (Adaptive Character of Thought - Rational) (Anderson & Lebiere, 1998) model that describes the underlying paired-associate memory task. This model is applied to determine the schedule of practice during learning with the goal of maximizing performance at test. The overall result of these investigations strongly favored the efficacy of the optimization algorithm described. For the final experiment in this dissertation, the algorithm was compared with other learning options including a replication of Atkinson (1972a). This comparison suggested that the algorithm results in significant benefits with relatively large effect sizes for both improved recall and improved recall latency. The algorithm was able to achieve these benefits through careful attention to the economics of the unit task to enable a principled maximization of the learning rate. To do this, the problem of optimizing learning was decomposed into two concerns regarding practice scheduling. First, one wants to allow as much spacing as possible between practices to maximize the spacing effect (the advantage for distributed practice). Second, one wants to allow as little spacing as possible to prevent longer retrieval latencies and to reduce failure costs. The optimization algorithm achieved its effects by balancing these opposing concerns. While many researchers have advocated attending to spacing effects, the fine-grained attention to the cost of spacing in this dissertation is novel.
机译:本文的研究描述了如何优化事实信息的学习。为了以一种有原则的方式优化事实的记忆,这项工作使用并开发了一个ACT-R(适应性思维特征-理性)(Anderson&Lebiere,1998)模型,该模型描述了基础的配对联想记忆任务。该模型用于确定学习期间的练习时间表,目的是最大程度地提高测试性能。这些研究的总体结果强烈支持所述优化算法的功效。在本文的最后一个实验中,将该算法与其他学习方法(包括复制Atkinson(1972a))进行了比较。这种比较表明,该算法具有较大的效果,可显着提高回弹率和回弹潜伏期。该算法能够通过认真注意单元任务的经济性来实现这些优势,从而实现学习率的原则性最大化。为此,将优化学习的问题分解为与练习计划有关的两个问题。首先,人们希望在练习之间留出尽可能多的间隔,以最大程度地发挥间隔效果(分布式练习的优势)。其次,人们希望尽可能减小间距,以防止更长的检索等待时间并降低故障成本。优化算法通过平衡这些对立的问题实现了其效果。尽管许多研究者主张关注间距效应,但本文对间距成本的细致关注是新颖的。

著录项

  • 作者

    Pavlik, Philip I.;

  • 作者单位

    Carnegie Mellon University.;

  • 授予单位 Carnegie Mellon University.;
  • 学科 Psychology Cognitive.
  • 学位 Ph.D.
  • 年度 2005
  • 页码 147 p.
  • 总页数 147
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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