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另一个告知的时机:解决问题前的概念性教学何时能提升数学知识。

An alternative time for telling: when conceptual instruction prior to problem solving improves mathematical knowledge.

作者信息

Fyfe Emily R, DeCaro Marci S, Rittle-Johnson Bethany

机构信息

Department of Psychology and Human Development, Vanderbilt University, Nashville, Tennessee, USA.

出版信息

Br J Educ Psychol. 2014 Sep;84(Pt 3):502-19. doi: 10.1111/bjep.12035. Epub 2014 Feb 5.

Abstract

BACKGROUND

The sequencing of learning materials greatly influences the knowledge that learners construct. Recently, learning theorists have focused on the sequencing of instruction in relation to solving related problems. The general consensus suggests explicit instruction should be provided; however, when to provide instruction remains unclear.

AIMS

We tested the impact of conceptual instruction preceding or following mathematics problem solving to determine when conceptual instruction should or should not be delayed. We also examined the learning processes supported to inform theories of learning more broadly.

SAMPLE

We worked with 122 second- and third-grade children.

METHOD

In a randomized experiment, children received instruction on the concept of math equivalence either before or after being asked to solve and explain challenging equivalence problems with feedback.

RESULTS

Providing conceptual instruction first resulted in greater procedural knowledge and conceptual knowledge of equation structures than delaying instruction until after problem solving. Prior conceptual instruction enhanced problem solving by increasing the quality of explanations and attempted procedures.

CONCLUSIONS

Providing conceptual instruction prior to problem solving was the more effective sequencing of activities than the reverse. We compare these results with previous, contrasting findings to outline a potential framework for understanding when instruction should or should not be delayed.

摘要

背景

学习材料的编排顺序对学习者构建的知识有很大影响。最近,学习理论家们将重点放在了与解决相关问题有关的教学顺序上。普遍的共识是应该提供明确的指导;然而,何时提供指导仍不明确。

目的

我们测试了在数学问题解决之前或之后进行概念教学的影响,以确定何时应该或不应该延迟概念教学。我们还研究了所支持的学习过程,以便更广泛地为学习理论提供信息。

样本

我们与122名二、三年级的儿童合作。

方法

在一项随机实验中,孩子们在被要求解决并解释具有挑战性的等价问题并得到反馈之前或之后,接受了关于数学等价概念的教学。

结果

先提供概念教学比将教学延迟到问题解决之后,能带来更多关于方程结构的程序性知识和概念性知识。先前的概念教学通过提高解释的质量和尝试的程序,增强了问题解决能力。

结论

在问题解决之前提供概念教学比相反的顺序更有效地安排了活动。我们将这些结果与之前的对比结果进行比较,以勾勒出一个潜在的框架,用于理解何时应该或不应该延迟教学。

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