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数学学习障碍中的亚型与共病:言语和视觉记忆过程的多维研究是理解的关键。

Subtypes and comorbidity in mathematical learning disabilities: Multidimensional study of verbal and visual memory processes is key to understanding.

作者信息

Szűcs D

机构信息

University of Cambridge, Cambridge, United Kingdom.

出版信息

Prog Brain Res. 2016;227:277-304. doi: 10.1016/bs.pbr.2016.04.027. Epub 2016 Jun 9.

DOI:10.1016/bs.pbr.2016.04.027
PMID:27339016
Abstract

A large body of research suggests that mathematical learning disability (MLD) is related to working memory impairment. Here, I organize part of this literature through a meta-analysis of 36 studies with 665 MLD and 1049 control participants. I demonstrate that one subtype of MLD is associated with reading problems and weak verbal short-term and working memory. Another subtype of MLD does not have associated reading problems and is linked to weak visuospatial short-term and working memory. In order to better understand MLD we need to precisely define potentially modality-specific memory subprocesses and supporting executive functions, relevant for mathematical learning. This can be achieved by taking a multidimensional parametric approach systematically probing an extended network of cognitive functions. Rather than creating arbitrary subgroups and/or focus on a single factor, highly powered studies need to position individuals in a multidimensional parametric space. This will allow us to understand the multidimensional structure of cognitive functions and their relationship to mathematical performance.

摘要

大量研究表明,数学学习障碍(MLD)与工作记忆损伤有关。在此,我通过对36项研究进行荟萃分析来梳理这部分文献,这些研究涉及665名数学学习障碍者和1049名对照参与者。我证明,数学学习障碍的一种亚型与阅读问题以及较弱的言语短期和工作记忆有关。数学学习障碍的另一种亚型不存在相关阅读问题,而是与较弱的视觉空间短期和工作记忆有关。为了更好地理解数学学习障碍,我们需要精确界定可能特定于模态的记忆子过程以及与数学学习相关的支持性执行功能。这可以通过采用多维参数方法来实现,该方法系统地探究认知功能的扩展网络。强大的研究不应创建任意亚组和/或只关注单一因素,而需要将个体置于多维参数空间中。这将使我们能够理解认知功能的多维结构及其与数学成绩的关系。

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