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心算中知识的灵活迁移——一项功能磁共振成像研究

Flexible transfer of knowledge in mental arithmetic--an fMRI study.

作者信息

Ischebeck Anja, Zamarian Laura, Schocke Michael, Delazer Margarete

机构信息

Section of Applied Neuropsychology, Institute for Psychology, University of Graz, Austria.

出版信息

Neuroimage. 2009 Feb 1;44(3):1103-12. doi: 10.1016/j.neuroimage.2008.10.025. Epub 2008 Nov 5.

Abstract

Recent imaging studies could show that fact acquisition in arithmetic is associated with decreasing activation in several frontal and parietal areas, and relatively increasing activation within the angular gyrus, indicating a switch from direct calculation to retrieval of a learned fact from memory. So far, however, little is known about the transfer of learned facts between arithmetic operations. The aim of the present fMRI study was to investigate whether and how newly acquired arithmetic knowledge might transfer from trained multiplication problems to related division problems. On the day before scanning, ten complex multiplication problems were trained. Within the scanner, trained multiplication problems were compared with untrained multiplication problems, and division problems related to multiplication (transfer condition) were compared with unrelated division problems (no-transfer condition). Replicating earlier results, untrained multiplication problems activated several frontal and parietal brain areas more strongly than trained multiplication problems, while trained multiplication problems showed relatively stronger activation in the left angular gyrus than untrained multiplication problems. Concerning division, an ROI analysis indicated that activation in the left angular gyrus was relatively stronger for the transfer condition than for the no-transfer condition. We also observed distinct inter-individual differences with regard to transfer that modulated activation within the left angular gyrus. Activation within the left angular gyrus was generally higher for participants who showed a transfer effect for division problems. In conclusion, the present study yielded some evidence that successful transfer of knowledge between arithmetic operations is accompanied by modifications of brain activation patterns. The left angular gyrus seems not only to be involved in the retrieval of stored arithmetic facts, but also in the transfer between arithmetic operations.

摘要

近期的影像学研究表明,算术运算中的事实获取与多个额叶和顶叶区域的激活减少相关,而角回内的激活相对增加,这表明从直接计算转向从记忆中检索已学事实。然而,到目前为止,对于已学事实在算术运算之间的迁移了解甚少。本功能磁共振成像(fMRI)研究的目的是调查新获得的算术知识是否以及如何从训练过的乘法问题迁移到相关的除法问题。在扫描前一天,对十个复杂的乘法问题进行了训练。在扫描仪内,将训练过的乘法问题与未训练的乘法问题进行比较,并将与乘法相关的除法问题(迁移条件)与不相关的除法问题(无迁移条件)进行比较。重复早期结果,未训练的乘法问题比训练过的乘法问题更强烈地激活了几个额叶和顶叶脑区,而训练过的乘法问题在左角回中的激活比未训练的乘法问题相对更强。关于除法,一项感兴趣区域(ROI)分析表明,在迁移条件下,左角回的激活比无迁移条件下相对更强。我们还观察到在迁移方面存在明显的个体差异,这些差异调节了左角回内的激活。对于除法问题表现出迁移效应的参与者,左角回内的激活通常更高。总之,本研究提供了一些证据,表明算术运算之间成功的知识迁移伴随着脑激活模式的改变。左角回似乎不仅参与存储的算术事实的检索,还参与算术运算之间的迁移。

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