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Addition and Subtraction but Not Multiplication and Division Cause Shifts of Spatial Attention.


ABSTRACT: Many studies have shown that solving addition and subtraction problems can induce overt shifts of spatial attention. In particular, right-side targets are detected faster than left-side targets when preceded by an addition operation, while left-side targets are detected faster than right-side targets when preceded by a subtraction operation. However, the interaction between space and arithmetic in multiplication or division is hardly studied and remains controversial. In order to make a strong case for the interaction between space and mental arithmetic, we attempted to replicate the spatial-arithmetic association in addition and subtraction (Experiment 1), and at the same time investigated whether shift of spatial attention would also be induced by multiplication or division operations (Experiment 2). We found that solving addition problems facilitated the detection of right-side targets, whereas left-side targets were detected faster after solving subtraction problems. However, no interaction between space and arithmetic operation was observed in multiplication or division. The implication of these findings is discussed.

SUBMITTER: Li M 

PROVIDER: S-EPMC5943508 | biostudies-literature | 2018

REPOSITORIES: biostudies-literature

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Addition and Subtraction but Not Multiplication and Division Cause Shifts of Spatial Attention.

Li Mengjin M   Liu Dixiu D   Li Min M   Dong Wenshan W   Huang Yalun Y   Chen Qi Q  

Frontiers in human neuroscience 20180503


Many studies have shown that solving addition and subtraction problems can induce overt shifts of spatial attention. In particular, right-side targets are detected faster than left-side targets when preceded by an addition operation, while left-side targets are detected faster than right-side targets when preceded by a subtraction operation. However, the interaction between space and arithmetic in multiplication or division is hardly studied and remains controversial. In order to make a strong c  ...[more]

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