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数量感知中的分组机制。

Grouping Mechanisms in Numerosity Perception.

作者信息

Ciccione Lorenzo, Dehaene Stanislas

机构信息

Cognitive Neuroimaging Unit, CEA DSV/I2BM, INSERM, Université Paris Sud, Université Paris-Saclay, NeuroSpin Center, Gif-sur-Yvette, France.

出版信息

Open Mind (Camb). 2020 Nov 1;4:102-118. doi: 10.1162/opmi_a_00037. eCollection 2020.

Abstract

Enumeration of a dot array is faster and easier if the items form recognizable subgroups. This phenomenon, which has been termed "groupitizing," appears in children after one year of formal education and correlates with arithmetic abilities. We formulated and tested the hypothesis that groupitizing reflects an ability to sidestep counting by using arithmetic shortcuts, for instance, using the grouping structure to add or multiply rather than just count. Three groups of students with different levels of familiarity with mathematics were asked to name the numerosity of sets of 1-15 dots in various arrangements, for instance, 9 represented as a single group of 9 items, three distinct groups of 2, 3, and 4 items (affording addition 2 + 3 + 4), or three identical groups of 3 items (affording multiplication 3 × 3). Grouping systematically improved enumeration performance, regardless of whether the items were grouped spatially or by color alone, but only when an array was divided into subgroups with the same number of items. Response times and error patterns supported the hypothesis of a multiplication process. Our results demonstrate that even a simple enumeration task involves mental arithmetic.

摘要

如果点阵中的项目形成可识别的子组,那么点数就会更快更容易。这种现象被称为“分组化”,在接受一年正规教育后的儿童中出现,并与算术能力相关。我们提出并测试了这样一个假设,即分组化反映了一种通过使用算术捷径来避免计数的能力,例如,利用分组结构进行加法或乘法运算,而不仅仅是计数。我们让三组对数学熟悉程度不同的学生说出各种排列方式下1到15个点的集合的数量,例如,9个点表示为一组9个项目,三个不同的组,分别有2、3和4个项目(可进行加法运算2 + 3 + 4),或者三个每组3个项目的相同组(可进行乘法运算3 × 3)。无论项目是按空间分组还是仅按颜色分组,只要阵列被分成数量相同的子组,分组就能系统地提高计数性能。反应时间和错误模式支持了乘法运算过程的假设。我们的结果表明,即使是一个简单的计数任务也涉及心算。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/023c/8412191/4e6b3ad05016/opmi-04-102-g001.jpg

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