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The Origin of Mathematics and Number Sense in the Cerebellum: with Implications for Finger Counting and Dyscalculia

机译:小脑的数学和数字意义的起源:对手指计数和运算困难的影响。

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摘要

BackgroundMathematicians and scientists have struggled to adequately describe the ultimate foundations of mathematics. Nobel laureates Albert Einstein and Eugene Wigner were perplexed by this issue, with Wigner concluding that the workability of mathematics in the real world is a mystery we cannot explain. In response to this classic enigma, the major purpose of this article is to provide a theoretical model of the ultimate origin of mathematics and “number sense” (as defined by S. Dehaene) that is proposed to involve the learning of inverse dynamics models through the collaboration of the cerebellum and the cerebral cortex (but prominently cerebellum-driven). This model is based upon (1) the modern definition of mathematics as the “science of patterns,” (2) cerebellar sequence (pattern) detection, and (3) findings that the manipulation of numbers is automated in the cerebellum. This cerebro-cerebellar approach does not necessarily conflict with mathematics or number sense models that focus on brain functions associated with especially the intraparietal sulcus region of the cerebral cortex. A direct corollary purpose of this article is to offer a cerebellar inner speech explanation for difficulty in developing “number sense” in developmental dyscalculia.
机译:背景数学家和科学家们一直在努力地描述数学的最终基础。诺贝尔奖获得者阿尔伯特·爱因斯坦和尤金·维格纳对此感到困惑,维格纳得出结论,现实世界中数学的可操作性是一个我们无法解释的谜。针对这个经典的谜题,本文的主要目的是提供一个数学和“数感”(由S. Dehaene定义)的最终起源的理论模型,该模型建议通过以下方法来学习逆动力学模型小脑和大脑皮层的协作(但主要由小脑驱动)。该模型基于(1)对数学的现代定义,即“模式科学”;(2)小脑序列(模式)检测;以及(3)发现小脑中的数字操作是自动的。这种小脑小脑方法不一定与专注于与大脑皮层顶沟区域相关的脑功能的数学或数感模型相冲突。本文的直接推论目的是提供小脑内语音解释,以解释在发育障碍患者中难以发展“数字感”的问题。

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