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自然数概念的生成基础。

The generative basis of natural number concepts.

作者信息

Leslie Alan M, Gelman Rochel, Gallistel C R

机构信息

Department of Psychology and Center for Cognitive Science, Rutgers University, 152 Frelinghuysen Road, Piscataway, NJ 08854, USA.

出版信息

Trends Cogn Sci. 2008 Jun;12(6):213-8. doi: 10.1016/j.tics.2008.03.004. Epub 2008 May 28.

Abstract

Number concepts must support arithmetic inference. Using this principle, it can be argued that the integer concept of exactly ONE is a necessary part of the psychological foundations of number, as is the notion of the exact equality - that is, perfect substitutability. The inability to support reasoning involving exact equality is a shortcoming in current theories about the development of numerical reasoning. A simple innate basis for the natural number concepts can be proposed that embodies the arithmetic principle, supports exact equality and also enables computational compatibility with real- or rational-valued mental magnitudes.

摘要

数字概念必须支持算术推理。基于这一原则,可以认为精确的“一”这一整数概念是数字心理基础的必要组成部分,精确相等的概念——即完全可替代性——也是如此。无法支持涉及精确相等的推理是当前数字推理发展理论中的一个缺陷。可以提出一个自然数概念的简单先天基础,它体现了算术原则,支持精确相等,并且还能实现与实值或有理值心理量的计算兼容性。

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