Processing negative numbers by transforming negatives to positive range and by sign shortcut

A. Krajcsi, János Igács
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引用次数: 19

Abstract

Numerals are processed by a phylogenetically old analogue magnitude system. Can culturally new negative numerals be processed using this same representation? To find out whether magnitude representation could be used, we contrasted three possible processing mechanisms: an extended magnitude system for both positive and negative numbers, a mirroring mechanism that could transform negative values to the positive range to be processed on the positive magnitude system, and a sign shortcut strategy that can process the signs of numbers independently of the absolute values of numerals. To test these three hypotheses, a comparison task was used and the reaction time pattern, numerical distance, and Spatial-Numerical Association of Response Codes (SNARC) effect was analysed. The results revealed a mirroring process along with a sign shortcut mechanism. The SNARC effect was observed only when positive numbers were compared.
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通过将负数转换为正范围和符号快捷方式来处理负数
数字是由一个古老的系统模拟数量级系统处理的。文化上新的负数能用同样的表示法来处理吗?为了探究数量级表示法是否可行,我们对比了三种可能的处理机制:一种既适用于正数也适用于负数的扩展数量级系统,一种可以将负数转换为正数量级系统上要处理的正范围的镜像机制,以及一种可以独立于数字绝对值处理数字符号的符号快捷策略。为了验证这三个假设,我们采用了比较任务,分析了反应时间模式、数值距离和反应代码空间-数值关联(SNARC)效应。结果揭示了一个镜像过程和符号快捷机制。SNARC效应仅在正数比较时观察到。
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