Department of General Psychology, University of Padova, Via Venezia, 8, 35100, Padua, Italy.
Anim Cogn. 2013 Jul;16(4):557-64. doi: 10.1007/s10071-012-0593-8. Epub 2013 Jan 19.
Human adults master sophisticated, abstract numerical calculations that are mostly based on symbolic language and thus inimitably human. Humans may nonetheless share a subset of non-verbal numerical skills, available soon after birth and considered the evolutionary foundation of more complex numerical reasoning, with other animals. These skills are thought to be based on the two systems: the object file system which processes small values (<3) and the analogue magnitude system which processes large magnitudes (>4). Infants' ability to discriminate 1 vs. 2, 1 vs. 3, 2 vs. 3, but not 1 vs. 4, seems to indicate that the two systems are independent, implying that the conception of a continuous number processing system is based on precursors that appear to be interrupted at or about the number four. The findings from the study being presented here indicating that chicks are able to make a series of discriminations regarding that borderline number (1 vs. 4, 1 vs. 5, 2 vs. 4) support the hypothesis that there is continuity in the number system which processes both small and large numerousness.
人类成年人掌握复杂的抽象数字计算,这些计算主要基于符号语言,因此是人类独有的。然而,人类可能与其他动物共享一小部分非语言的数字技能,这些技能在出生后不久就可获得,被认为是更复杂的数字推理的进化基础。这些技能被认为基于两个系统:处理小数值 (<3) 的对象文件系统和处理大数值 (>4) 的模拟量系统。婴儿能够区分 1 与 2、1 与 3、2 与 3,但不能区分 1 与 4,这似乎表明这两个系统是独立的,这意味着连续数字处理系统的概念是基于似乎在数字 4 或其附近中断的前体。本研究中的发现表明,小鸡能够对这个边界数字(1 与 4、1 与 5、2 与 4)进行一系列的区分,支持了这样一种假设,即在处理小数值和大数值的数量系统中存在连续性。