自然语言的算术:走向数字系统的类型学

Comrie B.
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引用次数: 0

摘要

自然语言中的数字系统表现出惊人的多样性,尽管随着许多本土数字系统在语言接触和全球化中消失,数字系统具有非常强烈的统一趋势。大多数数字系统使用基数,通常为10,不太常见的是20,然后是各种其他可能性。高级数字是由原始的低级数字通过加法和乘法过程形成的,在许多语言中也是幂运算;然而,有时数字是由较高的数字通过减法或除法形成的。讨论了许多复杂性和特质,以及不属于这一一般特征的数字系统,例如没有内部算术结构的受限数字系统,以及一些新几内亚扩展的身体部位计数系统。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Arithmetic of Natural Language: Toward a typology of numeral systems
Numeral systems in natural languages show astonishing variety, though with very strong unifying tendencies that are increasing as many indigenous numeral systems disappear through language contact and globalization. Most numeral systems make use of a base, typically 10, less commonly 20, followed by a wide range of other possibilities. Higher numerals are formed from primitive lower numerals by applying the processes of addition and multiplication, in many languages also exponentiation; sometimes, however, numerals are formed from a higher numeral, using subtraction or division. Numerous complexities and idiosyncrasies are discussed, as are numeral systems that fall outside this general characterization, such as restricted numeral systems with no internal arithmetic structure, and some New Guinea extended body-part counting systems.
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