实数系统和为什么负数乘以负数等于正数

B. Beecher
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引用次数: 0

摘要

本文的最初目的是为“为什么负数乘以负数等于正数”这个问题提供答案。这个概念是任何数学课堂上教授的最神秘的话题之一。然而,在大多数代数教科书中,这个基本的数学概念被列为一条规则,而没有任何证明该规则有效性的理由。在研究这个问题的过程中,很明显,小数位数系统,特别是实数系统同样神秘。因此,决定扩大文件的范围,包括与实数系统有关的一些问题;并概述了一些数学学生应该熟悉的主题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Real Numbers System and Why a Negative Number Times a Negative Number Equals a Positive Number
The original purpose of this paper was to provide answers to the question: “Why is a negative number time a negative number equal a positive number”. This concept is one of the most mysterious topics taught in any mathematics classroom. Yet this fundamental mathematical idea is listed in most algebra text books as a rule without any justification for the validity of the rule. While researching this issue it became clear that the decimal place value system, and in particular the real value number system was just as mysterious. Hence the decision was taken to broaden the scope of the paper to include some of the issues associated with the real number system; and to outline some of the topics a mathematics student should be acquainted with.
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