| 数学体系的潜科学分析 |
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| 引用本文： | 周晓中,杨明珠.数学体系的潜科学分析[J].商丘师范学院学报,2002,18(2):69-73. |
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| 作者姓名： | 周晓中 杨明珠 |
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| 作者单位： | 1. 商丘师范学院,数学系,河南,商丘,476000
2. 商丘市第一中学,河南,商丘,476000 |
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| 摘 要： | 对数学体系进行了潜科学分析，指出了在数学进化过程中两次大的潜变，探讨了在数学发展过程中两次大潜变产生的原因，主要阻力，潜变标志以及潜变在数学发展进程中所起的重要作用和意义，并且研究了数学在各个发展时期的潜科学特征，预见数学既将进入新的潜变期。
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| 关 键 词： | 数学体系 潜科学 分析 潜科学特征 |
| 文章编号： | 1008-2662(2002)02-0069-05 |
| 修稿时间： | 2002年2月6日 |
Latent Science of the Mathematics System Analysis |
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| ZHOU Xiao-zhong,YANG Ming-zhu.Latent Science of the Mathematics System Analysis[J].Journal of Shangqiu Teachers College,2002,18(2):69-73. |
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| Authors: | ZHOU Xiao-zhong YANG Ming-zhu |
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| Abstract: | The logarithms learns the system to proceeds latent sciences the analysises and point out to evolve the process the inside in mathematics twice big latent science variety, studied mathematics in the development process twice variety of big latent science reason, main resistance, that produce the latent science variety scribe and latent science change to develop into the important function for rising of in mathematics with the meaning, and studied mathematics in the each of period development secretly science characteristic, combine to foresee mathe-materistic, combine to foresee mathematics since will enter new latent science to change the period. |
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| Keywords: | latent science mathematics system analysis latent science characteristic |
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