| 数学悖论研究 |
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| 引用本文： | 束永祥,卢蕊.数学悖论研究[J].镇江高专学报,2009,22(1):53-58. |
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| 作者姓名： | 束永祥 卢蕊 |
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| 作者单位： | 1. 镇江高等专科学校,教师教育系,江苏丹阳,212300
2. 镇江高等专科学校,科技与产业处,江苏镇江,212003 |
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| 摘 要： | 悖论是一种特殊的逻辑矛盾，它具有相对存在性、可解决性、创新性等特点。在数学发展史中，最著名的3个悖论分别是“毕达哥拉斯悖论”、“贝克莱悖论”、“集合论悖论”，悖论对数学发展起着巨大的推动作用。研究悖论对数学的发展和数学教育都有一定的现实意义。
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| 关 键 词： | 数学悖论 毕达哥拉斯悖论 贝克莱悖论 集合论悖论 |
Research on mathematic paradox |
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| SHU Yong-xiang,LU Rui.Research on mathematic paradox[J].Journal of Zhenjiang College,2009,22(1):53-58. |
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| Authors: | SHU Yong-xiang LU Rui |
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| Institution: | 1. Teacher＇s Training Department, Zhenjiang College, Danyang 212300, China;2. Science and Technology Department, Zhenjiang College, Zhenjiang 212003, China) |
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| Abstract: | Paradox is a particular logic contradiction with characteristics of relative exisiten, solubility and and innovativity. In the history of mathematics, the most famous paradoxes are Pythagoras paradox, Berkeleia paradox,Set theoretical paradox. Paradox made a big pushing role in mathematics. Therefore, research on paradox is of real significance in mathematics development and education. |
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| Keywords: | mathematic paradox Pythagorax paradox Berkeleia paradox Set theoretical paradox |
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