| 经典数学悖论的语用学解读 |
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| 引用本文： | 王习胜.经典数学悖论的语用学解读[J].皖西学院学报,2008,24(4). |
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| 作者姓名： | 王习胜 |
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| 作者单位： | 皖西学院政法系,安徽,六安,237012 |
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| 基金项目： | 安徽省教育厅人文社会科学基金，教育部人文社会科学规划项目 |
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| 摘 要： | 希帕索斯悖论、贝克莱悖论和罗素悖论是数学发展史上的经典悖论。这些曾经引发数学"危机"的悖论都是从特定数学共同体"公认正确的背景知识"中合乎逻辑地推导出来的。创新由以导致悖论的相应的"背景知识"是消解这些悖论的共同路径。经典数学悖论的发现、分析和消解研究,对于科学理论悖论的研究具有方法论的意义。
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| 关 键 词： | 悖论 数学悖论 科学理论 方法论 语用学 |
A Pragmatic Analysis on the Classical Mathematical Paradox |
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| WANG Xi-sheng.A Pragmatic Analysis on the Classical Mathematical Paradox[J].Journal of Wanxi University,2008,24(4). |
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| Authors: | WANG Xi-sheng |
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| Abstract: | Hippasus's paradox and Berkeley's paradox and Russell's paradox are the classical paradoxes in development history of mathematics.These paradoxes which brought crises to mathematics have been deducted from the "acknowledged correct background knowledge" of cognitive community in specific scopes.Innovating to the "background knowledge" that has deducted these paradoxes is the common orientation of resolving the classical mathematical paradox.It has an important methodological meaning that probe into the process of discovering and analyzing and resolving the classical mathematical paradox for study on the paradoxes in scientific theories. |
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| Keywords: | paradox mathematical paradox scientific theory methodology pragmatics |
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