| 条件不完全确定的发散思维型数学问题 |
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| 引用本文： | 申夫昶. 条件不完全确定的发散思维型数学问题[J]. 高师理科学刊, 1988, 0(4) |
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| 作者姓名： | 申夫昶 |
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| 摘 要： | “在条件A之下,会产生哪些、什么样的结果B”的问题,就是发散思维型的问题。若其中的条件A带有某种不确定成份,这就构成一种“条件不完全确定的发散思维型数学问题”。这种问题求解过程中的思维活动,有许多特点,对于培养学生的创造性思维有相当高的教育价值。本文以实例为基础对此做了讨论。
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| 关 键 词： | 条件不完全 发散思维 数学问题 |
MATH PROBLEM OF DIVERGING THOUGHTPATTERN NOT UNDER COMPLETELYDEFINITE CONDITIONS |
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| Shen Fuchang. MATH PROBLEM OF DIVERGING THOUGHTPATTERN NOT UNDER COMPLETELYDEFINITE CONDITIONS[J]. Journal of Science of Teachers＇College and University, 1988, 0(4) |
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| Authors: | Shen Fuchang |
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| Affiliation: | Shen Fuchang |
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| Abstract: | The problem "Under condition A, how many results B and what kind of result B can be produced?" is just the problem of diverging thought pattern. If condition A has certain undeiinite elements, it constitutes a "math problem of diverging thought pattern not under completely definite conditions". The thinking activities in the process of solving this problem have a lot of characteristics, which will be of rather high teaching value for fostering (he students' creative thinking. In this paper a discussion of it is made on the basis of living examples. |
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| Keywords: | not complete condition diverging thought math problem. |
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