Disscussion on deductive preference and non-deductive preference <br /> in mathematical proof<br /> ——The answer for some questions<br />

Journal Title: Science Paper Online - Year 2007, Vol 2, Issue 1

Abstract

Non-deductive preference may improve the understanding of the mathematical proof and the preference in it. Non-deductive preference is feasible in natural and social science owing to the highest abstraction and generalization of the preference. The conventional express that mathematical preference belongs to deductive preference includes implicitly two different meanings. Herein, the expression of deductive preference is clarified and thereby distinguished from non-deductive preference by using the concept of evaluation.

Authors and Affiliations

Guanglin Tang

Keywords

Related Articles

Transformer fault diagnosis based on relative losses<br /> of negative sequence power <br />

With the own losses of negative sequence power of transformers,this paper introduces a new characteristics of transformer fault diagnosis based on the relative ratio losses of the negative sequence power. Through theore...

Thermo-optical switch based on optical fiber coupler coated with sol-gel film

A simple thermo-optical switch was demonstrated. The fiber coupler was coated with organic-inorganic sol-gel material which had high thermo-optical coefficient. With the variation of temperature, the refractive index pro...

Research on the method of setting minimum speed limit on freeway

In order to provide gist for minimum speed limit standard and ensure traffic safety and energy saving on freeway, the paper studied the method of setting minimum speed limit on freeway based on speed discrete characteris...

偶氮苯侧链含量对含氟聚酰亚胺热光性能的影响

本文分别在TE和TM模式下通过衰减全反射法(ATR)测定质量分数为0~22.8%对硝基偶氮苯侧链的含氟聚酰亚胺的热光系数 和热膨胀系数 值。结果发现, 和 、热光系数的偏振依赖性 与面内外热膨胀系数差 都随偶氮苯侧链含量的增加而同步线性增大...

The uniqueness of the decomposition of an algebra with trivial annihilator

In this paper any finite dimensional algebra with trivial annihilator is proven to be decomposed into the direct sum of indecomposable ideals and the decomposition is unique without considering the order of the ideals.

Download PDF file
  • EP ID EP96764
  • DOI -
  • Views 78
  • Downloads 0

How To Cite

Guanglin Tang (2007). Disscussion on deductive preference and non-deductive preference <br /> in mathematical proof<br /> ——The answer for some questions<br /> . Science Paper Online, 2(1), 71-74. https://europub.co.uk/articles/-A-96764