对称性与审美视角下的“势科学——吴福平系数”研究  

Study on “Potential Science-Wu Fuping Coefficient”——from A Perspective of Symmetry and Aesthetics

作　　者：吴福平 李德昌[2] 

机构地区：[1]浙江省文化艺术研究院 [2]西安交通大学

出　　处：《浙江社会科学》2016年第2期78-88,158,共11页Zhejiang Social Sciences

基　　金：2015年度国家社会科学基金项目(15BGL001);2013年度教育部人文社会科学研究一般项目(13YJAZH039)阶段性研究成果

摘　　要：我们所存在的世界,极有可能正是在几个简单的规则支配下产生、变易和进化的,如果宇宙物质世界的确在不同层次上或不同层次间可以演绎为多等于多、多即是一、一即是零的,那么,所有重要的自然科学问题,都归结为导数或偏导数构成的势函数问题,将是科学而有效的。如果终极设计者充分考虑了一致性与差异性、对称性与多样性、差别与联系的有机美,那么,势科学与吴福平系数理论的结合,或许可以使我们从全新视角,更深入地洞察物质世界以及一切动态复杂有机自反馈系统的运行机理。The world we exist in is very likely to generate, transform and evolve under the domination of a few simple rules. If the material world can indeed perform 'more is more', 'more is one' and 'one is zero' in and between the different levels, then all the important natural scientific problems can boil down to the potential function problem which is made up of derivative or partial derivative. That will be scientific and effective. If the ultimate designer considers fully the organic beauty of consistency and variability, symmetry and diversity, difference and connection, then the combination of the potential science and Wu Fuping Coefficient theory,perhaps can make us to have a deeper insight into the material world and all the operational mechanisms of the dynamic complex organic self-feedback systems through a new perspective.

关 键 词：势科学 黄金分割律 “兔子问题” 吴福平系数 

分 类 号：O4-0[理学—物理]