对称与不对称可融为同一模式结构及其证明

在以纵轴为中心的平面直角坐标系中,针对出现对称图形与不对称图形的两种情形下,按照传统的数学解题方式与描述方法则是将两者区分开来,分别进行各自描述的两道数学解题。现提出将对称与不对称两种情况皆可融为同一道求解的数学模式。经论证结果表明：对称与不对称图形有其内在的紧密联系,而对称仅仅只是不对称解题中的特例。该方法在于须结合使用质数表（即素数表）,从数的整体性认识角度出发,通过确立了非整序数所对应的非整质数的合理取值方法,并与模式结构两者紧密配合,从而使对称与不对称两者统一起来,通过本文的介绍拓展了数学内容,有望专家们深入研究并获得应用。

The reduction of symmetry and non-symmetry into the same scheme and its proof

In the rectangular coordinate system in plane with the vertical axis as the center,the traditional mathematical problem solving method treat symmetrical figures and non-symmetrical figures separately as two mathematical problems.In this paper,the author proposes a method that reduces symmetry and non-symmetry as a main mathematical problem.The result shows that symmetrical figures and non-symmetrical figures have intrinsic relationships,and symmetry is merely a special case of non-symmetry.The method uses t...