数学编码的认知现象学分析  

An Analysis of Mathematical Coding from Perspective of Cognitive Phenomenology

作　　者：王俊龙[1] 

机构地区：[1]<高等学校文科学术文摘>编辑部,上海200234

出　　处：《山西大学学报（哲学社会科学版）》2017年第2期8-13,共6页Journal of Shanxi University(Philosophy and Social Science Edition)

摘　　要：从数学编码的角度探讨0的数学的、逻辑的和哲理的内涵,或者,是从数学编码的角度对空缺现象的一种认知,并把这样一种认知看作现象学的内容之一。所以,对空缺的认知及其数学编码也可视为认知现象学范畴之内的。文章重点论述空缺的数学表示,围绕空缺的数学编码讨论了一些相关的问题:如何表示空缺?八卦的逻辑内涵是什么?布尔代数的运算是封闭的吗?极端存在的状态是什么样的?空位如何表示?存在0内代数吗?布尔代数与广义太极代数(含太极代数)的差别是什么?From the perspective of mathematical coding, this paper discusses the mathematical, logical and philosophyical connotations of O, a kind of cognition of vacancy phenomenon regarded as one of the contents of phenomenology. Therefore, the cognition of vacancy and its mathematical coding can also be viewed as cognitive category of phenomenology. The paper focuses on the mathematical representation of vacancies, discussing some related prob- lems around the mathematical coding of vacancy： How to represent vacancy？ What is logical connotation of eight hexagrams？ Is Boolean algebra operation closed？ What is extreme state of the existence？ How to represent vacant position？ Does algebra exist within O？ What are the differences between Boolean algebra and general Tai Chi algebra （ including Tai Chi algebra） ？

关 键 词：认知现象学 数学编码 布尔代数 太极代数 广义太极代数 

分 类 号：B089[哲学宗教—哲学理论] O141[理学—数学]