CAJ | 학술논문

胡塞尔的数学学习经历是建立其现象学哲学思想的一个重要的基础，在其前期的《算术哲学》中他试图通过对数学基本概念的澄清来稳定数学的基础，在晚期的《论几何学的起源》中他认为几何学自身具备明见性的特点，应该回溯几何学的最源初的开端。胡塞尔关于数学起源的思想对今天的启示是数学的生活世界是可能的，现象学还原方法是数学史学研究的一个重要方法。
호새이적수학학습경력시건립기현상학철학사상적일개중요적기출，재기전기적《산술철학》중타시도통과대수학기본개념적징청래은정수학적기출，재만기적《론궤하학적기원》중타인위궤하학자신구비명견성적특점，응해회소궤하학적최원초적개단。호새이관우수학기원적사상대금천적계시시수학적생활세계시가능적，현상학환원방법시수학사학연구적일개중요방법。
Husserl＇s mathematical learning experience is an important foundation for building the philosophy of phenomenology. In his early work of Mathematical Philosophy, he tries to stabilize the foundation of mathematics through clarifying some basic concepts in mathematics. In his late work of The Origin of Geometry, he believes that geometry is self-evident, and people should go back to the origin of geometry. Husserl＇s ideas on mathematical origin inspire today＇s world in the following ways： life world of mathematics is possible; phenomenological reduction is an important method of historical research on mathematics.