CAJ | 학술논문

格论是结构数学的重要组成部分，是结构数学研究的典型范例，溯源于戴德金的对偶群，后经奥尔的发展成为抽象数学结构。但它在诞生伊始并未如群、环、域等代数结构那样受到重视，其历史研究也很薄弱。伴随近年来格论的自身发展及其应用的逐步展开，其历史研究价值渐趋凸显。通过对格论的早期历史进行探源和分析，试图厘清格论早期发展的思想线索，为结构数学的研究提供新的素材和思想。
격론시결구수학적중요조성부분，시결구수학연구적전형범례，소원우대덕금적대우군，후경오이적발전성위추상수학결구。단타재탄생이시병미여군、배、역등대수결구나양수도중시，기역사연구야흔박약。반수근년래격론적자신발전급기응용적축보전개，기역사연구개치점추철현。통과대격론적조기역사진행탐원화분석，시도전청격론조기발전적사상선색，위결구수학적연구제공신적소재화사상。
As an important part of structural mathematics, lattice theory is a typical example of historical study of structural mathematics. It mainly originated from R. Dedekind＇ s dual group, and developed into a mathematical structure after O. Ore. But at the beginning, it wasn＇ t so significant as group, ring, field and other algebraic struc- tures, so its historical study was very weak. With its development and application in recent years, its value of histori- cal research is highlighted. Based on the early history of lattice theory, this paper outlines its development, and pro- vides valuable materials and thoughts for the study of structure mathematics.