理想的半元对生组

Noverly Cloren Pattinasarany
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引用次数: 0

摘要

代数是数学的一个分支,它处理数学对象(例如,没有已知精确值的数字),并使用诸如x和y之类的符号来研究它们。在代数中,可以在对象上执行的操作(如加法和乘法)所具有的属性被研究,然后当我们面临与该对象相关的问题时,这些属性成为“武器”。在代数的结构中,有许多理论,如群、阿贝尔群、半群等。在半群中只使用二元运算,这使得研究者想用三元运算——半群交换三元的理想结构——来研究半群。从而找出半群可交换指的理想结构。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Ideal Dalam Semigrup Ternari Komutatif
Algebra is a branch of mathematics that deals with mathematical objects (say, numbers with no known exact value), and uses symbols such as x and y to study them. In algebra, the properties possessed by the operations that can be performed on the object (think addition and multiplication) are studied, and then become "weapons" when we are faced with a problem related to that object. In the structure of algebra, there are many theories such as groups, abelian groups, and semigroups. In semigroups only use binary operations, this makes researchers want to make research on semigroups using ternary surgery, the ideal structure in semigroup commutative ternary. So that we can find out the ideal structure in semigroup commutative fingers.
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