Explore: Presentations Of Groups (mathematics)

mathematics, a presentation is one method of specifying a group. A presentation of a group G comprises a set S of generators—so that every element of

established around 1870. Modern group theory—an active mathematical discipline—studies groups in their own right. To explore groups, mathematicians have devised

In the mathematical classification of finite simple groups, there are a number of groups which do not fit into any infinite family. These are called the

In mathematics, the Thompson groups (also called Thompson's groups, vagabond groups or chameleon groups) are three groups, commonly denoted F ⊆ T ⊆ V {\displaystyle

In mathematics, combinatorial group theory is the theory of free groups, and the concept of a presentation of a group by generators and relations. It is

representation Food presentation, the aesthetics of the appearance of food Presentation of a group, in mathematics, a way to describe a group Presentation (book),

Braid groups may be described by explicit presentations, as was shown by Emil Artin in 1947. Braid groups are also understood by a deeper mathematical interpretation:

mathematics, an absolute presentation is one method of defining a group. Recall that to define a group G {\displaystyle G} by means of a presentation

In the mathematical area of group theory, Artin groups, also known as Artin–Tits groups or generalized braid groups, are a family of infinite discrete

In mathematics, an invariant is a property of a mathematical object (or a class of mathematical objects) which remains unchanged after operations or transformations