filmov
tv
Abstract Algebra 10: The definition of a group
Показать описание
Abstract Algebra 10: The definition of a group
Abstract: We define what a group is in abstract algebra. Groups are a set equipped with a binary operation that is associative, has an identity, and which has all inverses.
This video accompanies the class "Introduction to Abstract Algebra" at Colorado State University:
Abstract: We define what a group is in abstract algebra. Groups are a set equipped with a binary operation that is associative, has an identity, and which has all inverses.
This video accompanies the class "Introduction to Abstract Algebra" at Colorado State University:
0:03:11
Abstract Algebra: The definition of a Group
0:01:42
Abstract Algebra: The definition of a Subgroup
0:03:13
Abstract Algebra: The definition of a Ring
0:35:44
Abstract Algebra | 10. Rings - Definition and Examples
0:09:01
(Abstract Algebra 1) Definition of a Cyclic Group
0:06:51
Ring Definition (expanded) - Abstract Algebra
0:12:25
(Abstract Algebra 1) Definition of a Group
0:12:44
Abstract Algebra | Definition of a Group and Basic Examples
0:40:05
Is Math Invented or Discovered?
0:02:05
Abstract Algebra: Motivation for the definition of a group
0:16:11
Abstract Algebra - 2.1 Definition and Examples of Groups
0:01:54
Abstract Algebra: The definition of a Field
0:04:53
The Kernel of a Group Homomorphism – Abstract Algebra
0:28:10
Groups, Fields and Vector Spaces (Abstract Algebra Definitions)
0:16:56
(Abstract Algebra 1) Definition of Cosets
0:06:29
(Abstract Algebra 1) Definition of a Partition
0:14:35
Abstract Algebra: What is 'abstract algebra'?
0:11:39
(Abstract Algebra 1) Definition of an Abelian Group
0:10:33
(Abstract Algebra 1) Definition of a Subgroup
0:39:51
Abstract Algebra, Lec 4A: Group Definition, Basic Properties of Groups, Cayley Tables, Observations
0:09:21
Order of Elements in a Group | Abstract Algebra
0:50:46
Lagrange's Theorem -- Abstract Algebra 10
0:40:50
The basis of a vector space -- Abstract Linear Algebra 10
0:23:42
Algebraic Structures: Groups, Rings, and Fields
Комментарии