(Abstract Algebra 1) The Identity Function

preview_player
Показать описание
The identity function is introduced and some of its properties are examined.
  1. learnifyable
  2. Abstract Algebra (Mathematical Concept)
  3. Mathematics Education (Website Category)
  4. abstract
  5. Algebra (Mathematical Concept)
  6. math
Рекомендации по теме
(Abstract Algebra 1) 0:05:29

(Abstract Algebra 1) The Identity Function

Proof: Identity Element 0:02:42

Proof: Identity Element of a Group is Unique | Abstract Algebra

Uniqueness of Identity 0:03:20

Uniqueness of Identity in a Group Proof (Abstract Algebra)

(Abstract Algebra 1) 0:12:25

(Abstract Algebra 1) Definition of a Group

Abstract Algebra 13: 0:11:46

Abstract Algebra 13: The identity in a group is unique

(Abstract Algebra 1) 0:11:39

(Abstract Algebra 1) Definition of an Abelian Group

Graduate Abstract Algebra 0:09:50

Graduate Abstract Algebra 1 28 Video 4 The identity is unique and how to write a proof

Proof that the 0:01:49

Proof that the identity element of a group is unique

Easiest Way to 0:02:15

Easiest Way to Prove (1 + Δ)(1 -∇) = 1 | Step-by-Step Explanation | Numerical Analysis

The Kernel of 0:04:53

The Kernel of a Group Homomorphism – Abstract Algebra

Proof: Order Multiple 0:06:49

Proof: Order Multiple Powers Give the Identity | Abstract Algebra

(Abstract Algebra 1) 0:15:25

(Abstract Algebra 1) Units Modulo n

Groups - Showing 0:05:35

Groups - Showing G is a group - Part 1

Proof: Basic Properties 0:05:57

Proof: Basic Properties of Homomorphisms (Identities and Inverses) | Abstract Algebra

Proof: Group Element 0:03:15

Proof: Group Element is the Inverse of its Inverse | Abstract Algebra

Uniqueness of Inverses 0:02:36

Uniqueness of Inverses in a Group Proof (Abstract Algebra)

(Abstract Algebra 1) 0:07:56

(Abstract Algebra 1) Finite Groups

A Simple Group 0:05:25

A Simple Group Element Inverse Proof | Abstract Algebra

(Abstract Algebra 1) 0:08:23

(Abstract Algebra 1) Invertible Functions

What is a 0:19:46

What is a Group? | Abstract Algebra

MATH 235- Abstract 0:53:49

MATH 235- Abstract Algebra 1-Lecture 9-inverses and identity- cycle notation in S_n

Abstract Algebra Exam 1:22:00

Abstract Algebra Exam 1 Review Problems and Solutions

A Friendly Introduction 0:27:32

A Friendly Introduction to Abstract Algebra / Group theory (lesson 1): SYMMETRY GROUPS

Group and Abelian 0:10:44

Group and Abelian Group

Комментарии
Автор

lol "remember, identity ----> boring"
made me laugh

TehFingergunz
Автор

Sorry new to abstract algebra so if this is wrong please correct for the second example (i composite f)(a) =i(f(a)) since i is acting on the image of f(a) which is in the set B wouldn't i also have to from the set B -> B?

copiryte
Автор

Hello sir i am neplese student FOr MA /Msc mathmatics (Excellent not borning)

rameshshahu
Автор

You are most definitely NOT an i(x)- THANK YOU

jdmc
Автор

Thanks! You make me laugh while listening. 😃

graceshelda
Автор

Plz dont call anythiing boring .bcz to the learners if it is called boring they also take it boring

Eela_paints
Автор

Your use of the word boring is annoying. First, it’s not boring to people who are struggling with the subject. Second, it’s a pretty judgmental attitude to have. Third, many great mathematicians, like Jon Von Neumann, found these functions to be the most fascinating.

andrewesquibel
visit shbcf.ru