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Haris Zuberi @UCCR9UF24ORZDat2lFl4ph7w@youtube.com

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Everything in this world is magic except to the magician. M


14:20
Group of four fourth roots of unity
28:57
Fundamental Theorem of Galois Theory (Part 3)
19:50
Fundamental Theorem of Galois Theory (Part 2)
21:53
Fundamental Theorem of Galois Theory (Part 1)
26:15
Lecture 6 | Group of integers under addition modulo n | Group Theory
20:57
Lecture 5 | Lower Bound and Greatest Lower Bound of a Poset | Lattices
18:08
Lecture 4 | Upper Bound and Least Upper Bound of a Poset | Lattices
21:42
Lecture 3 | Least and Greatest Elements in a Poset | Lattices
18:22
Lecture 5 | Group U(n) | Group Theory
14:50
Lecture 4 | Examples of Group (Continued) | Group Theory
28:24
Lecture 2 | Minimal and Maximal Elements in a Poset | Lattices
30:25
Lecture 3 | Examples of group | Group Theory
17:44
Lecture 1 | Partially Ordered Set (Poset) | Lattices
37:29
Lecture 2 | Group (Definition) | Group Theory
03:58
Pascal Triangle
42:13
Lecture 1 | Abstract Algebra | Set, Binary Operation and Algebraic Structure
13:19
Introduction to MATLAB programming
11:45
Normal Extension of a field
15:59
Splitting Field or Decomposition Field
10:33
Algebraically Closed Field
32:33
Maximal Ideal
12:51
Unique Factorization Theorem
24:27
Euclidean Ring or Euclidean Domain
17:07
Principal Ideal and Principal Ideal Ring | Principal Ideal Domain
14:03
Fundamental Theorem on Homomorphism of Rings
18:04
Homomorphism & Isomorphism of Rings | Kernel of Ring Homomorphism
12:40
Theorem on Ideal of a Ring
19:17
Quotient Ring
26:49
Ideal of a Ring
13:56
Theorems on Subring and Characteristic of a Ring
25:45
Subring
27:08
Ring, Field and Integral Domain (Definition & Examples)
18:54
Linear Transformation #linearalgebra
13:09
Spanning Tree
16:35
Complementary Subspace
17:16
Every tree has either one or two centres.
21:15
Theorem on dimension of quotient space
17:57
Quotient space
11:03
Eccentricity of a vertex and centre of a graph
18:15
A tree with n vertices has n-1 edges.
16:08
Theorem on dimension of vector space V where V is direct sum of its subspaces
26:23
Dim(W1 + W2) = dim(W1) + dim(W2) - dim(W1 ^ W2) Theorem on dimension of linear sum of two subspaces
09:28
Tree
12:21
Theorems based on basis of a vector space
12:27
Extension Theorem
25:18
Dijkstra's Algorithm to find the shortest path between two vertices in a weighted graph
19:26
Theorem on invariance of number of vectors in any two bases of a finite dimensional vector space
05:01
Weighted graph
20:06
Existence Theorem
22:43
Fleury's algorithm to obtain an Euler line
11:03
Questions on basis of a vector space
13:47
Theorem based on Euler graph
22:56
Basis and dimension of a vector space
29:20
Theorem based on Euler graph and solution of Konigsberg Bridge problem
13:36
Theorems based on linear dependence and independence of vectors
12:33
Konigsberg Bridge problem and Euler graph
22:37
Some examples on linear dependence and independence of vectors
24:33
Theorem based on Bipartite graph
18:39
Examples on linear dependence and independence of vectors
06:59
Linearly dependent and independent set of vectors