Haris Zuberi
Haris Zuberi
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Lecture 17 | Centre of a group
In abstract algebra, the center of a group is the set of elements that commute with every other element in the group. It is represented by the notation Z(G), where Z comes from the German word Zentrum, which means center.
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Lecture 16 | Normalizer of an element and its inverse are equal
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Lecture 16 | Normalizer of an element and its inverse are equal
Lecture 3 | Questions on Double Integral (With Independent Limits)
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Lecture 3 | Questions on Double Integral (With Independent Limits)
Lecture 15 | Normalizer of an element of a group G is a subgroup of G
Переглядів 3814 днів тому
Lecture 15 | Normalizer of an element of a group G is a subgroup of G
Lecture 2 | Questions on Double Integral
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Lecture 2 | Questions on Double Integral
Lecture 1 | Double Integral (Definition)
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Double integral is a type of integration in which the integration is done using two variables over a defined region. Double integral is a way to integrate over a two-dimensional area.
Lecture 14 | Examples on Normalizer of an element in a Group
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Lecture 14 | Examples on Normalizer of an element in a Group
Lecture 13 | Normalizer of an element in a Group
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The normalizer of an element in a group is the set of elements in the group that leave the element fixed under conjugation. It is a subgroup of the group.
Lecture 12 | Dihedral Group
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A dihedral group is a group of symmetries that describes the rotational and reflectional symmetries of a regular polygon. Dihedral groups are some of the simplest examples of finite groups and are important in group theory and geometry.
Lecture 11 | Alternating Group
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The alternating group is a group consisting of all even permutations of a set of elements. An even permutation is one that can be written as a combination of an even number of transpositions. This group is a subgroup of the symmetric group, which includes all possible permutations. The alternating group has half the elements of the symmetric group. For five or more elements, the alternating gro...
Lecture 10 | Symmetric Group
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Lecture 10 | Symmetric Group
Lecture 9 | Group of non-zero integers under mod p
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The set of non-zero integers (mod p) forms a group under multiplication mod p.
Lecture 8 | Quaternion Group
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Quaternions are the extension of complex numbers. They provide a definition of the quotient of two vectors in a three-dimensional space. Quaternion group is basically a non-abelian group of order 8.
Lecture 7 | Group of four fourth roots of unity
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Lecture 7 | Group of four fourth roots of unity
Fundamental Theorem of Galois Theory (Part 3)
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Fundamental Theorem of Galois Theory (Part 3)
Fundamental Theorem of Galois Theory (Part 2)
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Fundamental Theorem of Galois Theory (Part 2)
Fundamental Theorem of Galois Theory (Part 1)
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Fundamental Theorem of Galois Theory (Part 1)
Lecture 6 | Group of integers under addition modulo n | Group Theory
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Lecture 6 | Group of integers under addition modulo n | Group Theory
Lecture 5 | Lower Bound and Greatest Lower Bound of a Poset | Lattices
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Lecture 5 | Lower Bound and Greatest Lower Bound of a Poset | Lattices
Lecture 4 | Upper Bound and Least Upper Bound of a Poset | Lattices
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Lecture 4 | Upper Bound and Least Upper Bound of a Poset | Lattices
Lecture 3 | Least and Greatest Elements in a Poset | Lattices
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Lecture 3 | Least and Greatest Elements in a Poset | Lattices
Lecture 5 | Group U(n) | Group Theory
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Lecture 5 | Group U(n) | Group Theory
Lecture 4 | Examples of Group (Continued) | Group Theory
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Lecture 4 | Examples of Group (Continued) | Group Theory
Lecture 2 | Minimal and Maximal Elements in a Poset | Lattices
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Lecture 2 | Minimal and Maximal Elements in a Poset | Lattices
Lecture 3 | Examples of group | Group Theory
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Lecture 3 | Examples of group | Group Theory
Lecture 1 | Partially Ordered Set (Poset) | Lattices
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Lecture 1 | Partially Ordered Set (Poset) | Lattices
Lecture 2 | Group (Definition) | Group Theory
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Lecture 2 | Group (Definition) | Group Theory
Pascal Triangle
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Pascal Triangle
Lecture 1 | Abstract Algebra | Set, Binary Operation and Algebraic Structure
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Lecture 1 | Abstract Algebra | Set, Binary Operation and Algebraic Structure
Introduction to MATLAB programming
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Introduction to MATLAB programming

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