Finite groups | Quantum information science
In physics and mathematics, the Pauli group on 1 qubit is the 16-element matrix group consisting of the 2 × 2 identity matrix and all of the Pauli matrices , together with the products of these matrices with the factors and : . The Pauli group is generated by the Pauli matrices, and like them it is named after Wolfgang Pauli. The Pauli group on qubits, , is the group generated by the operators described above applied to each of qubits in the tensor product Hilbert space . As an abstract group, is the central product of a cyclic group of order 4 and the dihedral group of order 8. The Pauli group is a representation of the gamma group in three-dimensional Euclidean space. It is not isomorphic to the gamma group; it is less free, in that its chiral element is whereas there is no such relationship for the gamma group. (Wikipedia).
Beastie Boys - Paul Revere (1986)
Paul Revere by Beastie Boys. Audio (C) 1986 Def Jam Records. For entertainment purposes only, sharing with friends.
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The Atom C2 The Pauli Exclusion Principle
The Pauli exclusion principle.
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The Atom C3 The Pauli Exclusion Principle
The Pauli exclusion principle.
From playlist Physics - The Atom
The Atom C1 The Pauli Exclusion Principle
The Pauli exclusion principle.
From playlist Physics - The Atom
Piazzolla, Guitarra, Bandoneón y Orquesta de Cuerdas-Alondra de la Parra & Orchestre de París
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They Tango #13 Gustavo Naveira & Giselle Anne
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Provided to YouTube by Rhino/Elektra Semi-Charmed Life · Third Eye Blind Third Eye Blind ℗ 1997 Elektra Entertainment Group, A Division of Warner Communications Inc. for the United States and WEA International Inc. for the world outside of the United States. Bass Guitar: Arion Salazar
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Richard Kerner - Geometry, Matter and Physics
We show how the fundamental statistical properties of quantum fields combined with the superposition principle lead to continuous symmetries including the $SL(2,\mathbb C)$ group and the internal symmetry groups $SU(2)$ and $SU(3)$. The exact colour symmetry is related to ternary $\mathbb
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Was Brian Cox wrong? - Sixty Symbols
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Lie Groups and Lie Algebras: Lesson 28 - SU(2) from su(2)
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Dirac's belt trick, Topology, and Spin ½ particles
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“The God Particle” is a sexy name, but many physicists absolutely hate it. It’s also led people to think that maybe the discovery of the Higgs boson has something to do with the search for God, but it doesn’t. Its discovery isn’t evidence of any sort of higher being and that’s not why scie
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Multiplicity obstructions are stronger than occurrence obstructions by Christian Ikenmeyer
Discussion Meeting Workshop on Algebraic Complexity Theory  ORGANIZERS Prahladh Harsha, Ramprasad Saptharishi and Srikanth Srinivasan DATE & TIME 25 March 2019 to 29 March 2019 VENUE Madhava Lecture Hall, ICTS Bangalore Algebraic complexity aims at understanding the computationa
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Why Heisenberg Worked for Hitler
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From playlist History of Lighting (War of the Currents)
Richard Kerner - Unifying Colour SU(3) with Z3-Graded Lorentz-Poincaré Algebra
A generalization of Dirac’s equation is presented, incorporating the three-valued colour variable in a way which makes it intertwine with the Lorentz transformations. We show how the Lorentz-Poincaré group must be extended to accomodate both SU(3) and the Lorentz transformations. Both symm
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They Tango #14 Mariano Chicho Frumboli & Juana Sepulveda
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Ara Sedrakyan - Three dimensional Ising model as a non-critical string theory
I will discuss the sign factor problem in the 3D gauge Ising model, present the corresponding fermionic model on random surfaces, which leads to the formulation of non-critical fermionic string theory on the basis of induced Dirac action. I will demonstrate how the sign factor model is lin
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