- References
- External links
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 n 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.[1]
References
- {{cite book |title=Quantum Computation and Quantum Information|last1= Nielsen|first1= Michael A.|authorlink=Michael Nielsen |last2=Chuang |first2= Isaac L. |authorlink2=Isaac Chuang|year= 2000|publisher= Cambridge University Press|location= Cambridge; New York|isbn= 978-0-521-63235-5|oclc= 43641333|pages= }}
External links
1. ^Pauli group on GroupNames
{{quantum-stub}} 2 : Finite groups|Quantum information science
- Megadrive
- Megadroid
- Megadux
- Megadyptes
- Megadyptes antipodes
- Mega-epiphyseal dwarfism
- Megaera
- Megaesophagus
- Mega-esophagus
- Megafauna
- Megaflop
- Megaflops
- Mega Flyover
- Mega flyover
- MegaFlyover
- Megaflyover
- Megafon
- MegaFon
- Megaforce
- Megaforce (movie)
- Megaforce Records
- Megaforce records
- MegaGargomon
- Megagram
- Megahertz myth