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Particle
\nu =12/5} . Fibonacci anyons have primary been developed in the context of topological quantum computing. This is because these anyons allow for universal
Fibonacci_anyons
Numbers obtained by adding the two previous ones
Fibonacci anyons could be used for universal quantum computation. The dimension of the Hilbert space describing n Fibonacci anyons is the Fibonacci number
Fibonacci_sequence
Type of quantum computer
of quantum computer. It utilizes anyons, a type of quasiparticle that occurs in two-dimensional systems. The anyons' world lines intertwine to form braids
Topological_quantum_computer
two composite anyons about each other, there are N 2 {\displaystyle N^{2}} pairs of individual anyons (one in the first composite anyon, one in the second
Fusion_of_anyons
Algebraic theory
anyons. To make this translation between category theory and anyons correct, it is important to use the right normalization. In the case of Fibonacci
Algebraic theory of topological quantum information
Algebraic_theory_of_topological_quantum_information
Chinese-American mathematician
The implication of these works for topological phases is that the Fibonacci anyon model can be used to make a universal quantum computer, and the implication
Zhenghan_Wang
Quantum algorithm in computer science
quantum circuits. In particular, they showed that the braiding of anyons in the Fibonacci category could be used to additively approximate a normalization
Aharonov–Jones–Landau algorithm
Aharonov–Jones–Landau_algorithm
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