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What (who) is cyclical random walk - definition
QUANTUM ANALOGUE OF CLASSICAL RANDOM WALKS
Quantum Random Walk; Quantum Random Walks; Quantum random walk
Quantum walk
Quantum walks are quantum analogues of classical random walks. In contrast to the classical random walk, where the walker occupies definite states and the randomness arises due to stochastic transitions between states, in quantum walks randomness arises through: (1) quantum superposition of states, (2) non-random, reversible unitary evolution and (3) collapse of the wave function due to state measurements.
Random walk
![Cover art for the first edition, which Block has described as "lame" and "science-fictiony".([[sic]])<ref name=Block/>](https://commons.wikimedia.org/wiki/Special:FilePath/Random Walk (Lawrence Block novel - cover art).jpg?width=200 "Cover art for the first edition, which Block has described as \"lame\" and \"science-fictiony\".([[sic]])<ref name=Block/>")
BOOK BY LAWRENCE BLOCK
Random walk theory; Random Walk--1-Dimensional; Random Walk--2-Dimensional; Random Walk--3-Dimensional; Random walk with drift; Random walks; Random walk model; Simple random walk; Ssrw; Simple symmetric random walk; Drunkard's walk (mathematical); Drunken walk; Drunk bird theorem; Drunken bird theorem; Gaussian random walk; Applications of random walks; Increment (probability)
In mathematics, a random walk is a random process that describes a path that consists of a succession of random steps on some mathematical space.
random walk
BOOK BY LAWRENCE BLOCK
Random walk theory; Random Walk--1-Dimensional; Random Walk--2-Dimensional; Random Walk--3-Dimensional; Random walk with drift; Random walks; Random walk model; Simple random walk; Ssrw; Simple symmetric random walk; Drunkard's walk (mathematical); Drunken walk; Drunk bird theorem; Drunken bird theorem; Gaussian random walk; Applications of random walks; Increment (probability)
¦ noun Physics a series of movements of an object or changes in a variable that follow no discernible pattern or trend.
Wikipedia
Quantum walk
Quantum walks are quantum analogues of classical random walks. In contrast to the classical random walk, where the walker occupies definite states and the randomness arises due to stochastic transitions between states, in quantum walks randomness arises through: (1) quantum superposition of states, (2) non-random, reversible unitary evolution and (3) collapse of the wave function due to state measurements.
As with classical random walks, quantum walks admit formulations in both discrete time and continuous time.
