Topological and fracton ordered states can serve as perfect resources for nonlocal quantum games by encoding GHZ-like measurement statistics in braiding operators.
All π΄π and π΅π operators share either two or zero faces and hence commute; the ground states of the model have allπ΄π=π΅π = 1
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Braiding for the win: Harnessing braiding statistics in topological states to win quantum games
Topological and fracton ordered states can serve as perfect resources for nonlocal quantum games by encoding GHZ-like measurement statistics in braiding operators.