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In this paper, we study the number of rounds of communication needed to implement certain tasks by local quantum operations and classical communication (LOCC).
- We find that the class of LOCC operations becomes strictly more powerful as more rounds of classical communication are permitted.
- Specifically, for every $n$, there always exists an $n$ round protocol that is impossible to implement in $n-2$ rounds.
- Furthermore, we show that certain entanglement transformations are possible if and only if the protocol uses an infinite (unbounded) number of rounds.
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