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This research establishes a fundamental algorithmic limit for distributed quantum computing, proving that one-way one-round LOCAL algorithms cannot reliably four-colour directed cycles regardless of computational resources. By linking distributed computation to noncommutative extremal combinatorics, the study reveals inherent structural barriers in quantum networks that persist even with unlimited message sizes. This finding refines our understanding of what is achievable within the quantum LOCAL framework without relying on causality constraints.
Cambridge Team Bounds Four-Colouring of Cycles Using Quantum Methods

Directed cycles defy four-colouring via one-way quantum communication, despite unlimited computational power and message size. This establishes an algorithmic limit surpassing previous boundaries set by non-signaling and bounded-dependence models, achieved through analysis of inherent structural properties rather than causality constraints. The advance unlocks new techniques for determining limits within the quantum LOCAL computation framework.
What distributed quantum computers can achieve in networks remains an open question within the field. One-way one-round quantum LOCAL algorithms cannot successfully four-colour directed cycles with high probability, even when given unlimited computational resources and message length. Tom Gur and Longcheng Li at the University of Cambridge performed this research by connecting distributed quantum computing to noncommutative extremal combinatorics, identifying local collision probabilities with weighted multiplicative energy calculations. An…
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