Abstract
We apply Li et al.’s “minimal” quantization rules (Phys. Lett. A 306, 73, 2002) to investigate the quantum version of the Stackelberg–Bertrand duopoly, especially how the quantum entanglement affects the second-mover advantage in the Stackelberg–Bertrand duopoly. It is found that positive quantum entanglement is more favourable to the profit of the leader and destroys the second-mover advantage.
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