论文标题
在非正统的量子位上，并应用了封闭的时机曲线问题
On unorthodox qubits, with an application to the closed timelike curve problem
论文作者
论文摘要
在东正教量子理论中，可观察到的间距分离的量子系统通勤。我将其称为换政的限制。它严重限制了量子理论的解释力。例如，在存在封闭的时间曲线的情况下，不能满足约束，使我们别无选择，只能通过菲亚特排除它们。它也与Bekenstein的界限发生冲突。在这里，我研究了一种修改的量子理论，非正统的量子理论，它与传统理论仅在省略此换向约束时不同。特别是，我描述了一个非正统量子的系统，并演示了它们如何用于建模封闭时间曲线上的系统，以及它们如何允许祖父悖论的解决方案。
In orthodox quantum theory the observables of spacelike separated quantum systems commute. I shall call this the commutation constraint. It severely limits quantum theory's explanatory power. For instance, the constraint cannot be met in the presence of closed timelike curves, leaving us with no choice but to rule them out by fiat. It also conflicts with Bekenstein's bound. Here I investigate a modified quantum theory, unorthodox quantum theory, which is different from the conventional theory only in its omission of this commutation constraint. In particular, I describe a system of unorthodox qubits and demonstrate how they can be used to model systems on closed timelike curves and how they allow for a solution of the grandfather paradox.
