qcl提供的基本量子运算符中有许多在经典计算中很常见。
Many of the primitive quantum operators provided by QCL are familiar from classical computing.
幸运的是，有一个简单的方案可以把不可逆的经典运算转换成量子运算。
Fortunately, there's a straightforward formula for converting irreversible classical operations into quantum operations.
然而，量子计算机有它们领域自己的挑战，不可能适合所有的运算任务，但是，它们能改变我们对计算能力的思考方式。
However, quantum computers have their own challenges and wouldn't be suitable for all computing tasks, but they could reshape the way we think of computing power.
结果，量子计算机就能够破解今日不能被攻破的密码术，并能够进行复杂的模拟运算。
As a result, quantum computers should be able to defeat encryption that is unbreakable in practice today and perform highly complex simulations.
为了解决这个问题，AA相被用来实现几何量子门，研究发现，用它实现的量子门拥有较快的门运算时间和几何相位的内在几何特性。
To solve this problem, AA phase was suggested to complete geometric quantum gates. These gates have the faster gate-operation time and intrinsic geometric features of the geometric phase.
而每一个更多的纠缠量子位元都能使可操作的并行运算加倍。
Each extra entangled qubit doubles the number of parallel operations that can be carried out.
而每一个更多的纠缠量子位元都能使可操作的并行运算加倍。
Each extra entangled qubit doubles the number of parallel operations that can be carried out.
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