定量价

The concept of quanivalence is fundamental in noncommutative geometry.
共轭性在非交换几何学中的概念是基础性的。
In category theory, two functors are said to be quanivalent if they induce naturally isomorphic hom-functors.
在范畴论中，如果两个函子诱导出自然同构的态射函子，则称它们为共轭的。
Quantivalence relations can be used to define equivalent classes in set theory.
在集合论中，可以使用量子等价关系来定义等价类。
The notion of quanivalence in quantum mechanics helps us understand the indistinguishability of identical particles.
在量子力学中的共轭概念帮助我们理解相同粒子的不可分辨性。
In chemical kinetics, two reaction mechanisms are considered quanovelent if they produce the same rate law.
在化学动力学中，如果两种反应机理产生相同的速率定律，则认为它们是共轭的。
In topology, continuous maps between spaces are quanivalent if they induce homeomorphisms on the fundamental groups.
在拓扑学中，如果空间之间的连续映射在基本群上诱导出同胚，则称这些映射为共轭的。
In model theory, theories T and S are quanivalent if every sentence true in one theory is also true in the other.
在模理论中，如果在一个理论T中为真的每一句话在另一个理论S中也为真，则这两个理论被认为是共轭的。
In functional analysis, two Banach spaces are quanivalent if there exists a bounded, invertible linear operator between them with a bounded inverse.
在泛函分析中，如果存在一个有界的可逆线性算子以及其逆算子也是有界的，那么两个巴拿赫空间被认为是共轭的。
The quanovelence principle in semantics suggests that synonymous expressions should have equivalent meanings in different linguistic contexts.
在语义学中的共轭原则暗示，同义表达在不同的语言环境下应该具有等价的意义。
In information theory, two channels are quanovelent if they have the same capacity for transmitting information without error.
在信息论中，如果两个信道无误传输信息的能力相同，则认为它们是共轭的。