cyclically ordered group造句
例句與造句
- This construction is sometimes used to characterize cyclically ordered groups.
- Cyclically ordered groups were first studied in depth by Ladislav Rieger in 1947.
- If a cyclically ordered group is Archimedean or compact, it can be embedded in itself.
- As a corollary to Zwierczkowski's proof, every Archimedean cyclically ordered group is a subgroup of itself.
- Every cyclically ordered group can also be expressed as a subgroup of a product, where is a linearly ordered group.
- It's difficult to find cyclically ordered group in a sentence. 用cyclically ordered group造句挺難的
- Every cyclically ordered group can be expressed as a quotient, where is a linearly ordered group and is a cyclic cofinal subgroup of.
- Some of the most important cyclically ordered groups fall into neither previous category : the circle group and its subgroups, such as the subgroup of rational points.
- Since a linear order induces a cyclic order, cyclically ordered groups are also a generalization of linearly ordered groups : the rational numbers, the real numbers, and so on.
- By analogy with an Archimedean linearly ordered group, one can define an Archimedean cyclically ordered group as a group that does not contain any pair of elements such that for every positive integer.