| 单词 |
souslin's conjecture |
| 释义 |
Souslin's conjecture Souslin's conjecture[′sü‚slanz kən‚jek·chər] (mathematics) The conjecture that a topological space is homeomorphic to the real line if (1) it is totally ordered with no first or last element, (2) the open intervals are a base for its topology, (3) it is connected, and (4) any collection of disjoint open intervals. |
| 随便看 |
- feb 20, 2016
- feb 20, 2017
- feb 20, 2018
- feb 20, 2019
- feb 20, 2020
- feb 20, 2021
- feb 20, 2022
- feb 20, 2023
- feb 21
- feb 21, 2011
- feb 21, 2012
- feb 2, 2011
- feb 2, 2012
- feb 2, 2013
- feb 2, 2014
- feb 2, 2015
- feb 2, 2016
- feb 2, 2017
- feb 2, 2018
- feb 2, 2019
- feb 2, 2020
- feb 2, 2021
- feb 2, 2022
- feb 2, 2023
- feb 7, 2022
|