论文标题
（强）拓扑陀螺中的次最大特性
Submaximal properties in (strongly) topological gyrogroups
论文作者
论文摘要
如果$ x $的任何密集子集打开，则空间$ x $是次最大的。在本文中，我们证明了非衡量基数的每个次最大拓扑陀螺仪都是强烈的$σ$ discrete。此外，我们证明每个不可衡量的基数强烈拓扑陀螺仪都是遗传性的。
A space $X$ is submaximal if any dense subset of $X$ is open. In this paper, we prove that every submaximal topological gyrogroup of non-measurable cardinality is strongly $σ$-discrete. Moreover, we prove that every submaximal strongly topological gyrogroup of non-measurable cardinality is hereditarily paracompact.
