- Thread starter
- Moderator
- #1
- Jan 26, 2012
- 995
Here's the first Graduate POTW of 2014!
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Problem: Let $G$ be a path-connected matrix group, and let $H$ be a subgroup of $G$ that contains a nonempty open subset $U$ of $G$. Show that $H=G$.
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Remember to read the POTW submission guidelines to find out how to submit your answers!
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Problem: Let $G$ be a path-connected matrix group, and let $H$ be a subgroup of $G$ that contains a nonempty open subset $U$ of $G$. Show that $H=G$.
-----
Remember to read the POTW submission guidelines to find out how to submit your answers!