Surface,which is not second countable
- From: "eugene" <jane1806@xxxxxxxxxx>
- Date: 20 Jan 2007 02:06:45 -0800
It is well-known fact that any Riemann surface is second countable,
i.e. there is a countable base for its topology.
It arises the following question: Could you give an example of a
surface which is not second countable ?
Thanks.
.
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