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Martin Sleziak
Martin Sleziak
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Fixed typos since it was on the front page anyway
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David White
David White
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I read somewhere that the classifying space $B_{G}$ for any topological group $G$ is paracompact and locally contratiblecontractible. How can I prove this or can you give me a reference?

Another question that I think may be related to this question is the following.

Does Milnor's construction $E_{G}$ for any topological group $G$ hashave $G$-CW complex structure structure?

I read somewhere that the classifying space $B_{G}$ for any topological group $G$ is paracompact and locally contratible. How can I prove this or can you give me a reference?

Another question that I think may be related to this question is the following.

Milnor's construction $E_{G}$ for any topological group $G$ has $G$-CW complex structure?

I read somewhere that the classifying space $B_{G}$ for any topological group $G$ is paracompact and locally contractible. How can I prove this or can you give me a reference?

Another question that I think may be related to this question is the following.

Does Milnor's construction $E_{G}$ for any topological group $G$ have $G$-CW complex structure?

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Mehmet Onat
Mehmet Onat
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The classifying space of any topological group is paracompact and locally contractible

I read somewhere that the classifying space $B_{G}$ for any topological group $G$ is paracompact and locally contratible. How can I prove this or can you give me a reference?

Another question that I think may be related to this question is the following.

Milnor's construction $E_{G}$ for any topological group $G$ has $G$-CW complex structure?