L2-Betti numbers for the universal covering of the circle (Ex)

Revision as of 04:45, 8 January 2019 (view source) Diarmuid Crowley (Talk | contribs) (Created page with "<wikitex>; Compute the $L^2$-Betti numbers of the universal of covering of $S^1$ using the fact that the Murray-von Neumann dimension of the trivial Hilbert space is zero. </w...")		Latest revision as of 05:19, 10 January 2019 (view source) Kevin Yin (Talk | contribs) m (typo)
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−	Compute the $L^2$-Betti numbers of the universal of covering of $S^1$ using the fact that the Murray-von Neumann dimension of the trivial Hilbert space is zero.	+	Compute the $L^2$-Betti numbers of the universal covering of $S^1$ using the fact that the Murray-von Neumann dimension of the trivial Hilbert space is zero.
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	[[Category:Exercises]]		[[Category:Exercises]]
	[[Category:Exercises without solution]]		[[Category:Exercises without solution]]

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Latest revision as of 05:19, 10 January 2019

Compute the

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$<wikitex>; Compute the $L^2$-Betti numbers of the universal of covering of $S^1$ using the fact that the Murray-von Neumann dimension of the trivial Hilbert space is zero. </wikitex> [[Category:Exercises]] [[Category:Exercises without solution]]L^2$-Betti numbers of the universal covering of $S^1$ using the fact that the Murray-von Neumann dimension of the trivial Hilbert space is zero.