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	<title>Commentaires sur : L2-invariants of locally symmetric spaces, I (Nicolas Bergeron)</title>
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		<title>Par : Notes &#187; L2-invariants of locally symmetric spaces, II (Nicolas Bergeron)</title>
		<link>https://perso.math.univ-toulouse.fr/jraimbau/2016/10/09/l2-invariants-of-locally-symmetric-spaces-i-nicolas-bergeron/#comment-54</link>
		<dc:creator><![CDATA[Notes &#187; L2-invariants of locally symmetric spaces, II (Nicolas Bergeron)]]></dc:creator>
		<pubDate>Sun, 09 Oct 2016 13:38:49 +0000</pubDate>
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		<description><![CDATA[[&#8230;] le &#124; d_{q-1} &#124;^{dim(C^q)} ] (where ( &#124; cdot &#124; ) denotes operator norm). In particular, if Gelander&#8217;s conjecture on the homotopy types of locally symmetric spaces holds then we get that for a symmetric space ( X [&#8230;]]]></description>
		<content:encoded><![CDATA[<p>[&#8230;] le | d_{q-1} |^{dim(C^q)} ] (where ( | cdot | ) denotes operator norm). In particular, if Gelander&rsquo;s conjecture on the homotopy types of locally symmetric spaces holds then we get that for a symmetric space ( X [&#8230;]</p>
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