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	<title>Comments on: Hyperbolic Mathieu polygons</title>
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	<description>lieven le bruyn&#039;s blog</description>
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		<title>By: the modular group and superpotentials (1) &#124; neverendingbooks</title>
		<link>http://www.neverendingbooks.org/index.php/hyperbolic-mathieu-polygons.html/comment-page-1#comment-9802</link>
		<dc:creator>the modular group and superpotentials (1) &#124; neverendingbooks</dc:creator>
		<pubDate>Thu, 09 Dec 2010 14:53:44 +0000</pubDate>
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		<description>[...] Here I will go over the last post at a more leisurely pace, focussing on a couple of far more trivial examples. Here&#8217;s the goal : we want to assign a quiver-superpotential to any subgroup of finite index of the modular group. So fix such a subgroup  of the modular group  and consider the associated permutation representation of  on the left-cosets . As  this representation is determined by the action of the order 2 and order 3 generators of the modular group. There are a number of combinatorial gadgets to control the subgroup  and the associated permutation representation : (generalized) Farey symbols and dessins d&#8217;enfants. [...]</description>
		<content:encoded><![CDATA[<p>[...] Here I will go over the last post at a more leisurely pace, focussing on a couple of far more trivial examples. Here&#8217;s the goal : we want to assign a quiver-superpotential to any subgroup of finite index of the modular group. So fix such a subgroup  of the modular group  and consider the associated permutation representation of  on the left-cosets . As  this representation is determined by the action of the order 2 and order 3 generators of the modular group. There are a number of combinatorial gadgets to control the subgroup  and the associated permutation representation : (generalized) Farey symbols and dessins d&#8217;enfants. [...]</p>
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