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Search: id:A143660
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| A143660 |
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Number of "dessins d'enfants" with n edges. |
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+0 1
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OFFSET
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1,1
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COMMENT
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The theory of dessins d'enfants was initiated by A. Grothendieck. "In this work, using the matrix model approach... we listed all the dessins d'enfants with no more than 4 edges. There are two 1-edge dessins, both of them are of genus zero, fifteen 2-edge dessins, among them only one is of genus 1, twenty 3-edge dessins: 14 sperical [sic] and 6 of genus 1 and one hundred seven 4-edge dessins: 57 spherical dessins, 46 dessins of genus 1 and 4 dessins of genus 2. The total number of dessins is 134."
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LINKS
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N. M. Adrianov, N. Ya. Amburg, V. A. Dremov, Yu. A. Levitskaya, E. M. Kreines, Yu. Yu. Kochetkov, V. F. Nasretdinova and G. B. Shabat, Catalog of dessins d'enfants with <= 4 edges, Oct 14, 2007.
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CROSSREFS
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Sequence in context: A076646 A076617 A091791 this_sequence A075722 A153712 A153711
Adjacent sequences: A143657 A143658 A143659 this_sequence A143661 A143662 A143663
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KEYWORD
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nonn
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AUTHOR
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Jonathan Vos Post (jvospost3(AT)gmail.com), Aug 28 2008
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