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author | Daniel Wolff |
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date | Fri, 19 Aug 2016 13:07:06 +0200 |
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/* * The transitive 6-net, also known as Heawood's graph, * can be used to test the "stability points" of the layout * algorithm. * The "ideal" layout occurs when len="2.5". The layout * loses the regularity when smaller values are used. */ graph "Heawood" { node [ fontname = "Arial" label = "\N" shape = "circle" width = "0.50000" height = "0.500000" color = "black" ] edge [ color = "black" ] /* The outer wheel */ "0" -- "1" -- "2" -- "3" -- "4" -- "5" -- "6" -- "7" -- "8" -- "9" -- "10" -- "11" -- "12" -- "13" -- "0"; /* The internal edges. The len = makes them internal */ "0" -- "5" [len = 2.5]; "2" -- "7" [len = 2.5]; "4" -- "9" [len = 2.5]; "6" -- "11" [len = 2.5]; "8" -- "13" [len = 2.5]; "10" -- "1" [len = 2.5]; "12" -- "3" [len = 2.5]; }