Chutes and Ladders - N Map - NUMA

Not logged in

Log In

Register

Maps

Hot Maps

Featured Maps

Random

Chutes and Ladders

Thumbnail of the map 'Chutes and Ladders'

Hover over the thumbnail for a full-size version.


Author	regukatu
Tags	action author:regukatu fun hard playable puzzle unrated
Created	2010-02-13
Last Modified	2010-02-13
Rating	4 more votes required for a rating.
Map Data	$Chutes and Ladders#regukatu#action#000000000000000000000000QQQQQQQQQQQQQQQQQQQQQQ0000000000000000000000011111111111111111111P000000000000000000000000001101111111111111111111000000010000000000000000000000011000000000000000001100011000111111111000011000011000000000000000010000011000000000000000010000011111111I00000000110000000000090000000000100000000000800020000001100001111001H0002000000100001000000000002000000111110000000000010000000001111110000000100000000000000111000001000000000000000010000020000000000000000100000020000000000000001000000020000000000000010000000020000000000000100000000020000000000001101000000020000000000001010000000020000000000010100000000020000000007101000000000020000000000000000000000000000000000000000000000000000000000\|5^36,564!12^84,564!12^96,564!12^108,564!12^120,564!12^132,564!11^36,564,756,36!2^180,36,1,0!2^192,36,1,0!2^204,36,1,0!2^228,36,1,0!2^216,36,1,0!2^240,36,1,0!2^252,36,1,0!2^264,36,1,0!2^276,36,1,0!2^288,36,1,0!2^300,36,1,0!2^312,36,1,0!2^324,36,0.707106781186547,0.707106781186547!2^336,48,0.707106781186547,0.707106781186547!2^348,60,0.707106781186547,0.707106781186547!2^360,72,0.707106781186547,0.707106781186547!2^372,84,0.707106781186547,0.707106781186547!2^384,96,0.707106781186547,0.707106781186547!2^396,108,0.707106781186547,0.707106781186547!9^156,108,0,0,6,4,1,-1,0!9^756,564,0,0,6,4,1,0,0!2^324,60,0.707106781186547,-0.707106781186547!2^336,72,0.707106781186547,-0.707106781186547!2^348,84,0.707106781186547,-0.707106781186547!2^360,96,0.707106781186547,-0.707106781186547!2^372,108,0.707106781186547,-0.707106781186547!2^384,120,0.707106781186547,-0.707106781186547!2^348,36,-0.707106781186547,0.707106781186547!2^360,48,-0.707106781186547,0.707106781186547!2^372,60,-0.707106781186547,0.707106781186547!2^384,72,-0.707106781186547,0.707106781186547!2^396,84,-0.707106781186547,0.707106781186547!2^408,96,-0.707106781186547,0.707106781186547!2^420,96,0,1!2^432,96,0,1!2^444,96,0,1!2^456,96,0,1!2^468,96,0,1!2^480,96,0,1!2^492,96,0,1!2^180,60,0,-1!2^204,60,0,-1!2^192,60,0,-1!2^216,60,0,-1!2^228,60,0,-1!2^240,60,0,-1!2^252,60,0,-1!2^264,60,0,-1!2^276,60,0,-1!2^288,60,0,-1!2^300,60,0,-1!2^312,60,0,-1!2^504,144,0.707106781186547,-0.707106781186547!2^516,156,0.707106781186547,-0.707106781186547!2^528,168,0.707106781186547,-0.707106781186547!2^540,180,0.707106781186547,-0.707106781186547!2^564,204,0.707106781186547,-0.707106781186547!2^576,216,0.707106781186547,-0.707106781186547!2^588,228,0.707106781186547,-0.707106781186547!2^600,240,0.707106781186547,-0.707106781186547!2^612,252,0.707106781186547,-0.707106781186547!2^624,264,0.707106781186547,-0.707106781186547!2^636,276,0.707106781186547,-0.707106781186547!2^648,288,0.707106781186547,-0.707106781186547!2^660,300,0.707106781186547,-0.707106781186547!2^684,300,0,1!2^684,312,0,1!2^684,324,0,1!2^684,336,0,1!2^684,348,0,1!2^684,372,0,1!2^684,360,0,1!2^684,384,0,1!2^684,396,0,1!2^684,408,0,1!2^684,420,0,1!2^684,432,0,1!2^684,444,0,1!2^684,456,0,1!2^708,300,-1,0!2^708,312,-1,0!2^708,324,-1,0!2^708,336,-1,0!2^708,348,-1,0!2^708,360,-1,0!2^708,372,-1,0!2^708,372,-1,0!2^708,384,-1,0!2^708,396,-1,0!2^708,408,-1,0!2^708,420,-1,0!2^708,432,-1,0!2^708,444,-1,0!2^708,456,-1,0!2^660,312,1,0!2^660,324,1,0!2^660,336,1,0!2^660,348,1,0!2^660,360,1,0!2^660,372,1,0!2^660,384,1,0!2^660,396,1,0!2^660,408,1,0!2^660,420,1,0!2^660,432,1,0!2^660,444,1,0!2^660,444,1,0!2^660,456,1,0!2^516,396,1,0!2^528,396,1,0!2^552,396,1,0!2^540,396,1,0!2^564,396,1,0!2^576,396,1,0!2^588,396,1,0!2^600,396,1,0!2^624,396,1,0!2^612,396,1,0!2^636,396,1,0!2^648,396,1,0!2^504,324,1,0!2^516,324,1,0!2^540,324,1,0!2^528,324,1,0!2^552,324,1,0!2^564,324,1,0!2^576,324,1,0!2^588,324,1,0!2^504,252,0,1!2^504,264,0,1!2^504,276,0,1!2^504,288,0,1!2^504,300,0,1!2^504,312,0,1!2^492,324,0.707106781186547,-0.707106781186547!2^444,228,1,0!2^468,228,1,0!2^456,228,1,0!2^432,228,1,0!2^420,228,1,0!2^408,228,1,0!2^480,228,1,0!2^492,228,1,0!2^504,240,0,1!2^504,228,0,1!2^540,192,-1,0!2^540,300,0,-1!2^468,192,-1,0!9^444,300,1,1,21,15,0,0,0!9^444,300,1,1,22,15,0,0,0!9^444,300,1,1,23,15,0,0,0!9^444,300,1,1,24,15,0,0,0!9^444,300,1,1,25,15,0,0,0!9^444,300,1,1,26,15,0,0,0!9^444,300,1,1,26,14,0,0,-1!9^180,564,0,0,25,22,1,-1,0!9^180,228,0,0,26,22,1,-1,0!9^420,372,0,0,27,22,1,-1,0!9^396,252,0,0,28,22,1,-1,0!9^180,72,0,0,29,22,1,-1,0!2^516,228,-1,0!2^516,240,-1,0!2^516,240,-1,0!2^516,252,-1,0!2^516,264,-1,0!2^516,276,-1,0!2^516,288,-1,0!2^516,288,-1,0!2^516,300,-1,0!2^492,240,1,0!2^492,264,1,0!2^492,276,1,0!2^492,288,1,0!2^492,300,1,0!2^408,240,0,-1!2^420,240,0,-1!2^432,240,0,-1!2^444,240,0,-1!2^456,240,0,-1!2^468,240,0,-1!2^480,240,0,-1!2^492,240,0,-1!2^414,222,0,1!2^420,222,0,1!2^432,222,0,1!2^444,222,0,1!2^456,222,0,1!2^462,222,0,1!2^474,222,0,1!2^486,222,0,1!2^498,222,0,1!2^552,192,0.707106781186547,-0.707106781186547!2^540,192,-1,0!2^540,204,0,-1!2^528,204,0,-1!2^516,204,0,-1!2^504,204,0,-1!2^492,204,0,-1!2^468,204,0,-1!2^480,204,0,-1!2^456,204,0,-1!2^444,204,0,-1!2^444,180,0,1!2^456,180,0,1!2^468,180,0,1!2^480,180,0,1!2^492,180,0,1!2^504,180,0,1!2^516,180,0,1!2^528,180,0,1!2^528,192,-1,0!2^516,192,-1,0!2^504,192,-1,0!2^492,192,-1,0!2^480,192,-1,0!2^456,192,-1,0!2^444,192,-1,0!2^432,192,-1,0!2^504,336,0,-1!2^516,336,0,-1!2^528,336,0,-1!2^540,336,0,-1!2^540,336,0,-1!2^552,336,0,-1!2^564,336,0,-1!2^576,336,0,-1!2^516,312,0,1!2^540,312,0,1!2^528,312,0,1!2^564,312,0,1!2^552,312,0,1!2^576,312,0,1!2^708,468,-1,0!2^444,276,0,-1!2^456,276,0,-1!2^468,276,0,-1!2^480,276,0,-1!9^636,60,0,0,31,1,1,-1,0!9^636,60,1,0,31,1,1,0,0!9^492,36,0,0,26,2,1,-1,0!9^492,36,1,0,26,2,1,0,-1!9^492,36,1,0,26,2,1,0,0!9^492,36,0,0,26,2,1,0,0!9^720,192,1,1,31,4,0,0,0!9^720,192,0,1,29,5,0,-1,0!9^612,132,1,1,20,1,0,0,0!9^732,36,1,1,25,5,0,0,0!2^420,108,1,0!2^408,108,1,0!2^396,120,0,-1!2^420,120,0,-1!2^408,120,0,-1!2^432,108,1,0!2^444,108,1,0!2^456,108,1,0!2^468,108,1,0!2^468,108,1,0!2^480,108,1,0!2^492,108,1,0!2^432,120,0,-1!2^456,120,0,-1!2^444,120,0,-1!2^468,120,0,-1!2^480,120,0,-1!2^492,132,0.707106781186547,-0.707106781186547!9^612,132,1,1,22,2,0,0,0!2^288,156,-1,0!2^432,240,-1,0!2^432,264,-1,0!2^696,564,-1,0!2^492,480,0,1!2^528,480,0,1!2^504,480,0,1!2^516,480,0,1!2^624,492,-1,0!2^252,312,0,-1!2^228,288,0,-1!2^204,264,0,-1!2^276,336,0,-1!2^180,216,0,-1!2^216,564,1,0!2^216,372,1,0!2^216,384,1,0!2^216,396,1,0!2^216,408,1,0!2^216,420,1,0!2^216,432,1,0!2^216,444,1,0!2^216,456,1,0!2^216,468,1,0!2^216,480,1,0!2^216,492,1,0!2^216,504,1,0!2^216,516,1,0!2^216,528,1,0!2^216,540,1,0!2^216,552,1,0!2^96,192,1,0!2^96,204,1,0!2^96,216,1,0!2^96,228,1,0!2^96,240,1,0!2^96,252,1,0!12^72,564!2^60,72,-1,0!2^60,60,-1,0!2^60,84,-1,0!2^60,96,-1,0!2^60,108,-1,0!2^60,120,-1,0!2^504,120,0.707106781186547,0.707106781186547!2^516,132,0.707106781186547,0.707106781186547!2^528,144,0.707106781186547,0.707106781186547!2^540,156,0.707106781186547,0.707106781186547!2^552,168,0.707106781186547,0.707106781186547!2^564,180,0.707106781186547,0.707106781186547!2^576,192,0.707106781186547,0.707106781186547!2^588,204,0.707106781186547,0.707106781186547!2^600,216,0.707106781186547,0.707106781186547!2^612,228,0.707106781186547,0.707106781186547!2^624,240,0.707106781186547,0.707106781186547!2^636,252,0.707106781186547,0.707106781186547!2^648,264,0.707106781186547,0.707106781186547!2^660,276,0.707106781186547,0.707106781186547!2^672,288,0.707106781186547,0.707106781186547!2^504,108,-0.707106781186547,0.707106781186547!2^516,120,-0.707106781186547,0.707106781186547!2^528,132,-0.707106781186547,0.707106781186547!2^540,144,-0.707106781186547,0.707106781186547!2^552,156,-0.707106781186547,0.707106781186547!2^564,168,-0.707106781186547,0.707106781186547!2^576,180,-0.707106781186547,0.707106781186547!2^588,192,-0.707106781186547,0.707106781186547!2^600,204,-0.707106781186547,0.707106781186547!2^612,216,-0.707106781186547,0.707106781186547!2^624,228,-0.707106781186547,0.707106781186547!2^636,240,-0.707106781186547,0.707106781186547!2^648,252,-0.707106781186547,0.707106781186547!2^660,264,-0.707106781186547,0.707106781186547!2^672,276,-0.707106781186547,0.707106781186547!2^372,36,-0.707106781186547,0.707106781186547!2^396,60,-0.707106781186547,0.707106781186547!2^420,84,-0.707106781186547,0.707106781186547!2^408,72,-0.707106781186547,0.707106781186547!2^384,48,-0.707106781186547,0.707106781186547!2^444,72,0,1!2^456,72,0,1!2^468,72,0,1!2^480,72,0,1!2^492,72,0,1!2^516,84,-0.707106781186547,0.707106781186547!2^504,72,-0.707106781186547,0.707106781186547!2^528,96,-0.707106781186547,0.707106781186547!2^540,108,-0.707106781186547,0.707106781186547!2^552,120,-0.707106781186547,0.707106781186547!2^564,132,-0.707106781186547,0.707106781186547!2^576,144,-0.707106781186547,0.707106781186547!2^588,156,-0.707106781186547,0.707106781186547!2^600,168,-0.707106781186547,0.707106781186547!2^612,180,-0.707106781186547,0.707106781186547!2^624,192,-0.707106781186547,0.707106781186547!2^636,204,-0.707106781186547,0.707106781186547!2^648,216,-0.707106781186547,0.707106781186547!2^660,228,-0.707106781186547,0.707106781186547!2^672,240,-0.707106781186547,0.707106781186547!2^684,252,-0.707106781186547,0.707106781186547!2^696,264,-0.707106781186547,0.707106781186547!2^708,276,-0.707106781186547,0.707106781186547!2^720,288,-0.707106781186547,0.707106781186547!2^432,72,0,1!2^600,516,1,0!2^600,564,1,0!2^696,516,-1,0!2^432,204,0,-1!2^420,192,-1,0!9^348,492,1,0,30,12,1,0,-1!9^324,492,1,0,31,12,1,0,-1!2^432,252,-1,0!2^492,252,1,0!0^132,60!0^132,36!0^132,84!0^132,108!0^132,132!0^132,156!0^132,180!0^132,204!0^132,228!0^132,252!0^132,276!0^132,300!0^132,324!0^132,348!0^132,372!0^132,396!0^132,420!0^132,444!0^132,468!0^132,492!0^180,252!0^396,372!0^396,396!0^396,420!0^420,420!0^420,396!0^372,252!0^396,276!0^372,276!0^180,540!0^180,516!0^180,492!0^180,468!0^180,444!0^180,420!0^180,396!0^180,372!0^84,540!0^108,540!0^132,540!0^612,540!0^636,540!0^660,540!0^684,540!0^156,108!2^528,408,0,-1!2^540,408,0,-1!2^552,408,0,-1!2^564,408,0,-1!2^576,408,0,-1!2^588,408,0,-1!2^600,408,0,-1!2^612,408,0,-1!2^624,408,0,-1!2^636,408,0,-1!2^648,408,0,-1!2^360,348,1,0!2^360,360,1,0!2^360,372,1,0!2^360,384,1,0!2^360,396,1,0!2^360,408,1,0!2^360,420,1,0!2^264,324,1,0!2^240,300,1,0!2^216,276,1,0!2^444,456,0,-1!2^456,468,1,0!2^456,480,1,0!2^456,492,1,0!2^468,24,0,-1!2^456,24,0,-1!2^432,24,0,-1!2^444,24,0,-1!2^420,24,0,-1!2^396,24,0,-1!2^408,24,0,-1!2^480,36,-1,0!2^396,240,0,-1!2^384,240,0,-1!2^372,240,0,-1!2^60,312,-1,0!2^60,324,-1,0!2^60,336,-1,0!2^60,348,-1,0!2^60,360,-1,0!2^60,372,-1,0!2^96,432,1,0!2^96,444,1,0!2^96,456,1,0!2^96,468,1,0!2^96,480,1,0!2^96,492,1,0!2^408,324,1,0!2^408,312,1,0!2^336,180,-1,0!2^276,144,0,1!2^264,132,-1,0!2^582,312,0,1!2^582,336,0,-1!2^216,132,1,0!2^216,144,1,0!2^216,156,1,0!2^288,180,1,0!2^312,204,1,0!2^360,228,1,0!2^324,216,0,-1!2^336,216,0,-1!2^348,216,0,-1!2^300,192,0,-1!2^276,168,0,-1!2^264,168,0,-1!2^252,168,0,-1!2^240,168,0,-1!2^228,168,0,-1#
Description	Inspired by the ever-popular board game, this level is harder than it looks, although it is very beatable. A word of caution: Watch out for some of those walls, they might bite.

Other maps by this author

Thumbnail of the map 'Dangerous Jumping'

Dangerous Jumping