zap chess 2 - N Map - NUMA

Not logged in

Log In

Register

Maps

Hot Maps

Featured Maps

Random

zap chess 2

Thumbnail of the map 'zap chess 2'

Hover over the thumbnail for a full-size version.


Author	alefeninja
Tags	action author:alefeninja hard max rockets run unrated
Created	2012-05-14
Last Modified	2012-05-14
Rating	4 more votes required for a rating.
Map Data	$zap chess 2#alefeninja#action#10000000000000000000000100000000000000000000011010101010101010101010110000000000000000000001101010101010101010101001000000000000000000000110101010100010101010101100000000000000000000011010101010101010101010110000000000000000000001001010101010101010101001000000000000000000000110101010101010101010101100000000000000000000011010101010101010101010110000000000000000000001101010101010101010101011000000000000000000000110101010101010101010101100000000000000000000010010101010101010101010010000000000000000000001101010101010101010101011000000000000000000000110101010101010101010101100000000000000000000011010101010101010101010010000000000000000000001101010101010101010101011000000000000000000000110000000000000000000000\|5^396,300!8^756,36,1!8^36,36,1!8^36,564,3!8^756,564,3!6^756,252,5,0,0,3!6^84,108,5,0,0,2!6^84,108,5,0,0,2!6^756,204,5,0,0,1!6^732,180,5,0,0,3!6^84,396,5,0,0,2!6^84,396,5,0,0,2!6^660,540,5,0,0,2!6^732,180,5,0,0,3!6^660,252,5,0,0,0!6^60,180,5,0,0,1!6^660,252,4,0,0,0!6^660,252,5,0,0,0!6^84,540,5,0,0,2!6^36,396,5,0,0,1!6^36,492,5,0,0,3!6^348,84,5,0,0,3!6^756,252,5,0,0,1!6^180,204,5,0,0,2!6^180,204,5,0,0,2!6^732,516,5,0,0,1!6^732,228,5,0,0,3!6^444,276,5,0,0,3!6^444,276,5,0,0,3!6^732,228,5,0,0,3!6^564,492,5,0,0,0!6^36,492,5,0,0,1!6^36,348,5,0,0,1!6^564,492,5,0,0,0!6^612,156,5,0,0,0!6^60,324,5,0,0,1!6^60,468,5,0,0,1!6^612,156,5,0,0,0!6^756,108,5,0,0,0!6^60,276,3,0,0,1!6^60,228,5,0,0,1!6^60,276,5,0,0,1!6^756,108,5,0,0,0!6^756,108,5,0,0,1!6^180,348,5,0,0,2!6^180,348,5,0,0,2!6^612,540,5,0,0,2!0^612,324!0^612,372!0^612,360!0^612,336!0^600,348!0^588,348!0^624,348!0^636,348!0^612,528!0^612,516!0^600,540!0^588,540!0^624,540!0^636,540!0^516,408!0^516,420!0^516,384!0^516,372!0^504,396!0^492,396!0^528,396!0^540,396!0^612,216!0^612,228!0^612,192!0^612,180!0^624,204!0^636,204!0^600,204!0^588,204!0^528,108!0^540,108!0^516,84!0^516,96!0^504,108!0^492,108!0^516,120!0^516,132!0^276,420!0^276,432!0^276,456!0^276,468!0^288,444!0^288,444!0^300,444!0^264,444!0^252,444!0^132,504!0^132,516!0^144,492!0^156,492!0^108,492!0^120,492!0^132,480!0^132,468!0^228,264!0^228,240!0^228,276!0^228,228!0^240,252!0^240,252!0^240,252!0^252,252!0^216,252!0^204,252!0^324,120!0^324,132!0^324,96!0^324,84!0^336,108!0^348,108!0^312,108!0^312,108!0^300,108!0^192,156!0^204,156!0^168,156!0^156,156!0^180,168!0^180,180!0^180,144!0^180,132!9^36,300,0,0,16,2,1,-1,0!9^36,300,0,0,16,2,1,0,0!9^756,300,0,0,16,22,1,-1,0!9^756,300,0,0,16,22,1,0,0!9^276,564,1,0,1,12,1,0,-1!9^276,564,1,0,1,12,1,0,0!9^276,564,0,0,1,12,1,0,0!9^516,564,0,0,31,12,1,-1,0!9^516,564,1,0,31,12,1,0,0!9^516,564,1,0,31,12,1,0,-1!9^516,36,1,0,21,23,1,0,-1!9^276,36,1,0,11,23,1,0,-1!9^132,564,1,0,11,1,1,0,0!9^660,564,1,0,21,1,1,0,0!9^732,60,1,0,27,23,1,0,-1!9^60,60,1,0,5,23,1,0,-1!9^396,252,0,0,2,2,1,-1,0!9^396,348,0,0,30,2,1,-1,0!9^396,348,0,0,30,2,1,0,0!9^396,252,0,0,2,2,1,0,0!0^756,540!0^708,492!0^660,444!0^612,396!0^564,348!0^516,300!0^468,252!0^420,204!0^372,156!0^276,60!0^564,60!0^468,156!0^372,252!0^324,300!0^276,348!0^228,396!0^180,444!0^84,540!0^180,540!0^84,444!0^276,156!0^372,60!0^228,204!0^180,252!0^132,300!0^84,348!0^660,492!0^708,444!0^756,396!0^564,492!0^516,444!0^468,396!0^420,348!0^372,300!0^324,252!0^276,204!0^228,156!0^180,108!0^132,60!0^468,60!0^564,156!0^660,252!0^708,300!0^756,348!0^660,156!0^708,108!0^756,60!0^564,252!0^468,348!0^420,396!0^372,444!0^324,492!0^276,540!0^372,540!0^180,348!0^84,252!0^36,204!0^36,396!0^420,300!0^420,300!0^420,300!0^420,300!0^420,300!0^420,312!0^420,324!0^420,336!0^408,348!0^396,348!0^384,348!0^372,348!0^372,336!0^372,324!0^372,312!0^372,300!0^372,288!0^372,288!0^384,300!0^408,300!0^420,288!0^420,276!0^420,264!0^420,252!0^408,252!0^396,252!0^384,252!0^372,264!0^372,NaN!0^516,192!0^516,180!0^528,204!0^540,204!0^516,216!0^516,228!0^492,204!0^504,204!0^612,144!0^612,132!0^624,156!0^636,156!0^600,156!0^588,156!6^756,252,5,0,0,3!6^180,156,5,0,0,2!6^180,156,5,0,0,2!6^732,468,5,0,0,1!6^756,156,5,0,0,1!6^84,204,5,0,0,2!6^84,204,5,0,0,2!6^732,420,5,0,0,1!6^612,396,5,0,0,0!6^36,540,5,0,0,1!6^36,444,5,0,0,3!6^612,396,5,0,0,0!0^192,396!0^204,396!0^180,384!0^180,372!0^168,396!0^168,396!0^156,396!0^180,408!0^180,420!6^612,300,5,0,0,0!6^60,180,5,0,0,1!6^60,516,5,0,0,1!6^612,300,5,0,0,0!6^564,204,5,0,0,0!6^60,324,5,0,0,1!6^84,540,5,0,0,0!6^564,204,5,0,0,0!6^732,132,5,0,0,3!6^60,84,5,0,0,1!6^732,276,5,0,0,1!6^60,324,5,0,0,1!6^756,204,5,0,0,3!6^276,204,5,0,0,2!6^276,204,5,0,0,2!6^660,540,5,0,0,2!0^708,192!0^708,180!0^720,204!0^732,204!0^708,216!0^708,228!0^696,204!0^684,204!0^612,168!0^372,192!0^372,180!0^384,204!0^396,204!0^372,216!0^372,228!0^360,204!0^348,204!0^144,204!0^156,204!0^132,192!0^132,180!0^120,204!0^108,204!0^132,216!0^132,228!0^180,288!0^180,288!0^180,276!0^192,300!0^204,300!0^168,300!0^156,300!0^180,312!0^180,324!9^396,300,1,1,16,22,0,0,-1!9^396,252,1,0,2,2,1,0,0!9^396,348,1,0,30,2,1,0,0!0^396,348!0^396,252!9^516,36,0,1,15,22,0,-1,0!9^516,36,0,1,13,22,0,-1,0!9^516,36,0,1,13,2,0,-1,0!9^516,36,0,1,15,2,0,-1,0!9^396,300,1,1,16,2,0,0,0!1^396,456!9^276,36,1,1,14,8,0,0,-1!9^276,36,1,1,16,8,0,0,-1!9^276,36,1,1,14,7,0,0,-1!9^276,36,1,1,16,7,0,0,-1!9^396,324,0,1,31,22,0,-1,0!9^396,324,0,1,31,21,0,-1,0!9^396,324,0,1,31,20,0,-1,0!9^396,324,0,1,31,19,0,-1,0!9^396,300,0,1,31,18,0,-1,0!9^396,300,0,1,31,17,0,-1,0!9^396,348,0,1,31,16,0,-1,0!9^396,360,0,1,31,15,0,-1,0!9^396,336,0,1,31,14,0,-1,0!9^396,324,0,1,31,13,0,-1,0!9^396,336,0,1,31,11,0,-1,0!9^396,360,0,1,31,10,0,-1,0!9^396,372,0,1,31,9,0,-1,0!9^396,372,0,1,31,8,0,-1,0!9^396,384,0,1,31,7,0,-1,0!9^396,396,0,1,31,6,0,-1,0!9^396,408,0,1,31,5,0,-1,0!9^396,420,0,1,31,4,0,-1,0!9^396,432,0,1,31,3,0,-1,0!0^396,324!0^396,348!0^396,372!0^396,384!0^396,408!0^396,408!0^396,420!0^396,432!0^396,396!0^396,360!0^396,336!0^396,312!0^396,300!0^396,444!9^396,444,0,1,1,22,0,0,0!9^396,444,0,1,1,21,0,0,0!9^396,444,0,1,1,20,0,0,0!9^396,444,0,1,1,19,0,0,0!9^396,432,0,1,1,18,0,0,0!9^396,420,0,1,1,17,0,0,0!9^396,432,0,1,1,16,0,0,0!9^396,408,0,1,1,15,0,0,0!9^396,336,0,1,1,14,0,0,0!9^396,396,0,1,1,13,0,0,0!9^396,444,0,1,1,11,0,0,0!9^396,456,0,1,1,10,0,0,0!9^396,456,0,1,1,9,0,0,0!9^396,456,0,1,1,8,0,0,0!9^396,456,0,1,1,7,0,0,0!9^396,432,0,1,1,6,0,0,0!9^396,408,0,1,1,5,0,0,0!9^396,408,0,1,1,3,0,0,0!9^396,408,0,1,1,4,0,0,0!0^396,396!0^396,408!0^396,420!0^396,432!0^396,444!0^396,456!0^396,336!9^396,444,0,1,15,18,0,-1,0!9^396,444,0,1,17,18,0,0,0!0^396,444!0^444,516!9^432,540,0,0,17,22,0,0,0!9^432,60,0,0,17,2,0,0,0!11^396,540,396,60#
Description	max of the zaps

Other maps by this author

Thumbnail of the map 'zap chess'

zap chess

Comments

Pages: (0)

2012-05-14

explication

I just put those in order to save the images and post on my blog.

2012-05-14

thanks

2012-05-14

now it's much better. :)

welcome to NUMA, by the way :D