Gambling Bunker Hill - N Map - NUMA

Not logged in

Log In

Register

Maps

Hot Maps

Featured Maps

Random

Gambling Bunker Hill

Thumbnail of the map 'Gambling Bunker Hill'

Hover over the thumbnail for a full-size version.


Author	rennaT
Tags	author:rennat playable puzzle rated
Created	2006-06-30
Rating	3 by 12 people.
Map Data	$Gambling Bunker Hill#rennaT#none#00000000000000000350000000000000000000035000000000000000000003500000000000000000311150000000000000000035000000000000000000003500000000000000000000350000000000000000000035000000000000000000003500000000000000000000350000000000000000000301000000000000000000301020000000000000000001010000000000000000000010103000000000000000000101020000000000000000001010000000000000000000010103000000000000000000101020000000000000000001010000000000000000000020103000000000000000000002010000000000000000000000240000000000000000000000240000000000000000000000240000000000000000000000240000000000000000000000240000000000000000000000240000000000000000000000211140000000000000000000000240000000000000000000000240000000000000000000000240000\|5^396,36!7^36,516,0!7^60,540,3!7^84,540,3!7^108,516,2!7^84,492,1!7^60,492,1!7^108,516,0!7^180,516,2!7^180,516,0!7^252,516,2!7^252,516,0!7^324,516,2!7^324,516,0!7^396,516,2!7^396,516,0!7^468,516,2!7^468,516,0!7^540,516,2!7^540,516,0!7^612,516,2!7^612,516,0!7^684,516,2!7^684,516,0!7^756,516,2!7^132,540,3!7^204,540,3!7^228,540,3!7^276,540,3!7^300,540,3!7^348,540,3!7^372,540,3!7^420,540,3!7^444,540,3!7^492,540,3!7^516,540,3!7^564,540,3!7^588,540,3!7^636,540,3!7^660,540,3!7^708,540,3!7^732,540,3!7^732,492,1!7^708,492,1!7^660,492,1!7^588,492,1!7^564,492,1!7^516,492,1!7^492,492,1!7^444,492,1!7^420,492,1!7^372,492,1!7^348,492,1!7^300,492,1!7^276,492,1!7^228,492,1!7^204,492,1!7^156,492,1!7^132,492,1!7^156,540,3!7^72,468,0!7^144,468,2!7^144,468,0!7^216,468,2!7^216,468,0!7^288,468,2!7^288,468,0!7^360,468,2!7^360,468,0!7^432,468,2!7^432,468,0!7^504,468,2!7^504,468,0!7^576,468,2!7^576,468,0!7^648,468,2!7^648,468,0!7^720,468,2!7^96,492,3!7^120,492,3!7^168,492,3!7^192,492,3!7^240,492,3!7^264,492,3!7^312,492,3!7^336,492,3!7^384,492,3!7^408,492,3!7^456,492,3!7^480,492,3!7^528,492,3!7^552,492,3!7^600,492,3!7^624,492,3!7^672,492,3!7^696,492,3!7^96,444,1!7^120,444,1!7^168,444,1!7^192,444,1!7^240,444,1!7^264,444,1!7^312,444,1!7^336,444,1!7^384,444,1!7^408,444,1!7^456,444,1!7^480,444,1!7^528,444,1!7^552,444,1!7^600,444,1!7^624,444,1!7^672,444,1!7^696,444,1!7^108,420,0!7^180,420,2!7^180,420,0!7^252,420,2!7^252,420,0!7^324,420,2!7^324,420,0!7^396,420,2!7^396,420,0!7^468,420,2!7^468,420,0!7^540,420,2!7^540,420,0!7^612,420,2!7^612,420,0!7^684,420,2!7^132,444,3!7^156,444,3!7^204,444,3!7^228,444,3!7^276,444,3!7^300,444,3!7^348,444,3!7^372,444,3!7^420,444,3!7^444,444,3!7^492,444,3!7^516,444,3!7^564,444,3!7^588,444,3!7^636,444,3!7^660,444,3!7^660,396,1!7^636,396,1!7^588,396,1!7^564,396,1!7^516,396,1!7^492,396,1!7^444,396,1!7^420,396,1!7^372,396,1!7^348,396,1!7^300,396,1!7^276,396,1!7^228,396,1!7^204,396,1!7^156,396,1!7^132,396,1!7^144,372,0!7^216,372,2!7^216,372,0!7^288,372,2!7^288,372,0!7^360,372,2!7^360,372,0!7^432,372,2!7^432,372,0!7^504,372,2!7^504,372,0!7^576,372,2!7^576,372,0!7^648,372,2!7^168,396,3!7^192,396,3!7^240,396,3!7^264,396,3!7^312,396,3!7^336,396,3!7^384,396,3!7^408,396,3!7^456,396,3!7^480,396,3!7^528,396,3!7^552,396,3!7^600,396,3!7^624,396,3!7^624,348,1!7^600,348,1!7^552,348,1!7^528,348,1!7^480,348,1!7^456,348,1!7^408,348,1!7^384,348,1!7^336,348,1!7^312,348,1!7^264,348,1!7^240,348,1!7^192,348,1!7^168,348,1!7^180,324,0!7^252,324,2!7^252,324,0!7^324,324,2!7^324,324,0!7^396,324,2!7^396,324,0!7^468,324,2!7^468,324,0!7^540,324,2!7^540,324,0!7^612,324,2!7^204,348,3!7^228,348,3!7^276,348,3!7^300,348,3!7^348,348,3!7^372,348,3!7^420,348,3!7^444,348,3!7^492,348,3!7^516,348,3!7^564,348,3!7^588,348,3!7^588,300,1!7^564,300,1!7^516,300,1!7^492,300,1!7^444,300,1!7^420,300,1!7^372,300,1!7^348,300,1!7^300,300,1!7^276,300,1!7^228,300,1!7^204,300,1!7^216,276,0!7^288,276,2!7^288,276,0!7^360,276,2!7^360,276,0!7^432,276,2!7^432,276,0!7^504,276,2!7^504,276,0!7^576,276,2!7^240,300,3!7^264,300,3!7^312,300,3!7^336,300,3!7^384,300,3!7^408,300,3!7^456,300,3!7^480,300,3!7^528,300,3!7^552,300,3!7^552,252,1!7^528,252,1!7^480,252,1!7^456,252,1!7^408,252,1!7^384,252,1!7^336,252,1!7^312,252,1!7^264,252,1!7^240,252,1!7^252,228,0!7^324,228,2!7^324,228,0!7^396,228,2!7^396,228,0!7^468,228,2!7^468,228,0!7^540,228,2!7^276,252,3!7^300,252,3!7^348,252,3!7^372,252,3!7^420,252,3!7^444,252,3!7^492,252,3!7^516,252,3!7^516,204,1!7^492,204,1!7^444,204,1!7^420,204,1!7^372,204,1!7^348,204,1!7^300,204,1!7^276,204,1!7^288,180,0!7^360,180,2!7^360,180,0!7^432,180,2!7^432,180,0!7^504,180,2!7^312,204,3!7^336,204,3!7^384,204,3!7^408,204,3!7^456,204,3!7^480,204,3!7^480,156,1!7^456,156,1!7^408,156,1!7^384,156,1!7^336,156,1!7^312,156,1!7^276,132,2!7^540,132,2!10^762,438!10^30,438!9^756,312,0,0,18,5,1,-1,0!9^36,312,0,0,15,5,1,-1,0!0^300,84!0^312,84!0^324,84!0^336,84!0^348,84!0^360,84!0^372,84!0^384,84!0^408,84!0^420,84!0^432,84!0^444,84!0^456,84!0^468,84!0^480,84!0^492,84!0^300,204!0^264,252!0^228,300!0^192,348!0^156,396!0^120,444!0^84,492!0^300,300!0^228,396!0^264,348!2^300,180,1,0!2^348,180,-1,0!2^372,180,1,0!2^420,180,-1,0!2^444,180,1,0!2^492,180,-1,0!2^480,228,1,0!2^528,228,-1,0!2^456,228,-1,0!2^408,228,1,0!2^384,228,-1,0!2^336,228,1,0!2^312,228,-1,0!2^264,228,1,0!2^228,276,1,0!2^276,276,-1,0!2^300,276,1,0!2^348,276,-1,0!2^372,276,1,0!2^420,276,-1,0!2^444,276,1,0!2^492,276,-1,0!2^516,276,1,0!2^564,276,-1,0!2^600,324,-1,0!2^552,324,1,0!2^528,324,-1,0!2^480,324,1,0!2^456,324,-1,0!2^408,324,1,0!2^384,324,-1,0!2^336,324,1,0!2^312,324,-1,0!2^264,324,1,0!2^240,324,-1,0!2^192,324,1,0!2^156,372,1,0!2^204,372,-1,0!2^228,372,1,0!2^276,372,-1,0!2^300,372,1,0!2^348,372,-1,0!2^372,372,1,0!2^420,372,-1,0!2^444,372,1,0!2^492,372,-1,0!2^516,372,1,0!2^564,372,-1,0!2^588,372,1,0!2^636,372,-1,0!2^672,420,-1,0!2^624,420,1,0!2^600,420,-1,0!2^552,420,1,0!2^528,420,-1,0!2^480,420,1,0!2^456,420,-1,0!2^408,420,1,0!2^384,420,-1,0!2^336,420,1,0!2^312,420,-1,0!2^264,420,1,0!2^240,420,-1,0!2^192,420,1,0!2^168,420,-1,0!2^120,420,1,0!2^84,468,1,0!2^132,468,-1,0!2^156,468,1,0!2^204,468,-1,0!2^228,468,1,0!2^276,468,-1,0!2^300,468,1,0!2^348,468,-1,0!2^372,468,1,0!2^420,468,-1,0!2^444,468,1,0!2^492,468,-1,0!2^516,468,1,0!2^564,468,-1,0!2^588,468,1,0!2^636,468,-1,0!2^660,468,1,0!2^708,468,-1,0!2^744,516,-1,0!2^696,516,1,0!2^672,516,-1,0!2^624,516,1,0!2^600,516,-1,0!2^552,516,1,0!2^528,516,-1,0!2^480,516,1,0!2^456,516,-1,0!2^408,516,1,0!2^384,516,-1,0!2^336,516,1,0!2^312,516,-1,0!2^264,516,1,0!2^240,516,-1,0!2^192,516,1,0!2^168,516,-1,0!2^120,516,1,0!2^96,516,-1,0!2^48,516,1,0!0^312,252!0^336,252!0^348,300!0^372,300!0^420,300!0^312,348!0^336,348!0^384,348!0^408,348!0^276,396!0^300,396!0^276,300!11^48,564,48,564!11^96,564,96,564!11^120,564,120,564!11^168,564,168,564!11^192,564,192,564!11^240,564,240,564!11^264,564,264,564!11^312,564,312,564!11^336,564,336,564!11^384,564,384,564!11^408,564,408,564!11^456,564,456,564!11^480,564,480,564!11^528,564,528,564!11^552,564,552,564!11^600,564,600,564!11^624,564,624,564!11^672,564,672,564!11^696,564,696,564!11^744,564,744,564!0^168,444!0^204,396!0^240,348!7^636,492,1!0^192,444!0^444,300!0^384,252!0^408,252!0^456,252!0^480,252!0^348,204!0^372,204!0^420,204!0^444,204!0^492,204!1^684,132!1^108,132!1^108,120!1^108,108!1^108,96!1^684,120!1^684,108!1^684,96#
Description	The object of this level is to get the most gold possible.

Other maps by this author

Thumbnail of the map 'Comes In Fours'

Comes In Fours

Comments

Pages: (0)

2009-09-27

this map is so funny

i like the idea