One-Way Maze

Hover over the thumbnail for a full-size version.


Author	LLCoolDave
Tags	author:llcooldave playable uncategorized unrated v1.3b
Created	2004-07-14
Rating	5 more votes required for a rating.
Map Data	$One-Way Maze#LLCoolDave#none#00001000014>110000100004021140211M021402114021140211402140K114021140200001000011@210000100001111111111111111111111119;10000000000000001<619;1100000000000000011<68:1100000000000000011=718:10000000000000001=7119;10000000000000001<619;1100000000000000011<68:1100000000000000011=718:10000000000000001=7119;10000000000000001<619;1100000000000000011<6011100000000000000011108:1100000000000000011=718:10000000000000001=7119;10000000000000001<619;1100000000000000011<68:1100000000000000011=718:10000000000000001=7119;10000000000000001<619;1100000000000000011<68:1100000000000000011=718:10000000000000001=711111111111111111111111100001000011A31000010000150311503150J11503115035031150311L03150311503100001000015?11000010000\|5^276,132!7^228,132,0!7^252,156,3!7^276,156,3!7^300,156,3!7^324,156,3!7^348,156,3!7^372,156,3!7^396,156,3!7^420,156,3!7^420,132,1!7^444,132,1!7^372,132,1!7^348,132,1!7^324,132,1!7^300,132,1!7^276,132,1!7^468,156,3!7^492,156,3!7^492,132,1!7^468,132,1!7^516,132,0!7^252,132,0!7^276,132,0!7^300,132,0!7^324,132,0!7^348,132,0!7^372,132,0!7^396,132,0!7^420,132,0!7^444,132,0!7^468,132,0!7^492,132,0!7^516,132,1!7^540,132,2!7^372,156,0!7^396,180,3!7^420,180,3!7^444,180,3!7^468,156,2!7^444,156,0!7^444,156,1!7^420,156,1!7^396,156,1!7^396,156,2!7^516,156,0!7^516,156,2!7^516,180,0!7^516,180,2!7^516,204,0!7^516,204,2!7^516,228,0!7^516,228,2!7^516,252,0!7^516,252,2!7^516,252,1!7^540,252,2!7^540,204,2!7^540,180,2!7^540,156,2!7^492,156,0!7^492,180,0!7^492,204,0!7^492,228,0!7^516,276,3!7^420,156,2!7^444,156,2!7^492,252,1!7^492,252,2!7^492,228,2!7^492,204,2!7^492,180,2!7^468,252,0!7^468,228,0!7^468,204,0!7^468,180,0!7^492,228,3!7^492,252,3!7^492,204,3!7^492,180,3!7^492,156,2!7^468,156,1!7^468,180,1!7^468,204,1!7^516,156,1!7^516,180,1!7^516,204,1!7^516,228,1!7^468,180,2!7^444,204,0!7^444,252,0!7^468,204,2!7^468,228,2!7^468,252,2!7^468,276,2!7^468,276,1!7^468,228,1!7^468,252,1!7^444,276,0!7^468,300,3!7^468,276,0!7^492,276,0!7^492,276,1!7^444,228,1!7^444,252,3!7^420,228,0!7^444,228,2!7^444,228,3!7^444,180,0!7^444,204,3!7^444,204,2!7^420,204,0!7^444,180,2!7^420,180,1!7^396,180,1!7^420,180,2!7^396,180,2!7^372,180,0!7^372,204,0!7^396,204,0!7^420,204,2!7^420,204,1!7^396,204,1!7^396,228,0!7^420,228,2!7^420,228,1!7^396,228,1!7^372,228,0!7^396,204,2!7^396,228,2!7^396,252,0!7^396,252,2!7^372,252,0!7^396,276,3!7^396,252,1!7^420,252,1!7^420,276,3!7^420,252,0!7^444,252,1!7^444,276,2!7^420,276,0!7^444,276,1!7^444,300,2!7^420,300,3!7^420,300,1!7^420,324,3!7^420,300,2!7^396,300,0!7^420,276,2!7^396,276,1!7^396,300,1!7^396,276,2!7^396,300,2!7^372,276,0!7^372,300,0!7^396,324,2!7^372,324,0!7^396,348,3!7^396,324,1!7^420,348,3!7^420,324,1!7^396,324,0!7^420,324,0!7^444,348,3!7^444,324,1!7^468,324,2!7^444,324,0!7^444,324,3!7^444,300,0!7^468,300,0!7^516,300,2!7^516,300,3!7^516,276,1!7^468,300,1!7^468,324,1!7^468,324,0!7^516,324,2!7^540,228,3!7^540,204,3!7^540,180,3!7^540,156,3!7^540,156,0!7^540,180,0!7^540,204,0!7^540,228,0!7^540,252,3!7^540,228,1!7^564,228,2!7^564,204,2!7^564,180,2!7^564,156,2!7^540,132,0!7^564,132,0!7^588,132,0!7^612,132,0!7^564,156,3!7^564,132,1!7^588,132,1!7^612,132,1!7^612,156,3!7^588,156,3!7^636,132,1!7^636,156,1!7^636,180,1!7^636,204,1!7^636,228,2!7^636,228,1!7^636,252,3!7^612,204,0!7^612,180,0!7^612,156,0!7^636,156,2!7^636,180,2!7^636,204,2!7^516,276,0!7^612,252,3!7^612,228,3!7^612,204,3!7^612,180,3!7^612,228,1!7^588,204,0!7^588,180,0!7^612,180,2!7^612,204,2!7^612,228,2!7^612,156,2!7^588,156,2!7^564,156,1!7^588,156,1!7^588,180,3!7^564,180,1!7^564,204,3!7^564,180,0!7^588,180,1!7^588,204,2!7^564,204,1!7^564,228,0!7^588,228,1!7^588,228,0!7^588,204,1!7^588,228,3!7^564,228,1!7^564,252,3!7^588,252,0!7^612,252,2!7^588,252,1!7^564,252,1!7^564,276,3!7^588,276,3!7^540,252,1!7^588,252,2!7^564,252,2!7^540,276,0!7^540,276,1!7^564,300,2!7^564,276,0!7^588,276,0!7^612,276,3!7^612,252,0!7^636,252,1!7^636,276,1!7^636,300,2!7^612,300,2!7^588,300,2!7^564,276,1!7^564,300,3!7^588,276,1!7^588,300,3!7^612,276,1!7^612,300,3!7^636,276,2!7^612,276,0!7^636,300,1!7^636,324,3!7^612,300,1!7^612,324,3!7^588,300,1!7^588,324,3!7^564,300,1!7^564,324,3!7^540,324,3!7^540,300,1!7^540,300,2!7^516,300,1!7^516,324,1!7^516,348,3!7^540,324,1!7^516,324,0!7^540,324,0!7^564,324,2!7^540,348,1!7^540,372,1!7^540,348,2!7^540,372,2!7^516,372,0!7^516,348,0!7^564,348,2!7^564,372,2!7^540,372,0!7^540,348,0!7^564,396,2!7^564,444,2!7^516,468,3!7^492,468,3!7^468,468,3!7^444,468,3!7^420,468,3!7^396,468,3!7^372,468,3!7^348,468,3!7^348,468,2!7^324,468,0!7^372,468,2!7^396,468,2!7^420,468,2!7^444,468,2!7^468,468,2!7^492,468,2!7^516,468,2!7^540,468,2!7^564,468,2!7^492,372,3!7^492,372,2!7^492,372,1!7^516,372,1!7^516,372,2!7^516,348,1!7^444,372,0!7^516,420,3!7^492,420,3!7^468,420,3!7^444,396,0!7^444,348,1!7^444,372,3!7^420,348,1!7^420,372,3!7^396,348,1!7^396,348,2!7^420,348,2!7^444,348,2!7^372,348,0!7^372,372,0!7^396,372,2!7^396,372,1!7^396,396,3!7^396,372,0!7^420,372,0!7^444,372,1!7^420,396,3!7^420,372,1!7^444,396,2!7^420,396,0!7^444,420,3!7^444,396,1!7^372,420,1!7^396,420,1!7^420,420,1!7^444,420,1!7^468,420,1!7^492,420,1!7^516,420,1!7^516,420,2!7^492,420,2!7^468,420,2!7^444,420,2!7^420,420,2!7^396,420,0!7^396,396,2!7^372,396,0!7^420,396,2!7^420,420,3!7^396,396,1!7^396,420,2!7^372,420,2!7^372,396,1!7^372,420,3!7^564,420,1!7^564,444,3!7^564,468,3!7^588,444,2!7^564,444,0!7^588,468,3!7^612,468,3!7^612,444,1!7^588,444,1!7^588,468,2!7^612,468,2!7^636,468,2!7^636,444,1!7^636,444,2!7^612,444,0!7^588,444,0!7^612,420,0!7^612,420,2!7^612,444,3!7^588,420,0!7^612,396,1!7^612,420,3!7^636,420,3!7^636,396,1!7^636,420,1!7^588,420,2!7^564,420,0!7^588,420,1!7^588,396,1!7^588,396,2!7^564,396,0!7^564,420,3!7^612,396,2!7^588,396,0!7^636,396,2!7^636,372,1!7^636,348,1!7^636,324,1!7^612,324,0!7^636,348,2!7^636,372,2!7^612,372,0!7^612,348,0!7^612,396,3!7^612,372,2!7^588,372,1!7^588,372,2!7^564,372,0!7^564,396,3!7^564,372,3!7^588,348,1!7^588,372,3!7^612,372,3!7^612,348,1!7^588,348,2!7^564,348,0!7^612,324,2!7^588,324,0!7^564,348,3!7^564,324,0!7^588,324,1!7^588,348,0!7^612,348,3!7^204,132,0!7^204,132,1!7^180,156,3!7^156,156,3!7^180,156,2!7^156,156,0!7^156,180,3!7^252,156,2!7^228,180,3!7^180,156,0!7^180,180,0!7^180,180,2!7^156,180,0!7^156,204,0!7^156,228,0!7^156,252,0!7^156,276,0!7^156,300,0!7^156,324,0!7^156,348,0!7^180,348,2!7^180,324,2!7^180,300,2!7^180,276,2!7^180,252,2!7^180,228,2!7^180,204,2!7^180,204,0!7^180,228,0!7^180,252,0!7^180,276,0!7^180,300,0!7^180,324,0!7^180,180,3!7^180,204,3!7^180,228,3!7^180,252,3!7^180,276,3!7^180,300,3!7^180,324,3!7^180,348,3!7^180,348,1!7^180,372,3!7^204,372,3!7^156,204,3!7^156,228,3!7^156,252,3!7^156,276,3!7^156,300,3!7^156,324,3!7^156,348,3!7^156,372,3!7^180,372,2!7^204,372,2!7^204,396,3!7^180,396,3!7^156,396,3!7^156,372,1!7^180,372,1!7^204,372,1!7^228,396,3!7^228,396,0!7^252,420,3!7^276,420,3!7^300,420,3!7^324,420,3!7^300,372,1!7^276,372,1!7^324,444,0!7^324,420,2!7^300,420,2!7^276,420,1!7^276,444,0!7^300,444,0!7^324,444,1!7^324,468,2!7^300,468,2!7^276,468,2!7^252,468,3!7^252,444,3!7^252,420,2!7^252,420,0!7^276,420,2!7^300,444,3!7^300,420,1!7^324,444,3!7^324,420,1!7^276,444,2!7^252,444,0!7^276,444,1!7^276,468,3!7^300,468,3!7^300,444,1!7^252,468,2!7^228,468,0!7^228,444,0!7^252,444,2!7^228,420,2!7^204,420,2!7^180,420,1!7^180,444,0!7^204,444,0!7^228,444,1!7^228,468,2!7^204,468,2!7^180,468,2!7^156,468,3!7^156,444,3!7^156,420,3!7^156,396,0!7^180,396,0!7^204,396,0!7^228,420,3!7^228,396,1!7^204,420,3!7^204,396,1!7^180,420,3!7^180,396,1!7^180,420,2!7^156,420,0!7^156,444,0!7^180,444,2!7^180,468,3!7^180,444,1!7^204,468,3!7^204,444,1!7^204,444,3!7^204,420,1!7^228,444,3!7^228,420,1!7^348,372,1!7^372,396,3!7^276,372,2!7^276,372,3!7^276,348,1!7^300,372,3!7^324,372,1!7^324,372,3!7^348,372,3!7^348,348,1!7^324,348,1!7^372,348,1!7^372,372,3!7^372,372,2!7^348,372,2!7^324,372,2!7^300,372,2!7^252,348,1!7^300,348,0!7^324,348,3!7^324,324,0!7^348,324,1!7^348,348,0!7^372,348,3!7^372,324,3!7^372,324,2!7^348,324,0!7^348,348,2!7^324,348,0!7^324,324,2!7^300,324,0!7^324,300,1!7^324,324,3!7^348,324,3!7^348,300,1!7^300,348,2!7^276,348,0!7^300,348,3!7^300,324,1!7^372,300,3!7^372,300,2!7^348,300,2!7^348,300,3!7^348,276,1!7^324,300,2!7^300,300,1!7^300,324,2!7^276,324,1!7^276,348,2!7^252,348,3!7^252,348,2!7^252,324,2!7^228,324,2!7^228,324,1!7^228,324,3!7^228,300,1!7^252,324,3!7^252,300,1!7^276,324,2!7^252,324,0!7^276,324,3!7^276,300,1!7^300,300,2!7^276,300,0!7^300,300,3!7^300,276,1!7^324,276,1!7^372,276,2!7^348,276,2!7^324,276,2!7^300,276,0!7^324,276,3!7^324,252,1!7^348,276,3!7^348,252,1!7^372,276,3!7^372,252,1!7^228,204,2!7^228,228,2!7^228,252,2!7^228,276,2!7^228,300,2!7^228,180,1!7^228,204,1!7^228,228,1!7^228,252,1!7^228,276,1!7^252,300,2!7^252,276,2!7^252,252,2!7^252,228,2!7^252,204,2!7^228,180,0!7^228,204,0!7^228,228,0!7^228,252,0!7^228,276,0!7^252,180,3!7^252,180,1!7^252,204,3!7^276,180,2!7^252,180,0!7^252,156,0!7^276,156,0!7^300,156,0!7^324,156,0!7^348,156,0!7^372,156,1!7^348,156,1!7^324,156,1!7^300,156,1!7^276,156,1!7^276,180,3!7^300,180,3!7^324,180,3!7^348,180,3!7^372,180,2!7^348,180,0!7^348,204,0!7^372,204,2!7^372,180,1!7^372,204,1!7^372,228,1!7^372,252,2!7^372,228,2!7^348,228,0!7^348,228,1!7^348,252,3!7^348,252,2!7^324,252,3!7^324,252,2!7^300,252,0!7^324,228,0!7^324,228,3!7^324,228,2!7^300,228,0!7^324,204,1!7^348,228,3!7^348,204,2!7^324,204,0!7^348,204,3!7^348,180,2!7^324,180,1!7^324,180,2!7^300,180,0!7^324,204,2!7^300,204,3!7^300,180,2!7^276,180,1!7^300,204,1!7^300,228,3!7^300,204,2!7^276,204,0!7^276,204,1!7^276,228,3!7^276,204,2!7^252,204,1!7^252,228,0!7^252,252,0!7^252,276,0!7^276,276,2!7^252,228,1!7^252,252,1!7^252,276,1!7^276,300,2!7^276,276,1!7^276,276,3!7^276,228,2!7^276,252,1!7^276,252,0!7^300,252,2!7^276,252,3!7^276,228,0!7^300,228,1!7^300,252,1!7^300,276,2!7^156,132,0!7^180,132,0!7^180,132,1!11^156,132,180,156!9^204,132,0,0,8,14,1,-1,0!9^420,228,0,0,9,15,1,-1,0!9^468,324,0,0,18,12,1,-1,0!9^468,276,0,0,19,9,1,-1,0!9^492,372,1,0,20,10,1,0,-1!9^444,396,0,0,21,14,1,-1,0!9^540,252,0,0,19,14,1,-1,0!9^564,300,0,0,22,9,1,-1,0!9^540,372,0,0,22,11,1,0,0!9^564,444,0,0,20,11,1,0,0!9^372,420,0,0,22,17,1,0,0!9^348,468,0,0,22,17,1,-1,0!7^540,468,0!9^396,156,1,0,22,18,1,0,0!9^228,396,1,0,18,5,1,0,0!9^324,276,0,0,14,17,1,-1,0!9^228,324,1,0,15,12,1,0,-1!9^276,372,1,0,12,15,1,0,-1!9^276,300,0,0,15,16,1,-1,0!9^252,300,0,0,10,10,1,0,0!9^228,300,0,0,10,6,1,0,0!9^252,156,1,0,9,7,1,0,0!9^444,324,1,0,17,7,1,0,0!7^492,300,0!7^492,300,2!7^492,300,1!7^492,324,0!7^492,324,1!7^492,348,0!7^492,348,1!7^492,348,2!7^468,348,3!7^468,348,1!7^468,348,2!7^468,372,0!7^468,372,1!7^468,372,2!7^468,396,0!7^468,396,1!7^492,396,1!7^492,396,0!7^516,396,3!7^516,396,0!7^516,396,1!7^540,396,0!7^540,396,1!7^540,420,0!7^540,420,1!7^540,420,2!7^540,444,1!7^540,444,2!7^516,444,3!7^516,444,1!7^516,444,2!7^492,444,3!7^492,444,1!7^492,444,2!7^468,444,3!7^468,444,1!7^468,444,2!7^444,444,3!7^444,444,1!7^444,444,2!7^420,444,3!7^420,444,1!7^420,444,2!7^396,444,3!7^396,444,1!7^396,444,2!7^372,444,3!7^372,444,1!7^372,444,2!7^348,444,2!7^348,444,3!7^348,420,2!7^348,420,3!7^348,396,0!7^348,396,3!7^348,396,2!7^324,396,3!7^324,396,1!7^324,396,2!7^300,396,3!7^300,396,1!7^300,396,2!7^276,396,3!7^276,396,1!7^276,396,2!7^252,396,1!7^252,396,2!7^252,396,3!7^252,372,3!7^252,372,2!7^228,372,2!7^228,372,3!7^228,348,3!7^228,348,0!7^228,348,2!7^204,348,1!7^204,348,2!7^204,348,3!7^204,324,2!7^204,324,3!7^204,300,2!7^204,300,3!7^204,276,0!7^204,276,3!7^204,276,2!7^204,252,0!7^204,252,3!7^204,252,2!7^204,228,0!7^204,228,2!7^204,228,3!7^204,204,0!7^204,204,2!7^204,204,3!7^204,180,0!7^204,180,2!7^204,180,3!7^204,156,3!7^204,156,0!7^228,156,1!7^228,156,0!7^228,156,3#
Description	My entry for the Map Contest. Here's a few hints for you to solve this really long and somewhat hard and annoying level: -Don't use the walljump through One Way Platform the wrong way glitch, it might get you stuck. -There is a "Main Route" throughout the whole parcours. Try to spot it first. -Every door is either covering a one-way platform entrance off the main route or a previously unlocked sub route. Every Door Button is always in the last cell before going back to the main route or a previously unlocked sub route. Therefor it's impossible to get stuck. -Because of the nature of one way doors, gliding down walls and stuff could prevent you from entering open one-way doors. Every not door blocked or double sided one way platform can be gone through. Just position yourself better to make it. -The map IS long.

Other maps by this author


Metal Gear N - Part 1 - Infiltration	N Olympic Games: Walljumping 1	N Olympic Games: Walljumping 2	N Olympic Games: Walljumping 3

Comments

Pages: (0)

qszwax57

2006-12-21

MAN

all i found was a big loop, lol

maximo

2004-07-14

AHHHHHH

Man, that is so annoying. GAHHHHHHHH is all I can say. I beat it alright, took me a day and a half but I did it. Man that was annoying LLCoolDave.