The 12 waves

Not logged in

Hot Maps

Active Authors

Featured Maps

Random

Hover over the thumbnail for a full-size version.


Author	ckjr
Tags	author:ckjr dda rated
Created	2009-08-07
Last Modified	2014-08-23
Rating	5 by 22 people.
Map Data	$The 12 waves#ckjr#dda#10100000110001110000000100000001100011100000001000000011000111000000010000000010001010000000100000000100010100000001000000001000101000000010000000000001000000000000000000000010000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001111100000000000000000000111000000000000000000000110000000000000000000111100000000000000000000001000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000110000000000000000000000100000000000000000000001000000000000000000000000000000000000000000000100000000000000000000001000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000\|5^420,348!9^420,348,0,0,31,23,1,-1,0!9^420,348,0,0,31,22,1,-1,0!9^420,348,0,0,31,21,1,-1,0!9^420,348,0,0,31,20,1,-1,0!9^420,348,0,0,31,19,1,-1,0!9^420,348,0,0,31,18,1,-1,0!9^420,348,0,0,31,17,1,-1,0!9^420,348,0,0,31,16,1,-1,0!9^420,348,0,0,31,15,1,-1,0!9^420,348,0,0,31,14,1,-1,0!9^420,348,0,0,31,13,1,-1,0!9^420,348,0,0,31,12,1,-1,0!9^420,348,0,0,31,11,1,-1,0!9^420,348,0,0,31,10,1,-1,0!9^420,348,0,0,31,9,1,-1,0!9^420,348,0,0,31,8,1,-1,0!9^420,348,0,0,31,7,1,-1,0!9^420,348,0,0,31,6,1,-1,0!9^420,348,0,0,31,5,1,-1,0!9^420,348,0,0,31,4,1,-1,0!9^420,348,0,0,31,3,1,-1,0!9^420,348,0,0,31,2,1,-1,0!9^420,348,0,0,31,1,1,-1,0!8^408,372,2!8^420,396,1!8^408,372,0!2^420,384,-0.707106781186547,0.707106781186547!8^372,396,2!2^384,420,1,0!2^396,444,1,0!8^444,456,1!8^468,456,1!2^456,444,-1,0!2^420,504,1,0!7^468,504,2!2^444,456,1,0!2^516,492,0,-1!7^528,480,2!2^528,432,-1,0!2^504,396,1,0!7^540,396,2!7^468,348,1!7^468,396,3!2^444,360,0,-1!8^444,300,3!8^432,324,2!2^468,312,0,-1!8^420,84,1!2^468,276,-1,0!2^420,300,0,-1!7^420,264,3!8^432,240,0!9^432,264,0,1,17,10,0,0,0!2^396,276,0,-1!7^420,240,2!7^420,216,1!7^492,372,2!2^432,228,1,0!7^492,228,2!2^480,252,0,-1!2^480,252,1,0!2^492,240,0,-1!2^492,216,0,-1!8^480,204,2!7^444,372,0!7^444,372,2!7^420,516,3!7^396,492,0!7^420,468,1!8^516,180,3!8^492,156,3!7^420,348,1!7^408,336,1!7^444,372,1!7^468,516,3!7^480,492,2!8^528,204,0!7^516,228,3!1^516,192!7^492,480,3!8^540,168,3!8^552,192,0!2^540,192,-1,0!7^444,372,3!7^516,384,3!7^516,348,1!7^408,468,0!8^444,180,2!2^480,168,-1,0!2^444,180,0,-1!7^504,240,3!7^468,324,3!7^492,300,2!7^396,288,1!7^420,276,2!7^480,276,2!7^456,252,1!8^276,348,0!2^444,252,0,-1!8^480,132,3!7^420,84,3!8^456,120,0!8^456,120,2!7^432,180,0!2^468,156,0,-1!7^444,108,3!1^444,84!8^444,72,2!2^468,96,0,-1!2^444,60,-1,0!7^384,60,0!7^408,36,1!7^408,96,3!2^396,72,0,1!7^420,60,2!2^516,84,1,0!7^540,84,2!7^516,72,1!7^456,96,0!2^540,84,0,-1!7^564,72,2!7^540,108,3!7^564,72,3!7^588,72,3!7^588,60,3!7^612,72,2!2^576,84,0,-1!7^588,36,1!6^756,36,3,0,1,2!6^756,84,3,0,1,2!6^756,132,3,0,1,2!6^756,180,3,0,1,2!6^756,228,3,0,1,2!6^756,276,3,0,1,2!6^756,324,3,0,1,2!6^756,372,3,0,1,2!6^756,420,3,0,1,2!6^756,468,3,0,1,2!6^756,516,3,0,1,2!6^756,564,3,0,1,2!8^48,72,0!7^588,72,1!7^468,132,3!7^468,120,0!7^540,192,3!7^456,216,0!7^420,216,0!7^504,36,0!7^516,24,1!7^468,192,2!7^456,216,2!7^480,48,0!7^492,36,1!7^516,120,3!7^528,108,2!7^624,60,1!7^588,48,0!7^576,48,0!2^612,36,0,1!2^612,96,-1,0!2^600,96,0,1!2^600,108,-1,0!7^624,96,2!7^600,108,3!7^576,108,0!7^612,120,2!7^588,120,3!2^588,24,1,0!2^540,48,1,0!2^600,24,1,0!2^612,60,1,0!2^636,60,0,-1!7^636,84,2!2^636,24,1,0!8^564,180,3!8^624,216,3!2^684,48,0.707106781186547,-0.707106781186547!7^720,24,0!7^696,48,0!7^696,36,1!7^660,60,3!7^648,48,0!7^672,48,1!7^696,60,2!2^768,48,1,0!2^768,60,-0.707106781186547,0.707106781186547!2^732,48,0.707106781186547,-0.707106781186547!7^720,72,3!7^720,60,2!7^756,48,3!7^756,60,2!7^732,60,1!7^744,96,3!8^672,120,3!8^684,132,3!2^720,84,0,1!2^720,132,-1,0!8^696,144,3!8^708,132,3!7^540,156,1!7^516,156,0!7^516,144,1!2^684,132,0,-1!7^720,96,1!7^720,144,3!7^708,120,0!7^708,108,1!7^696,108,0!2^660,108,-1,0!7^648,84,0!7^696,84,2!7^708,72,1!7^648,96,3!2^648,108,0,1!7^624,144,0!7^624,120,3!7^636,120,2!7^408,408,1!7^432,420,1!7^420,432,1!2^648,156,-1,0!2^588,180,0,-1!7^588,120,1!2^588,132,-1,0!7^624,156,1!7^588,192,3!7^612,168,2!7^576,144,0!7^624,132,2!7^564,132,3!7^552,132,2!8^564,108,1!8^648,228,3!2^564,204,0,1!2^564,216,1,0!7^588,216,2!7^588,228,3!7^612,204,2!7^612,192,1!2^636,180,1,0!2^660,180,1,0!2^672,180,0,-1!2^672,156,1,0!2^684,156,0,1!7^660,168,1!7^672,168,2!7^660,132,1!2^636,180,1,0!8^660,216,3!9^48,540,0,0,2,22,0,-1,0!9^60,552,1,0,2,22,0,0,0!9^96,540,0,0,4,22,0,-1,0!9^108,528,1,0,4,22,0,0,-1!9^120,540,0,0,4,22,0,0,0!9^96,516,0,0,4,21,0,-1,0!9^108,504,1,0,4,21,0,0,-1!9^120,492,0,0,4,20,0,0,0!9^96,492,0,0,4,20,0,-1,0!9^48,516,0,0,2,21,0,-1,0!9^48,492,0,0,2,20,0,-1,0!9^60,480,1,0,2,20,0,0,-1!9^156,480,1,0,6,20,0,0,-1!9^168,492,0,0,6,20,0,0,0!9^168,516,0,0,6,21,0,0,0!9^168,540,0,0,6,22,0,0,0!9^156,552,1,0,6,22,0,0,0!9^192,492,0,0,8,20,0,-1,0!9^192,516,0,0,8,21,0,-1,0!9^192,540,0,0,8,22,0,-1,0!9^204,480,1,0,8,20,0,0,-1!9^216,492,0,0,8,20,0,0,0!9^204,504,1,0,8,20,0,0,0!9^204,528,1,0,8,22,0,0,-1!9^216,540,0,0,8,22,0,0,0!7^36,468,3!7^60,468,3!7^84,468,3!7^108,468,3!7^132,468,3!7^156,468,3!7^180,468,3!7^204,468,3!7^228,468,3!7^228,468,0!7^228,492,0!7^228,516,0!7^228,540,0!7^228,564,0!7^228,564,1!7^204,564,1!7^180,564,1!7^156,564,1!7^132,564,1!7^108,564,1!7^84,564,1!7^60,564,1!7^36,564,1!7^36,564,2!7^36,540,2!7^36,516,2!7^36,492,2!7^36,468,2!12^132,552!12^180,552!2^588,216,0,1!7^540,372,1!7^480,396,2!7^540,432,2!7^528,480,3!7^540,456,2!7^528,456,3!7^432,396,0!7^516,300,2!7^516,300,1!7^504,300,0!7^528,336,1!7^528,312,1!2^468,420,0,-1!7^480,420,3!7^456,396,1!7^456,420,0!7^480,420,1!7^468,456,0!7^492,456,0!2^576,240,-1,0!7^564,252,3!7^576,240,0!7^588,216,1!2^528,240,0,1!2^540,252,0,1!7^504,252,0!7^540,240,3!7^552,228,2!7^564,264,2!7^528,264,3!2^528,372,-1,0!7^492,360,0!2^504,372,0,-1!2^504,336,-1,0!7^528,324,0!7^480,336,0!7^504,336,2!7^456,336,2!7^444,348,0!2^480,348,0,-1!7^492,324,0!2^492,300,1,0!7^564,312,2!7^528,276,1!8^708,300,2!8^708,324,2!8^24,312,0!2^552,360,1,0!7^408,96,1!7^408,120,0!7^432,132,1!7^576,336,3!7^576,336,0!7^672,336,2!7^660,348,1!7^636,360,0!2^636,360,-1,0!7^636,384,2!2^612,396,0,-1!7^612,372,1!2^612,336,-1,0!7^612,324,1!7^636,324,2!7^588,324,0!2^588,384,-1,0!7^564,384,0!7^588,348,1!2^588,432,1,0!7^588,372,0!2^576,384,0,1!7^576,408,3!7^600,396,2!7^552,396,0!2^636,432,0,-1!2^600,324,0,-1!7^564,312,0!2^576,300,0,-1!2^612,300,-1,0!7^600,312,2!7^588,288,0!7^600,312,3!8^468,252,0!8^24,276,0!7^600,252,1!7^612,300,3!7^600,300,0!7^540,276,0!2^600,264,1,0!7^624,264,3!7^648,264,3!7^660,276,1!7^672,264,2!7^624,276,1!7^636,336,3!7^648,300,2!2^636,312,0,-1!2^648,264,0,-1!2^648,240,-1,0!2^648,288,0,-1!7^624,276,3!7^612,252,3!7^624,240,3!7^648,240,3!7^600,264,3!9^648,240,1,1,25,11,0,0,-1!2^648,228,0,-1!7^660,216,2!7^648,180,2!7^672,180,2!7^660,180,2!7^588,240,0!7^624,240,2!7^576,288,3!7^588,432,0!7^612,432,0!7^636,420,1!8^636,216,3!7^636,204,3!7^612,456,3!7^660,432,2!7^552,420,3!7^552,420,0!7^552,420,1!7^552,420,2!7^552,444,2!7^552,444,0!7^552,444,1!7^552,444,3!8^36,156,0!7^588,144,2!2^624,240,0,-1!7^588,204,0!2^624,216,-1,0!8^96,228,0!2^588,240,0,-1!2^540,216,0,-1!9^612,420,0,1,21,8,0,0,0!2^516,168,0,-1!7^540,156,2!7^540,144,1!7^564,192,3!8^84,180,0!2^540,156,-1,0!7^552,132,1!2^492,144,0,-1!7^516,132,1!7^516,120,1!7^432,156,0!2^516,144,-1,0!2^444,168,1,0!7^468,108,2!9^612,420,1,1,19,4,0,0,0!9^612,420,1,1,18,3,0,0,0!2^432,96,-1,0!2^372,108,0,1!2^384,144,-1,0!7^372,132,3!7^396,144,2!7^372,156,3!7^360,132,0!7^300,156,3!7^276,168,3!7^252,168,3!7^312,132,2!7^288,168,2!7^276,144,2!7^276,156,3!7^276,132,0!7^324,156,3!7^300,156,2!7^360,132,2!7^348,156,3!8^336,204,3!7^336,156,3!7^300,108,1!7^324,108,1!7^348,108,1!2^300,144,0.707106781186547,-0.707106781186547!2^336,180,1,0!2^372,180,0,-1!2^348,228,1,0!7^396,180,2!7^348,180,0!7^348,180,1!7^348,252,3!7^348,228,2!7^348,228,0!7^348,204,1!7^348,204,0!7^372,180,1!8^396,228,3!7^372,228,1!7^372,228,0!7^396,156,1!7^420,180,2!7^396,204,3!7^396,204,0!7^396,204,2!7^372,252,3!7^372,204,1!7^372,264,3!7^372,276,3!7^372,288,3!7^372,288,3!7^372,288,3!7^372,300,3!7^372,312,3!7^372,324,3!2^408,324,-1,0!8^372,348,3!2^336,348,0,-1!7^372,252,2!7^372,276,2!7^372,252,0!7^372,276,0!7^372,300,2!7^372,324,2!7^336,372,3!7^360,348,2!7^312,348,0!7^336,324,1!7^348,324,3!7^348,228,1!7^384,240,1!2^348,252,-1,0!2^324,252,0,-1!7^300,252,0!7^348,252,2!7^348,276,3!7^348,300,2!2^324,228,-1,0!7^324,228,2!7^324,252,3!7^324,204,1!7^300,228,3!7^300,228,1!7^324,288,3!7^348,324,2!7^288,204,1!7^264,228,0!7^288,252,3!7^300,252,1!2^276,228,0,-1!2^288,132,-1,0!8^276,60,1!8^252,60,1!8^300,36,1!2^264,144,0,-1!2^276,84,-1,0!7^216,84,0!7^240,84,1!7^252,144,2!7^300,108,2!7^324,108,2!7^300,84,1!7^324,108,3!7^348,84,2!7^300,84,0!7^324,60,1!7^348,60,2!7^300,60,0!7^324,36,1!7^348,36,2!7^300,36,0!7^300,36,2!7^300,36,1!7^300,60,2!7^300,60,1!7^300,84,2!7^348,36,1!7^348,36,0!7^348,60,1!7^348,60,0!7^348,84,1!7^348,84,0!7^372,36,2!7^372,36,1!7^372,36,0!7^372,60,0!7^372,60,1!7^372,84,3!7^372,84,0!7^372,84,1!8^264,132,1!7^36,444,3!7^36,444,0!7^60,444,2!7^60,444,3!7^60,444,0!7^36,444,2!7^36,444,1!7^60,444,1!7^36,420,2!7^36,420,3!7^36,420,0!7^36,420,1!7^60,420,3!7^60,420,0!7^60,420,1!7^60,420,2!7^84,420,3!7^84,420,0!7^84,420,1!7^84,420,2!7^84,444,2!7^84,444,3!7^84,444,0!7^84,444,1!7^108,444,3!7^108,444,0!7^108,444,1!7^108,444,2!7^108,420,2!7^108,420,3!7^108,420,0!7^108,420,1!7^132,420,2!7^132,420,3!7^132,420,0!7^132,420,1!7^132,444,2!7^132,444,3!7^132,444,0!7^132,444,1!7^156,444,3!7^156,444,0!7^156,444,1!7^156,444,2!7^156,420,3!7^156,420,0!7^156,420,1!7^156,420,2!7^180,420,3!7^180,420,0!7^180,420,1!7^180,420,2!7^180,444,2!7^180,444,3!7^180,444,0!7^180,444,1!7^204,444,3!7^204,444,0!7^204,444,1!7^204,444,2!7^204,420,2!7^204,420,3!7^204,420,0!7^204,420,1!7^228,420,2!7^228,420,3!7^228,420,0!7^228,420,1!7^228,444,2!7^228,444,3!7^228,444,0!7^228,444,1!7^252,420,2!7^252,420,3!7^252,420,0!7^252,420,1!7^276,420,2!7^276,420,3!7^276,420,0!7^276,420,1!7^252,444,2!7^252,444,3!7^252,444,0!7^252,444,1!7^276,444,2!7^276,444,3!7^276,444,0!7^276,444,1!7^252,468,2!7^252,468,3!7^252,468,0!7^252,468,1!7^276,468,2!7^276,468,3!7^276,468,0!7^276,468,1!7^252,492,2!7^252,492,3!7^252,492,0!7^252,492,1!7^252,516,2!7^252,516,3!7^252,516,0!7^252,516,1!7^252,540,2!7^252,540,3!7^252,540,0!7^252,540,1!7^252,564,2!7^252,564,3!7^252,564,0!7^252,564,1!7^276,564,2!7^276,564,3!7^276,564,0!7^276,564,1!7^276,540,2!7^276,540,3!7^276,540,0!7^276,540,1!7^276,516,2!7^276,516,1!7^276,516,3!7^276,516,0!7^276,492,2!7^276,492,3!7^276,492,0!7^276,492,1!8^480,204,3!7^252,120,1!7^240,180,3!12^372,468!12^348,516!12^324,492!12^300,444!12^396,540!12^420,564!12^444,564!12^468,564!12^492,516!12^516,540!12^540,540!12^564,564!12^588,540!12^612,540!12^636,564!12^660,564!12^684,564!12^708,564!12^732,564!12^204,36!12^36,60!12^60,84!12^36,108!12^36,132!12^36,156!12^36,180!12^36,204!12^60,204!12^84,204!12^108,228!12^180,252!12^228,348!12^108,372!12^180,396!12^36,276!12^36,300!12^36,324!11^204,156,204,156!7^228,156,2!7^180,156,0!7^204,132,1!7^204,180,3!2^240,144,-1,0!7^192,132,0!2^216,168,-1,0#
Description	Will the ninja ever dodge it all?!

Other maps by this author


Scaling the Wall	Thwumped Around

Comments

Pages: (0)

ultimatereading

2009-10-24

WOW

epic 5aved dda... i got to show this to my little brothers when they wake up =D

they like ddas (especially kradda's)

water588

2009-08-18

It took me..

3 weeks to complete this level

suparki12

2009-08-16

how...

...how much time did you spend on this? must of taken you ages

ColdKesa

2009-08-12

5/5

I think the one-ways were to not leave any launchers hanging about like a majority of DDA's and its lag din really matter

ckjr

2009-08-10

Good idea

Maybe i'll make a level with what you suggested, PsychoSnail.
For the trap door propulsion, i'd like to make my levels more exciting. ;D

PsychoSnail

2009-08-10

Interesting use of one-ways, though they make the map take a lot longer to load.

The close calls were pretty nice, though not the best I've seen (I personally like Laser [nmaps.net], The Firing Squad [nmaps.net], and Fatal Attraction [nmaps.net] more). It would've been better if the lasers had been spread out around the map instead of them all firing from one side of the map. Also, they all fired at around the same time, creating moments where you had to just wait for the lasers to stop firing. If they fire at different times, there will always be more chances for close calls and not as much waiting. If you use a lot of trapdoor propulsion, this is easier to do, because some of the lasers will be temporarily blocked by the trapdoors.

Overall, pretty nice DDA. 4/5.