BinDec - N Map - NUMA

Not logged in

Log In

Register

Maps

Hot Maps

Featured Maps

Random

BinDec

Thumbnail of the map 'BinDec'

Hover over the thumbnail for a full-size version.


Author	goffrie
Tags	author:goffrie test unrated
Created	2006-07-12
Rating	4 more votes required for a rating.
Map Data	$BinDec#goffrie#none#00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000\|5^60,516!0^48,528!0^54,528!0^60,528!0^66,528!0^72,528!0^72,534!0^66,534!0^60,534!0^54,534!0^48,534!0^48,540!0^54,540!0^60,540!0^66,540!0^72,540!0^72,546!0^66,546!0^60,546!0^54,546!0^48,546!0^48,552!0^54,552!0^60,552!0^66,552!0^72,552!9^36,36,0,0,1,1,1,0,0!9^36,36,1,0,1,1,1,0,0!9^108,516,0,0,3,6,1,-1,0!9^108,516,1,0,3,6,1,0,-1!9^108,516,1,0,3,6,1,0,0!9^36,36,0,0,3,6,1,0,0!9^156,516,1,0,5,6,1,0,-1!9^156,516,0,0,5,6,1,-1,0!9^156,516,1,0,5,6,1,0,0!9^36,36,0,0,5,6,1,0,0!9^204,516,1,0,7,6,1,0,-1!9^204,516,0,0,7,6,1,-1,0!9^204,516,1,0,7,6,1,0,0!9^36,36,0,0,7,6,1,0,0!9^252,516,1,0,9,6,1,0,-1!9^252,516,0,0,9,6,1,-1,0!9^252,516,1,0,9,6,1,0,0!9^36,36,0,0,9,6,1,0,0!9^108,516,0,1,14,23,0,0,0!9^108,516,0,1,14,22,0,0,0!9^108,516,0,1,14,21,0,0,0!9^108,516,0,1,14,20,0,0,0!9^108,516,0,1,14,19,0,0,0!9^108,516,0,1,14,18,0,0,0!9^108,516,0,1,14,17,0,0,0!9^108,516,0,1,14,16,0,0,0!9^108,516,0,0,14,15,1,0,0!7^372,348,2!7^372,324,2!7^372,300,2!7^372,276,2!7^372,252,2!7^372,228,2!7^372,204,2!7^372,180,2!7^372,156,2!7^372,132,2!7^372,108,2!7^372,84,2!7^372,60,2!7^372,36,2!7^372,48,2!7^372,72,2!7^372,96,2!7^372,120,2!7^372,144,2!7^372,168,2!7^372,192,2!7^372,216,2!7^372,240,2!7^372,264,2!7^372,288,2!7^372,312,2!7^372,336,2!7^372,396,3!7^372,372,1!7^396,396,3!7^396,372,1!7^396,180,1!7^372,180,1!7^372,204,3!7^396,204,3!7^384,204,3!7^384,180,1!7^384,396,3!7^384,372,1!7^276,540,3!7^282,516,3!7^288,492,3!7^294,468,3!7^300,444,3!7^306,420,3!7^312,396,3!7^336,396,3!7^360,396,3!7^324,396,3!7^348,396,3!9^156,516,0,1,16,23,0,0,0!9^156,516,0,1,16,22,0,0,0!9^156,516,0,1,16,21,0,0,0!9^156,516,0,1,16,20,0,0,0!9^156,516,0,0,16,19,1,0,0!7^420,444,2!7^420,420,2!7^420,396,2!7^420,408,2!7^420,432,2!7^396,564,3!7^396,540,3!7^396,516,3!7^396,492,3!9^156,516,0,1,16,15,0,0,0!9^156,516,0,1,16,14,0,0,0!9^156,516,0,1,16,13,0,0,0!9^156,516,0,1,16,12,0,0,0!9^156,516,0,0,16,11,1,0,0!7^420,252,2!7^420,228,2!7^420,204,2!7^420,240,2!7^420,216,2!7^396,372,3!7^396,348,3!7^396,324,3!7^396,300,3!7^420,300,3!7^420,276,1!7^444,300,3!7^444,276,1!7^420,396,3!7^420,372,1!7^444,396,3!7^444,372,1!7^420,492,3!7^420,468,1!7^444,492,3!7^444,468,1!7^420,180,1!7^444,180,1!7^408,180,1!7^432,180,1!9^204,516,0,1,18,23,0,0,0!9^204,516,0,1,18,22,0,0,0!9^204,516,0,1,18,19,0,0,0!9^204,516,0,1,18,18,0,0,0!9^204,516,0,1,18,15,0,0,0!9^204,516,0,1,18,14,0,0,0!9^204,516,0,1,18,11,0,0,0!9^204,516,0,1,18,10,0,0,0!9^204,516,0,0,18,9,1,0,0!9^204,516,0,0,18,13,1,0,0!9^204,516,0,0,18,17,1,0,0!9^204,516,0,0,18,21,1,0,0!7^432,372,1!7^432,276,1!7^432,468,1!7^432,396,3!7^432,300,3!7^432,492,3!7^468,492,2!7^468,396,2!7^468,300,2!7^468,204,2!7^468,180,1!7^492,180,1!7^468,204,3!7^492,204,3!7^480,204,3!7^456,180,1!7^480,180,1!7^468,252,3!7^492,252,3!7^468,300,3!7^492,300,3!7^468,348,3!7^492,348,3!7^468,396,3!7^492,396,3!7^468,444,3!7^492,444,3!7^468,492,3!7^492,492,3!7^480,492,3!7^480,444,3!7^480,396,3!7^480,348,3!7^480,300,3!7^480,252,3!7^468,540,3!7^480,540,3!7^492,540,3!7^468,468,1!7^492,468,1!7^480,468,1!7^468,516,1!7^492,516,1!7^480,516,1!7^468,420,1!7^492,420,1!7^480,420,1!7^468,372,1!7^492,372,1!7^480,372,1!7^468,324,1!7^492,324,1!7^480,324,1!7^468,276,1!7^492,276,1!7^480,276,1!7^468,228,1!7^492,228,1!7^480,228,1!9^252,516,0,1,20,23,0,0,0!9^252,516,0,1,20,21,0,0,0!9^252,516,0,1,20,19,0,0,0!9^252,516,0,1,20,17,0,0,0!9^252,516,0,1,20,15,0,0,0!9^252,516,0,1,20,13,0,0,0!9^252,516,0,1,20,11,0,0,0!9^252,516,0,1,20,9,0,0,0!9^252,516,0,0,20,8,1,0,0!9^252,516,0,0,20,10,1,0,0!9^252,516,0,0,20,12,1,0,0!9^252,516,0,0,20,14,1,0,0!9^252,516,0,0,20,16,1,0,0!9^252,516,0,0,20,18,1,0,0!9^252,516,0,0,20,20,1,0,0!9^252,516,0,0,20,22,1,0,0!7^516,180,1!7^540,180,1!7^516,228,1!7^540,228,1!7^516,276,1!7^540,276,1!7^516,324,1!7^540,324,1!7^516,372,1!7^540,372,1!7^516,420,1!7^540,420,1!7^516,468,1!7^540,468,1!7^516,516,1!7^540,516,1!7^528,180,1!7^528,228,1!7^504,180,1!7^528,276,1!7^528,324,1!7^528,372,1!7^528,420,1!7^528,468,1!7^528,516,1!7^516,204,3!7^540,204,3!7^516,252,3!7^540,252,3!7^516,300,3!7^540,300,3!7^516,348,3!7^540,348,3!7^516,396,3!7^540,396,3!7^516,444,3!7^540,444,3!7^516,492,3!7^540,492,3!7^516,540,3!7^540,540,3!7^528,540,3!7^528,492,3!7^528,444,3!7^528,396,3!7^528,348,3!7^528,300,3!7^528,252,3!7^528,204,3!7^516,228,3!7^540,228,3!7^516,276,3!7^540,276,3!7^516,324,3!7^540,324,3!7^516,372,3!7^540,372,3!7^516,420,3!7^540,420,3!7^516,468,3!7^540,468,3!7^516,516,3!7^540,516,3!7^516,564,3!7^540,564,3!7^516,540,1!7^540,540,1!7^516,492,1!7^540,492,1!7^516,444,1!7^540,444,1!7^516,396,1!7^540,396,1!7^516,348,1!7^540,348,1!7^516,300,1!7^540,300,1!7^516,252,1!7^540,252,1!7^516,204,1!7^540,204,1!7^528,204,1!7^528,252,1!7^528,300,1!7^528,348,1!7^528,396,1!7^528,444,1!7^528,492,1!7^528,540,1!7^528,564,3!7^528,516,3!7^528,468,3!7^528,420,3!7^528,372,3!7^528,324,3!7^528,276,3!7^528,228,3!9^540,564,0,1,18,2,0,-1,0!9^540,564,0,1,18,3,0,-1,0!9^540,564,0,1,18,4,0,-1,0!9^540,564,0,1,18,5,0,-1,0!9^540,564,0,1,19,5,0,0,0!9^540,564,0,1,19,4,0,0,0!9^540,564,0,1,19,3,0,0,0!9^540,564,0,1,19,2,0,0,0!9^540,564,1,1,18,2,0,0,-1!9^540,564,1,1,19,2,0,0,-1!9^540,564,1,1,18,5,0,0,0!9^540,564,1,1,19,5,0,0,0!9^540,540,0,1,19,2,0,0,0!9^540,540,0,1,19,3,0,0,0!9^540,540,0,1,19,4,0,0,0!9^540,540,0,1,19,5,0,0,0!9^540,516,1,1,18,2,0,0,-1!9^540,516,1,1,19,2,0,0,-1!9^540,516,0,1,19,2,0,0,0!9^540,516,0,1,19,3,0,0,0!9^540,516,1,1,19,3,0,0,0!9^540,516,1,1,18,3,0,0,0!9^540,516,0,1,18,4,0,-1,0!9^540,516,0,1,18,5,0,-1,0!9^540,516,1,1,18,5,0,0,0!9^540,516,1,1,19,5,0,0,0!9^540,492,1,1,18,2,0,0,-1!9^540,492,1,1,19,2,0,0,-1!9^540,492,0,1,19,2,0,0,0!9^540,492,0,1,19,3,0,0,0!9^540,492,1,1,18,3,0,0,0!9^540,492,1,1,19,3,0,0,0!9^540,492,0,1,19,4,0,0,0!9^540,492,0,1,19,5,0,0,0!9^540,492,1,1,19,5,0,0,0!9^540,492,1,1,18,5,0,0,0!9^540,468,0,1,18,2,0,-1,0!9^540,468,0,1,18,3,0,-1,0!9^540,468,1,1,18,3,0,0,0!9^540,468,1,1,19,3,0,0,0!9^540,468,0,1,19,2,0,0,0!9^540,468,0,1,19,3,0,0,0!9^540,468,0,1,19,4,0,0,0!9^540,468,0,1,19,5,0,0,0!9^540,444,1,1,19,2,0,0,-1!9^540,444,1,1,18,2,0,0,-1!9^540,444,0,1,18,2,0,-1,0!9^540,444,0,1,18,3,0,-1,0!9^540,444,1,1,18,3,0,0,0!9^540,444,1,1,19,3,0,0,0!9^540,444,0,1,19,4,0,0,0!9^540,444,0,1,19,5,0,0,0!9^540,444,1,1,19,5,0,0,0!9^540,444,1,1,18,5,0,0,0!9^540,420,1,1,19,2,0,0,-1!9^540,420,1,1,18,2,0,0,-1!9^540,420,0,1,18,2,0,-1,0!9^540,420,0,1,18,3,0,-1,0!9^540,420,1,1,18,3,0,0,0!9^540,420,1,1,19,3,0,0,0!9^540,420,0,1,18,4,0,-1,0!9^540,420,0,1,18,5,0,-1,0!9^540,420,1,1,18,5,0,0,0!9^540,420,1,1,19,5,0,0,0!9^540,420,0,1,19,5,0,0,0!9^540,420,0,1,19,4,0,0,0!9^540,396,1,1,18,2,0,0,-1!9^540,396,1,1,19,2,0,0,-1!9^540,396,0,1,19,2,0,0,0!9^540,396,0,1,19,3,0,0,0!9^540,396,0,1,19,4,0,0,0!9^540,396,0,1,19,5,0,0,0!9^540,372,1,1,18,2,0,0,-1!9^540,372,1,1,19,2,0,0,-1!9^540,372,0,1,19,2,0,0,0!9^540,372,0,1,19,3,0,0,0!9^540,372,1,1,19,3,0,0,0!9^540,372,1,1,18,3,0,0,0!9^540,372,0,1,18,3,0,-1,0!9^540,372,0,1,18,2,0,-1,0!9^540,372,0,1,19,4,0,0,0!9^540,372,0,1,19,5,0,0,0!9^540,372,1,1,19,5,0,0,0!9^540,372,1,1,18,5,0,0,0!9^540,372,0,1,18,5,0,-1,0!9^540,372,0,1,18,4,0,-1,0!9^540,348,1,1,18,2,0,0,-1!9^540,348,1,1,19,2,0,0,-1!9^540,348,0,1,19,2,0,0,0!9^540,348,0,1,19,3,0,0,0!9^540,348,0,1,19,4,0,0,0!9^540,348,0,1,19,5,0,0,0!9^540,348,1,1,19,5,0,0,0!9^540,348,1,1,18,5,0,0,0!9^540,348,1,1,18,3,0,0,0!9^540,348,1,1,19,3,0,0,0!9^540,348,0,1,18,3,0,-1,0!9^540,348,0,1,18,2,0,-1,0!9^540,324,0,1,16,2,0,0,0!9^540,324,0,1,16,3,0,0,0!9^540,324,0,1,16,4,0,0,0!9^540,324,0,1,16,5,0,0,0!9^540,324,1,1,18,2,0,0,-1!9^540,324,1,1,19,2,0,0,-1!9^540,324,0,1,19,2,0,0,0!9^540,324,0,1,19,3,0,0,0!9^540,324,0,1,19,4,0,0,0!9^540,324,0,1,19,5,0,0,0!9^540,324,1,1,19,5,0,0,0!9^540,324,1,1,18,5,0,0,0!9^540,324,0,1,18,5,0,-1,0!9^540,324,0,1,18,4,0,-1,0!9^540,324,0,1,18,3,0,-1,0!9^540,324,0,1,18,2,0,-1,0!9^540,300,0,1,16,2,0,0,0!9^540,300,0,1,16,3,0,0,0!9^540,300,0,1,16,4,0,0,0!9^540,300,0,1,16,5,0,0,0!9^540,300,0,1,19,2,0,0,0!9^540,300,0,1,19,3,0,0,0!9^540,300,0,1,19,4,0,0,0!9^540,300,0,1,19,5,0,0,0!9^540,276,0,1,16,2,0,0,0!9^540,276,0,1,16,3,0,0,0!9^540,276,0,1,16,4,0,0,0!9^540,276,0,1,16,5,0,0,0!9^540,276,1,1,18,2,0,0,-1!9^540,276,1,1,19,2,0,0,-1!9^540,276,0,1,19,2,0,0,0!9^540,276,0,1,19,3,0,0,0!9^540,276,1,1,19,3,0,0,0!9^540,276,1,1,18,3,0,0,0!9^540,276,0,1,18,4,0,-1,0!9^540,276,0,1,18,5,0,-1,0!9^540,276,1,1,18,5,0,0,0!9^540,276,1,1,19,5,0,0,0!9^540,252,0,1,16,2,0,0,0!9^540,252,0,1,16,3,0,0,0!9^540,252,0,1,16,4,0,0,0!9^540,252,0,1,16,5,0,0,0!9^540,252,1,1,18,2,0,0,-1!9^540,252,1,1,19,2,0,0,-1!9^540,252,0,1,19,2,0,0,0!9^540,252,0,1,19,3,0,0,0!9^540,252,1,1,19,3,0,0,0!9^540,252,1,1,18,3,0,0,0!9^540,252,0,1,19,4,0,0,0!9^540,252,0,1,19,5,0,0,0!9^540,252,1,1,19,5,0,0,0!9^540,252,1,1,18,5,0,0,0!9^540,228,0,1,16,2,0,0,0!9^540,228,0,1,16,3,0,0,0!9^540,228,0,1,16,4,0,0,0!9^540,228,0,1,16,5,0,0,0!9^540,228,0,1,18,2,0,-1,0!9^540,228,0,1,19,2,0,0,0!9^540,228,0,1,19,3,0,0,0!9^540,228,0,1,18,3,0,-1,0!9^540,228,1,1,18,3,0,0,0!9^540,228,1,1,19,3,0,0,0!9^540,228,0,1,19,4,0,0,0!9^540,228,0,1,19,5,0,0,0!9^540,204,0,1,16,2,0,0,0!9^540,204,0,1,16,3,0,0,0!9^540,204,0,1,16,4,0,0,0!9^540,204,0,1,16,5,0,0,0!9^540,204,1,1,19,2,0,0,-1!9^540,204,1,1,18,2,0,0,-1!9^540,204,0,1,18,2,0,-1,0!9^540,204,0,1,18,3,0,-1,0!9^540,204,1,1,18,3,0,0,0!9^540,204,1,1,19,3,0,0,0!9^540,204,0,1,19,4,0,0,0!9^540,204,0,1,19,5,0,0,0!9^540,204,1,1,19,5,0,0,0!9^540,204,1,1,18,5,0,0,0!7^540,204,0!7^540,228,0!7^540,252,0!7^540,276,0!7^540,300,0!7^540,324,0!7^540,348,0!7^540,372,0!7^540,396,0!7^540,420,0!7^540,444,0!7^540,468,0!7^540,492,0!7^540,516,0!7^540,540,0!7^540,564,0!11^564,564,564,564#
Description	This is a 4-bit binary to decimal converter. Essentially, you enter in a binary number (4-bit) and then go through the level, and the number in decimal is shown. Note: Yes, I cheated, there is one path for every number. I'm sure that it could be implemented better. Note: At the beginning, when you hit one of the switches, if it hasn't changed the 0 to 1, then you haven't hit it all the way. Also, at the end, you might have to stay on the switch a bit for the result to appear. Note (again): The stupidest thing you could do would be to post an "all gold demo". Inspired by http://numa.notdot.net/map/10053