The Two Bridges - N Map - NUMA

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The Two Bridges

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Author	neil_bryan
Tags	author:neil_bryan bridges easy locks puzzle thwumps unrated
Created	2011-11-03
Last Modified	2011-11-03
Rating	5 more votes required for a rating.
Map Data	$The Two Bridges#neil_bryan#bridges#00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000\|5^36,204!9^60,204,1,0,1,9,1,0,-1!9^60,204,1,0,2,9,1,0,-1!9^60,204,1,0,3,9,1,0,-1!9^132,204,1,0,4,9,1,0,-1!9^156,204,1,0,5,9,1,0,-1!9^180,204,1,0,6,9,1,0,-1!9^180,204,1,0,7,9,1,0,-1!9^180,204,1,0,8,9,1,0,-1!9^252,204,1,0,9,9,1,0,-1!9^276,204,1,0,10,9,1,0,-1!9^300,204,1,0,11,9,1,0,-1!9^300,204,1,0,12,9,1,0,-1!9^300,204,1,0,13,9,1,0,-1!9^372,204,1,0,14,9,1,0,-1!9^396,204,1,0,15,9,1,0,-1!9^396,204,1,0,16,9,1,0,-1!9^396,204,1,0,17,9,1,0,-1!9^468,204,1,0,18,9,1,0,-1!9^492,204,1,0,19,9,1,0,-1!9^492,204,1,0,20,9,1,0,-1!9^492,204,1,0,21,9,1,0,-1!9^564,204,1,0,22,9,1,0,-1!9^588,204,1,0,23,9,1,0,-1!9^612,204,1,0,24,9,1,0,-1!9^612,204,1,0,25,9,1,0,-1!9^612,204,1,0,26,9,1,0,-1!9^684,204,1,0,27,9,1,0,-1!9^708,204,1,0,28,9,1,0,-1!9^708,204,1,0,29,9,1,0,-1!9^708,204,1,0,30,9,1,0,-1!9^756,204,1,0,31,9,1,0,-1!12^732,228!12^708,228!12^684,228!12^660,228!12^636,228!12^612,228!12^588,228!12^564,228!12^540,228!12^516,228!12^492,228!12^468,228!12^444,228!12^420,228!12^396,228!12^372,228!12^348,228!12^324,228!12^300,228!12^276,228!12^252,228!12^228,228!12^204,228!12^180,228!12^156,228!12^132,228!12^108,228!12^84,228!12^60,228!12^36,228!9^732,204,1,0,31,15,1,0,-1!9^660,204,1,0,30,15,1,0,-1!9^84,204,1,0,29,15,1,0,-1!9^108,204,1,0,28,15,1,0,-1!9^204,204,1,0,14,15,1,0,-1!9^228,204,1,0,15,15,1,0,-1!9^324,204,1,0,6,15,1,0,-1!9^348,204,1,0,7,15,1,0,-1!9^420,204,1,0,20,15,1,0,-1!9^444,204,1,0,24,15,1,0,-1!9^516,204,1,0,4,15,1,0,-1!9^540,204,1,0,2,15,1,0,-1!9^636,204,1,0,1,15,1,0,-1!9^540,348,1,0,23,15,1,0,-1!9^516,348,1,0,22,15,1,0,-1!9^468,348,1,0,21,15,1,0,-1!9^444,348,1,0,19,15,1,0,-1!9^420,348,1,0,18,15,1,0,-1!9^420,348,1,0,17,15,1,0,-1!9^420,348,1,0,16,15,1,0,-1!9^300,348,1,0,13,15,1,0,-1!9^276,348,1,0,12,15,1,0,-1!9^252,348,1,0,11,15,1,0,-1!9^252,348,1,0,10,15,1,0,-1!9^252,348,1,0,9,15,1,0,-1!9^180,348,1,0,8,15,1,0,-1!9^108,348,1,0,5,15,1,0,-1!9^60,348,1,0,3,15,1,0,-1!12^756,372!12^732,372!12^708,372!12^684,372!12^660,372!12^636,372!12^612,372!12^588,372!12^564,372!12^540,372!12^516,372!12^492,372!12^468,372!12^444,372!12^420,372!12^396,372!12^372,372!12^348,372!12^324,372!12^300,372!12^276,372!12^252,372!12^228,372!12^204,372!12^180,372!12^156,372!12^132,372!12^108,372!12^84,372!12^60,372!11^36,204,36,348!8^756,228,2!9^84,348,0,0,0,13,1,-1,0!9^132,348,0,0,0,16,1,-1,0!9^156,348,0,0,0,10,1,-1,0!9^204,348,0,0,32,8,1,0,0!9^228,348,0,0,32,15,1,0,0!9^324,348,0,0,32,18,1,0,0!9^348,348,0,0,32,5,1,0,0!9^372,348,0,0,0,7,1,-1,0!9^756,348,0,0,32,2,1,0,0!9^492,348,0,0,0,19,1,-1,0!9^732,348,1,0,27,15,1,0,-1!9^636,348,1,0,26,15,1,0,-1!9^612,348,1,0,25,15,1,0,-1!9^564,348,0,0,32,16,1,-1,0!9^588,348,0,0,32,12,1,-1,0!9^660,348,0,0,0,18,1,0,0!9^684,348,0,0,0,3,1,-1,0!9^708,348,0,0,32,21,1,0,0!8^36,228,0!8^756,372,2!8^36,372,0!9^396,348,1,0,0,0,1,0,-1!12^36,372#
Description	The Bridgy map continues [nmaps.net], this time, you have two bridges to cross. Very simple and easy. Just pick the right locks.

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