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An ant and a fly are released, in a cubical room, from a door at the lower left corner (a single point). The dimensions of the room are all 8 meters. If honey is located in the upper right hand corner (a single point), and each animal takes the shortest path that is possible to the honey, how far did each travel? (FOR CLARIFICATION: the ant cannot fly, but can walk up walls. The fly can, well, fly.)
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The path of the fly is easy. It's a straight line along the diagonal of the cube.
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