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  "map_content": "You need to watch the video described above to understand what he's talking about in this analysis, but what's interesting is that when you arrive at 4 dimensions, the space between the \"padding spheres\" becomes equal to the size of an additional padding sphere. This is because the when you take the square root of four orthogonal directions, aka, 1+1+1+1=4 and take its square root, you get 2, and then subtracting the original length of 1 from the original padding sphere, you get 1. If you think about this, that is a conceptual model for the argument in the above video that \"all motion is hyperplane reflection.\" And it could be argued that the new \"void space\" of the original sphere is just the same sphere itself but having \"moved\" its location via reflection.\r\n\r\nDoes that make sense? I'm not claiming this is true, I'm just saying there is an argument for that using this math.",
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