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I've devised a devilishly new (?) way of dividing up goldberg polyhedra into equal-length gores

the gores are chosen such that each is "a straight line" when projected back on the original icosahedron's net

this also means that all the tiles can be stored into a plain old two dimensional array without any empty cells or heterogeneous lengths

the caveat is that the north and south pole are not part of the picture and that they have to be special cased