Math for a geodesic sphere

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谎友^
谎友^ 2020-12-13 07:19

I\'m trying to create a very specific geodesic tessellation, but I can\'t find anything online about it.

It is normal to subdivide the triangles of an icosahedron in

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  •  谎友^
    谎友^ (楼主)
    2020-12-13 07:31

    I believe it is actually just a matter of resolution (i.e., number of sub-divisions). The tessellation you show does seem to emanate from an icosahedron scheme: cf p.7 here, mid-page example. Check out the rest of the document for some calculation details - also its cited references, and some further code samples here.

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