- #36
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chingkui said:didn't try to go through all posts here, but are you looking for the Chebychev–Grübler–Kutzbach's criterion in 3D?
I must admit to have never heard about this criterion before, but from the definition on wikipedia it seems that the answer to this question is yes. So do you think it is possible to apply it to my case? Would it work with the hexagon trivial example?
From more googling, it seems that the criterion fails when there are closed loops in the system. This might be bypassed using the "dual" representation of my rigid triangles connected by ball joints (shown in post #27), that is by observing that triangles can bend only about the hinges.