I'm pretty sure I have read this somewhere, but I just can't get to find this theorem anywhere.
Is there a theorem that states that for a continuous rotation representation you need at least 4 real variables?
I'm pretty sure I have read this somewhere, but I just can't get to find this theorem anywhere.
Is there a theorem that states that for a continuous rotation representation you need at least 4 real variables?
Turns out, I found what I was looking for! Instead of putting the explanation, I'll rather leave the paper where I found my answer:
John Stuelpnagel - On the Parametrization of the Three-Dimensional Rotation Group, 1964