A homemade mechanics problem: A beetle on a globe

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Yes and It is not a surprise. If ##b = 0##, then the beetle is at rest, and thus the ball does not move. If, in the theorem cited in #29, the initial position coincides with the final position, then the axis of rotation is not defined uniquely .
 
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As an example, for b=R/2, this vector is
$$(\sqrt{3},0,1)^T=2* ( \frac{\sqrt{3}}{2}, 0 , \frac{1}{2} )^T$$
I would like to understand how this (x,0,z) type vector of magnitude ##\frac{R}{b}## tells us about the final angle position of the ball.
 
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