I was looking at using the Chebyshev distance ($L_\inf$ metric) with nanoflann, and I'm wondering if this is possible at all. The question that came up:
What is the accum_dist() member function of the metric adaptor supposed to do?
As far as I can tell, it computes a value per single component $x_i$ of a difference vector $\mathbf{x}$. Then the expectation is that that these values should be summed (specifically summed, not accumulated in any other way) to obtain the final distance (or something monotonically related to it).
With a Chebyshev distance, we'd need to take the maximum instead of summing. Do I see it correctly that this is simply not possible with nanoflann?
I am also wondering about that the purpose of the idx parameter of accum_dist() is. This does not seem to be used at all in any of the built-in metrics.