Interesting. So one might think that being close together in 2D space corresponds to being close on BOTH cartesian coordinates / EITHER Hilbert coordinate And

Interesting. So one might think that being close together in 2D space corresponds to being close on BOTH cartesian coordinates / EITHER Hilbert coordinate And that being far apart in 2D space corresponds to being far apart on EITHER cartesian coordinate / BOTH Hilbert coordinates But if we consider the two commas below which are close together in 2D space, we see they are far apart in any rotation of this Hilbert curve?! __ __ __ __ |__| __| |__ |__| __ |__ __| __ | |__ __| ;__ __| | |__ __,__ __ __| __| |__ __| |__ | __ | | __ | |__| |__| |__| |__|