A CHRISTMAS POST. After too many equations and figures and too much jargon in recent posts, here’s a Lattice Labyrinth for the birth cohort of 1944. I think it’s also the first Honeycomb Lattice Labyrinth I’ve posted – and the highest order example yet constructed – case (18,18). Each supertile, shown in black, green and yellow (viperious colours), is comprised of 1944 equilateral triangles.
It took me the best part of a day to find and construct that, but much time was wasted thinking myself back into the topology of the graph – in the end, the construction was elegantly simple. Notice that those born in 1944 are at least three dimensional in character, or is that an illusion?