 There are 7 quasiregular complex apeirogons which alternate edges of a regular apeirogon and its regular dual.The vertex arrangements of these apeirogon have real representations with the regular and uniform tilings of the Euclidean plane.The last column for the 6{3}6 apeirogon is not only self-dual, but the dual coincides with itself with overlapping hexagonal edges, thus their quasiregular form also has overlapping hexagonal edges, so it can't be drawn with two alternating colors like the others.