Explicit constructions are given for all N in certain infinite families for each of six sporadic triangles tiled by congruent 2π/3-angled triangles, with a conjecture that no other N are possible.
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Tiling Triangles with $2\pi/3$ Angles
Explicit constructions are given for all N in certain infinite families for each of six sporadic triangles tiled by congruent 2π/3-angled triangles, with a conjecture that no other N are possible.