Genus | Name | Schläfli | V / F / E | mV, mF | notes | C&D no. | thumbnail |
---|---|---|---|---|---|---|---|
1 | {3,6}_{2} | 1 / 2 / 3 | 6,3 | R1.t1-1 | |||
2 | {6,6}_{2} | 2 / 2 / 6 | 6,6 | R2.5 | |||
4 | {12,6}_{4} | 4 / 2 / 12 | 3,12 | R4.9′ | |||
5 | {15,6}_{10} | 5 / 2 / 15 | 3,15 | R5.11′ | |||
7 | {21,6}_{14} | 7 / 2 / 21 | 3,21 | R7.8′ | |||
8 | {24,6}_{8h} | 8 / 2 / 24 | 3,24 | R8.6′ | |||
10 | {30,6}_{10} | 10 / 2 / 30 | 3,30 | R10.19′ | |||
11 | {33,6}_{22} | 11 / 2 / 33 | 3,33 | R11.8′ |
List of series of regular maps.
Links to individual series:
h
i
j
k
l
m
p
q
s
z
kt
lt
mt
Diagrams of these regular maps use "tadpoles" to portray the surfaces.
For each regular map in this series, the two ends of a tunnel are slightly more, or slightly less, than one third of the way around the ring of tunnel-mouths. If n were divisible by 3, they would have to be exactly one-third of the way around the ring, so the construction does not work for genera divisible by 3.
Orientable | |
Non-orientable |