Regular maps in the orientable surface of genus 79

NameSchläfliV / F / EmV, mFnotes C&D no.imageswire-
frames
C79.1{3,12}312156 / 624 / 936 2,1 replete Chiral C79.100
C79.1′{12,3}312624 / 156 / 936 1,2 replete Chiral C79.1′00
C79.2{4,16}20852 / 208 / 416 4,1 replete Chiral C79.200
C79.2′{16,4}208208 / 52 / 416 1,4 replete Chiral C79.2′00
C79.3{4,16}20852 / 208 / 416 4,1 replete Chiral C79.300
C79.3′{16,4}208208 / 52 / 416 1,4 replete Chiral C79.3′00
C79.4{4,28}18226 / 182 / 364 7,1 replete Chiral C79.400
C79.4′{28,4}182182 / 26 / 364 1,7 replete Chiral C79.4′00
R79.1{4,30}624 / 180 / 360 6,1 replete R79.100
R79.1′{30,4}6180 / 24 / 360 1,6 replete R79.1′00
C79.5{6,9}23478 / 117 / 351 3,1 replete Chiral C79.500
C79.5′{9,6}234117 / 78 / 351 1,3 replete Chiral C79.5′00
C79.6{6,9}23478 / 117 / 351 3,1 replete Chiral C79.600
C79.6′{9,6}234117 / 78 / 351 1,3 replete Chiral C79.6′00
C79.7{6,9}23478 / 117 / 351 3,1 replete Chiral C79.700
C79.7′{9,6}234117 / 78 / 351 1,3 replete Chiral C79.7′00
R79.7{7,8}1684 / 96 / 336 2,1 replete R79.700
R79.7′{8,7}1696 / 84 / 336 1,2 replete R79.7′00
R79.2{4,160}1604 / 160 / 320 80,2series m replete R79.2(see series m)0
R79.2′{160,4}160160 / 4 / 320 2,80series l replete R79.2′(see series l)0
R79.3{4,160}1604 / 160 / 320 80,1 replete R79.300
R79.3′{160,4}160160 / 4 / 320 1,80 replete R79.3′00
R79.4{4,316}1582 / 158 / 316 316,2series h Faces share vertices with themselves R79.4(see series h)0
R79.4′{316,4}158158 / 2 / 316 2,316series j Faces share vertices with themselves R79.4′(see series j)0
C79.8{6,12}10452 / 104 / 312 2,2 replete Chiral C79.800
C79.8′{12,6}104104 / 52 / 312 2,2 replete Chiral C79.8′00
C79.9{6,21}18226 / 91 / 273 7,1 replete Chiral C79.900
C79.9′{21,6}18291 / 26 / 273 1,7 replete Chiral C79.9′00
C79.10{6,81}1626 / 81 / 243 27,1 replete Chiral C79.1000
C79.10′{81,6}16281 / 6 / 243 1,27 replete Chiral C79.10′00
R79.5{6,81}1626 / 81 / 243 27,3 replete R79.500
R79.5′{81,6}16281 / 6 / 243 3,27 replete R79.5′00
R79.8{8,20}624 / 60 / 240 4,2 replete R79.800
R79.8′{20,8}660 / 24 / 240 2,4 replete R79.8′00
R79.9{8,20}1224 / 60 / 240 4,2 replete R79.900
R79.9′{20,8}1260 / 24 / 240 2,4 replete R79.9′00
R79.6{6,237}1582 / 79 / 237 237,3series p Faces share vertices with themselves R79.6(see series p)0
R79.6′{237,6}15879 / 2 / 237 3,237series q Faces share vertices with themselves R79.6′(see series q)0
C79.11{12,18}7224 / 36 / 216 6,2 replete Chiral C79.1100
C79.11′{18,12}7236 / 24 / 216 2,6 replete Chiral C79.11′00
C79.12{12,18}1824 / 36 / 216 6,1 replete Chiral C79.1200
C79.12′{18,12}1836 / 24 / 216 1,6 replete Chiral C79.12′00
R79.11{12,18}7224 / 36 / 216 6,2 replete R79.1100
R79.11′{18,12}7236 / 24 / 216 2,6 replete R79.11′00
R79.12{12,18}1824 / 36 / 216 6,3 replete R79.1200
R79.12′{18,12}1836 / 24 / 216 3,6 replete R79.12′00
R79.13{12,18}1824 / 36 / 216 3,3 replete R79.1300
R79.13′{18,12}1836 / 24 / 216 3,3 replete R79.13′00
R79.10{9,36}2412 / 48 / 216 6,3 replete R79.1000
R79.10′{36,9}2448 / 12 / 216 3,6 replete R79.10′00
C79.14{16,16}2626 / 26 / 208 4,4 replete Chiral C79.1400
C79.15{16,16}5226 / 26 / 208 4,4 replete Chiral C79.1500
C79.13{15,30}2613 / 26 / 195 5,5 replete Chiral C79.1300
C79.13′{30,15}2626 / 13 / 195 5,5 replete Chiral C79.13′00
R79.14{12,96}324 / 32 / 192 48,3 replete R79.1400
R79.14′{96,12}3232 / 4 / 192 3,48 replete R79.14′00
R79.15{12,96}324 / 32 / 192 48,6 replete R79.1500
R79.15′{96,12}3232 / 4 / 192 6,48 replete R79.15′00
C79.16{28,28}2613 / 13 / 182 7,7 replete Chiral C79.1600
R79.16{30,30}612 / 12 / 180 6,6 replete R79.1600
R79.17{42,84}84 / 8 / 168 28,14 replete R79.1700
R79.17′{84,42}88 / 4 / 168 14,28 replete R79.17′00
R79.19{160,160}42 / 2 / 160 160,160 R79.1900
R79.20{160,160}22 / 2 / 160 160,160series k trivial R79.20(see series k)0
R79.18{159,318}21 / 2 / 159 318,159series z trivial Faces share vertices with themselves Vertices share edges with themselves R79.18(see series z)0
R79.18′{318,159}22 / 1 / 159 159,318series i trivial Faces share vertices with themselves Faces share edges with themselves R79.18′(see series i)0
R79.21{316,316}21 / 1 / 158 316,316series s trivial Faces share edges with themselves Faces share vertices with themselves Vertices share edges with themselves R79.21(see series s)0

Other Regular Maps

General Index