Regular maps in the orientable surface of genus 58

NameSchläfliV / F / EmV, mFnotes C&D no.imageswire-
frames
C58.1{3,12}114114 / 456 / 684 1,1 replete singular Chiral C58.100
C58.1′{12,3}114456 / 114 / 684 1,1 replete singular Chiral C58.1′00
C58.2{6,6}114114 / 114 / 342 1,1 replete singular Chiral C58.200
C58.2′{6,6}114114 / 114 / 342 1,1 replete singular Chiral C58.2′00
C58.3{6,6}114114 / 114 / 342 1,2 replete Chiral C58.300
C58.3′{6,6}114114 / 114 / 342 2,1 replete Chiral C58.3′00
R58.1{4,42}2812 / 126 / 252 7,1 replete R58.100
R58.1′{42,4}28126 / 12 / 252 1,7 replete R58.1′00
R58.2{4,118}2364 / 118 / 236 59,2series m replete R58.2(see series m)0
R58.2′{118,4}236118 / 4 / 236 2,59series l replete R58.2′(see series l)0
R58.3{4,232}2322 / 116 / 232 232,2series h Faces share vertices with themselves R58.3(see series h)0
R58.3′{232,4}232116 / 2 / 232 2,232series j Faces share vertices with themselves R58.3′(see series j)0
C58.4{6,12}7638 / 76 / 228 2,1 replete Chiral C58.400
C58.4′{12,6}7676 / 38 / 228 1,2 replete Chiral C58.4′00
C58.5{6,12}7638 / 76 / 228 4,1 replete Chiral C58.500
C58.5′{12,6}7676 / 38 / 228 1,4 replete Chiral C58.5′00
R58.4{6,60}606 / 60 / 180 20,3 replete R58.400
R58.4′{60,6}6060 / 6 / 180 3,20 replete R58.4′00
R58.5{6,60}606 / 60 / 180 30,3 replete R58.500
R58.5′{60,6}6060 / 6 / 180 3,30 replete R58.5′00
R58.6{6,60}606 / 60 / 180 30,1 replete R58.600
R58.6′{60,6}6060 / 6 / 180 1,30 replete R58.6′00
R58.7{6,174}582 / 58 / 174 174,3series p Faces share vertices with themselves R58.7(see series p)0
R58.7′{174,6}5858 / 2 / 174 3,174series q Faces share vertices with themselves R58.7′(see series q)0
C58.6{9,18}3819 / 38 / 171 1,1 replete singular Chiral C58.600
C58.6′{18,9}3838 / 19 / 171 1,1 replete singular Chiral C58.6′00
C58.7{9,18}3819 / 38 / 171 1,1 replete singular Chiral C58.700
C58.7′{18,9}3838 / 19 / 171 1,1 replete singular Chiral C58.7′00
C58.8{9,18}3819 / 38 / 171 1,1 replete singular Chiral C58.800
C58.8′{18,9}3838 / 19 / 171 1,1 replete singular Chiral C58.8′00
C58.9{9,18}3819 / 38 / 171 3,3 replete Chiral C58.900
C58.9′{18,9}3838 / 19 / 171 3,3 replete Chiral C58.9′00
R58.8{10,145}582 / 29 / 145 145,5 R58.800
R58.8′{145,10}5829 / 2 / 145 5,145 R58.8′00
R58.10{12,48}486 / 24 / 144 16,6 replete R58.1000
R58.10′{48,12}4824 / 6 / 144 6,16 replete R58.10′00
R58.11{12,48}486 / 24 / 144 24,6 replete R58.1100
R58.11′{48,12}4824 / 6 / 144 6,24 replete R58.11′00
R58.9{12,48}486 / 24 / 144 24,2 replete R58.900
R58.9′{48,12}4824 / 6 / 144 2,24 replete R58.9′00
R58.12{18,45}306 / 15 / 135 15,9 replete R58.1200
R58.12′{45,18}3015 / 6 / 135 9,15 replete R58.12′00
R58.13{42,42}66 / 6 / 126 21,21 replete R58.1300
R58.14{42,42}66 / 6 / 126 14,21 replete R58.1400
R58.14′{42,42}66 / 6 / 126 21,14 replete R58.14′00
R58.15{60,120}82 / 4 / 120 120,30 R58.1500
R58.15′{120,60}84 / 2 / 120 30,120 R58.15′00
R58.17{118,118}22 / 2 / 118 118,118series k trivial Faces share vertices with themselves R58.17(see series k)0
R58.16{117,234}21 / 2 / 117 234,117series z trivial Faces share vertices with themselves Vertices share edges with themselves R58.16(see series z)0
R58.16′{234,117}22 / 1 / 117 117,234series i trivial Faces share vertices with themselves Faces share edges with themselves R58.16′(see series i)0
R58.18{232,232}21 / 1 / 116 232,232series s trivial Faces share edges with themselves Faces share vertices with themselves Vertices share edges with themselves R58.18(see series s)0

Other Regular Maps

General Index