McL:=rec(
isGraph := true,
order := 275 ,
group := Group( ( 4 , 21 )( 5 , 11 )( 6 , 7 )( 8 , 12 )( 9 , 19 )( 10 , 17 )
( 14 , 15 )( 16 , 24 )( 22 , 23 )( 25 , 27 )( 26 , 56 )( 28 , 87 )( 29 , 68 )( 30 , 74 )
( 31 , 57 )( 33 , 89 )( 34 , 85 )( 35 ,130 )( 38 ,111 )( 39 ,102 )( 40 ,101 )( 41 , 73 )
( 42 , 71 )( 43 , 61 )( 44 , 55 )( 45 , 54 )( 46 ,172 )( 47 ,171 )( 48 ,113 )( 49 ,129 )
( 50 , 90 )( 51 , 63 )( 52 , 64 )( 53 , 65 )( 58 , 59 )( 60 , 72 )( 62 , 69 )( 66 ,128 )
( 67 ,150 )( 70 , 98 )( 75 , 76 )( 77 , 78 )( 79 ,126 )( 80 ,123 )( 81 ,124 )( 82 ,144 )
( 83 ,133 )( 84 , 92 )( 86 ,149 )( 91 ,115 )( 93 ,138 )( 94 ,127 )( 95 ,122 )( 96 ,169 )
( 97 ,168 )(103 ,140 )(106 ,141 )(107 ,108 )(109 ,112 )(110 ,139 )(114 ,145 )(116 ,143 )
(117 ,118 )(119 ,125 )(120 ,136 )(121 ,135 )(134 ,199 )(147 ,148 )(151 ,152 )(153 ,188 )
(154 ,155 )(156 ,164 )(157 ,192 )(158 ,159 )(160 ,174 )(161 ,225 )(163 ,183 )(165 ,176 )
(166 ,167 )(173 ,179 )(177 ,190 )(178 ,189 )(180 ,257 )(181 ,244 )(182 ,197 )(184 ,216 )
(185 ,217 )(186 ,202 )(187 ,193 )(191 ,208 )(194 ,232 )(195 ,200 )(196 ,205 )(203 ,212 )
(204 ,210 )(206 ,239 )(207 ,233 )(209 ,220 )(211 ,238 )(213 ,258 )(214 ,248 )(215 ,247 )
(218 ,228 )(221 ,237 )(222 ,240 )(223 ,224 )(226 ,227 )(230 ,236 )(231 ,245 )(234 ,235 )
(246 ,251 )(249 ,250 )(252 ,256 )(253 ,266 )(255 ,259 )(261 ,262 )(263 ,267 )(265 ,271 )
(268 ,275 )(269 ,272 ), ( 1 , 5 )( 2 , 6 )( 3 , 4 )( 8 , 9 )( 10 , 26 )( 12 , 16 )
( 13 , 15 )( 17 , 31 )( 18 , 74 )( 19 , 24 )( 22 , 23 )( 27 , 32 )( 28 , 29 )( 35 , 60 )
( 36 , 39 )( 37 , 38 )( 40 , 41 )( 42 , 78 )( 43 , 44 )( 45 ,131 )( 46 ,114 )( 47 ,135 )
( 48 , 95 )( 49 , 94 )( 50 , 68 )( 51 , 98 )( 52 , 97 )( 55 , 62 )( 56 , 57 )( 58 ,103 )
( 59 , 92 )( 61 , 69 )( 63 ,136 )( 64 , 96 )( 65 ,175 )( 66 ,145 )( 67 ,132 )( 70 ,120 )
( 71 , 75 )( 72 ,143 )( 73 , 91 )( 76 , 77 )( 79 ,109 )( 80 ,108 )( 81 ,107 )( 82 ,129 )
( 83 ,112 )( 84 ,140 )( 85 , 99 )( 86 ,100 )( 87 , 90 )( 88 , 89 )( 93 ,134 )(101 ,115 )
(113 ,117 )(116 ,130 )(118 ,122 )(119 ,121 )(123 ,124 )(125 ,171 )(126 ,133 )(127 ,144 )
(128 ,172 )(137 ,139 )(138 ,147 )(141 ,146 )(148 ,199 )(152 ,170 )(153 ,221 )(154 ,184 )
(155 ,247 )(156 ,245 )(157 ,233 )(158 ,236 )(159 ,228 )(160 ,190 )(161 ,162 )(163 ,219 )
(164 ,185 )(165 ,166 )(167 ,194 )(168 ,169 )(173 ,174 )(176 ,232 )(177 ,179 )(178 ,193 )
(180 ,181 )(182 ,210 )(186 ,187 )(188 ,211 )(189 ,202 )(191 ,192 )(195 ,198 )(196 ,197 )
(203 ,214 )(204 ,205 )(206 ,234 )(207 ,208 )(212 ,213 )(215 ,216 )(217 ,231 )(218 ,230 )
(220 ,260 )(222 ,239 )(223 ,244 )(224 ,257 )(227 ,241 )(235 ,240 )(237 ,238 )(242 ,256 )
(243 ,253 )(246 ,249 )(248 ,258 )(250 ,261 )(251 ,262 )(254 ,255 )(263 ,267 )(268 ,273 )
(269 ,272 )(270 ,271 ), ( 1 , 2 )( 4 , 23 )( 5 , 11 )( 9 , 19 )( 10 , 27 )( 13 , 20 )
( 14 , 24 )( 15 , 16 )( 17 , 25 )( 21 , 22 )( 26 , 69 )( 28 , 54 )( 29 , 51 )( 30 , 41 )
( 31 , 60 )( 32 , 37 )( 33 , 91 )( 34 , 92 )( 38 , 75 )( 39 , 40 )( 42 , 43 )( 44 , 55 )
( 45 , 87 )( 46 , 47 )( 48 ,145 )( 49 , 50 )( 52 , 53 )( 56 , 62 )( 57 , 72 )( 58 , 59 )
( 61 , 71 )( 63 , 68 )( 64 , 65 )( 66 , 67 )( 73 , 74 )( 76 ,111 )( 77 ,116 )( 78 ,143 )
( 79 ,120 )( 81 ,124 )( 82 , 83 )( 84 , 85 )( 86 , 93 )( 89 ,115 )( 90 ,129 )( 94 ,127 )
( 95 , 96 )( 97 ,121 )( 99 ,104 )(100 ,105 )(101 ,102 )(106 ,107 )(108 ,141 )(109 ,110 )
(112 ,139 )(113 ,114 )(117 ,118 )(122 ,169 )(126 ,136 )(128 ,150 )(131 ,137 )(132 ,175 )
(133 ,144 )(135 ,168 )(138 ,149 )(142 ,146 )(147 ,148 )(151 ,190 )(152 ,177 )(153 ,178 )
(154 ,176 )(155 ,165 )(156 ,157 )(158 ,166 )(159 ,167 )(160 ,161 )(163 ,197 )(164 ,192 )
(171 ,172 )(173 ,195 )(174 ,225 )(179 ,200 )(180 ,213 )(181 ,231 )(182 ,183 )(184 ,191 )
(185 ,186 )(187 ,232 )(188 ,189 )(193 ,194 )(201 ,219 )(202 ,217 )(203 ,238 )(204 ,210 )
(206 ,237 )(207 ,234 )(208 ,216 )(209 ,251 )(211 ,212 )(214 ,215 )(218 ,240 )(220 ,246 )
(221 ,239 )(222 ,228 )(223 ,230 )(224 ,236 )(233 ,235 )(241 ,242 )(244 ,245 )(247 ,248 )
(252 ,256 )(253 ,263 )(254 ,270 )(257 ,258 )(260 ,264 )(261 ,262 )(265 ,271 )(266 ,267 )
(268 ,272 )(269 ,275 ), ( 1 , 3 )( 4 , 5 )( 8 , 10 )( 9 , 26 )( 11 , 21 )( 12 , 17 )
( 13 , 18 )( 14 , 30 )( 15 , 74 )( 16 , 31 )( 19 , 56 )( 22 , 23 )( 24 , 57 )( 28 , 29 )
( 35 , 91 )( 36 , 37 )( 38 , 39 )( 40 ,143 )( 41 , 72 )( 42 , 71 )( 43 , 44 )( 45 ,152 )
( 46 ,176 )( 47 ,192 )( 48 , 95 )( 49 , 94 )( 50 , 90 )( 51 ,190 )( 52 ,189 )( 53 ,183 )
( 54 ,151 )( 55 , 61 )( 58 , 59 )( 60 , 73 )( 62 , 69 )( 63 ,177 )( 64 ,178 )( 65 ,163 )
( 66 ,167 )( 67 , 86 )( 68 , 87 )( 70 ,174 )( 75 , 78 )( 76 , 77 )( 79 ,108 )( 80 ,109 )
( 81 ,133 )( 82 ,144 )( 83 ,124 )( 84 ,140 )( 92 ,103 )( 93 ,159 )( 96 ,193 )( 97 ,202 )
( 98 ,160 )(100 ,132 )(101 ,116 )(102 ,111 )(104 ,229 )(105 ,201 )(106 ,200 )(107 ,126 )
(112 ,123 )(113 ,122 )(114 ,232 )(115 ,130 )(117 ,118 )(119 ,207 )(120 ,173 )(121 ,208 )
(125 ,233 )(127 ,129 )(128 ,166 )(131 ,170 )(134 ,228 )(135 ,191 )(136 ,179 )(138 ,158 )
(141 ,195 )(145 ,194 )(146 ,198 )(147 ,236 )(148 ,230 )(149 ,150 )(153 ,197 )(154 ,164 )
(155 ,156 )(157 ,171 )(165 ,172 )(168 ,186 )(169 ,187 )(175 ,219 )(180 ,181 )(182 ,188 )
(184 ,185 )(196 ,221 )(199 ,218 )(203 ,212 )(204 ,238 )(205 ,237 )(210 ,211 )(213 ,214 )
(215 ,231 )(216 ,217 )(223 ,224 )(242 ,243 )(244 ,257 )(245 ,247 )(246 ,249 )(248 ,258 )
(250 ,251 )(252 ,266 )(253 ,256 )(261 ,262 )(263 ,267 )(264 ,274 )(265 ,275 )(268 ,271 )
(269 ,272 )(270 ,273 ), ( 1 , 8 )( 3 , 10 )( 4 , 26 )( 5 , 9 )( 11 , 14 )( 12 , 13 )
( 15 , 16 )( 17 , 18 )( 19 , 24 )( 21 , 30 )( 22 , 43 )( 23 , 44 )( 28 , 29 )( 31 , 74 )
( 35 , 92 )( 36 , 37 )( 38 , 39 )( 40 , 78 )( 41 , 42 )( 45 , 46 )( 47 , 93 )( 48 , 49 )
( 50 ,132 )( 51 , 52 )( 53 , 54 )( 55 , 69 )( 56 , 57 )( 58 , 73 )( 59 , 60 )( 61 , 62 )
( 63 , 64 )( 65 , 66 )( 67 , 68 )( 71 , 72 )( 75 ,143 )( 76 ,140 )( 77 , 84 )( 79 , 80 )
( 81 , 82 )( 83 ,117 )( 85 , 89 )( 86 , 87 )( 88 , 99 )( 90 ,100 )( 91 ,103 )( 94 , 95 )
( 96 ,136 )( 97 , 98 )(101 ,130 )(105 ,106 )(107 ,129 )(108 ,109 )(110 ,142 )(112 ,113 )
(114 ,131 )(115 ,116 )(118 ,124 )(122 ,123 )(125 ,147 )(126 ,127 )(128 ,172 )(133 ,144 )
(134 ,135 )(137 ,139 )(138 ,171 )(141 ,146 )(145 ,175 )(149 ,150 )(151 ,183 )(152 ,176 )
(153 ,154 )(155 ,156 )(157 ,158 )(159 ,192 )(160 ,202 )(161 ,206 )(162 ,234 )(163 ,167 )
(164 ,197 )(165 ,166 )(170 ,232 )(177 ,178 )(179 ,193 )(180 ,181 )(182 ,188 )(184 ,221 )
(185 ,196 )(189 ,190 )(191 ,228 )(194 ,219 )(195 ,198 )(200 ,201 )(203 ,213 )(204 ,215 )
(205 ,216 )(210 ,211 )(212 ,214 )(217 ,237 )(220 ,255 )(222 ,239 )(223 ,243 )(224 ,242 )
(225 ,226 )(227 ,240 )(231 ,238 )(233 ,236 )(235 ,241 )(244 ,253 )(245 ,247 )(248 ,263 )
(250 ,251 )(252 ,266 )(254 ,260 )(256 ,257 )(258 ,267 )(261 ,262 )(264 ,265 )(268 ,273 )
(270 ,271 )(274 ,275 ), ( 1 , 2 )( 5 , 6 )( 7 , 11 )( 8 , 9 )( 10 , 28 )( 12 , 19 )
( 16 , 24 )( 17 , 87 )( 18 , 88 )( 22 , 23 )( 25 , 54 )( 26 , 29 )( 27 , 45 )( 30 , 33 )
( 31 , 90 )( 32 ,131 )( 34 ,149 )( 35 , 94 )( 37 ,137 )( 38 ,139 )( 40 ,101 )( 41 ,115 )
( 42 ,126 )( 43 ,120 )( 44 , 70 )( 46 ,114 )( 47 , 48 )( 49 , 60 )( 50 , 57 )( 51 , 62 )
( 52 , 64 )( 55 , 98 )( 56 , 68 )( 58 ,199 )( 59 ,134 )( 61 ,136 )( 63 , 69 )( 66 ,128 )
( 71 , 79 )( 72 ,129 )( 73 , 91 )( 74 , 89 )( 75 ,109 )( 76 ,112 )( 77 , 83 )( 78 ,133 )
( 80 , 81 )( 82 ,143 )( 84 ,138 )( 85 , 86 )( 92 , 93 )( 95 ,135 )( 96 , 97 )( 99 ,100 )
(103 ,148 )(104 ,105 )(107 ,108 )(110 ,111 )(113 ,171 )(116 ,144 )(117 ,125 )(118 ,119 )
(121 ,122 )(123 ,124 )(127 ,130 )(140 ,147 )(145 ,172 )(153 ,238 )(154 ,245 )(155 ,231 )
(156 ,184 )(157 ,208 )(158 ,236 )(159 ,230 )(160 ,179 )(161 ,195 )(162 ,198 )(163 ,220 )
(164 ,216 )(165 ,244 )(166 ,223 )(167 ,224 )(168 ,169 )(173 ,174 )(176 ,181 )(177 ,190 )
(178 ,212 )(180 ,232 )(182 ,246 )(183 ,209 )(185 ,215 )(186 ,248 )(187 ,258 )(188 ,211 )
(189 ,203 )(191 ,192 )(193 ,213 )(194 ,257 )(196 ,262 )(197 ,251 )(200 ,225 )(201 ,264 )
(202 ,214 )(204 ,250 )(205 ,261 )(207 ,233 )(210 ,249 )(217 ,247 )(218 ,228 )(219 ,260 )
(221 ,237 )(226 ,265 )(227 ,271 )(229 ,274 )(241 ,270 )(242 ,254 )(252 ,259 )(255 ,256 )
(263 ,267 )(269 ,272 ) ),
schreierVector := [ -1 , 3 , 4 , 4 , 2 , 6 , 6 , 5 , 5 , 5 , 1 , 1 , 5 , 5 , 1 , 2 , 1 , 5 ,
1 , 3 , 4 , 3 , 3 , 3 , 3 , 5 , 3 , 6 , 6 , 5 , 2 , 2 , 6 , 6 , 2 , 4 , 3 , 2 , 3 , 2 , 3 , 3 ,
5 , 5 , 6 , 5 , 3 , 5 , 6 , 6 , 3 , 5 , 5 , 3 , 1 , 1 , 4 , 5 , 5 , 3 , 2 , 3 , 6 , 5 , 1 , 3 ,
5 , 6 , 3 , 6 , 3 , 4 , 3 , 1 , 2 , 1 , 1 , 2 , 3 , 5 , 5 , 2 , 3 , 3 , 6 , 5 , 6 , 6 , 6 , 6 ,
3 , 5 , 3 , 6 , 3 , 5 , 5 , 6 , 5 , 5 , 1 , 3 , 5 , 3 , 3 , 3 , 5 , 4 , 2 , 6 , 1 , 3 , 3 , 5 ,
6 , 5 , 2 , 1 , 2 , 6 , 3 , 4 , 1 , 4 , 2 , 6 , 4 , 2 , 3 , 4 , 6 , 5 , 6 , 6 , 2 , 6 , 6 , 3 ,
6 , 1 , 3 , 5 , 4 , 6 , 1 , 2 , 2 , 6 , 1 , 1 , 4 , 4 , 3 , 3 , 3 , 4 , 4 , 4 , 4 , 4 , 3 , 2 ,
1 , 4 , 1 , 2 , 4 , 1 , 1 , 4 , 3 , 1 , 4 , 4 , 2 , 5 , 4 , 5 , 4 , 6 , 6 , 3 , 5 , 2 , 4 , 1 ,
3 , 3 , 5 , 4 , 4 , 4 , 5 , 1 , 3 , 2 , 3 , 2 , 6 , 6 , 4 , 5 , 6 , 1 , 5 , 5 , 4 , 4 , 6 , 2 ,
3 , 6 , 6 , 6 , 4 , 1 , 3 , 4 , 2 , 6 , 2 , 3 , 3 , 6 , 3 , 5 , 1 , 4 , 4 , 6 , 3 , 5 , 4 , 5 ,
3 , 4 , 3 , 6 , 1 , 3 , 2 , 5 , 5 , 6 , 6 , 6 , 2 , 6 , 6 , 4 , 3 , 1 , 5 , 5 , 5 , 5 , 6 , 6 ,
1 , 6 , 1 , 2 , 3 , 6 , 6 , 1 , 5 , 4 , 3 , 6 , 6 , 3 , 4 , 6 , 4 ],
adjacencies :=
[ [ 30 , 31 , 32 , 36 , 43 , 46 , 48 , 49 , 57 , 58 , 59 , 61 , 74 , 79 , 84 , 86 , 91 ,
92 , 95 , 97 , 99 , 105 , 113 , 115 , 122 , 126 , 129 , 132 , 134 , 137 , 149 ,
156 , 157 , 160 , 163 , 164 , 165 , 166 , 167 , 168 , 170 , 172 , 174 , 175 ,
176 , 178 , 180 , 183 , 184 , 186 , 187 , 189 , 191 , 192 , 193 , 194 , 195 ,
196 , 199 , 200 , 201 , 202 , 205 , 206 , 208 , 211 , 213 , 215 , 216 , 218 ,
221 , 222 , 226 , 227 , 228 , 229 , 230 , 231 , 232 , 236 , 237 , 238 , 239 ,
240 , 241 , 243 , 245 , 246 , 247 , 251 , 252 , 253 , 254 , 255 , 256 , 257 ,
258 , 259 , 260 , 261 , 262 , 263 , 265 , 266 , 267 , 268 , 269 , 271 , 272 ,
273 , 274 , 275 ] ],
representatives := [ 1 ],
isSimple := true );
Messung V0.5 in Prozent C=93 H=100 G=96