├── .gitignore ├── build.sbt ├── p022_names.txt ├── p042_words.txt ├── p054_poker.txt ├── prob18.txt ├── prob67.txt ├── project └── build.properties └── src └── main └── scala └── me └── shadaj └── euler ├── Euler1.scala ├── Euler10.scala ├── Euler11.scala ├── Euler12.scala ├── Euler13.scala ├── Euler14.scala ├── Euler15.scala ├── Euler16.scala ├── Euler17.scala ├── Euler1867.scala ├── Euler19.scala ├── Euler2.scala ├── Euler20.scala ├── Euler21.scala ├── Euler22.scala ├── Euler23.scala ├── Euler24.scala ├── Euler25.scala ├── Euler26.scala ├── Euler27.scala ├── Euler28.scala ├── Euler29.scala ├── Euler3.scala ├── Euler30.scala ├── Euler31.scala ├── Euler32.scala ├── Euler33.scala ├── Euler34.scala ├── Euler35.scala ├── Euler36.scala ├── Euler37.scala ├── Euler38.scala ├── Euler39.scala ├── Euler4.scala ├── Euler40.scala ├── Euler41.scala ├── Euler42.scala ├── Euler43.scala ├── Euler44.scala ├── Euler45.scala ├── Euler46.scala ├── Euler47.scala ├── Euler48.scala ├── Euler49.scala ├── Euler5.scala ├── Euler50.scala ├── Euler51.scala ├── Euler52.scala ├── Euler53.scala ├── Euler54.scala ├── Euler55.scala ├── Euler6.scala ├── Euler7.scala ├── Euler8.scala ├── Euler9.scala └── Util.scala /.gitignore: -------------------------------------------------------------------------------- 1 | *.iml 2 | .idea/ 3 | **/.DS_Store 4 | out/ 5 | target 6 | project/target 7 | project/project 8 | -------------------------------------------------------------------------------- /build.sbt: -------------------------------------------------------------------------------- 1 | organization := "me.shadaj" 2 | 3 | name := "euler" 4 | 5 | scalaVersion := "2.12.8" 6 | -------------------------------------------------------------------------------- /p022_names.txt: -------------------------------------------------------------------------------- 1 | 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-------------------------------------------------------------------------------- /p054_poker.txt: -------------------------------------------------------------------------------- 1 | 8C TS KC 9H 4S 7D 2S 5D 3S AC 2 | 5C AD 5D AC 9C 7C 5H 8D TD KS 3 | 3H 7H 6S KC JS QH TD JC 2D 8S 4 | TH 8H 5C QS TC 9H 4D JC KS JS 5 | 7C 5H KC QH JD AS KH 4C AD 4S 6 | 5H KS 9C 7D 9H 8D 3S 5D 5C AH 7 | 6H 4H 5C 3H 2H 3S QH 5S 6S AS 8 | TD 8C 4H 7C TC KC 4C 3H 7S KS 9 | 7C 9C 6D KD 3H 4C QS QC AC KH 10 | JC 6S 5H 2H 2D KD 9D 7C AS JS 11 | AD QH TH 9D 8H TS 6D 3S AS AC 12 | 2H 4S 5C 5S TC KC JD 6C TS 3C 13 | QD AS 6H JS 2C 3D 9H KC 4H 8S 14 | KD 8S 9S 7C 2S 3S 6D 6S 4H KC 15 | 3C 8C 2D 7D 4D 9S 4S QH 4H JD 16 | 8C KC 7S TC 2D TS 8H QD AC 5C 17 | 3D KH QD 6C 6S AD AS 8H 2H QS 18 | 6S 8D 4C 8S 6C QH TC 6D 7D 9D 19 | 2S 8D 8C 4C TS 9S 9D 9C AC 3D 20 | 3C QS 2S 4H JH 3D 2D TD 8S 9H 21 | 5H QS 8S 6D 3C 8C JD AS 7H 7D 22 | 6H TD 9D AS JH 6C QC 9S KD JC 23 | AH 8S QS 4D TH AC TS 3C 3D 5C 24 | 5S 4D JS 3D 8H 6C TS 3S AD 8C 25 | 6D 7C 5D 5H 3S 5C JC 2H 5S 3D 26 | 5H 6H 2S KS 3D 5D JD 7H JS 8H 27 | KH 4H AS JS QS QC TC 6D 7C KS 28 | 3D QS TS 2H JS 4D AS 9S JC KD 29 | QD 5H 4D 5D KH 7H 3D JS KD 4H 30 | 2C 9H 6H 5C 9D 6C JC 2D TH 9S 31 | 7D 6D AS QD JH 4D JS 7C QS 5C 32 | 3H KH QD AD 8C 8H 3S TH 9D 5S 33 | AH 9S 4D 9D 8S 4H JS 3C TC 8D 34 | 2C KS 5H QD 3S TS 9H AH AD 8S 35 | 5C 7H 5D KD 9H 4D 3D 2D KS AD 36 | KS KC 9S 6D 2C QH 9D 9H TS TC 37 | 9C 6H 5D QH 4D AD 6D QC JS KH 38 | 9S 3H 9D JD 5C 4D 9H AS TC QH 39 | 2C 6D JC 9C 3C AD 9S KH 9D 7D 40 | KC 9C 7C JC JS KD 3H AS 3C 7D 41 | QD KH QS 2C 3S 8S 8H 9H 9C JC 42 | QH 8D 3C KC 4C 4H 6D AD 9H 9D 43 | 3S KS QS 7H KH 7D 5H 5D JD AD 44 | 2H 2C 6H TH TC 7D 8D 4H 8C AS 45 | 4S 2H AC QC 3S 6D TH 4D 4C KH 46 | 4D TC KS AS 7C 3C 6D 2D 9H 6C 47 | 8C TD 5D QS 2C 7H 4C 9C 3H 9H 48 | 5H JH TS 7S TD 6H AD QD 8H 8S 49 | 5S AD 9C 8C 7C 8D 5H 9D 8S 2S 50 | 4H KH KS 9S 2S KC 5S AD 4S 7D 51 | QS 9C QD 6H JS 5D AC 8D 2S AS 52 | KH AC JC 3S 9D 9S 3C 9C 5S JS 53 | AD 3C 3D KS 3S 5C 9C 8C TS 4S 54 | JH 8D 5D 6H KD QS QD 3D 6C KC 55 | 8S JD 6C 3S 8C TC QC 3C QH JS 56 | KC JC 8H 2S 9H 9C JH 8S 8C 9S 57 | 8S 2H QH 4D QC 9D KC AS TH 3C 58 | 8S 6H TH 7C 2H 6S 3C 3H AS 7S 59 | QH 5S JS 4H 5H TS 8H AH AC JC 60 | 9D 8H 2S 4S TC JC 3C 7H 3H 5C 61 | 3D AD 3C 3S 4C QC AS 5D TH 8C 62 | 6S 9D 4C JS KH AH TS JD 8H AD 63 | 4C 6S 9D 7S AC 4D 3D 3S TC JD 64 | AD 7H 6H 4H JH KC TD TS 7D 6S 65 | 8H JH TC 3S 8D 8C 9S 2C 5C 4D 66 | 2C 9D KC QH TH QS JC 9C 4H TS 67 | QS 3C QD 8H KH 4H 8D TD 8S AC 68 | 7C 3C TH 5S 8H 8C 9C JD TC KD 69 | QC TC JD TS 8C 3H 6H KD 7C TD 70 | JH QS KS 9C 6D 6S AS 9H KH 6H 71 | 2H 4D AH 2D JH 6H TD 5D 4H JD 72 | KD 8C 9S JH QD JS 2C QS 5C 7C 73 | 4S TC 7H 8D 2S 6H 7S 9C 7C KC 74 | 8C 5D 7H 4S TD QC 8S JS 4H KS 75 | AD 8S JH 6D TD KD 7C 6C 2D 7D 76 | JC 6H 6S JS 4H QH 9H AH 4C 3C 77 | 6H 5H AS 7C 7S 3D KH KC 5D 5C 78 | JC 3D TD AS 4D 6D 6S QH JD KS 79 | 8C 7S 8S QH 2S JD 5C 7H AH QD 80 | 8S 3C 6H 6C 2C 8D TD 7D 4C 4D 81 | 5D QH KH 7C 2S 7H JS 6D QC QD 82 | AD 6C 6S 7D TH 6H 2H 8H KH 4H 83 | KS JS KD 5D 2D KH 7D 9C 8C 3D 84 | 9C 6D QD 3C KS 3S 7S AH JD 2D 85 | AH QH AS JC 8S 8H 4C KC TH 7D 86 | JC 5H TD 7C 5D KD 4C AD 8H JS 87 | KC 2H AC AH 7D JH KH 5D 7S 6D 88 | 9S 5S 9C 6H 8S TD JD 9H 6C AC 89 | 7D 8S 6D TS KD 7H AC 5S 7C 5D 90 | AH QC JC 4C TC 8C 2H TS 2C 7D 91 | KD KC 6S 3D 7D 2S 8S 3H 5S 5C 92 | 8S 5D 8H 4C 6H KC 3H 7C 5S KD 93 | JH 8C 3D 3C 6C KC TD 7H 7C 4C 94 | JC KC 6H TS QS TD KS 8H 8C 9S 95 | 6C 5S 9C QH 7D AH KS KC 9S 2C 96 | 4D 4S 8H TD 9C 3S 7D 9D AS TH 97 | 6S 7D 3C 6H 5D KD 2C 5C 9D 9C 98 | 2H KC 3D AD 3H QD QS 8D JC 4S 99 | 8C 3H 9C 7C AD 5D JC 9D JS AS 100 | 5D 9H 5C 7H 6S 6C QC JC QD 9S 101 | JC QS JH 2C 6S 9C QC 3D 4S TC 102 | 4H 5S 8D 3D 4D 2S KC 2H JS 2C 103 | TD 3S TH KD 4D 7H JH JS KS AC 104 | 7S 8C 9S 2D 8S 7D 5C AD 9D AS 105 | 8C 7H 2S 6C TH 3H 4C 3S 8H AC 106 | KD 5H JC 8H JD 2D 4H TD JH 5C 107 | 3D AS QH KS 7H JD 8S 5S 6D 5H 108 | 9S 6S TC QS JC 5C 5D 9C TH 8C 109 | 5H 3S JH 9H 2S 2C 6S 7S AS KS 110 | 8C QD JC QS TC QC 4H AC KH 6C 111 | TC 5H 7D JH 4H 2H 8D JC KS 4D 112 | 5S 9C KH KD 9H 5C TS 3D 7D 2D 113 | 5H AS TC 4D 8C 2C TS 9D 3H 8D 114 | 6H 8D 2D 9H JD 6C 4S 5H 5S 6D 115 | AD 9C JC 7D 6H 9S 6D JS 9H 3C 116 | AD JH TC QS 4C 5D 9S 7C 9C AH 117 | KD 6H 2H TH 8S QD KS 9D 9H AS 118 | 4H 8H 8D 5H 6C AH 5S AS AD 8S 119 | QS 5D 4S 2H TD KS 5H AC 3H JC 120 | 9C 7D QD KD AC 6D 5H QH 6H 5S 121 | KC AH QH 2H 7D QS 3H KS 7S JD 122 | 6C 8S 3H 6D KS QD 5D 5C 8H TC 123 | 9H 4D 4S 6S 9D KH QC 4H 6C JD 124 | TD 2D QH 4S 6H JH KD 3C QD 8C 125 | 4S 6H 7C QD 9D AS AH 6S AD 3C 126 | 2C KC TH 6H 8D AH 5C 6D 8S 5D 127 | TD TS 7C AD JC QD 9H 3C KC 7H 128 | 5D 4D 5S 8H 4H 7D 3H JD KD 2D 129 | JH TD 6H QS 4S KD 5C 8S 7D 8H 130 | AC 3D AS 8C TD 7H KH 5D 6C JD 131 | 9D KS 7C 6D QH TC JD KD AS KC 132 | JH 8S 5S 7S 7D AS 2D 3D AD 2H 133 | 2H 5D AS 3C QD KC 6H 9H 9S 2C 134 | 9D 5D TH 4C JH 3H 8D TC 8H 9H 135 | 6H KD 2C TD 2H 6C 9D 2D JS 8C 136 | KD 7S 3C 7C AS QH TS AD 8C 2S 137 | QS 8H 6C JS 4C 9S QC AD TD TS 138 | 2H 7C TS TC 8C 3C 9H 2D 6D JC 139 | TC 2H 8D JH KS 6D 3H TD TH 8H 140 | 9D TD 9H QC 5D 6C 8H 8C KC TS 141 | 2H 8C 3D AH 4D TH TC 7D 8H KC 142 | TS 5C 2D 8C 6S KH AH 5H 6H KC 143 | 5S 5D AH TC 4C JD 8D 6H 8C 6C 144 | KC QD 3D 8H 2D JC 9H 4H AD 2S 145 | TD 6S 7D JS KD 4H QS 2S 3S 8C 146 | 4C 9H JH TS 3S 4H QC 5S 9S 9C 147 | 2C KD 9H JS 9S 3H JC TS 5D AC 148 | AS 2H 5D AD 5H JC 7S TD JS 4C 149 | 2D 4S 8H 3D 7D 2C AD KD 9C TS 150 | 7H QD JH 5H JS AC 3D TH 4C 8H 151 | 6D KH KC QD 5C AD 7C 2D 4H AC 152 | 3D 9D TC 8S QD 2C JC 4H JD AH 153 | 6C TD 5S TC 8S AH 2C 5D AS AC 154 | TH 7S 3D AS 6C 4C 7H 7D 4H AH 155 | 5C 2H KS 6H 7S 4H 5H 3D 3C 7H 156 | 3C 9S AC 7S QH 2H 3D 6S 3S 3H 157 | 2D 3H AS 2C 6H TC JS 6S 9C 6C 158 | QH KD QD 6D AC 6H KH 2C TS 8C 159 | 8H 7D 3S 9H 5D 3H 4S QC 9S 5H 160 | 2D 9D 7H 6H 3C 8S 5H 4D 3S 4S 161 | KD 9S 4S TC 7S QC 3S 8S 2H 7H 162 | TC 3D 8C 3H 6C 2H 6H KS KD 4D 163 | KC 3D 9S 3H JS 4S 8H 2D 6C 8S 164 | 6H QS 6C TC QD 9H 7D 7C 5H 4D 165 | TD 9D 8D 6S 6C TC 5D TS JS 8H 166 | 4H KC JD 9H TC 2C 6S 5H 8H AS 167 | JS 9C 5C 6S 9D JD 8H KC 4C 6D 168 | 4D 8D 8S 6C 7C 6H 7H 8H 5C KC 169 | TC 3D JC 6D KS 9S 6H 7S 9C 2C 170 | 6C 3S KD 5H TS 7D 9H 9S 6H KH 171 | 3D QD 4C 6H TS AC 3S 5C 2H KD 172 | 4C AS JS 9S 7C TS 7H 9H JC KS 173 | 4H 8C JD 3H 6H AD 9S 4S 5S KS 174 | 4C 2C 7D 3D AS 9C 2S QS KC 6C 175 | 8S 5H 3D 2S AC 9D 6S 3S 4D TD 176 | QD TH 7S TS 3D AC 7H 6C 5D QC 177 | TC QD AD 9C QS 5C 8D KD 3D 3C 178 | 9D 8H AS 3S 7C 8S JD 2D 8D KC 179 | 4C TH AC QH JS 8D 7D 7S 9C KH 180 | 9D 8D 4C JH 2C 2S QD KD TS 4H 181 | 4D 6D 5D 2D JH 3S 8S 3H TC KH 182 | AD 4D 2C QS 8C KD JH JD AH 5C 183 | 5C 6C 5H 2H JH 4H KS 7C TC 3H 184 | 3C 4C QC 5D JH 9C QD KH 8D TC 185 | 3H 9C JS 7H QH AS 7C 9H 5H JC 186 | 2D 5S QD 4S 3C KC 6S 6C 5C 4C 187 | 5D KH 2D TS 8S 9C AS 9S 7C 4C 188 | 7C AH 8C 8D 5S KD QH QS JH 2C 189 | 8C 9D AH 2H AC QC 5S 8H 7H 2C 190 | QD 9H 5S QS QC 9C 5H JC TH 4H 191 | 6C 6S 3H 5H 3S 6H KS 8D AC 7S 192 | AC QH 7H 8C 4S KC 6C 3D 3S TC 193 | 9D 3D JS TH AC 5H 3H 8S 3S TC 194 | QD KH JS KS 9S QC 8D AH 3C AC 195 | 5H 6C KH 3S 9S JH 2D QD AS 8C 196 | 6C 4D 7S 7H 5S JC 6S 9H 4H JH 197 | AH 5S 6H 9S AD 3S TH 2H 9D 8C 198 | 4C 8D 9H 7C QC AD 4S 9C KC 5S 199 | 9D 6H 4D TC 4C JH 2S 5D 3S AS 200 | 2H 6C 7C KH 5C AD QS TH JD 8S 201 | 3S 4S 7S AH AS KC JS 2S AD TH 202 | JS KC 2S 7D 8C 5C 9C TS 5H 9D 203 | 7S 9S 4D TD JH JS KH 6H 5D 2C 204 | JD JS JC TH 2D 3D QD 8C AC 5H 205 | 7S KH 5S 9D 5D TD 4S 6H 3C 2D 206 | 4S 5D AC 8D 4D 7C AD AS AH 9C 207 | 6S TH TS KS 2C QC AH AS 3C 4S 208 | 2H 8C 3S JC 5C 7C 3H 3C KH JH 209 | 7S 3H JC 5S 6H 4C 2S 4D KC 7H 210 | 4D 7C 4H 9S 8S 6S AD TC 6C JC 211 | KH QS 3S TC 4C 8H 8S AC 3C TS 212 | QD QS TH 3C TS 7H 7D AH TD JC 213 | TD JD QC 4D 9S 7S TS AD 7D AC 214 | AH 7H 4S 6D 7C 2H 9D KS JC TD 215 | 7C AH JD 4H 6D QS TS 2H 2C 5C 216 | TC KC 8C 9S 4C JS 3C JC 6S AH 217 | AS 7D QC 3D 5S JC JD 9D TD KH 218 | TH 3C 2S 6H AH AC 5H 5C 7S 8H 219 | QC 2D AC QD 2S 3S JD QS 6S 8H 220 | KC 4H 3C 9D JS 6H 3S 8S AS 8C 221 | 7H KC 7D JD 2H JC QH 5S 3H QS 222 | 9H TD 3S 8H 7S AC 5C 6C AH 7C 223 | 8D 9H AH JD TD QS 7D 3S 9C 8S 224 | AH QH 3C JD KC 4S 5S 5D TD KS 225 | 9H 7H 6S JH TH 4C 7C AD 5C 2D 226 | 7C KD 5S TC 9D 6S 6C 5D 2S TH 227 | KC 9H 8D 5H 7H 4H QC 3D 7C AS 228 | 6S 8S QC TD 4S 5C TH QS QD 2S 229 | 8S 5H TH QC 9H 6S KC 7D 7C 5C 230 | 7H KD AH 4D KH 5C 4S 2D KC QH 231 | 6S 2C TD JC AS 4D 6C 8C 4H 5S 232 | JC TC JD 5S 6S 8D AS 9D AD 3S 233 | 6D 6H 5D 5S TC 3D 7D QS 9D QD 234 | 4S 6C 8S 3S 7S AD KS 2D 7D 7C 235 | KC QH JC AC QD 5D 8D QS 7H 7D 236 | JS AH 8S 5H 3D TD 3H 4S 6C JH 237 | 4S QS 7D AS 9H JS KS 6D TC 5C 238 | 2D 5C 6H TC 4D QH 3D 9H 8S 6C 239 | 6D 7H TC TH 5S JD 5C 9C KS KD 240 | 8D TD QH 6S 4S 6C 8S KC 5C TC 241 | 5S 3D KS AC 4S 7D QD 4C TH 2S 242 | TS 8H 9S 6S 7S QH 3C AH 7H 8C 243 | 4C 8C TS JS QC 3D 7D 5D 7S JH 244 | 8S 7S 9D QC AC 7C 6D 2H JH KC 245 | JS KD 3C 6S 4S 7C AH QC KS 5H 246 | KS 6S 4H JD QS TC 8H KC 6H AS 247 | KH 7C TC 6S TD JC 5C 7D AH 3S 248 | 3H 4C 4H TC TH 6S 7H 6D 9C QH 249 | 7D 5H 4S 8C JS 4D 3D 8S QH KC 250 | 3H 6S AD 7H 3S QC 8S 4S 7S JS 251 | 3S JD KH TH 6H QS 9C 6C 2D QD 252 | 4S QH 4D 5H KC 7D 6D 8D TH 5S 253 | TD AD 6S 7H KD KH 9H 5S KC JC 254 | 3H QC AS TS 4S QD KS 9C 7S KC 255 | TS 6S QC 6C TH TC 9D 5C 5D KD 256 | JS 3S 4H KD 4C QD 6D 9S JC 9D 257 | 8S JS 6D 4H JH 6H 6S 6C KS KH 258 | AC 7D 5D TC 9S KH 6S QD 6H AS 259 | AS 7H 6D QH 8D TH 2S KH 5C 5H 260 | 4C 7C 3D QC TC 4S KH 8C 2D JS 261 | 6H 5D 7S 5H 9C 9H JH 8S TH 7H 262 | AS JS 2S QD KH 8H 4S AC 8D 8S 263 | 3H 4C TD KD 8C JC 5C QS 2D JD 264 | TS 7D 5D 6C 2C QS 2H 3C AH KS 265 | 4S 7C 9C 7D JH 6C 5C 8H 9D QD 266 | 2S TD 7S 6D 9C 9S QS KH QH 5C 267 | JC 6S 9C QH JH 8D 7S JS KH 2H 268 | 8D 5H TH KC 4D 4S 3S 6S 3D QS 269 | 2D JD 4C TD 7C 6D TH 7S JC AH 270 | QS 7S 4C TH 9D TS AD 4D 3H 6H 271 | 2D 3H 7D JD 3D AS 2S 9C QC 8S 272 | 4H 9H 9C 2C 7S JH KD 5C 5D 6H 273 | TC 9H 8H JC 3C 9S 8D KS AD KC 274 | TS 5H JD QS QH QC 8D 5D KH AH 275 | 5D AS 8S 6S 4C AH QC QD TH 7H 276 | 3H 4H 7D 6S 4S 9H AS 8H JS 9D 277 | JD 8C 2C 9D 7D 5H 5S 9S JC KD 278 | KD 9C 4S QD AH 7C AD 9D AC TD 279 | 6S 4H 4S 9C 8D KS TC 9D JH 7C 280 | 5S JC 5H 4S QH AC 2C JS 2S 9S 281 | 8C 5H AS QD AD 5C 7D 8S QC TD 282 | JC 4C 8D 5C KH QS 4D 6H 2H 2C 283 | TH 4S 2D KC 3H QD AC 7H AD 9D 284 | KH QD AS 8H TH KC 8D 7S QH 8C 285 | JC 6C 7D 8C KH AD QS 2H 6S 2D 286 | JC KH 2D 7D JS QC 5H 4C 5D AD 287 | TS 3S AD 4S TD 2D TH 6S 9H JH 288 | 9H 2D QS 2C 4S 3D KH AS AC 9D 289 | KH 6S 8H 4S KD 7D 9D TS QD QC 290 | JH 5H AH KS AS AD JC QC 5S KH 291 | 5D 7D 6D KS KD 3D 7C 4D JD 3S 292 | AC JS 8D 5H 9C 3H 4H 4D TS 2C 293 | 6H KS KH 9D 7C 2S 6S 8S 2H 3D 294 | 6H AC JS 7S 3S TD 8H 3H 4H TH 295 | 9H TC QC KC 5C KS 6H 4H AC 8S 296 | TC 7D QH 4S JC TS 6D 6C AC KH 297 | QH 7D 7C JH QS QD TH 3H 5D KS 298 | 3D 5S 8D JS 4C 2C KS 7H 9C 4H 299 | 5H 8S 4H TD 2C 3S QD QC 3H KC 300 | QC JS KD 9C AD 5S 9D 7D 7H TS 301 | 8C JC KH 7C 7S 6C TS 2C QD TH 302 | 5S 9D TH 3C 7S QH 8S 9C 2H 5H 303 | 5D 9H 6H 2S JS KH 3H 7C 2H 5S 304 | JD 5D 5S 2C TC 2S 6S 6C 3C 8S 305 | 4D KH 8H 4H 2D KS 3H 5C 2S 9H 306 | 3S 2D TD 7H 8S 6H JD KC 9C 8D 307 | 6S QD JH 7C 9H 5H 8S 8H TH TD 308 | QS 7S TD 7D TS JC KD 7C 3C 2C 309 | 3C JD 8S 4H 2D 2S TD AS 4D AC 310 | AH KS 6C 4C 4S 7D 8C 9H 6H AS 311 | 5S 3C 9S 2C QS KD 4D 4S AC 5D 312 | 2D TS 2C JS KH QH 5D 8C AS KC 313 | KD 3H 6C TH 8S 7S KH 6H 9S AC 314 | 6H 7S 6C QS AH 2S 2H 4H 5D 5H 315 | 5H JC QD 2C 2S JD AS QC 6S 7D 316 | 6C TC AS KD 8H 9D 2C 7D JH 9S 317 | 2H 4C 6C AH 8S TD 3H TH 7C TS 318 | KD 4S TS 6C QH 8D 9D 9C AH 7D 319 | 6D JS 5C QD QC 9C 5D 8C 2H KD 320 | 3C QH JH AD 6S AH KC 8S 6D 6H 321 | 3D 7C 4C 7S 5S 3S 6S 5H JC 3C 322 | QH 7C 5H 3C 3S 8C TS 4C KD 9C 323 | QD 3S 7S 5H 7H QH JC 7C 8C KD 324 | 3C KD KH 2S 4C TS AC 6S 2C 7C 325 | 2C KH 3C 4C 6H 4D 5H 5S 7S QD 326 | 4D 7C 8S QD TS 9D KS 6H KD 3C 327 | QS 4D TS 7S 4C 3H QD 8D 9S TC 328 | TS QH AC 6S 3C 9H 9D QS 8S 6H 329 | 3S 7S 5D 4S JS 2D 6C QH 6S TH 330 | 4C 4H AS JS 5D 3D TS 9C AC 8S 331 | 6S 9C 7C 3S 5C QS AD AS 6H 3C 332 | 9S 8C 7H 3H 6S 7C AS 9H JD KH 333 | 3D 3H 7S 4D 6C 7C AC 2H 9C TH 334 | 4H 5S 3H AC TC TH 9C 9H 9S 8D 335 | 8D 9H 5H 4D 6C 2H QD 6S 5D 3S 336 | 4C 5C JD QS 4D 3H TH AC QH 8C 337 | QC 5S 3C 7H AD 4C KS 4H JD 6D 338 | QS AH 3H KS 9H 2S JS JH 5H 2H 339 | 2H 5S TH 6S TS 3S KS 3C 5H JS 340 | 2D 9S 7H 3D KC JH 6D 7D JS TD 341 | AC JS 8H 2C 8C JH JC 2D TH 7S 342 | 5D 9S 8H 2H 3D TC AH JC KD 9C 343 | 9D QD JC 2H 6D KH TS 9S QH TH 344 | 2C 8D 4S JD 5H 3H TH TC 9C KC 345 | AS 3D 9H 7D 4D TH KH 2H 7S 3H 346 | 4H 7S KS 2S JS TS 8S 2H QD 8D 347 | 5S 6H JH KS 8H 2S QC AC 6S 3S 348 | JC AS AD QS 8H 6C KH 4C 4D QD 349 | 2S 3D TS TD 9S KS 6S QS 5C 8D 350 | 3C 6D 4S QC KC JH QD TH KH AD 351 | 9H AH 4D KS 2S 8D JH JC 7C QS 352 | 2D 6C TH 3C 8H QD QH 2S 3S KS 353 | 6H 5D 9S 4C TS TD JS QD 9D JD 354 | 5H 8H KH 8S KS 7C TD AD 4S KD 355 | 2C 7C JC 5S AS 6C 7D 8S 5H 9C 356 | 6S QD 9S TS KH QS 5S QH 3C KC 357 | 7D 3H 3C KD 5C AS JH 7H 6H JD 358 | 9D 5C 9H KC 8H KS 4S AD 4D 2S 359 | 3S JD QD 8D 2S 7C 5S 6S 5H TS 360 | 6D 9S KC TD 3S 6H QD JD 5C 8D 361 | 5H 9D TS KD 8D 6H TD QC 4C 7D 362 | 6D 4S JD 9D AH 9S AS TD 9H QD 363 | 2D 5S 2H 9C 6H 9S TD QC 7D TC 364 | 3S 2H KS TS 2C 9C 8S JS 9D 7D 365 | 3C KC 6D 5D 6C 6H 8S AS 7S QS 366 | JH 9S 2H 8D 4C 8H 9H AD TH KH 367 | QC AS 2S JS 5C 6H KD 3H 7H 2C 368 | QD 8H 2S 8D 3S 6D AH 2C TC 5C 369 | JD JS TS 8S 3H 5D TD KC JC 6H 370 | 6S QS TC 3H 5D AH JC 7C 7D 4H 371 | 7C 5D 8H 9C 2H 9H JH KH 5S 2C 372 | 9C 7H 6S TH 3S QC QD 4C AC JD 373 | 2H 5D 9S 7D KC 3S QS 2D AS KH 374 | 2S 4S 2H 7D 5C TD TH QH 9S 4D 375 | 6D 3S TS 6H 4H KS 9D 8H 5S 2D 376 | 9H KS 4H 3S 5C 5D KH 6H 6S JS 377 | KC AS 8C 4C JC KH QC TH QD AH 378 | 6S KH 9S 2C 5H TC 3C 7H JC 4D 379 | JD 4S 6S 5S 8D 7H 7S 4D 4C 2H 380 | 7H 9H 5D KH 9C 7C TS TC 7S 5H 381 | 4C 8D QC TS 4S 9H 3D AD JS 7C 382 | 8C QS 5C 5D 3H JS AH KC 4S 9D 383 | TS JD 8S QS TH JH KH 2D QD JS 384 | JD QC 5D 6S 9H 3S 2C 8H 9S TS 385 | 2S 4C AD 7H JC 5C 2D 6D 4H 3D 386 | 7S JS 2C 4H 8C AD QD 9C 3S TD 387 | JD TS 4C 6H 9H 7D QD 6D 3C AS 388 | AS 7C 4C 6S 5D 5S 5C JS QC 4S 389 | KD 6S 9S 7C 3C 5S 7D JH QD JS 390 | 4S 7S JH 2C 8S 5D 7H 3D QH AD 391 | TD 6H 2H 8D 4H 2D 7C AD KH 5D 392 | TS 3S 5H 2C QD AH 2S 5C KH TD 393 | KC 4D 8C 5D AS 6C 2H 2S 9H 7C 394 | KD JS QC TS QS KH JH 2C 5D AD 395 | 3S 5H KC 6C 9H 3H 2H AD 7D 7S 396 | 7S JS JH KD 8S 7D 2S 9H 7C 2H 397 | 9H 2D 8D QC 6S AD AS 8H 5H 6C 398 | 2S 7H 6C 6D 7D 8C 5D 9D JC 3C 399 | 7C 9C 7H JD 2H KD 3S KH AD 4S 400 | QH AS 9H 4D JD KS KD TS KH 5H 401 | 4C 8H 5S 3S 3D 7D TD AD 7S KC 402 | JS 8S 5S JC 8H TH 9C 4D 5D KC 403 | 7C 5S 9C QD 2C QH JS 5H 8D KH 404 | TD 2S KS 3D AD KC 7S TC 3C 5D 405 | 4C 2S AD QS 6C 9S QD TH QH 5C 406 | 8C AD QS 2D 2S KC JD KS 6C JC 407 | 8D 4D JS 2H 5D QD 7S 7D QH TS 408 | 6S 7H 3S 8C 8S 9D QS 8H 6C 9S 409 | 4S TC 2S 5C QD 4D QS 6D TH 6S 410 | 3S 5C 9D 6H 8D 4C 7D TC 7C TD 411 | AH 6S AS 7H 5S KD 3H 5H AC 4C 412 | 8D 8S AH KS QS 2C AD 6H 7D 5D 413 | 6H 9H 9S 2H QS 8S 9C 5D 2D KD 414 | TS QC 5S JH 7D 7S TH 9S 9H AC 415 | 7H 3H 6S KC 4D 6D 5C 4S QD TS 416 | TD 2S 7C QD 3H JH 9D 4H 7S 7H 417 | KS 3D 4H 5H TC 2S AS 2D 6D 7D 418 | 8H 3C 7H TD 3H AD KC TH 9C KH 419 | TC 4C 2C 9S 9D 9C 5C 2H JD 3C 420 | 3H AC TS 5D AD 8D 6H QC 6S 8C 421 | 2S TS 3S JD 7H 8S QH 4C 5S 8D 422 | AC 4S 6C 3C KH 3D 7C 2D 8S 2H 423 | 4H 6C 8S TH 2H 4S 8H 9S 3H 7S 424 | 7C 4C 9C 2C 5C AS 5D KD 4D QH 425 | 9H 4H TS AS 7D 8D 5D 9S 8C 2H 426 | QC KD AC AD 2H 7S AS 3S 2D 9S 427 | 2H QC 8H TC 6D QD QS 5D KH 3C 428 | TH JD QS 4C 2S 5S AD 7H 3S AS 429 | 7H JS 3D 6C 3S 6D AS 9S AC QS 430 | 9C TS AS 8C TC 8S 6H 9D 8D 6C 431 | 4D JD 9C KC 7C 6D KS 3S 8C AS 432 | 3H 6S TC 8D TS 3S KC 9S 7C AS 433 | 8C QC 4H 4S 8S 6C 3S TC AH AC 434 | 4D 7D 5C AS 2H 6S TS QC AD TC 435 | QD QC 8S 4S TH 3D AH TS JH 4H 436 | 5C 2D 9S 2C 3H 3C 9D QD QH 7D 437 | KC 9H 6C KD 7S 3C 4D AS TC 2D 438 | 3D JS 4D 9D KS 7D TH QC 3H 3C 439 | 8D 5S 2H 9D 3H 8C 4C 4H 3C TH 440 | JC TH 4S 6S JD 2D 4D 6C 3D 4C 441 | TS 3S 2D 4H AC 2C 6S 2H JH 6H 442 | TD 8S AD TC AH AC JH 9S 6S 7S 443 | 6C KC 4S JD 8D 9H 5S 7H QH AH 444 | KD 8D TS JH 5C 5H 3H AD AS JS 445 | 2D 4H 3D 6C 8C 7S AD 5D 5C 8S 446 | TD 5D 7S 9C 4S 5H 6C 8C 4C 8S 447 | JS QH 9C AS 5C QS JC 3D QC 7C 448 | JC 9C KH JH QS QC 2C TS 3D AD 449 | 5D JH AC 5C 9S TS 4C JD 8C KS 450 | KC AS 2D KH 9H 2C 5S 4D 3D 6H 451 | TH AH 2D 8S JC 3D 8C QH 7S 3S 452 | 8H QD 4H JC AS KH KS 3C 9S 6D 453 | 9S QH 7D 9C 4S AC 7H KH 4D KD 454 | AH AD TH 6D 9C 9S KD KS QH 4H 455 | QD 6H 9C 7C QS 6D 6S 9D 5S JH 456 | AH 8D 5H QD 2H JC KS 4H KH 5S 457 | 5C 2S JS 8D 9C 8C 3D AS KC AH 458 | JD 9S 2H QS 8H 5S 8C TH 5C 4C 459 | QC QS 8C 2S 2C 3S 9C 4C KS KH 460 | 2D 5D 8S AH AD TD 2C JS KS 8C 461 | TC 5S 5H 8H QC 9H 6H JD 4H 9S 462 | 3C JH 4H 9H AH 4S 2H 4C 8D AC 463 | 8S TH 4D 7D 6D QD QS 7S TC 7C 464 | KH 6D 2D JD 5H JS QD JH 4H 4S 465 | 9C 7S JH 4S 3S TS QC 8C TC 4H 466 | QH 9D 4D JH QS 3S 2C 7C 6C 2D 467 | 4H 9S JD 5C 5H AH 9D TS 2D 4C 468 | KS JH TS 5D 2D AH JS 7H AS 8D 469 | JS AH 8C AD KS 5S 8H 2C 6C TH 470 | 2H 5D AD AC KS 3D 8H TS 6H QC 471 | 6D 4H TS 9C 5H JS JH 6S JD 4C 472 | JH QH 4H 2C 6D 3C 5D 4C QS KC 473 | 6H 4H 6C 7H 6S 2S 8S KH QC 8C 474 | 3H 3D 5D KS 4H TD AD 3S 4D TS 475 | 5S 7C 8S 7D 2C KS 7S 6C 8C JS 476 | 5D 2H 3S 7C 5C QD 5H 6D 9C 9H 477 | JS 2S KD 9S 8D TD TS AC 8C 9D 478 | 5H QD 2S AC 8C 9H KS 7C 4S 3C 479 | KH AS 3H 8S 9C JS QS 4S AD 4D 480 | AS 2S TD AD 4D 9H JC 4C 5H QS 481 | 5D 7C 4H TC 2D 6C JS 4S KC 3S 482 | 4C 2C 5D AC 9H 3D JD 8S QS QH 483 | 2C 8S 6H 3C QH 6D TC KD AC AH 484 | QC 6C 3S QS 4S AC 8D 5C AD KH 485 | 5S 4C AC KH AS QC 2C 5C 8D 9C 486 | 8H JD 3C KH 8D 5C 9C QD QH 9D 487 | 7H TS 2C 8C 4S TD JC 9C 5H QH 488 | JS 4S 2C 7C TH 6C AS KS 7S JD 489 | JH 7C 9H 7H TC 5H 3D 6D 5D 4D 490 | 2C QD JH 2H 9D 5S 3D TD AD KS 491 | JD QH 3S 4D TH 7D 6S QS KS 4H 492 | TC KS 5S 8D 8H AD 2S 2D 4C JH 493 | 5S JH TC 3S 2D QS 9D 4C KD 9S 494 | AC KH 3H AS 9D KC 9H QD 6C 6S 495 | 9H 7S 3D 5C 7D KC TD 8H 4H 6S 496 | 3C 7H 8H TC QD 4D 7S 6S QH 6C 497 | 6D AD 4C QD 6C 5D 7D 9D KS TS 498 | JH 2H JD 9S 7S TS KH 8D 5D 8H 499 | 2D 9S 4C 7D 9D 5H QD 6D AC 6S 500 | 7S 6D JC QD JH 4C 6S QS 2H 7D 501 | 8C TD JH KD 2H 5C QS 2C JS 7S 502 | TC 5H 4H JH QD 3S 5S 5D 8S KH 503 | KS KH 7C 2C 5D JH 6S 9C 6D JC 504 | 5H AH JD 9C JS KC 2H 6H 4D 5S 505 | AS 3C TH QC 6H 9C 8S 8C TD 7C 506 | KC 2C QD 9C KH 4D 7S 3C TS 9H 507 | 9C QC 2S TS 8C TD 9S QD 3S 3C 508 | 4D 9D TH JH AH 6S 2S JD QH JS 509 | QD 9H 6C KD 7D 7H 5D 6S 8H AH 510 | 8H 3C 4S 2H 5H QS QH 7S 4H AC 511 | QS 3C 7S 9S 4H 3S AH KS 9D 7C 512 | AD 5S 6S 2H 2D 5H TC 4S 3C 8C 513 | QH TS 6S 4D JS KS JH AS 8S 6D 514 | 2C 8S 2S TD 5H AS TC TS 6C KC 515 | KC TS 8H 2H 3H 7C 4C 5S TH TD 516 | KD AD KH 7H 7S 5D 5H 5S 2D 9C 517 | AD 9S 3D 7S 8C QC 7C 9C KD KS 518 | 3C QC 9S 8C 4D 5C AS QD 6C 2C 519 | 2H KC 8S JD 7S AC 8D 5C 2S 4D 520 | 9D QH 3D 2S TC 3S KS 3C 9H TD 521 | KD 6S AC 2C 7H 5H 3S 6C 6H 8C 522 | QH TC 8S 6S KH TH 4H 5D TS 4D 523 | 8C JS 4H 6H 2C 2H 7D AC QD 3D 524 | QS KC 6S 2D 5S 4H TD 3H JH 4C 525 | 7S 5H 7H 8H KH 6H QS TH KD 7D 526 | 5H AD KD 7C KH 5S TD 6D 3C 6C 527 | 8C 9C 5H JD 7C KC KH 7H 2H 3S 528 | 7S 4H AD 4D 8S QS TH 3D 7H 5S 529 | 8D TC KS KD 9S 6D AD JD 5C 2S 530 | 7H 8H 6C QD 2H 6H 9D TC 9S 7C 531 | 8D 6D 4C 7C 6C 3C TH KH JS JH 532 | 5S 3S 8S JS 9H AS AD 8H 7S KD 533 | JH 7C 2C KC 5H AS AD 9C 9S JS 534 | AD AC 2C 6S QD 7C 3H TH KS KD 535 | 9D JD 4H 8H 4C KH 7S TS 8C KC 536 | 3S 5S 2H 7S 6H 7D KS 5C 6D AD 537 | 5S 8C 9H QS 7H 7S 2H 6C 7D TD 538 | QS 5S TD AC 9D KC 3D TC 2D 4D 539 | TD 2H 7D JD QD 4C 7H 5D KC 3D 540 | 4C 3H 8S KD QH 5S QC 9H TC 5H 541 | 9C QD TH 5H TS 5C 9H AH QH 2C 542 | 4D 6S 3C AC 6C 3D 2C 2H TD TH 543 | AC 9C 5D QC 4D AD 8D 6D 8C KC 544 | AD 3C 4H AC 8D 8H 7S 9S TD JC 545 | 4H 9H QH JS 2D TH TD TC KD KS 546 | 5S 6S 9S 8D TH AS KH 5H 5C 8S 547 | JD 2S 9S 6S 5S 8S 5D 7S 7H 9D 548 | 5D 8C 4C 9D AD TS 2C 7D KD TC 549 | 8S QS 4D KC 5C 8D 4S KH JD KD 550 | AS 5C AD QH 7D 2H 9S 7H 7C TC 551 | 2S 8S JD KH 7S 6C 6D AD 5D QC 552 | 9H 6H 3S 8C 8H AH TC 4H JS TD 553 | 2C TS 4D 7H 2D QC 9C 5D TH 7C 554 | 6C 8H QC 5D TS JH 5C 5H 9H 4S 555 | 2D QC 7H AS JS 8S 2H 4C 4H 8D 556 | JS 6S AC KD 3D 3C 4S 7H TH KC 557 | QH KH 6S QS 5S 4H 3C QD 3S 3H 558 | 7H AS KH 8C 4H 9C 5S 3D 6S TS 559 | 9C 7C 3H 5S QD 2C 3D AD AC 5H 560 | JH TD 2D 4C TS 3H KH AD 3S 7S 561 | AS 4C 5H 4D 6S KD JC 3C 6H 2D 562 | 3H 6S 8C 2D TH 4S AH QH AD 5H 563 | 7C 2S 9H 7H KC 5C 6D 5S 3H JC 564 | 3C TC 9C 4H QD TD JH 6D 9H 5S 565 | 7C 6S 5C 5D 6C 4S 7H 9H 6H AH 566 | AD 2H 7D KC 2C 4C 2S 9S 7H 3S 567 | TH 4C 8S 6S 3S AD KS AS JH TD 568 | 5C TD 4S 4D AD 6S 5D TC 9C 7D 569 | 8H 3S 4D 4S 5S 6H 5C AC 3H 3D 570 | 9H 3C AC 4S QS 8S 9D QH 5H 4D 571 | JC 6C 5H TS AC 9C JD 8C 7C QD 572 | 8S 8H 9C JD 2D QC QH 6H 3C 8D 573 | KS JS 2H 6H 5H QH QS 3H 7C 6D 574 | TC 3H 4S 7H QC 2H 3S 8C JS KH 575 | AH 8H 5S 4C 9H JD 3H 7S JC AC 576 | 3C 2D 4C 5S 6C 4S QS 3S JD 3D 577 | 5H 2D TC AH KS 6D 7H AD 8C 6H 578 | 6C 7S 3C JD 7C 8H KS KH AH 6D 579 | AH 7D 3H 8H 8S 7H QS 5H 9D 2D 580 | JD AC 4H 7S 8S 9S KS AS 9D QH 581 | 7S 2C 8S 5S JH QS JC AH KD 4C 582 | AH 2S 9H 4H 8D TS TD 6H QH JD 583 | 4H JC 3H QS 6D 7S 9C 8S 9D 8D 584 | 5H TD 4S 9S 4C 8C 8D 7H 3H 3D 585 | QS KH 3S 2C 2S 3C 7S TD 4S QD 586 | 7C TD 4D 5S KH AC AS 7H 4C 6C 587 | 2S 5H 6D JD 9H QS 8S 2C 2H TD 588 | 2S TS 6H 9H 7S 4H JC 4C 5D 5S 589 | 2C 5H 7D 4H 3S QH JC JS 6D 8H 590 | 4C QH 7C QD 3S AD TH 8S 5S TS 591 | 9H TC 2S TD JC 7D 3S 3D TH QH 592 | 7D 4C 8S 5C JH 8H 6S 3S KC 3H 593 | JC 3H KH TC QH TH 6H 2C AC 5H 594 | QS 2H 9D 2C AS 6S 6C 2S 8C 8S 595 | 9H 7D QC TH 4H KD QS AC 7S 3C 596 | 4D JH 6S 5S 8H KS 9S QC 3S AS 597 | JD 2D 6S 7S TC 9H KC 3H 7D KD 598 | 2H KH 7C 4D 4S 3H JS QD 7D KC 599 | 4C JC AS 9D 3C JS 6C 8H QD 4D 600 | AH JS 3S 6C 4C 3D JH 6D 9C 9H 601 | 9H 2D 8C 7H 5S KS 6H 9C 2S TC 602 | 6C 8C AD 7H 6H 3D KH AS 5D TH 603 | KS 8C 3S TS 8S 4D 5S 9S 6C 4H 604 | 9H 4S 4H 5C 7D KC 2D 2H 9D JH 605 | 5C JS TC 9D 9H 5H 7S KH JC 6S 606 | 7C 9H 8H 4D JC KH JD 2H TD TC 607 | 8H 6C 2H 2C KH 6H 9D QS QH 5H 608 | AC 7D 2S 3D QD JC 2D 8D JD JH 609 | 2H JC 2D 7H 2C 3C 8D KD TD 4H 610 | 3S 4H 6D 8D TS 3H TD 3D 6H TH 611 | JH JC 3S AC QH 9H 7H 8S QC 2C 612 | 7H TD QS 4S 8S 9C 2S 5D 4D 2H 613 | 3D TS 3H 2S QC 8H 6H KC JC KS 614 | 5D JD 7D TC 8C 6C 9S 3D 8D AC 615 | 8H 6H JH 6C 5D 8D 8S 4H AD 2C 616 | 9D 4H 2D 2C 3S TS AS TC 3C 5D 617 | 4D TH 5H KS QS 6C 4S 2H 3D AD 618 | 5C KC 6H 2C 5S 3C 4D 2D 9H 9S 619 | JD 4C 3H TH QH 9H 5S AH 8S AC 620 | 7D 9S 6S 2H TD 9C 4H 8H QS 4C 621 | 3C 6H 5D 4H 8C 9C KC 6S QD QS 622 | 3S 9H KD TC 2D JS 8C 6S 4H 4S 623 | 2S 4C 8S QS 6H KH 3H TH 8C 5D 624 | 2C KH 5S 3S 7S 7H 6C 9D QD 8D 625 | 8H KS AC 2D KH TS 6C JS KC 7H 626 | 9C KS 5C TD QC AH 6C 5H 9S 7C 627 | 5D 4D 3H 4H 6S 7C 7S AH QD TD 628 | 2H 7D QC 6S TC TS AH 7S 9D 3H 629 | TH 5H QD 9S KS 7S 7C 6H 8C TD 630 | TH 2D 4D QC 5C 7D JD AH 9C 4H 631 | 4H 3H AH 8D 6H QC QH 9H 2H 2C 632 | 2D AD 4C TS 6H 7S TH 4H QS TD 633 | 3C KD 2H 3H QS JD TC QC 5D 8H 634 | KS JC QD TH 9S KD 8D 8C 2D 9C 635 | 3C QD KD 6D 4D 8D AH AD QC 8S 636 | 8H 3S 9D 2S 3H KS 6H 4C 7C KC 637 | TH 9S 5C 3D 7D 6H AC 7S 4D 2C 638 | 5C 3D JD 4D 2D 6D 5H 9H 4C KH 639 | AS 7H TD 6C 2H 3D QD KS 4C 4S 640 | JC 3C AC 7C JD JS 8H 9S QC 5D 641 | JD 6S 5S 2H AS 8C 7D 5H JH 3D 642 | 8D TC 5S 9S 8S 3H JC 5H 7S AS 643 | 5C TD 3D 7D 4H 8D 7H 4D 5D JS 644 | QS 9C KS TD 2S 8S 5C 2H 4H AS 645 | TH 7S 4H 7D 3H JD KD 5D 2S KC 646 | JD 7H 4S 8H 4C JS 6H QH 5S 4H 647 | 2C QS 8C 5S 3H QC 2S 6C QD AD 648 | 8C 3D JD TC 4H 2H AD 5S AC 2S 649 | 5D 2C JS 2D AD 9D 3D 4C 4S JH 650 | 8D 5H 5D 6H 7S 4D KS 9D TD JD 651 | 3D 6D 9C 2S AS 7D 5S 5C 8H JD 652 | 7C 8S 3S 6S 5H JD TC AD 7H 7S 653 | 2S 9D TS 4D AC 8D 6C QD JD 3H 654 | 9S KH 2C 3C AC 3D 5H 6H 8D 5D 655 | KS 3D 2D 6S AS 4C 2S 7C 7H KH 656 | AC 2H 3S JC 5C QH 4D 2D 5H 7S 657 | TS AS JD 8C 6H JC 8S 5S 2C 5D 658 | 7S QH 7H 6C QC 8H 2D 7C JD 2S 659 | 2C QD 2S 2H JC 9C 5D 2D JD JH 660 | 7C 5C 9C 8S 7D 6D 8D 6C 9S JH 661 | 2C AD 6S 5H 3S KS 7S 9D KH 4C 662 | 7H 6C 2C 5C TH 9D 8D 3S QC AH 663 | 5S KC 6H TC 5H 8S TH 6D 3C AH 664 | 9C KD 4H AD TD 9S 4S 7D 6H 5D 665 | 7H 5C 5H 6D AS 4C KD KH 4H 9D 666 | 3C 2S 5C 6C JD QS 2H 9D 7D 3H 667 | AC 2S 6S 7S JS QD 5C QS 6H AD 668 | 5H TH QC 7H TC 3S 7C 6D KC 3D 669 | 4H 3D QC 9S 8H 2C 3S JC KS 5C 670 | 4S 6S 2C 6H 8S 3S 3D 9H 3H JS 671 | 4S 8C 4D 2D 8H 9H 7D 9D AH TS 672 | 9S 2C 9H 4C 8D AS 7D 3D 6D 5S 673 | 6S 4C 7H 8C 3H 5H JC AH 9D 9C 674 | 2S 7C 5S JD 8C 3S 3D 4D 7D 6S 675 | 3C KC 4S 5D 7D 3D JD 7H 3H 4H 676 | 9C 9H 4H 4D TH 6D QD 8S 9S 7S 677 | 2H AC 8S 4S AD 8C 2C AH 7D TC 678 | TS 9H 3C AD KS TC 3D 8C 8H JD 679 | QC 8D 2C 3C 7D 7C JD 9H 9C 6C 680 | AH 6S JS JH 5D AS QC 2C JD TD 681 | 9H KD 2H 5D 2D 3S 7D TC AH TS 682 | TD 8H AS 5D AH QC AC 6S TC 5H 683 | KS 4S 7H 4D 8D 9C TC 2H 6H 3H 684 | 3H KD 4S QD QH 3D 8H 8C TD 7S 685 | 8S JD TC AH JS QS 2D KH KS 4D 686 | 3C AD JC KD JS KH 4S TH 9H 2C 687 | QC 5S JS 9S KS AS 7C QD 2S JD 688 | KC 5S QS 3S 2D AC 5D 9H 8H KS 689 | 6H 9C TC AD 2C 6D 5S JD 6C 7C 690 | QS KH TD QD 2C 3H 8S 2S QC AH 691 | 9D 9H JH TC QH 3C 2S JS 5C 7H 692 | 6C 3S 3D 2S 4S QD 2D TH 5D 2C 693 | 2D 6H 6D 2S JC QH AS 7H 4H KH 694 | 5H 6S KS AD TC TS 7C AC 4S 4H 695 | AD 3C 4H QS 8C 9D KS 2H 2D 4D 696 | 4S 9D 6C 6D 9C AC 8D 3H 7H KD 697 | JC AH 6C TS JD 6D AD 3S 5D QD 698 | JC JH JD 3S 7S 8S JS QC 3H 4S 699 | JD TH 5C 2C AD JS 7H 9S 2H 7S 700 | 8D 3S JH 4D QC AS JD 2C KC 6H 701 | 2C AC 5H KD 5S 7H QD JH AH 2D 702 | JC QH 8D 8S TC 5H 5C AH 8C 6C 703 | 3H JS 8S QD JH 3C 4H 6D 5C 3S 704 | 6D 4S 4C AH 5H 5S 3H JD 7C 8D 705 | 8H AH 2H 3H JS 3C 7D QC 4H KD 706 | 6S 2H KD 5H 8H 2D 3C 8S 7S QD 707 | 2S 7S KC QC AH TC QS 6D 4C 8D 708 | 5S 9H 2C 3S QD 7S 6C 2H 7C 9D 709 | 3C 6C 5C 5S JD JC KS 3S 5D TS 710 | 7C KS 6S 5S 2S 2D TC 2H 5H QS 711 | AS 7H 6S TS 5H 9S 9D 3C KD 2H 712 | 4S JS QS 3S 4H 7C 2S AC 6S 9D 713 | 8C JH 2H 5H 7C 5D QH QS KH QC 714 | 3S TD 3H 7C KC 8D 5H 8S KH 8C 715 | 4H KH JD TS 3C 7H AS QC JS 5S 716 | AH 9D 2C 8D 4D 2D 6H 6C KC 6S 717 | 2S 6H 9D 3S 7H 4D KH 8H KD 3D 718 | 9C TC AC JH KH 4D JD 5H TD 3S 719 | 7S 4H 9D AS 4C 7D QS 9S 2S KH 720 | 3S 8D 8S KS 8C JC 5C KH 2H 5D 721 | 8S QH 2C 4D KC JS QC 9D AC 6H 722 | 8S 8C 7C JS JD 6S 4C 9C AC 4S 723 | QH 5D 2C 7D JC 8S 2D JS JH 4C 724 | JS 4C 7S TS JH KC KH 5H QD 4S 725 | QD 8C 8D 2D 6S TD 9D AC QH 5S 726 | QH QC JS 3D 3C 5C 4H KH 8S 7H 727 | 7C 2C 5S JC 8S 3H QC 5D 2H KC 728 | 5S 8D KD 6H 4H QD QH 6D AH 3D 729 | 7S KS 6C 2S 4D AC QS 5H TS JD 730 | 7C 2D TC 5D QS AC JS QC 6C KC 731 | 2C KS 4D 3H TS 8S AD 4H 7S 9S 732 | QD 9H QH 5H 4H 4D KH 3S JC AD 733 | 4D AC KC 8D 6D 4C 2D KH 2C JD 734 | 2C 9H 2D AH 3H 6D 9C 7D TC KS 735 | 8C 3H KD 7C 5C 2S 4S 5H AS AH 736 | TH JD 4H KD 3H TC 5C 3S AC KH 737 | 6D 7H AH 7S QC 6H 2D TD JD AS 738 | JH 5D 7H TC 9S 7D JC AS 5S KH 739 | 2H 8C AD TH 6H QD KD 9H 6S 6C 740 | QH KC 9D 4D 3S JS JH 4H 2C 9H 741 | TC 7H KH 4H JC 7D 9S 3H QS 7S 742 | AD 7D JH 6C 7H 4H 3S 3H 4D QH 743 | JD 2H 5C AS 6C QC 4D 3C TC JH 744 | AC JD 3H 6H 4C JC AD 7D 7H 9H 745 | 4H TC TS 2C 8C 6S KS 2H JD 9S 746 | 4C 3H QS QC 9S 9H 6D KC 9D 9C 747 | 5C AD 8C 2C QH TH QD JC 8D 8H 748 | QC 2C 2S QD 9C 4D 3S 8D JH QS 749 | 9D 3S 2C 7S 7C JC TD 3C TC 9H 750 | 3C TS 8H 5C 4C 2C 6S 8D 7C 4H 751 | KS 7H 2H TC 4H 2C 3S AS AH QS 752 | 8C 2D 2H 2C 4S 4C 6S 7D 5S 3S 753 | TH QC 5D TD 3C QS KD KC KS AS 754 | 4D AH KD 9H KS 5C 4C 6H JC 7S 755 | KC 4H 5C QS TC 2H JC 9S AH QH 756 | 4S 9H 3H 5H 3C QD 2H QC JH 8H 757 | 5D AS 7H 2C 3D JH 6H 4C 6S 7D 758 | 9C JD 9H AH JS 8S QH 3H KS 8H 759 | 3S AC QC TS 4D AD 3D AH 8S 9H 760 | 7H 3H QS 9C 9S 5H JH JS AH AC 761 | 8D 3C JD 2H AC 9C 7H 5S 4D 8H 762 | 7C JH 9H 6C JS 9S 7H 8C 9D 4H 763 | 2D AS 9S 6H 4D JS JH 9H AD QD 764 | 6H 7S JH KH AH 7H TD 5S 6S 2C 765 | 8H JH 6S 5H 5S 9D TC 4C QC 9S 766 | 7D 2C KD 3H 5H AS QD 7H JS 4D 767 | TS QH 6C 8H TH 5H 3C 3H 9C 9D 768 | AD KH JS 5D 3H AS AC 9S 5C KC 769 | 2C KH 8C JC QS 6D AH 2D KC TC 770 | 9D 3H 2S 7C 4D 6D KH KS 8D 7D 771 | 9H 2S TC JH AC QC 3H 5S 3S 8H 772 | 3S AS KD 8H 4C 3H 7C JH QH TS 773 | 7S 6D 7H 9D JH 4C 3D 3S 6C AS 774 | 4S 2H 2C 4C 8S 5H KC 8C QC QD 775 | 3H 3S 6C QS QC 2D 6S 5D 2C 9D 776 | 2H 8D JH 2S 3H 2D 6C 5C 7S AD 777 | 9H JS 5D QH 8S TS 2H 7S 6S AD 778 | 6D QC 9S 7H 5H 5C 7D KC JD 4H 779 | QC 5S 9H 9C 4D 6S KS 2S 4C 7C 780 | 9H 7C 4H 8D 3S 6H 5C 8H JS 7S 781 | 2D 6H JS TD 4H 4D JC TH 5H KC 782 | AC 7C 8D TH 3H 9S 2D 4C KC 4D 783 | KD QS 9C 7S 3D KS AD TS 4C 4H 784 | QH 9C 8H 2S 7D KS 7H 5D KD 4C 785 | 9C 2S 2H JC 6S 6C TC QC JH 5C 786 | 7S AC 8H KC 8S 6H QS JC 3D 6S 787 | JS 2D JH 8C 4S 6H 8H 6D 5D AD 788 | 6H 7D 2S 4H 9H 7C AS AC 8H 5S 789 | 3C JS 4S 6D 5H 2S QH 6S 9C 2C 790 | 3D 5S 6S 9S 4C QS 8D QD 8S TC 791 | 9C 3D AH 9H 5S 2C 7D AD JC 3S 792 | 7H TC AS 3C 6S 6D 7S KH KC 9H 793 | 3S TC 8H 6S 5H JH 8C 7D AC 2S 794 | QD 9D 9C 3S JC 8C KS 8H 5D 4D 795 | JS AH JD 6D 9D 8C 9H 9S 8H 3H 796 | 2D 6S 4C 4D 8S AD 4S TC AH 9H 797 | TS AC QC TH KC 6D 4H 7S 8C 2H 798 | 3C QD JS 9D 5S JC AH 2H TS 9H 799 | 3H 4D QH 5D 9C 5H 7D 4S JC 3S 800 | 8S TH 3H 7C 2H JD JS TS AC 8D 801 | 9C 2H TD KC JD 2S 8C 5S AD 2C 802 | 3D KD 7C 5H 4D QH QD TC 6H 7D 803 | 7H 2C KC 5S KD 6H AH QC 7S QH 804 | 6H 5C AC 5H 2C 9C 2D 7C TD 2S 805 | 4D 9D AH 3D 7C JD 4H 8C 4C KS 806 | TH 3C JS QH 8H 4C AS 3D QS QC 807 | 4D 7S 5H JH 6D 7D 6H JS KH 3C 808 | QD 8S 7D 2H 2C 7C JC 2S 5H 8C 809 | QH 8S 9D TC 2H AD 7C 8D QD 6S 810 | 3S 7C AD 9H 2H 9S JD TS 4C 2D 811 | 3S AS 4H QC 2C 8H 8S 7S TD TC 812 | JH TH TD 3S 4D 4H 5S 5D QS 2C 813 | 8C QD QH TC 6D 4S 9S 9D 4H QC 814 | 8C JS 9D 6H JD 3H AD 6S TD QC 815 | KC 8S 3D 7C TD 7D 8D 9H 4S 3S 816 | 6C 4S 3D 9D KD TC KC KS AC 5S 817 | 7C 6S QH 3D JS KD 6H 6D 2D 8C 818 | JD 2S 5S 4H 8S AC 2D 6S TS 5C 819 | 5H 8C 5S 3C 4S 3D 7C 8D AS 3H 820 | AS TS 7C 3H AD 7D JC QS 6C 6H 821 | 3S 9S 4C AC QH 5H 5D 9H TS 4H 822 | 6C 5C 7H 7S TD AD JD 5S 2H 2S 823 | 7D 6C KC 3S JD 8D 8S TS QS KH 824 | 8S QS 8D 6C TH AC AH 2C 8H 9S 825 | 7H TD KH QH 8S 3D 4D AH JD AS 826 | TS 3D 2H JC 2S JH KH 6C QC JS 827 | KC TH 2D 6H 7S 2S TC 8C 9D QS 828 | 3C 9D 6S KH 8H 6D 5D TH 2C 2H 829 | 6H TC 7D AD 4D 8S TS 9H TD 7S 830 | JS 6D JD JC 2H AC 6C 3D KH 8D 831 | KH JD 9S 5D 4H 4C 3H 7S QS 5C 832 | 4H JD 5D 3S 3C 4D KH QH QS 7S 833 | JD TS 8S QD AH 4C 6H 3S 5S 2C 834 | QS 3D JD AS 8D TH 7C 6S QC KS 835 | 7S 2H 8C QC 7H AC 6D 2D TH KH 836 | 5S 6C 7H KH 7D AH 8C 5C 7S 3D 837 | 3C KD AD 7D 6C 4D KS 2D 8C 4S 838 | 7C 8D 5S 2D 2S AH AD 2C 9D TD 839 | 3C AD 4S KS JH 7C 5C 8C 9C TH 840 | AS TD 4D 7C JD 8C QH 3C 5H 9S 841 | 3H 9C 8S 9S 6S QD KS AH 5H JH 842 | QC 9C 5S 4H 2H TD 7D AS 8C 9D 843 | 8C 2C 9D KD TC 7S 3D KH QC 3C 844 | 4D AS 4C QS 5S 9D 6S JD QH KS 845 | 6D AH 6C 4C 5H TS 9H 7D 3D 5S 846 | QS JD 7C 8D 9C AC 3S 6S 6C KH 847 | 8H JH 5D 9S 6D AS 6S 3S QC 7H 848 | QD AD 5C JH 2H AH 4H AS KC 2C 849 | JH 9C 2C 6H 2D JS 5D 9H KC 6D 850 | 7D 9D KD TH 3H AS 6S QC 6H AD 851 | JD 4H 7D KC 3H JS 3C TH 3D QS 852 | 4C 3H 8C QD 5H 6H AS 8H AD JD 853 | TH 8S KD 5D QC 7D JS 5S 5H TS 854 | 7D KC 9D QS 3H 3C 6D TS 7S AH 855 | 7C 4H 7H AH QC AC 4D 5D 6D TH 856 | 3C 4H 2S KD 8H 5H JH TC 6C JD 857 | 4S 8C 3D 4H JS TD 7S JH QS KD 858 | 7C QC KD 4D 7H 6S AD TD TC KH 859 | 5H 9H KC 3H 4D 3D AD 6S QD 6H 860 | TH 7C 6H TS QH 5S 2C KC TD 6S 861 | 7C 4D 5S JD JH 7D AC KD KH 4H 862 | 7D 6C 8D 8H 5C JH 8S QD TH JD 863 | 8D 7D 6C 7C 9D KD AS 5C QH JH 864 | 9S 2C 8C 3C 4C KS JH 2D 8D 4H 865 | 7S 6C JH KH 8H 3H 9D 2D AH 6D 866 | 4D TC 9C 8D 7H TD KS TH KD 3C 867 | JD 9H 8D QD AS KD 9D 2C 2S 9C 868 | 8D 3H 5C 7H KS 5H QH 2D 8C 9H 869 | 2D TH 6D QD 6C KC 3H 3S AD 4C 870 | 4H 3H JS 9D 3C TC 5H QH QC JC 871 | 3D 5C 6H 3S 3C JC 5S 7S 2S QH 872 | AC 5C 8C 4D 5D 4H 2S QD 3C 3H 873 | 2C TD AH 9C KD JS 6S QD 4C QC 874 | QS 8C 3S 4H TC JS 3H 7C JC AD 875 | 5H 4D 9C KS JC TD 9S TS 8S 9H 876 | QD TS 7D AS AC 2C TD 6H 8H AH 877 | 6S AD 8C 4S 9H 8D 9D KH 8S 3C 878 | QS 4D 2D 7S KH JS JC AD 4C 3C 879 | QS 9S 7H KC TD TH 5H JS AC JH 880 | 6D AC 2S QS 7C AS KS 6S KH 5S 881 | 6D 8H KH 3C QS 2H 5C 9C 9D 6C 882 | JS 2C 4C 6H 7D JC AC QD TD 3H 883 | 4H QC 8H JD 4C KD KS 5C KC 7S 884 | 6D 2D 3H 2S QD 5S 7H AS TH 6S 885 | AS 6D 8D 2C 8S TD 8H QD JC AH 886 | 9C 9H 2D TD QH 2H 5C TC 3D 8H 887 | KC 8S 3D KH 2S TS TC 6S 4D JH 888 | 9H 9D QS AC KC 6H 5D 4D 8D AH 889 | 9S 5C QS 4H 7C 7D 2H 8S AD JS 890 | 3D AC 9S AS 2C 2D 2H 3H JC KH 891 | 7H QH KH JD TC KS 5S 8H 4C 8D 892 | 2H 7H 3S 2S 5H QS 3C AS 9H KD 893 | AD 3D JD 6H 5S 9C 6D AC 9S 3S 894 | 3D 5D 9C 2D AC 4S 2S AD 6C 6S 895 | QC 4C 2D 3H 6S KC QH QD 2H JH 896 | QC 3C 8S 4D 9S 2H 5C 8H QS QD 897 | 6D KD 6S 7H 3S KH 2H 5C JC 6C 898 | 3S 9S TC 6S 8H 2D AD 7S 8S TS 899 | 3C 6H 9C 3H 5C JC 8H QH TD QD 900 | 3C JS QD 5D TD 2C KH 9H TH AS 901 | 9S TC JD 3D 5C 5H AD QH 9H KC 902 | TC 7H 4H 8H 3H TD 6S AC 7C 2S 903 | QS 9D 5D 3C JC KS 4D 6C JH 2S 904 | 9S 6S 3C 7H TS 4C KD 6D 3D 9C 905 | 2D 9H AH AC 7H 2S JH 3S 7C QC 906 | QD 9H 3C 2H AC AS 8S KD 8C KH 907 | 2D 7S TD TH 6D JD 8D 4D 2H 5S 908 | 8S QH KD JD QS JH 4D KC 5H 3S 909 | 3C KH QC 6D 8H 3S AH 7D TD 2D 910 | 5S 9H QH 4S 6S 6C 6D TS TH 7S 911 | 6C 4C 6D QS JS 9C TS 3H 8D 8S 912 | JS 5C 7S AS 2C AH 2H AD 5S TC 913 | KD 6C 9C 9D TS 2S JC 4H 2C QD 914 | QS 9H TC 3H KC KS 4H 3C AD TH 915 | KH 9C 2H KD 9D TC 7S KC JH 2D 916 | 7C 3S KC AS 8C 5D 9C 9S QH 3H 917 | 2D 8C TD 4C 2H QC 5D TC 2C 7D 918 | KS 4D 6C QH TD KH 5D 7C AD 8D 919 | 2S 9S 8S 4C 8C 3D 6H QD 7C 7H 920 | 6C 8S QH 5H TS 5C 3C 4S 2S 2H 921 | 8S 6S 2H JC 3S 3H 9D 8C 2S 7H 922 | QC 2C 8H 9C AC JD 4C 4H 6S 3S 923 | 3H 3S 7D 4C 9S 5H 8H JC 3D TC 924 | QH 2S 2D 9S KD QD 9H AD 6D 9C 925 | 8D 2D KS 9S JC 4C JD KC 4S TH 926 | KH TS 6D 4D 5C KD 5H AS 9H AD 927 | QD JS 7C 6D 5D 5C TH 5H QH QS 928 | 9D QH KH 5H JH 4C 4D TC TH 6C 929 | KH AS TS 9D KD 9C 7S 4D 8H 5S 930 | KH AS 2S 7D 9D 4C TS TH AH 7C 931 | KS 4D AC 8S 9S 8D TH QH 9D 5C 932 | 5D 5C 8C QS TC 4C 3D 3S 2C 8D 933 | 9D KS 2D 3C KC 4S 8C KH 6C JC 934 | 8H AH 6H 7D 7S QD 3C 4C 6C KC 935 | 3H 2C QH 8H AS 7D 4C 8C 4H KC 936 | QD 5S 4H 2C TD AH JH QH 4C 8S 937 | 3H QS 5S JS 8H 2S 9H 9C 3S 2C 938 | 6H TS 7S JC QD AC TD KC 5S 3H 939 | QH AS QS 7D JC KC 2C 4C 5C 5S 940 | QH 3D AS JS 4H 8D 7H JC 2S 9C 941 | 5D 4D 2S 4S 9D 9C 2D QS 8H 7H 942 | 6D 7H 3H JS TS AC 2D JH 7C 8S 943 | JH 5H KC 3C TC 5S 9H 4C 8H 9D 944 | 8S KC 5H 9H AD KS 9D KH 8D AH 945 | JC 2H 9H KS 6S 3H QC 5H AH 9C 946 | 5C KH 5S AD 6C JC 9H QC 9C TD 947 | 5S 5D JC QH 2D KS 8H QS 2H TS 948 | JH 5H 5S AH 7H 3C 8S AS TD KH 949 | 6H 3D JD 2C 4C KC 7S AH 6C JH 950 | 4C KS 9D AD 7S KC 7D 8H 3S 9C 951 | 7H 5C 5H 3C 8H QC 3D KH 6D JC 952 | 2D 4H 5D 7D QC AD AH 9H QH 8H 953 | KD 8C JS 9D 3S 3C 2H 5D 6D 2S 954 | 8S 6S TS 3C 6H 8D 5S 3H TD 6C 955 | KS 3D JH 9C 7C 9S QS 5S 4H 6H 956 | 7S 6S TH 4S KC KD 3S JC JH KS 957 | 7C 3C 2S 6D QH 2C 7S 5H 8H AH 958 | KC 8D QD 6D KH 5C 7H 9D 3D 9C 959 | 6H 2D 8S JS 9S 2S 6D KC 7C TC 960 | KD 9C JH 7H KC 8S 2S 7S 3D 6H 961 | 4H 9H 2D 4C 8H 7H 5S 8S 2H 8D 962 | AD 7C 3C 7S 5S 4D 9H 3D JC KH 963 | 5D AS 7D 6D 9C JC 4C QH QS KH 964 | KD JD 7D 3D QS QC 8S 6D JS QD 965 | 6S 8C 5S QH TH 9H AS AC 2C JD 966 | QC KS QH 7S 3C 4C 5C KC 5D AH 967 | 6C 4H 9D AH 2C 3H KD 3D TS 5C 968 | TD 8S QS AS JS 3H KD AC 4H KS 969 | 7D 5D TS 9H 4H 4C 9C 2H 8C QC 970 | 2C 7D 9H 4D KS 4C QH AD KD JS 971 | QD AD AH KH 9D JS 9H JC KD JD 972 | 8S 3C 4S TS 7S 4D 5C 2S 6H 7C 973 | JS 7S 5C KD 6D QH 8S TD 2H 6S 974 | QH 6C TC 6H TD 4C 9D 2H QC 8H 975 | 3D TS 4D 2H 6H 6S 2C 7H 8S 6C 976 | 9H 9D JD JH 3S AH 2C 6S 3H 8S 977 | 2C QS 8C 5S 3H 2S 7D 3C AD 4S 978 | 5C QC QH AS TS 4S 6S 4C 5H JS 979 | JH 5C TD 4C 6H JS KD KH QS 4H 980 | TC KH JC 4D 9H 9D 8D KC 3C 8H 981 | 2H TC 8S AD 9S 4H TS 7H 2C 5C 982 | 4H 2S 6C 5S KS AH 9C 7C 8H KD 983 | TS QH TD QS 3C JH AH 2C 8D 7D 984 | 5D KC 3H 5S AC 4S 7H QS 4C 2H 985 | 3D 7D QC KH JH 6D 6C TD TH KD 986 | 5S 8D TH 6C 9D 7D KH 8C 9S 6D 987 | JD QS 7S QC 2S QH JC 4S KS 8D 988 | 7S 5S 9S JD KD 9C JC AD 2D 7C 989 | 4S 5H AH JH 9C 5D TD 7C 2D 6S 990 | KC 6C 7H 6S 9C QD 5S 4H KS TD 991 | 6S 8D KS 2D TH TD 9H JD TS 3S 992 | KH JS 4H 5D 9D TC TD QC JD TS 993 | QS QD AC AD 4C 6S 2D AS 3H KC 994 | 4C 7C 3C TD QS 9C KC AS 8D AD 995 | KC 7H QC 6D 8H 6S 5S AH 7S 8C 996 | 3S AD 9H JC 6D JD AS KH 6S JH 997 | AD 3D TS KS 7H JH 2D JS QD AC 998 | 9C JD 7C 6D TC 6H 6C JC 3D 3S 999 | QC KC 3S JC KD 2C 8D AH QS TS 1000 | AS KD 3D JD 8H 7C 8C 5C QD 6C 1001 | -------------------------------------------------------------------------------- /prob18.txt: -------------------------------------------------------------------------------- 1 | 75 2 | 95 64 3 | 17 47 82 4 | 18 35 87 10 5 | 20 04 82 47 65 6 | 19 01 23 75 03 34 7 | 88 02 77 73 07 63 67 8 | 99 65 04 28 06 16 70 92 9 | 41 41 26 56 83 40 80 70 33 10 | 41 48 72 33 47 32 37 16 94 29 11 | 53 71 44 65 25 43 91 52 97 51 14 12 | 70 11 33 28 77 73 17 78 39 68 17 57 13 | 91 71 52 38 17 14 91 43 58 50 27 29 48 14 | 63 66 04 68 89 53 67 30 73 16 69 87 40 31 15 | 04 62 98 27 23 09 70 98 73 93 38 53 60 04 23 -------------------------------------------------------------------------------- /prob67.txt: -------------------------------------------------------------------------------- 1 | 59 2 | 73 41 3 | 52 40 09 4 | 26 53 06 34 5 | 10 51 87 86 81 6 | 61 95 66 57 25 68 7 | 90 81 80 38 92 67 73 8 | 30 28 51 76 81 18 75 44 9 | 84 14 95 87 62 81 17 78 58 10 | 21 46 71 58 02 79 62 39 31 09 11 | 56 34 35 53 78 31 81 18 90 93 15 12 | 78 53 04 21 84 93 32 13 97 11 37 51 13 | 45 03 81 79 05 18 78 86 13 30 63 99 95 14 | 39 87 96 28 03 38 42 17 82 87 58 07 22 57 15 | 06 17 51 17 07 93 09 07 75 97 95 78 87 08 53 16 | 67 66 59 60 88 99 94 65 55 77 55 34 27 53 78 28 17 | 76 40 41 04 87 16 09 42 75 69 23 97 30 60 10 79 87 18 | 12 10 44 26 21 36 32 84 98 60 13 12 36 16 63 31 91 35 19 | 70 39 06 05 55 27 38 48 28 22 34 35 62 62 15 14 94 89 86 20 | 66 56 68 84 96 21 34 34 34 81 62 40 65 54 62 05 98 03 02 60 21 | 38 89 46 37 99 54 34 53 36 14 70 26 02 90 45 13 31 61 83 73 47 22 | 36 10 63 96 60 49 41 05 37 42 14 58 84 93 96 17 09 43 05 43 06 59 23 | 66 57 87 57 61 28 37 51 84 73 79 15 39 95 88 87 43 39 11 86 77 74 18 24 | 54 42 05 79 30 49 99 73 46 37 50 02 45 09 54 52 27 95 27 65 19 45 26 45 25 | 71 39 17 78 76 29 52 90 18 99 78 19 35 62 71 19 23 65 93 85 49 33 75 09 02 26 | 33 24 47 61 60 55 32 88 57 55 91 54 46 57 07 77 98 52 80 99 24 25 46 78 79 05 27 | 92 09 13 55 10 67 26 78 76 82 63 49 51 31 24 68 05 57 07 54 69 21 67 43 17 63 12 28 | 24 59 06 08 98 74 66 26 61 60 13 03 09 09 24 30 71 08 88 70 72 70 29 90 11 82 41 34 29 | 66 82 67 04 36 60 92 77 91 85 62 49 59 61 30 90 29 94 26 41 89 04 53 22 83 41 09 74 90 30 | 48 28 26 37 28 52 77 26 51 32 18 98 79 36 62 13 17 08 19 54 89 29 73 68 42 14 08 16 70 37 31 | 37 60 69 70 72 71 09 59 13 60 38 13 57 36 09 30 43 89 30 39 15 02 44 73 05 73 26 63 56 86 12 32 | 55 55 85 50 62 99 84 77 28 85 03 21 27 22 19 26 82 69 54 04 13 07 85 14 01 15 70 59 89 95 10 19 33 | 04 09 31 92 91 38 92 86 98 75 21 05 64 42 62 84 36 20 73 42 21 23 22 51 51 79 25 45 85 53 03 43 22 34 | 75 63 02 49 14 12 89 14 60 78 92 16 44 82 38 30 72 11 46 52 90 27 08 65 78 03 85 41 57 79 39 52 33 48 35 | 78 27 56 56 39 13 19 43 86 72 58 95 39 07 04 34 21 98 39 15 39 84 89 69 84 46 37 57 59 35 59 50 26 15 93 36 | 42 89 36 27 78 91 24 11 17 41 05 94 07 69 51 96 03 96 47 90 90 45 91 20 50 56 10 32 36 49 04 53 85 92 25 65 37 | 52 09 61 30 61 97 66 21 96 92 98 90 06 34 96 60 32 69 68 33 75 84 18 31 71 50 84 63 03 03 19 11 28 42 75 45 45 38 | 61 31 61 68 96 34 49 39 05 71 76 59 62 67 06 47 96 99 34 21 32 47 52 07 71 60 42 72 94 56 82 83 84 40 94 87 82 46 39 | 01 20 60 14 17 38 26 78 66 81 45 95 18 51 98 81 48 16 53 88 37 52 69 95 72 93 22 34 98 20 54 27 73 61 56 63 60 34 63 40 | 93 42 94 83 47 61 27 51 79 79 45 01 44 73 31 70 83 42 88 25 53 51 30 15 65 94 80 44 61 84 12 77 02 62 02 65 94 42 14 94 41 | 32 73 09 67 68 29 74 98 10 19 85 48 38 31 85 67 53 93 93 77 47 67 39 72 94 53 18 43 77 40 78 32 29 59 24 06 02 83 50 60 66 42 | 32 01 44 30 16 51 15 81 98 15 10 62 86 79 50 62 45 60 70 38 31 85 65 61 64 06 69 84 14 22 56 43 09 48 66 69 83 91 60 40 36 61 43 | 92 48 22 99 15 95 64 43 01 16 94 02 99 19 17 69 11 58 97 56 89 31 77 45 67 96 12 73 08 20 36 47 81 44 50 64 68 85 40 81 85 52 09 44 | 91 35 92 45 32 84 62 15 19 64 21 66 06 01 52 80 62 59 12 25 88 28 91 50 40 16 22 99 92 79 87 51 21 77 74 77 07 42 38 42 74 83 02 05 45 | 46 19 77 66 24 18 05 32 02 84 31 99 92 58 96 72 91 36 62 99 55 29 53 42 12 37 26 58 89 50 66 19 82 75 12 48 24 87 91 85 02 07 03 76 86 46 | 99 98 84 93 07 17 33 61 92 20 66 60 24 66 40 30 67 05 37 29 24 96 03 27 70 62 13 04 45 47 59 88 43 20 66 15 46 92 30 04 71 66 78 70 53 99 47 | 67 60 38 06 88 04 17 72 10 99 71 07 42 25 54 05 26 64 91 50 45 71 06 30 67 48 69 82 08 56 80 67 18 46 66 63 01 20 08 80 47 07 91 16 03 79 87 48 | 18 54 78 49 80 48 77 40 68 23 60 88 58 80 33 57 11 69 55 53 64 02 94 49 60 92 16 35 81 21 82 96 25 24 96 18 02 05 49 03 50 77 06 32 84 27 18 38 49 | 68 01 50 04 03 21 42 94 53 24 89 05 92 26 52 36 68 11 85 01 04 42 02 45 15 06 50 04 53 73 25 74 81 88 98 21 67 84 79 97 99 20 95 04 40 46 02 58 87 50 | 94 10 02 78 88 52 21 03 88 60 06 53 49 71 20 91 12 65 07 49 21 22 11 41 58 99 36 16 09 48 17 24 52 36 23 15 72 16 84 56 02 99 43 76 81 71 29 39 49 17 51 | 64 39 59 84 86 16 17 66 03 09 43 06 64 18 63 29 68 06 23 07 87 14 26 35 17 12 98 41 53 64 78 18 98 27 28 84 80 67 75 62 10 11 76 90 54 10 05 54 41 39 66 52 | 43 83 18 37 32 31 52 29 95 47 08 76 35 11 04 53 35 43 34 10 52 57 12 36 20 39 40 55 78 44 07 31 38 26 08 15 56 88 86 01 52 62 10 24 32 05 60 65 53 28 57 99 53 | 03 50 03 52 07 73 49 92 66 80 01 46 08 67 25 36 73 93 07 42 25 53 13 96 76 83 87 90 54 89 78 22 78 91 73 51 69 09 79 94 83 53 09 40 69 62 10 79 49 47 03 81 30 54 | 71 54 73 33 51 76 59 54 79 37 56 45 84 17 62 21 98 69 41 95 65 24 39 37 62 03 24 48 54 64 46 82 71 78 33 67 09 16 96 68 52 74 79 68 32 21 13 78 96 60 09 69 20 36 55 | 73 26 21 44 46 38 17 83 65 98 07 23 52 46 61 97 33 13 60 31 70 15 36 77 31 58 56 93 75 68 21 36 69 53 90 75 25 82 39 50 65 94 29 30 11 33 11 13 96 02 56 47 07 49 02 56 | 76 46 73 30 10 20 60 70 14 56 34 26 37 39 48 24 55 76 84 91 39 86 95 61 50 14 53 93 64 67 37 31 10 84 42 70 48 20 10 72 60 61 84 79 69 65 99 73 89 25 85 48 92 56 97 16 57 | 03 14 80 27 22 30 44 27 67 75 79 32 51 54 81 29 65 14 19 04 13 82 04 91 43 40 12 52 29 99 07 76 60 25 01 07 61 71 37 92 40 47 99 66 57 01 43 44 22 40 53 53 09 69 26 81 07 58 | 49 80 56 90 93 87 47 13 75 28 87 23 72 79 32 18 27 20 28 10 37 59 21 18 70 04 79 96 03 31 45 71 81 06 14 18 17 05 31 50 92 79 23 47 09 39 47 91 43 54 69 47 42 95 62 46 32 85 59 | 37 18 62 85 87 28 64 05 77 51 47 26 30 65 05 70 65 75 59 80 42 52 25 20 44 10 92 17 71 95 52 14 77 13 24 55 11 65 26 91 01 30 63 15 49 48 41 17 67 47 03 68 20 90 98 32 04 40 68 60 | 90 51 58 60 06 55 23 68 05 19 76 94 82 36 96 43 38 90 87 28 33 83 05 17 70 83 96 93 06 04 78 47 80 06 23 84 75 23 87 72 99 14 50 98 92 38 90 64 61 58 76 94 36 66 87 80 51 35 61 38 61 | 57 95 64 06 53 36 82 51 40 33 47 14 07 98 78 65 39 58 53 06 50 53 04 69 40 68 36 69 75 78 75 60 03 32 39 24 74 47 26 90 13 40 44 71 90 76 51 24 36 50 25 45 70 80 61 80 61 43 90 64 11 62 | 18 29 86 56 68 42 79 10 42 44 30 12 96 18 23 18 52 59 02 99 67 46 60 86 43 38 55 17 44 93 42 21 55 14 47 34 55 16 49 24 23 29 96 51 55 10 46 53 27 92 27 46 63 57 30 65 43 27 21 20 24 83 63 | 81 72 93 19 69 52 48 01 13 83 92 69 20 48 69 59 20 62 05 42 28 89 90 99 32 72 84 17 08 87 36 03 60 31 36 36 81 26 97 36 48 54 56 56 27 16 91 08 23 11 87 99 33 47 02 14 44 73 70 99 43 35 33 64 | 90 56 61 86 56 12 70 59 63 32 01 15 81 47 71 76 95 32 65 80 54 70 34 51 40 45 33 04 64 55 78 68 88 47 31 47 68 87 03 84 23 44 89 72 35 08 31 76 63 26 90 85 96 67 65 91 19 14 17 86 04 71 32 95 65 | 37 13 04 22 64 37 37 28 56 62 86 33 07 37 10 44 52 82 52 06 19 52 57 75 90 26 91 24 06 21 14 67 76 30 46 14 35 89 89 41 03 64 56 97 87 63 22 34 03 79 17 45 11 53 25 56 96 61 23 18 63 31 37 37 47 66 | 77 23 26 70 72 76 77 04 28 64 71 69 14 85 96 54 95 48 06 62 99 83 86 77 97 75 71 66 30 19 57 90 33 01 60 61 14 12 90 99 32 77 56 41 18 14 87 49 10 14 90 64 18 50 21 74 14 16 88 05 45 73 82 47 74 44 67 | 22 97 41 13 34 31 54 61 56 94 03 24 59 27 98 77 04 09 37 40 12 26 87 09 71 70 07 18 64 57 80 21 12 71 83 94 60 39 73 79 73 19 97 32 64 29 41 07 48 84 85 67 12 74 95 20 24 52 41 67 56 61 29 93 35 72 69 68 | 72 23 63 66 01 11 07 30 52 56 95 16 65 26 83 90 50 74 60 18 16 48 43 77 37 11 99 98 30 94 91 26 62 73 45 12 87 73 47 27 01 88 66 99 21 41 95 80 02 53 23 32 61 48 32 43 43 83 14 66 95 91 19 81 80 67 25 88 69 | 08 62 32 18 92 14 83 71 37 96 11 83 39 99 05 16 23 27 10 67 02 25 44 11 55 31 46 64 41 56 44 74 26 81 51 31 45 85 87 09 81 95 22 28 76 69 46 48 64 87 67 76 27 89 31 11 74 16 62 03 60 94 42 47 09 34 94 93 72 70 | 56 18 90 18 42 17 42 32 14 86 06 53 33 95 99 35 29 15 44 20 49 59 25 54 34 59 84 21 23 54 35 90 78 16 93 13 37 88 54 19 86 67 68 55 66 84 65 42 98 37 87 56 33 28 58 38 28 38 66 27 52 21 81 15 08 22 97 32 85 27 71 | 91 53 40 28 13 34 91 25 01 63 50 37 22 49 71 58 32 28 30 18 68 94 23 83 63 62 94 76 80 41 90 22 82 52 29 12 18 56 10 08 35 14 37 57 23 65 67 40 72 39 93 39 70 89 40 34 07 46 94 22 20 05 53 64 56 30 05 56 61 88 27 72 | 23 95 11 12 37 69 68 24 66 10 87 70 43 50 75 07 62 41 83 58 95 93 89 79 45 39 02 22 05 22 95 43 62 11 68 29 17 40 26 44 25 71 87 16 70 85 19 25 59 94 90 41 41 80 61 70 55 60 84 33 95 76 42 63 15 09 03 40 38 12 03 32 73 | 09 84 56 80 61 55 85 97 16 94 82 94 98 57 84 30 84 48 93 90 71 05 95 90 73 17 30 98 40 64 65 89 07 79 09 19 56 36 42 30 23 69 73 72 07 05 27 61 24 31 43 48 71 84 21 28 26 65 65 59 65 74 77 20 10 81 61 84 95 08 52 23 70 74 | 47 81 28 09 98 51 67 64 35 51 59 36 92 82 77 65 80 24 72 53 22 07 27 10 21 28 30 22 48 82 80 48 56 20 14 43 18 25 50 95 90 31 77 08 09 48 44 80 90 22 93 45 82 17 13 96 25 26 08 73 34 99 06 49 24 06 83 51 40 14 15 10 25 01 75 | 54 25 10 81 30 64 24 74 75 80 36 75 82 60 22 69 72 91 45 67 03 62 79 54 89 74 44 83 64 96 66 73 44 30 74 50 37 05 09 97 70 01 60 46 37 91 39 75 75 18 58 52 72 78 51 81 86 52 08 97 01 46 43 66 98 62 81 18 70 93 73 08 32 46 34 76 | 96 80 82 07 59 71 92 53 19 20 88 66 03 26 26 10 24 27 50 82 94 73 63 08 51 33 22 45 19 13 58 33 90 15 22 50 36 13 55 06 35 47 82 52 33 61 36 27 28 46 98 14 73 20 73 32 16 26 80 53 47 66 76 38 94 45 02 01 22 52 47 96 64 58 52 39 77 | 88 46 23 39 74 63 81 64 20 90 33 33 76 55 58 26 10 46 42 26 74 74 12 83 32 43 09 02 73 55 86 54 85 34 28 23 29 79 91 62 47 41 82 87 99 22 48 90 20 05 96 75 95 04 43 28 81 39 81 01 28 42 78 25 39 77 90 57 58 98 17 36 73 22 63 74 51 78 | 29 39 74 94 95 78 64 24 38 86 63 87 93 06 70 92 22 16 80 64 29 52 20 27 23 50 14 13 87 15 72 96 81 22 08 49 72 30 70 24 79 31 16 64 59 21 89 34 96 91 48 76 43 53 88 01 57 80 23 81 90 79 58 01 80 87 17 99 86 90 72 63 32 69 14 28 88 69 79 | 37 17 71 95 56 93 71 35 43 45 04 98 92 94 84 96 11 30 31 27 31 60 92 03 48 05 98 91 86 94 35 90 90 08 48 19 33 28 68 37 59 26 65 96 50 68 22 07 09 49 34 31 77 49 43 06 75 17 81 87 61 79 52 26 27 72 29 50 07 98 86 01 17 10 46 64 24 18 56 80 | 51 30 25 94 88 85 79 91 40 33 63 84 49 67 98 92 15 26 75 19 82 05 18 78 65 93 61 48 91 43 59 41 70 51 22 15 92 81 67 91 46 98 11 11 65 31 66 10 98 65 83 21 05 56 05 98 73 67 46 74 69 34 08 30 05 52 07 98 32 95 30 94 65 50 24 63 28 81 99 57 81 | 19 23 61 36 09 89 71 98 65 17 30 29 89 26 79 74 94 11 44 48 97 54 81 55 39 66 69 45 28 47 13 86 15 76 74 70 84 32 36 33 79 20 78 14 41 47 89 28 81 05 99 66 81 86 38 26 06 25 13 60 54 55 23 53 27 05 89 25 23 11 13 54 59 54 56 34 16 24 53 44 06 82 | 13 40 57 72 21 15 60 08 04 19 11 98 34 45 09 97 86 71 03 15 56 19 15 44 97 31 90 04 87 87 76 08 12 30 24 62 84 28 12 85 82 53 99 52 13 94 06 65 97 86 09 50 94 68 69 74 30 67 87 94 63 07 78 27 80 36 69 41 06 92 32 78 37 82 30 05 18 87 99 72 19 99 83 | 44 20 55 77 69 91 27 31 28 81 80 27 02 07 97 23 95 98 12 25 75 29 47 71 07 47 78 39 41 59 27 76 13 15 66 61 68 35 69 86 16 53 67 63 99 85 41 56 08 28 33 40 94 76 90 85 31 70 24 65 84 65 99 82 19 25 54 37 21 46 33 02 52 99 51 33 26 04 87 02 08 18 96 84 | 54 42 61 45 91 06 64 79 80 82 32 16 83 63 42 49 19 78 65 97 40 42 14 61 49 34 04 18 25 98 59 30 82 72 26 88 54 36 21 75 03 88 99 53 46 51 55 78 22 94 34 40 68 87 84 25 30 76 25 08 92 84 42 61 40 38 09 99 40 23 29 39 46 55 10 90 35 84 56 70 63 23 91 39 85 | 52 92 03 71 89 07 09 37 68 66 58 20 44 92 51 56 13 71 79 99 26 37 02 06 16 67 36 52 58 16 79 73 56 60 59 27 44 77 94 82 20 50 98 33 09 87 94 37 40 83 64 83 58 85 17 76 53 02 83 52 22 27 39 20 48 92 45 21 09 42 24 23 12 37 52 28 50 78 79 20 86 62 73 20 59 86 | 54 96 80 15 91 90 99 70 10 09 58 90 93 50 81 99 54 38 36 10 30 11 35 84 16 45 82 18 11 97 36 43 96 79 97 65 40 48 23 19 17 31 64 52 65 65 37 32 65 76 99 79 34 65 79 27 55 33 03 01 33 27 61 28 66 08 04 70 49 46 48 83 01 45 19 96 13 81 14 21 31 79 93 85 50 05 87 | 92 92 48 84 59 98 31 53 23 27 15 22 79 95 24 76 05 79 16 93 97 89 38 89 42 83 02 88 94 95 82 21 01 97 48 39 31 78 09 65 50 56 97 61 01 07 65 27 21 23 14 15 80 97 44 78 49 35 33 45 81 74 34 05 31 57 09 38 94 07 69 54 69 32 65 68 46 68 78 90 24 28 49 51 45 86 35 88 | 41 63 89 76 87 31 86 09 46 14 87 82 22 29 47 16 13 10 70 72 82 95 48 64 58 43 13 75 42 69 21 12 67 13 64 85 58 23 98 09 37 76 05 22 31 12 66 50 29 99 86 72 45 25 10 28 19 06 90 43 29 31 67 79 46 25 74 14 97 35 76 37 65 46 23 82 06 22 30 76 93 66 94 17 96 13 20 72 89 | 63 40 78 08 52 09 90 41 70 28 36 14 46 44 85 96 24 52 58 15 87 37 05 98 99 39 13 61 76 38 44 99 83 74 90 22 53 80 56 98 30 51 63 39 44 30 91 91 04 22 27 73 17 35 53 18 35 45 54 56 27 78 48 13 69 36 44 38 71 25 30 56 15 22 73 43 32 69 59 25 93 83 45 11 34 94 44 39 92 90 | 12 36 56 88 13 96 16 12 55 54 11 47 19 78 17 17 68 81 77 51 42 55 99 85 66 27 81 79 93 42 65 61 69 74 14 01 18 56 12 01 58 37 91 22 42 66 83 25 19 04 96 41 25 45 18 69 96 88 36 93 10 12 98 32 44 83 83 04 72 91 04 27 73 07 34 37 71 60 59 31 01 54 54 44 96 93 83 36 04 45 91 | 30 18 22 20 42 96 65 79 17 41 55 69 94 81 29 80 91 31 85 25 47 26 43 49 02 99 34 67 99 76 16 14 15 93 08 32 99 44 61 77 67 50 43 55 87 55 53 72 17 46 62 25 50 99 73 05 93 48 17 31 70 80 59 09 44 59 45 13 74 66 58 94 87 73 16 14 85 38 74 99 64 23 79 28 71 42 20 37 82 31 23 92 | 51 96 39 65 46 71 56 13 29 68 53 86 45 33 51 49 12 91 21 21 76 85 02 17 98 15 46 12 60 21 88 30 92 83 44 59 42 50 27 88 46 86 94 73 45 54 23 24 14 10 94 21 20 34 23 51 04 83 99 75 90 63 60 16 22 33 83 70 11 32 10 50 29 30 83 46 11 05 31 17 86 42 49 01 44 63 28 60 07 78 95 40 93 | 44 61 89 59 04 49 51 27 69 71 46 76 44 04 09 34 56 39 15 06 94 91 75 90 65 27 56 23 74 06 23 33 36 69 14 39 05 34 35 57 33 22 76 46 56 10 61 65 98 09 16 69 04 62 65 18 99 76 49 18 72 66 73 83 82 40 76 31 89 91 27 88 17 35 41 35 32 51 32 67 52 68 74 85 80 57 07 11 62 66 47 22 67 94 | 65 37 19 97 26 17 16 24 24 17 50 37 64 82 24 36 32 11 68 34 69 31 32 89 79 93 96 68 49 90 14 23 04 04 67 99 81 74 70 74 36 96 68 09 64 39 88 35 54 89 96 58 66 27 88 97 32 14 06 35 78 20 71 06 85 66 57 02 58 91 72 05 29 56 73 48 86 52 09 93 22 57 79 42 12 01 31 68 17 59 63 76 07 77 95 | 73 81 14 13 17 20 11 09 01 83 08 85 91 70 84 63 62 77 37 07 47 01 59 95 39 69 39 21 99 09 87 02 97 16 92 36 74 71 90 66 33 73 73 75 52 91 11 12 26 53 05 26 26 48 61 50 90 65 01 87 42 47 74 35 22 73 24 26 56 70 52 05 48 41 31 18 83 27 21 39 80 85 26 08 44 02 71 07 63 22 05 52 19 08 20 96 | 17 25 21 11 72 93 33 49 64 23 53 82 03 13 91 65 85 02 40 05 42 31 77 42 05 36 06 54 04 58 07 76 87 83 25 57 66 12 74 33 85 37 74 32 20 69 03 97 91 68 82 44 19 14 89 28 85 85 80 53 34 87 58 98 88 78 48 65 98 40 11 57 10 67 70 81 60 79 74 72 97 59 79 47 30 20 54 80 89 91 14 05 33 36 79 39 97 | 60 85 59 39 60 07 57 76 77 92 06 35 15 72 23 41 45 52 95 18 64 79 86 53 56 31 69 11 91 31 84 50 44 82 22 81 41 40 30 42 30 91 48 94 74 76 64 58 74 25 96 57 14 19 03 99 28 83 15 75 99 01 89 85 79 50 03 95 32 67 44 08 07 41 62 64 29 20 14 76 26 55 48 71 69 66 19 72 44 25 14 01 48 74 12 98 07 98 | 64 66 84 24 18 16 27 48 20 14 47 69 30 86 48 40 23 16 61 21 51 50 26 47 35 33 91 28 78 64 43 68 04 79 51 08 19 60 52 95 06 68 46 86 35 97 27 58 04 65 30 58 99 12 12 75 91 39 50 31 42 64 70 04 46 07 98 73 98 93 37 89 77 91 64 71 64 65 66 21 78 62 81 74 42 20 83 70 73 95 78 45 92 27 34 53 71 15 99 | 30 11 85 31 34 71 13 48 05 14 44 03 19 67 23 73 19 57 06 90 94 72 57 69 81 62 59 68 88 57 55 69 49 13 07 87 97 80 89 05 71 05 05 26 38 40 16 62 45 99 18 38 98 24 21 26 62 74 69 04 85 57 77 35 58 67 91 79 79 57 86 28 66 34 72 51 76 78 36 95 63 90 08 78 47 63 45 31 22 70 52 48 79 94 15 77 61 67 68 100 | 23 33 44 81 80 92 93 75 94 88 23 61 39 76 22 03 28 94 32 06 49 65 41 34 18 23 08 47 62 60 03 63 33 13 80 52 31 54 73 43 70 26 16 69 57 87 83 31 03 93 70 81 47 95 77 44 29 68 39 51 56 59 63 07 25 70 07 77 43 53 64 03 94 42 95 39 18 01 66 21 16 97 20 50 90 16 70 10 95 69 29 06 25 61 41 26 15 59 63 35 101 | -------------------------------------------------------------------------------- /project/build.properties: -------------------------------------------------------------------------------- 1 | sbt.version=1.2.8 2 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler1.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | // Add all the natural numbers below one thousand that are multiples of 3 or 5. 4 | object Euler1 extends App { 5 | val sum = (1 until 1000).filter(n => n % 3 == 0 || n % 5 == 0).sum 6 | println(sum) 7 | } 8 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler10.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | /* 4 | The sum of the primes below 10 is 2 + 3 + 5 + 7 = 17. 5 | 6 | Find the sum of all the primes below two million. 7 | */ 8 | object Euler10 extends App { 9 | def isPrime(num: Long) = { 10 | !(2L to math.sqrt(num).toInt).exists(num % _ == 0) 11 | } 12 | 13 | val answer = 2 + (3L to 2000000 by 2).filter(isPrime).sum 14 | println(answer) 15 | } 16 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler11.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler11 extends App { 4 | def getValue(x: Int, y: Int, grid: Array[Array[Int]]) : Int = { 5 | if (grid.isDefinedAt(y) && grid(y).isDefinedAt(x)) grid(y)(x) 6 | else 0 7 | } 8 | 9 | def products(x: Int, y: Int, grid: Array[Array[Int]]) : Array[Int] = { 10 | val vertical = for (shift <- 0 to 3) yield getValue(x, y + shift, grid) 11 | val horizontal = for (shift <- 0 to 3) yield getValue(x + shift, y, grid) 12 | val diagonalDown = for (shift <- 0 to 3) yield getValue(x + shift, y + shift, grid) 13 | val diagonalUp = for (shift <- 0 to 3) yield getValue(x + shift, y - shift, grid) 14 | Array(vertical.product, horizontal.product, diagonalDown.product, diagonalUp.product) 15 | } 16 | 17 | val grid = { 18 | val input = 19 | """08 02 22 97 38 15 00 40 00 75 04 05 07 78 52 12 50 77 91 08 20 | 49 49 99 40 17 81 18 57 60 87 17 40 98 43 69 48 04 56 62 00 21 | 81 49 31 73 55 79 14 29 93 71 40 67 53 88 30 03 49 13 36 65 22 | 52 70 95 23 04 60 11 42 69 24 68 56 01 32 56 71 37 02 36 91 23 | 22 31 16 71 51 67 63 89 41 92 36 54 22 40 40 28 66 33 13 80 24 | 24 47 32 60 99 03 45 02 44 75 33 53 78 36 84 20 35 17 12 50 25 | 32 98 81 28 64 23 67 10 26 38 40 67 59 54 70 66 18 38 64 70 26 | 67 26 20 68 02 62 12 20 95 63 94 39 63 08 40 91 66 49 94 21 27 | 24 55 58 05 66 73 99 26 97 17 78 78 96 83 14 88 34 89 63 72 28 | 21 36 23 09 75 00 76 44 20 45 35 14 00 61 33 97 34 31 33 95 29 | 78 17 53 28 22 75 31 67 15 94 03 80 04 62 16 14 09 53 56 92 30 | 16 39 05 42 96 35 31 47 55 58 88 24 00 17 54 24 36 29 85 57 31 | 86 56 00 48 35 71 89 07 05 44 44 37 44 60 21 58 51 54 17 58 32 | 19 80 81 68 05 94 47 69 28 73 92 13 86 52 17 77 04 89 55 40 33 | 04 52 08 83 97 35 99 16 07 97 57 32 16 26 26 79 33 27 98 66 34 | 88 36 68 87 57 62 20 72 03 46 33 67 46 55 12 32 63 93 53 69 35 | 04 42 16 73 38 25 39 11 24 94 72 18 08 46 29 32 40 62 76 36 36 | 20 69 36 41 72 30 23 88 34 62 99 69 82 67 59 85 74 04 36 16 37 | 20 73 35 29 78 31 90 01 74 31 49 71 48 86 81 16 23 57 05 54 38 | 01 70 54 71 83 51 54 69 16 92 33 48 61 43 52 01 89 19 67 48""" 39 | val splitRows = input.split("\n") 40 | val splitColumns = splitRows.map(_.split(" ")) 41 | splitColumns.map(_.map(_.toInt)) 42 | } 43 | 44 | val productsOfAll = 45 | for ( 46 | x <- 0 until grid.head.length; 47 | y <- 0 until grid.length 48 | ) yield products(x, y, grid) 49 | println(productsOfAll.flatten.max) 50 | } 51 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler12.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import Util._ 4 | 5 | object Euler12 extends App { 6 | def factorCount(num: Long): Long = { 7 | primeFactors(num).groupBy(identity).map(_._2.length + 1).product 8 | } 9 | 10 | def triangleNumber(x: Int): Int = { 11 | if (x == 0) 0 12 | else x + triangleNumber(x - 1) 13 | } 14 | 15 | val triangleNumbers = Iterator.from(1).map(triangleNumber) 16 | 17 | println(triangleNumbers.find(factorCount(_) > 500).get) 18 | } 19 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler13.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler13 extends App { 4 | val numbersUnParsed = 5 | """37107287533902102798797998220837590246510135740250 6 | 46376937677490009712648124896970078050417018260538 7 | 74324986199524741059474233309513058123726617309629 8 | 91942213363574161572522430563301811072406154908250 9 | 23067588207539346171171980310421047513778063246676 10 | 89261670696623633820136378418383684178734361726757 11 | 28112879812849979408065481931592621691275889832738 12 | 44274228917432520321923589422876796487670272189318 13 | 47451445736001306439091167216856844588711603153276 14 | 70386486105843025439939619828917593665686757934951 15 | 62176457141856560629502157223196586755079324193331 16 | 64906352462741904929101432445813822663347944758178 17 | 92575867718337217661963751590579239728245598838407 18 | 58203565325359399008402633568948830189458628227828 19 | 80181199384826282014278194139940567587151170094390 20 | 35398664372827112653829987240784473053190104293586 21 | 86515506006295864861532075273371959191420517255829 22 | 71693888707715466499115593487603532921714970056938 23 | 54370070576826684624621495650076471787294438377604 24 | 53282654108756828443191190634694037855217779295145 25 | 36123272525000296071075082563815656710885258350721 26 | 45876576172410976447339110607218265236877223636045 27 | 17423706905851860660448207621209813287860733969412 28 | 81142660418086830619328460811191061556940512689692 29 | 51934325451728388641918047049293215058642563049483 30 | 62467221648435076201727918039944693004732956340691 31 | 15732444386908125794514089057706229429197107928209 32 | 55037687525678773091862540744969844508330393682126 33 | 18336384825330154686196124348767681297534375946515 34 | 80386287592878490201521685554828717201219257766954 35 | 78182833757993103614740356856449095527097864797581 36 | 16726320100436897842553539920931837441497806860984 37 | 48403098129077791799088218795327364475675590848030 38 | 87086987551392711854517078544161852424320693150332 39 | 59959406895756536782107074926966537676326235447210 40 | 69793950679652694742597709739166693763042633987085 41 | 41052684708299085211399427365734116182760315001271 42 | 65378607361501080857009149939512557028198746004375 43 | 35829035317434717326932123578154982629742552737307 44 | 94953759765105305946966067683156574377167401875275 45 | 88902802571733229619176668713819931811048770190271 46 | 25267680276078003013678680992525463401061632866526 47 | 36270218540497705585629946580636237993140746255962 48 | 24074486908231174977792365466257246923322810917141 49 | 91430288197103288597806669760892938638285025333403 50 | 34413065578016127815921815005561868836468420090470 51 | 23053081172816430487623791969842487255036638784583 52 | 11487696932154902810424020138335124462181441773470 53 | 63783299490636259666498587618221225225512486764533 54 | 67720186971698544312419572409913959008952310058822 55 | 95548255300263520781532296796249481641953868218774 56 | 76085327132285723110424803456124867697064507995236 57 | 37774242535411291684276865538926205024910326572967 58 | 23701913275725675285653248258265463092207058596522 59 | 29798860272258331913126375147341994889534765745501 60 | 18495701454879288984856827726077713721403798879715 61 | 38298203783031473527721580348144513491373226651381 62 | 34829543829199918180278916522431027392251122869539 63 | 40957953066405232632538044100059654939159879593635 64 | 29746152185502371307642255121183693803580388584903 65 | 41698116222072977186158236678424689157993532961922 66 | 62467957194401269043877107275048102390895523597457 67 | 23189706772547915061505504953922979530901129967519 68 | 86188088225875314529584099251203829009407770775672 69 | 11306739708304724483816533873502340845647058077308 70 | 82959174767140363198008187129011875491310547126581 71 | 97623331044818386269515456334926366572897563400500 72 | 42846280183517070527831839425882145521227251250327 73 | 55121603546981200581762165212827652751691296897789 74 | 32238195734329339946437501907836945765883352399886 75 | 75506164965184775180738168837861091527357929701337 76 | 62177842752192623401942399639168044983993173312731 77 | 32924185707147349566916674687634660915035914677504 78 | 99518671430235219628894890102423325116913619626622 79 | 73267460800591547471830798392868535206946944540724 80 | 76841822524674417161514036427982273348055556214818 81 | 97142617910342598647204516893989422179826088076852 82 | 87783646182799346313767754307809363333018982642090 83 | 10848802521674670883215120185883543223812876952786 84 | 71329612474782464538636993009049310363619763878039 85 | 62184073572399794223406235393808339651327408011116 86 | 66627891981488087797941876876144230030984490851411 87 | 60661826293682836764744779239180335110989069790714 88 | 85786944089552990653640447425576083659976645795096 89 | 66024396409905389607120198219976047599490197230297 90 | 64913982680032973156037120041377903785566085089252 91 | 16730939319872750275468906903707539413042652315011 92 | 94809377245048795150954100921645863754710598436791 93 | 78639167021187492431995700641917969777599028300699 94 | 15368713711936614952811305876380278410754449733078 95 | 40789923115535562561142322423255033685442488917353 96 | 44889911501440648020369068063960672322193204149535 97 | 41503128880339536053299340368006977710650566631954 98 | 81234880673210146739058568557934581403627822703280 99 | 82616570773948327592232845941706525094512325230608 100 | 22918802058777319719839450180888072429661980811197 101 | 77158542502016545090413245809786882778948721859617 102 | 72107838435069186155435662884062257473692284509516 103 | 20849603980134001723930671666823555245252804609722 104 | 53503534226472524250874054075591789781264330331690""" 105 | val numbers = numbersUnParsed.split("\n").map(BigInt(_)) 106 | println(numbers.sum.toString.take(10)) 107 | } 108 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler14.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.annotation.tailrec 4 | 5 | object Euler14 extends App { 6 | def seriesLength(start: Long): Long = { 7 | @tailrec 8 | def loop(n: Long, length: Long): Long = { 9 | if (n == 1) length + 1 10 | else if (n % 2 == 0) loop(n / 2, length + 1) 11 | else loop(3*n + 1, length + 1) 12 | } 13 | loop(start, 0) 14 | } 15 | 16 | val answer = (1L to 1000000).par.maxBy(seriesLength) 17 | println(answer) 18 | } 19 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler15.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler15 extends App { 4 | implicit class FactorialInt(val num: Int) extends AnyVal { 5 | def ! : BigInt = { 6 | (BigInt(1) to num).product 7 | } 8 | } 9 | 10 | println((40!) / ((20!) * (20!))) 11 | } 12 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler16.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler16 extends App { 4 | val twoPower = BigInt(2).pow(1000) 5 | 6 | val answer = twoPower.toString.map(_.asDigit).sum 7 | println(answer) 8 | } 9 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler17.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler17 extends App { 4 | val ones = List("", "one", "two", "three", "four", "five", "six", "seven", "eight", "nine") 5 | val tens = List("", "ten", "twenty", "thirty", "forty", "fifty", "sixty", "seventy", "eighty", "ninety") 6 | val elevenNineteen = List("eleven", "twelve", "thirteen", "fourteen", "fifteen", "sixteen", "seventeen", "eighteen", "nineteen") 7 | 8 | def twoDigits(num: Int) = { 9 | if (num / 10 == 0) { 10 | ones(num) 11 | } else if (num > 10 && num < 20) { 12 | elevenNineteen(num % 11) 13 | } else { 14 | val tensPlace = num / 10 15 | val onesPlace = num % 10 16 | 17 | s"${tens(tensPlace)} ${ones(onesPlace)}" 18 | } 19 | } 20 | 21 | def threeDigits(num: Int) = { 22 | if (num / 100 == 0) { 23 | twoDigits(num) 24 | } else { 25 | val twodigits = twoDigits(num % 100) 26 | s"${ones(num / 100)} hundred" + " " + { 27 | if (twodigits.nonEmpty) { 28 | "and " 29 | } else { 30 | "" 31 | } 32 | } + twodigits 33 | } 34 | } 35 | 36 | def number(num: Int) = { 37 | if (num/1000 == 0) { 38 | threeDigits(num) 39 | } else { 40 | "one thousand" // One thousand is the max 41 | } 42 | } 43 | 44 | println((1 to 1000).map(number(_).filter(_ != ' ').length).sum) 45 | } 46 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler1867.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.io.Source 4 | 5 | object Euler1867 extends App { 6 | val source = Source.fromFile("prob67.txt").getLines 7 | val pyramid = source.map(_.split(" ")).map(_.map(_.toInt)).toIndexedSeq 8 | 9 | val maxes = collection.mutable.Map[(Int, Int), Int]() 10 | 11 | def maxValue(i: Int, j: Int): Int = { 12 | if (i == pyramid.length) { 13 | 0 14 | } else { 15 | maxes.getOrElseUpdate((i, j), 16 | pyramid(i)(j) + (maxValue(i + 1, j) max maxValue(i + 1, j + 1))) 17 | } 18 | } 19 | 20 | println(maxValue(0, 0)) 21 | } 22 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler19.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.annotation.tailrec 4 | 5 | object Euler19 extends App { 6 | val daysInMonth = List(31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31) 7 | 8 | def isLeapYear(year: Int) = { 9 | (year % 4 == 0 && year % 100 != 0) || (year % 400 == 0) 10 | } 11 | 12 | def daysInMonth(month: Int, year: Int): Int = { 13 | daysInMonth(month) + (if (isLeapYear(year) && month == 1) 1 else 0) 14 | } 15 | 16 | @tailrec 17 | def countSundays(month: Int, year: Int, dayOfWeek: Int, count: Int, endYear: Int): Int = { 18 | if (year == endYear) { 19 | count 20 | } else { 21 | val newDay = (dayOfWeek + daysInMonth(month, year)) % 7 22 | val newCount = if (dayOfWeek == 0) count + 1 else count 23 | val newMonth = (month + 1) % 12 24 | val newYear = year + ((month + 1)/12) 25 | countSundays(newMonth, newYear, newDay, newCount, endYear) 26 | } 27 | } 28 | 29 | println(countSundays(0, 1901, 2, 0, 2001)) 30 | } 31 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler2.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | // By considering the terms in the fibonacci sequence whose values 4 | // do not exceed four million, find the sum of the even-valued terms. 5 | object Euler2 extends App { 6 | def nextFib(x: Int, y: Int): Stream[Int] = { 7 | x #:: nextFib(y, x+y) 8 | } 9 | 10 | def fib = nextFib(1,1) 11 | println(fib.takeWhile(_ <= 4000000).filter(_ % 2 == 0).sum) 12 | } 13 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler20.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import Util._ 4 | 5 | import scala.annotation.tailrec 6 | 7 | object Euler20 extends App { 8 | val factorialNum = 100! 9 | 10 | println(factorialNum.toString().map(_.asDigit).sum) 11 | } 12 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler21.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler21 extends App { 4 | def d(num: Long) = { 5 | Util.properDivisorsSum(num) 6 | } 7 | 8 | def isAmicable(a: Long) = { 9 | val b = d(a) 10 | a == d(b) && a != b 11 | } 12 | 13 | val answer = (0L until 10000).filter(isAmicable).sum 14 | println(answer) 15 | } 16 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler22.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.io.Source 4 | 5 | object Euler22 extends App { 6 | val A = 'A'.toInt 7 | def wordPoints(word: String) = { 8 | word.map(c => (c.toInt - A) + 1).sum 9 | } 10 | 11 | val source = Source.fromFile("p022_names.txt").getLines().next().split(',').map(_.tail.init).sorted 12 | val answer = source.zipWithIndex.map { case (s, i) => 13 | wordPoints(s) * (i + 1) 14 | }.sum 15 | 16 | println(answer) 17 | } 18 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler23.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler23 extends App { 4 | def isAbundant(num: Long) = { 5 | Util.properDivisorsSum(num) > num 6 | } 7 | 8 | val abundantNumbers = (2 to 28123).filter(n => isAbundant(n.toLong)) 9 | println(abundantNumbers) 10 | 11 | val canBeWritten = new Array[Boolean](28123) 12 | for { 13 | a <- abundantNumbers.indices 14 | b <- a until abundantNumbers.length 15 | sum = abundantNumbers(a) + abundantNumbers(b) if sum <= 28123 16 | } { 17 | canBeWritten(sum - 1) = true 18 | } 19 | 20 | println((1 to 28123).filterNot(n => canBeWritten(n - 1)).sum) 21 | } 22 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler24.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import Util._ 4 | 5 | object Euler24 extends App { 6 | def nthPermutation(n: Int, digits: Seq[Int]): Seq[Int] = { 7 | if (digits.size == 1) { 8 | digits 9 | } else { 10 | val groupSize = ((digits.length - 1)!).toInt 11 | val groupI = n / groupSize 12 | val withinGroup = n % groupSize 13 | digits(groupI) +: nthPermutation(withinGroup, digits.filterNot(_ == digits(groupI))) 14 | } 15 | } 16 | 17 | println(nthPermutation(999999, 0 to 9).mkString) 18 | } 19 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler25.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler25 extends App { 4 | val φ = (1 + Math.sqrt(5)) / 2 5 | 6 | println(Math.ceil((999 + Math.log10(5)/2)/Math.log10(φ))) 7 | } 8 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler26.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.annotation.tailrec 4 | 5 | object Euler26 extends App { 6 | def lengthOfCycle(denominator: Int) = { 7 | @tailrec 8 | def helper(remainders: Seq[Int], currentRemainder: Int): Int = { 9 | if (remainders.contains(currentRemainder)) { 10 | remainders.size - remainders.indexOf(currentRemainder) 11 | } else { 12 | helper(remainders :+ currentRemainder, 13 | (currentRemainder * 10) % denominator) 14 | } 15 | } 16 | 17 | helper(Seq[Int](), 1) 18 | } 19 | 20 | println((1 until 1000).maxBy(lengthOfCycle)) 21 | } 22 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler27.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler27 extends App { 4 | def isPrime(num: Int) = { 5 | !(2 to math.sqrt(num).toInt).exists(num % _ == 0) 6 | } 7 | 8 | val primesLessThan1000 = (2 until 1000).filter(isPrime) 9 | 10 | def aRange(b: Int) = { 11 | if (b == 2) -998 until 1000 by 2 12 | else -999 until 1000 by 2 13 | } 14 | 15 | def calculateFormula(a: Int, b: Int)(n: Int) = { 16 | (n * n) + (a * n) + b 17 | } 18 | 19 | val cases = for (b <- primesLessThan1000; 20 | a <- aRange(b)) yield { 21 | val formula = calculateFormula(a, b)_ 22 | val count = Iterator.from(1).dropWhile(n => 23 | isPrime(Math.abs(formula(n)))).next() 24 | (a * b, count) 25 | } 26 | 27 | println(cases.maxBy(_._2)._1) 28 | } 29 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler28.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler28 extends App { 4 | def nSquaredSum(n: Int) = (n * (n + 1) * (2*n + 1))/6 5 | def nSum(n: Int) = (n * (n + 1))/2 6 | 7 | def spiralSum(N: Int) = 16*nSquaredSum(N) + 4*nSum(N) + 4*N + 1 8 | 9 | println(spiralSum(500)) 10 | } 11 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler29.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler29 extends App { 4 | def log2(n: Double): Double = { 5 | Math.log(n) / Math.log(2) 6 | } 7 | 8 | val minBase = 2 // cannot change, others depend on duplicates from this 9 | val maxBase = 1000 10 | val minPower = 2 11 | val maxPower = 1000 12 | 13 | val duplicates = (2 to log2(maxBase).toInt).map { power => 14 | val powerPrimes = Util.primeFactors(power).map(_.toInt) 15 | val maxFromHead = maxPower / powerPrimes.head 16 | val prefixCount = maxFromHead - minPower + 1 17 | val allNumeratorCases = (2 until power).filterNot(power % _ == 0) 18 | 19 | val fromFractionCount = allNumeratorCases.flatMap { numerator => 20 | val simplifiedNum = numerator / Util.gcf(numerator, power).toInt 21 | val start = Iterator.from(maxFromHead + 1).find(_ % simplifiedNum == 0).get 22 | val end = maxPower * numerator / power 23 | start to end by simplifiedNum 24 | }.distinct.length 25 | 26 | power -> (prefixCount + fromFractionCount) 27 | }.toMap 28 | 29 | println(duplicates) 30 | 31 | val answer = (minBase to maxBase).map { n => 32 | val primeFactorsGrouped = Util.primeFactors(n). 33 | groupBy(identity).map(t => t._1 -> t._2.length.toLong) 34 | val primePowers = primeFactorsGrouped.values.toSeq 35 | val basePower = primePowers.reduce(Util.gcf).toInt 36 | if (basePower != 1) { 37 | val ans = (maxPower - minPower + 1) - duplicates(basePower) 38 | ans 39 | } else { 40 | maxPower - minPower + 1 41 | } 42 | }.sum 43 | 44 | println(answer) 45 | } 46 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler3.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import Util._ 4 | 5 | // Find the largest prime factor of a composite number. 6 | object Euler3 extends App { 7 | println(primeFactors(600851475143L).last) 8 | } 9 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler30.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler30 extends App { 4 | def digitPowers(power: Int) = { 5 | val maxDigits = Iterator.from(1).find(n => 6 | Math.pow(10, n - 1).toInt > n * Math.pow(9, power)).get 7 | 8 | val powers = (0 to 9).map(n => Math.pow(n, power)) 9 | (10 until Math.pow(10, maxDigits - 1).toInt).filter { n => 10 | val fifthSum = n.toString.map(c => powers(c.asDigit)).sum 11 | fifthSum == n 12 | }.sum 13 | } 14 | 15 | println(digitPowers(5)) 16 | } 17 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler31.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.collection.mutable 4 | 5 | object Euler31 extends App { 6 | val coinValues = List(1, 2, 5, 10, 20, 50, 100, 200) 7 | 8 | val memo = mutable.Map[(Int, Int), Int]() 9 | def waysToGet(value: Int, maxCoin: Int): Int = { 10 | if (value < 0) 0 11 | else if (value == 0) 1 12 | else { 13 | memo.getOrElseUpdate((value, maxCoin), { 14 | coinValues.filter(_ <= maxCoin).map(c => waysToGet(value - c, c)).sum 15 | }) 16 | } 17 | } 18 | 19 | println(waysToGet(200, 200)) 20 | } 21 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler32.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler32 extends App { 4 | def split(aLen: Int, bLen: Int, digits: Seq[Int]) = { 5 | (digits.take(aLen), digits.slice(aLen, aLen + bLen), digits.drop(aLen + bLen)) 6 | } 7 | 8 | val cases = (1 to 9).permutations.flatMap { digits => 9 | Seq( 10 | split(1, 4, digits), 11 | split(2, 3, digits) 12 | ) 13 | } 14 | 15 | def seqToInt(seq: Seq[Int]) = { 16 | seq.reduce((prev, cur) => prev * 10 + cur) 17 | } 18 | 19 | println(cases.filter(t => seqToInt(t._1) * seqToInt(t._2) == seqToInt(t._3)). 20 | map(t => seqToInt(t._3)).toList.distinct.sum) 21 | } 22 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler33.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | final class Rational(_num: Long, _den: Long) { 4 | val commonFactor = Util.gcf(_num, _den) 5 | val num = _num / commonFactor 6 | val den = _den / commonFactor 7 | 8 | def *(that: Rational) = { 9 | new Rational(num * that.num, den * that.den) 10 | } 11 | 12 | override def equals(o: Any) = { 13 | o match { 14 | case that: Rational => 15 | num == that.num && den == that.den 16 | case _ => false 17 | } 18 | } 19 | 20 | override def toString = { 21 | s"$num/$den" 22 | } 23 | } 24 | 25 | object Euler33 extends App { 26 | val allThatWork = for (digit1 <- 1 to 9; digit2 <- 1 to 9; shared <- 1 to 9) yield { 27 | val cancelled = new Rational(digit1, digit2) 28 | Seq( 29 | new Rational(digit1*10 + shared, digit2*10 + shared), 30 | new Rational(digit1*10 + shared, shared*10 + digit2), 31 | new Rational(shared*10 + digit1, digit2*10 + shared), 32 | new Rational(shared*10 + digit1, shared*10 + digit2) 33 | ).filter(_ == cancelled) 34 | } 35 | 36 | println(allThatWork.flatten.filter(f => f.num < f.den).reduce(_ * _).den) 37 | } 38 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler34.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import Util._ 4 | 5 | object Euler34 extends App { 6 | val factorials = (0 to 9).map(n => (n!).toInt) 7 | 8 | val maxDigits = Iterator.from(1).find(n => 9 | Math.pow(10, n - 1).toInt > n * factorials(9)).get 10 | 11 | val ans = (10 until Math.pow(10, maxDigits - 1).toInt).filter { n => 12 | val factorialSum = n.toString.map(c => factorials(c.asDigit)).sum 13 | factorialSum == n 14 | }.sum 15 | 16 | println(ans) 17 | } 18 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler35.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import Util._ 4 | 5 | object Euler35 extends App { 6 | val max = 1000000 7 | 8 | def maybeCircular(num: Int) = { 9 | digits(num).forall(d => !(d % 2 == 0 || d == 5)) 10 | } 11 | 12 | val primesToMillion = sieve(max) 13 | 14 | val maybeCircularPrimes = Seq(2, 5) ++ primesToMillion.filter { num => 15 | maybeCircular(num) 16 | } 17 | 18 | val powerBumps = (0 until numOfDigits(max) - 1).map(Math.pow(10, _).toInt) 19 | 20 | val ans = maybeCircularPrimes.count { num => 21 | var curNum = num 22 | val digitsCount = numOfDigits(num) 23 | val powerBump = powerBumps(digitsCount - 1) 24 | (1 until digitsCount).forall { _ => 25 | curNum = (curNum / 10) + ((curNum % 10) * powerBump) 26 | primesToMillion.contains(curNum) 27 | } 28 | } 29 | 30 | println(ans) 31 | } 32 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler36.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler36 extends App { 4 | val max = 1000000 5 | 6 | val allThatWork = (1 to max).filter { n => 7 | { 8 | val numString = n.toString 9 | numString == numString.reverse 10 | } && { 11 | val binaryString = n.toBinaryString 12 | binaryString == binaryString.reverse 13 | } 14 | } 15 | 16 | println(allThatWork.sum) 17 | } 18 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler37.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import Util._ 4 | 5 | import scala.annotation.tailrec 6 | 7 | object Euler37 extends App { 8 | val allPrimes = sieve(1000000) 9 | 10 | def primePrefixes(num: Int): Boolean = { 11 | @tailrec 12 | def helper(cur: Int): Boolean = { 13 | if (cur == 0) true else { 14 | if (allPrimes.contains(cur)) helper(cur / 10) 15 | else false 16 | } 17 | } 18 | 19 | helper(num) 20 | } 21 | 22 | def primeSuffixes(num: Int): Boolean = { 23 | @tailrec 24 | def helper(cur: Int): Boolean = { 25 | if (cur == 0) true else { 26 | if (allPrimes.contains(cur)) 27 | helper(cur % Math.pow(10, numOfDigits(cur) - 1).toInt) 28 | else false 29 | } 30 | } 31 | 32 | helper(num) 33 | } 34 | 35 | println((allPrimes - 2 - 3 - 5 - 7). 36 | filter(n => primePrefixes(n) && primeSuffixes(n)). 37 | sum) 38 | } 39 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler38.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler38 extends App { 4 | def concatenatedPandigital(num: Int): Option[String] = { 5 | def helper(cur: String, curMultiplier: Int): Option[String] = { 6 | if (cur.distinct.length != cur.length) None 7 | else if (cur.length == 9 && cur.min == '1') Some(cur) else { 8 | helper(cur + (num * curMultiplier).toString, curMultiplier + 1) 9 | } 10 | } 11 | 12 | helper(num.toString, 2) 13 | } 14 | 15 | println((1 to 9999).flatMap(n => concatenatedPandigital(n).map(_.toInt)).max) 16 | } 17 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler39.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler39 extends App { 4 | /* 5 | perimeter = a + b + c 6 | c = perimeter - a - b 7 | a^2 + b^2 = (perimeter - (a + b))^2 8 | a^2 + b^2 = perimeter^2 - 2*perimeter*(a + b) + a^2 + 2ab + b^2 9 | 2*perimeter*a + 2*perimeter*b = perimeter^2 + 2ab 10 | b*(2*perimeter - 2a) = perimeter^2 - 2*perimeter*a 11 | b = perimeter*(perimeter - 2a)/2*(perimeter - a) 12 | */ 13 | 14 | def solutionsCount(p: Int) = { 15 | (1 to p/2).count { a => 16 | val bNum = p * (p - 2*a) 17 | val bDen = 2*(p - a) 18 | bNum % bDen == 0 && a <= (bNum/bDen) 19 | } 20 | } 21 | 22 | println((1 to 1000).maxBy(solutionsCount)) 23 | } 24 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler4.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | // Find the largest palindrome made from the product of two 3-digit numbers 4 | object Euler4 extends App { 5 | def isPalindrome(num: Int): Boolean = { 6 | val numString = num.toString 7 | numString == numString.reverse 8 | } 9 | 10 | val palindromes = for (x <- 100 to 999; y <- 100 to 999 if (isPalindrome(x * y))) yield x*y 11 | println(palindromes.max) 12 | } 13 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler40.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.annotation.tailrec 4 | 5 | object Euler40 extends App { 6 | @tailrec 7 | def numberAt(i: Int, digits: Int): Int = { 8 | val fromPower = Math.pow(10, digits - 1).toInt * 9 * digits 9 | if (i < fromPower) { 10 | val numberIndex = i / digits 11 | val digitIndex = i % digits 12 | (Math.pow(10, digits - 1) + numberIndex).toString()(digitIndex).asDigit 13 | } else { 14 | numberAt(i - fromPower, digits + 1) 15 | } 16 | } 17 | 18 | println((0 to 6).map(Math.pow(10, _).toInt).map(n => numberAt(n - 1, 1)).product) 19 | } 20 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler41.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler41 extends App { 4 | val digitsCases = (1 to 9).filterNot(n => (n * (n + 1))/2 % 3 == 0) 5 | 6 | def pandigitals(length: Int) = { 7 | (1 to length).permutations.map(_.mkString.toLong).toList 8 | } 9 | 10 | val allPandigitals = digitsCases.flatMap(pandigitals) 11 | 12 | println(allPandigitals.filter(Util.isPrime).max) 13 | } 14 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler42.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.io.Source 4 | 5 | object Euler42 extends App { 6 | val words = Source.fromFile("p042_words.txt").getLines().next().split(',').map(_.tail.init) 7 | 8 | def wordSum(word: String) = { 9 | word.map(c => c - 'A' + 1).sum 10 | } 11 | 12 | val answer = words.count { w => 13 | val sum = wordSum(w) 14 | val root = Math.sqrt(sum * 2).toInt 15 | root * (root + 1) == sum * 2 16 | } 17 | 18 | println(answer) 19 | } 20 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler43.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler43 extends App { 4 | def works(pandigital: String) = { 5 | val slid = pandigital.tail.sliding(3) 6 | slid.zip(Iterator(2, 3, 5, 7, 11, 13, 17)).forall { case (slidStr, divisible) => 7 | slidStr.toInt % divisible == 0 8 | } 9 | } 10 | 11 | println((0 to 9).mkString.permutations.filter(works).map(_.toLong).sum) 12 | } 13 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler44.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler44 extends App { 4 | def pentagonal(i: Int) = i * ((3 * i) - 1) / 2 5 | 6 | val isPentagonal = Iterator.from(1).map(pentagonal). 7 | takeWhile(_ >= 0).toSet 8 | 9 | var best = Int.MaxValue 10 | 11 | for (i1 <- 1 to isPentagonal.size) { 12 | val p1 = pentagonal(i1) 13 | val p2s = (i1 - 1 to 1 by -1).view.map(pentagonal) 14 | p2s.takeWhile(p1 - _ < best). 15 | find(p2 => isPentagonal(p1 + p2) && isPentagonal(p1 - p2)). 16 | foreach(p2 => best = p1 - p2) 17 | } 18 | 19 | println(best) 20 | } 21 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler45.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler45 extends App { 4 | def isPentagonal(num: Long) = { 5 | val n = ((Math.sqrt(24*num + 1) + 1)/6).toInt 6 | (n.toLong * (3*n -1))/2 == num 7 | } 8 | 9 | def hexagonal(n: Int) = n.toLong * (2*n - 1) 10 | 11 | println(Iterator.from(144).map(hexagonal).find(isPentagonal).get) 12 | } 13 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler46.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler46 extends App { 4 | val answer = Iterator.from(1).flatMap { n => 5 | val SEARCH_LIMIT = Math.pow(10, n).toInt 6 | 7 | val primes = Util.sieve(SEARCH_LIMIT) 8 | val sortedPrimes = primes.toArray.sorted 9 | val doubleSquares = (1 to Math.sqrt(SEARCH_LIMIT / 2).toInt).map(n => n * n * 2).toSet 10 | 11 | (9 to SEARCH_LIMIT by 2).filterNot(primes.contains).find(n => 12 | !sortedPrimes.view.takeWhile(_ < n).exists(p => doubleSquares.contains(n - p)) 13 | ) 14 | }.next() 15 | 16 | println(answer) 17 | } 18 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler47.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler47 extends App { 4 | val FACTOR_COUNT = 4 5 | 6 | def totalPrimeFactors(num: Long) = { 7 | Util.primeFactors(num).distinct.length 8 | } 9 | 10 | val ans = Iterator.from(1).filter(totalPrimeFactors(_) == FACTOR_COUNT). 11 | sliding(FACTOR_COUNT).find(s => s.last - s.head == FACTOR_COUNT - 1).get.head 12 | 13 | println(ans) 14 | } 15 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler48.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler48 extends App { 4 | val modder = Math.pow(10, 10).toLong 5 | val sum = (1 to 1000).map { i => 6 | (2 to i).foldLeft(i.toLong)((acc, _) => (acc * i) % modder) 7 | }.sum % modder 8 | 9 | println(sum) 10 | } 11 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler49.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler49 extends App { 4 | val DIFF = 3330 5 | val NUMBER_SIZE = 4 6 | val PREVIOUS_FOUND = 1487 7 | 8 | def seqFrom(start: Int) = { 9 | Seq(start, start + DIFF, start + DIFF*2) 10 | } 11 | 12 | def works(start: Int) = { 13 | val seq = seqFrom(start) 14 | val sortedDigits = seq.map(_.toString.sorted).distinct 15 | 16 | sortedDigits.size == 1 && 17 | sortedDigits.head.length == NUMBER_SIZE && 18 | seq.forall(n => Util.isPrime(n.toLong)) 19 | } 20 | 21 | println(Iterator.from(PREVIOUS_FOUND + 1).find(works).map(seqFrom(_).mkString).get) 22 | } 23 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler5.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import Util.lcm 4 | 5 | // What is the smallest number divisible by each of the numbers 1 to 20? 6 | object Euler5 extends App { 7 | val answer = (1 to 20).foldLeft(1L)((a,b) => lcm(a,b)) 8 | println(answer) 9 | } 10 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler50.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler50 extends App { 4 | val allPrimes = Util.sieve(1000000) 5 | val sortedPrimes = allPrimes.toArray.sorted 6 | 7 | var best = (-1, -1) // (num, length of primes) 8 | 9 | for (i1 <- sortedPrimes.indices) { 10 | def helper(cur: Int, length: Int): Unit = { 11 | if (cur <= 1000000 && length <= sortedPrimes.length - i1) { 12 | val newCur = cur + sortedPrimes(i1 + length - 1) 13 | if (length > best._2 && Util.isPrime(newCur)) best = (newCur, length) 14 | helper(newCur, length + 1) 15 | } 16 | } 17 | 18 | helper(sortedPrimes(i1), 2) 19 | } 20 | 21 | println(best._1) 22 | } 23 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler51.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler51 extends App { 4 | def waysToPick(digits: Int): Seq[Seq[Boolean]] = { 5 | if (digits == 0) Seq(Seq()) else { 6 | waysToPick(digits - 1).flatMap(w => Seq(true +: w, false +: w)) 7 | } 8 | } 9 | 10 | def setDigits(num: Int, digit: Int, picking: Seq[Boolean]) = { 11 | val numString = num.toString 12 | val retString = numString.zip(picking).map(t => if (t._2) digit.toString else t._1.toString). 13 | mkString 14 | retString.toInt 15 | } 16 | 17 | val allPrimes = Util.sieve(1000000) 18 | val allPrimesSorted = allPrimes.toArray.sorted 19 | 20 | val ans = allPrimesSorted.view.flatMap { basePrime => 21 | val digits = Math.log10(basePrime).toInt + 1 22 | 23 | waysToPick(digits).tail.init.flatMap { picking => 24 | val digited = (1 to 9).map(setDigits(basePrime, _, picking)) 25 | if (digited.count(allPrimes.contains) == 8) { 26 | Some(digited.find(allPrimes.contains).get) 27 | } else { 28 | None 29 | } 30 | } 31 | } 32 | 33 | println(ans.head) 34 | } 35 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler52.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler52 extends App { 4 | println(Iterator.from(1).find(n => (2 to 6).map(m => (n * m).toString.sorted).distinct.size == 1).get) 5 | } 6 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler53.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Euler53 extends App { 4 | def pascalsTriangle(currentRow: Vector[Option[Int]]): Stream[Vector[Option[Int]]] = { 5 | val nextRow = Some(1) +: currentRow.sliding(2).map { s => 6 | if (s.exists(_.isEmpty)) None else { 7 | val sum = s.head.get + s.last.get 8 | if (sum > 1000000) None else Some(sum) 9 | } 10 | }.toVector :+ Some(1) 11 | 12 | currentRow #:: pascalsTriangle(nextRow) 13 | } 14 | 15 | println(pascalsTriangle(Vector(Some(1))).take(100).flatten.count(_.isEmpty)) 16 | } 17 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler54.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | import scala.io.Source 4 | 5 | sealed trait Suit 6 | object Clubs extends Suit 7 | object Diamonds extends Suit 8 | object Hearts extends Suit 9 | object Spades extends Suit 10 | 11 | case class Card(value: Value, suit: Suit) 12 | 13 | sealed class Value(val ordinal: Int) extends Ordered[Value] { 14 | def compare(that: Value) = ordinal compare that.ordinal 15 | } 16 | 17 | object One extends Value(1) 18 | object Two extends Value(2) 19 | object Three extends Value(3) 20 | object Four extends Value(4) 21 | object Five extends Value(5) 22 | object Six extends Value(6) 23 | object Seven extends Value(7) 24 | object Eight extends Value(8) 25 | object Nine extends Value(9) 26 | object Ten extends Value(10) 27 | object Jack extends Value(11) 28 | object Queen extends Value(12) 29 | object King extends Value(13) 30 | object Ace extends Value(14) 31 | 32 | object Value { 33 | val allValuesSorted = Seq(One, Two, Three, Four, Five, Six, Seven, Eight, Nine, Ten, Jack, Queen, King, Ace) 34 | } 35 | 36 | class Hand(cards: IndexedSeq[Card]) { 37 | type SubHand = IndexedSeq[Card] 38 | val royalValues = Seq(Ten, Jack, Queen, King, Ace) 39 | def isRoyal = { 40 | if (royalValues.forall(v => cards.exists(_.value == v))) 41 | Some(cards) else None 42 | } 43 | 44 | def isRoyalFlush: Option[SubHand] = isRoyal.zip(isFlush).headOption.map(_._1) 45 | def isStraightFlush: Option[SubHand] = isStraight.zip(isFlush).headOption.map(_._1) 46 | def isFourOfAKind: Option[SubHand] = cards.groupBy(_.value).find(_._2.size == 4).map(_._2) 47 | def isFullHouse: Option[SubHand] = isThreeOfAKind.flatMap(t => isOnePair.map(_ => t)) 48 | def isFlush: Option[SubHand] = if (cards.groupBy(_.suit).size == 1) Some(cards) else None 49 | 50 | val possibleStraightValues = Value.allValuesSorted.sliding(5).toSet 51 | def isStraight: Option[SubHand] = { 52 | if (possibleStraightValues.contains(cards.map(_.value).sorted)) Some(cards) else None 53 | } 54 | 55 | def isThreeOfAKind: Option[SubHand] = cards.groupBy(_.value).find(_._2.size == 3).map(_._2) 56 | def isTwoPairs: Option[SubHand] = { 57 | val maybePairs = cards.groupBy(_.value).values.filter(_.size == 2) 58 | if (maybePairs.size == 2) Some(maybePairs.flatten.toIndexedSeq) else None 59 | } 60 | def isOnePair: Option[SubHand] = cards.groupBy(_.value).find(_._2.size == 2).map(_._2) 61 | 62 | val rankingCheckers = Seq( 63 | isRoyalFlush _, 64 | isStraightFlush _, 65 | isFourOfAKind _, 66 | isFullHouse _, 67 | isFlush _, 68 | isStraight _, 69 | isThreeOfAKind _, 70 | isTwoPairs _, 71 | isOnePair _ 72 | ).zipWithIndex 73 | 74 | // lower index is better 75 | lazy val bestRank: Option[(SubHand, Int)] = 76 | rankingCheckers.view.flatMap(t => t._1().map((_, t._2))).headOption 77 | 78 | lazy val sameValueGroups = cards.groupBy(_.value).map(t => (t._2.size, t._1)).toList.sortBy(_._2).sortBy(_._1) 79 | 80 | lazy val highestValueCards = cards.sortBy(_.value).reverse 81 | } 82 | 83 | object Euler54 extends App { 84 | sealed trait Winner 85 | object Left extends Winner 86 | object Right extends Winner 87 | 88 | def betterHand(left: Hand, right: Hand) = { 89 | val maybeLeftRank = left.bestRank 90 | val maybeRightRank = right.bestRank 91 | 92 | def compareHighestCard(index: Int = 0): Winner = { 93 | val bestLeftValue = left.highestValueCards(index).value 94 | val bestRightValue = right.highestValueCards(index).value 95 | if (bestLeftValue > bestRightValue) Left 96 | else if (bestLeftValue < bestRightValue) Right 97 | else compareHighestCard(index + 1) 98 | } 99 | 100 | if (maybeLeftRank.isDefined && maybeRightRank.isDefined) { 101 | if (maybeLeftRank.get._2 < maybeRightRank.get._2) Left 102 | else if (maybeLeftRank.get._2 > maybeRightRank.get._2) Right 103 | else { 104 | val bestLeftRankValue = maybeLeftRank.get._1.maxBy(_.value).value 105 | val bestRightRankValue = maybeRightRank.get._1.maxBy(_.value).value 106 | 107 | if (bestLeftRankValue > bestRightRankValue) Left 108 | else if (bestLeftRankValue < bestRightRankValue) Right 109 | else compareHighestCard() 110 | } 111 | } else if (maybeLeftRank.isDefined ^ maybeRightRank.isDefined) { 112 | if (maybeLeftRank.isDefined) Left else Right 113 | } else { 114 | compareHighestCard() 115 | } 116 | } 117 | 118 | def parseCard(card: String) = { 119 | val value = card.head match { 120 | case 'J' => Jack 121 | case 'Q' => Queen 122 | case 'K' => King 123 | case 'A' => Ace 124 | case 'T' => Ten 125 | case n => Value.allValuesSorted(n.asDigit - 1) 126 | } 127 | 128 | val suit = card.last match { 129 | case 'H' => Hearts 130 | case 'C' => Clubs 131 | case 'S' => Spades 132 | case 'D' => Diamonds 133 | } 134 | 135 | Card(value, suit) 136 | } 137 | 138 | val lines = Source.fromFile("p054_poker.txt").getLines() 139 | val answer = lines.count { l => 140 | val cards = l.split(' ').map(parseCard).toIndexedSeq 141 | val left = new Hand(cards.take(5)) 142 | val right = new Hand(cards.drop(5)) 143 | 144 | val better = betterHand(left, right) 145 | better == Left 146 | } 147 | 148 | println(answer) 149 | } 150 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler55.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | // https://projecteuler.net/problem=55 4 | object Euler55 extends App { 5 | def isLychrel(currentNum: BigInt, remainingIterations: Int = 50): Boolean = { 6 | if (remainingIterations == 0) true else { 7 | val next = BigInt(currentNum.toString.reverse) + currentNum 8 | if (next.toString.reverse == next.toString) false else { 9 | isLychrel(next, remainingIterations - 1) 10 | } 11 | } 12 | } 13 | 14 | println((1 until 10000).count(isLychrel(_))) 15 | } 16 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler6.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | // What is the difference between the sum of the squares and the square of the sums? 4 | object Euler6 extends App { 5 | def difference = { 6 | val range = 1 to 100 7 | val sum = range.sum 8 | val squareSum = range.foldLeft(0)((a, b) => a + (b * b)) 9 | (sum * sum) - squareSum 10 | } 11 | 12 | println(difference) 13 | } 14 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler7.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | //By listing the first six prime numbers: 2, 3, 5, 7, 11, and 13, we can see that the 6th prime is 13. 4 | // 5 | //What is the 10001st prime number? 6 | object Euler7 extends App { 7 | def isPrime(num: Int) = { 8 | !(2 to math.sqrt(num).toInt).exists(num % _ == 0) 9 | } 10 | 11 | def nextPrimeFrom(n: Int) = { 12 | Iterator.from(n + 1).find(isPrime(_)).get 13 | } 14 | 15 | def primes = Iterator.iterate(2)(nextPrimeFrom) 16 | 17 | println(primes.drop(10000).next) 18 | } 19 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler8.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | //Find the greatest product of five consecutive digits in the 1000-digit number. 4 | // 5 | //73167176531330624919225119674426574742355349194934 6 | //96983520312774506326239578318016984801869478851843 7 | //85861560789112949495459501737958331952853208805511 8 | //12540698747158523863050715693290963295227443043557 9 | //66896648950445244523161731856403098711121722383113 10 | //62229893423380308135336276614282806444486645238749 11 | //30358907296290491560440772390713810515859307960866 12 | //70172427121883998797908792274921901699720888093776 13 | //65727333001053367881220235421809751254540594752243 14 | //52584907711670556013604839586446706324415722155397 15 | //53697817977846174064955149290862569321978468622482 16 | //83972241375657056057490261407972968652414535100474 17 | //82166370484403199890008895243450658541227588666881 18 | //16427171479924442928230863465674813919123162824586 19 | //17866458359124566529476545682848912883142607690042 20 | //24219022671055626321111109370544217506941658960408 21 | //07198403850962455444362981230987879927244284909188 22 | //84580156166097919133875499200524063689912560717606 23 | //05886116467109405077541002256983155200055935729725 24 | //71636269561882670428252483600823257530420752963450 25 | 26 | object Euler8 extends App { 27 | def largestProductOfConsecutives(sizeOfConsecutive: Int, num: String) = { 28 | val numSlidingProduct = num.sliding(sizeOfConsecutive).map(product) 29 | numSlidingProduct.max 30 | } 31 | 32 | def product(nums: String) = { 33 | nums.map(_.asDigit).product 34 | } 35 | 36 | println(largestProductOfConsecutives(5, """ 37 | 73167176531330624919225119674426574742355349194934 38 | 96983520312774506326239578318016984801869478851843 39 | 85861560789112949495459501737958331952853208805511 40 | 12540698747158523863050715693290963295227443043557 41 | 66896648950445244523161731856403098711121722383113 42 | 62229893423380308135336276614282806444486645238749 43 | 30358907296290491560440772390713810515859307960866 44 | 70172427121883998797908792274921901699720888093776 45 | 65727333001053367881220235421809751254540594752243 46 | 52584907711670556013604839586446706324415722155397 47 | 53697817977846174064955149290862569321978468622482 48 | 83972241375657056057490261407972968652414535100474 49 | 82166370484403199890008895243450658541227588666881 50 | 16427171479924442928230863465674813919123162824586 51 | 17866458359124566529476545682848912883142607690042 52 | 24219022671055626321111109370544217506941658960408 53 | 07198403850962455444362981230987879927244284909188 54 | 84580156166097919133875499200524063689912560717606 55 | 05886116467109405077541002256983155200055935729725 56 | 71636269561882670428252483600823257530420752963450 57 | """.filter(_.isDigit))) 58 | } 59 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Euler9.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | //A Pythagorean triplet is a set of three natural numbers, a b c, for which, 4 | // 5 | //a^2 + b^2 = c^2 6 | //For example, 32 + 42 = 9 + 16 = 25 = 52. 7 | // 8 | //There exists exactly one Pythagorean triplet for which a + b + c = 1000. 9 | //Find the product abc. 10 | object Euler9 extends App { 11 | def tripletForSum(sum: Int) = { 12 | val triplets = for (a <- (1 to sum).view; 13 | b <- 1 to sum - a; 14 | c <- 1 to sum - a - b if (isTriplet(a,b,c,sum))) yield (a,b,c) 15 | triplets.head 16 | } 17 | 18 | def isTriplet(a: Int, b: Int, c: Int, sum: Int) = { 19 | (a*a) + (b*b) == (c*c) && a + b + c == sum && a < b && b < c 20 | } 21 | 22 | val answerTriplet = tripletForSum(1000) 23 | println(answerTriplet) 24 | val answer = answerTriplet._1 * answerTriplet._2 * answerTriplet._3 25 | println(answer) 26 | } 27 | -------------------------------------------------------------------------------- /src/main/scala/me/shadaj/euler/Util.scala: -------------------------------------------------------------------------------- 1 | package me.shadaj.euler 2 | 3 | object Util { 4 | implicit class FactorialInt(val num: Int) extends AnyVal { 5 | def ! : BigInt = { 6 | (BigInt(1) to num).product 7 | } 8 | } 9 | 10 | def primeFactors(num: Long): List[Long] = { 11 | val exists = (2L to math.sqrt(num).toLong).find(num % _ == 0) 12 | exists match { 13 | case Some(d) => d :: primeFactors(num/d) 14 | case None => List(num) 15 | } 16 | } 17 | 18 | def gcf(a: Long, b: Long): Long = { 19 | if (b == 0) a 20 | else gcf(b, a % b) 21 | } 22 | 23 | def lcm(a: Long, b: Long) = { 24 | (a * b) / gcf(a,b) 25 | } 26 | 27 | def properDivisorsSum(num: Long) = { 28 | val factors = primeFactors(num) 29 | factors.groupBy(identity).map { case (base, group) => 30 | val count = group.size 31 | (1 - Math.pow(base, count + 1)).toInt / (1 - base) 32 | }.product - num 33 | } 34 | 35 | def isPrime(num: Long) = { 36 | num > 1 && !(2L to math.sqrt(num).toInt).exists(num % _ == 0) 37 | } 38 | 39 | def digits(num: Int) = { 40 | num.toString.map(_.asDigit) 41 | } 42 | 43 | import scala.collection.mutable 44 | def sieve(limit: Int): Set[Int] = { 45 | var primesTo = mutable.Set(2 +: (3 to limit by 2) : _*) 46 | (2 to Math.sqrt(limit).toInt).foreach { n => 47 | if (primesTo.contains(n)) { 48 | (n * n to limit by n).foreach(primesTo -= _) 49 | } 50 | } 51 | 52 | primesTo.toSet 53 | } 54 | 55 | def numOfDigits(num: Int) = { 56 | Math.log10(num).toInt + 1 57 | } 58 | } 59 | --------------------------------------------------------------------------------