YES(?,O(n^1)) 1112.67/297.09 YES(?,O(n^1)) 1112.67/297.09 1112.67/297.09 We are left with following problem, upon which TcT provides the 1112.67/297.09 certificate YES(?,O(n^1)). 1112.67/297.09 1112.67/297.09 Strict Trs: 1112.67/297.09 { 0(0(1(2(2(x1))))) -> 2(3(3(2(2(x1))))) 1112.67/297.09 , 0(0(3(1(0(2(2(3(2(5(3(0(1(x1))))))))))))) -> 1112.67/297.09 0(1(3(4(3(1(0(0(3(3(4(0(x1)))))))))))) 1112.67/297.09 , 0(1(1(3(5(1(1(1(3(0(0(4(1(2(2(3(1(5(0(x1))))))))))))))))))) -> 1112.67/297.09 2(4(5(5(5(4(0(2(5(0(5(4(4(5(5(0(5(0(0(x1))))))))))))))))))) 1112.67/297.09 , 0(2(1(5(3(5(3(0(5(5(5(0(x1)))))))))))) -> 1112.67/297.09 2(2(5(4(4(2(3(3(0(3(5(4(x1)))))))))))) 1112.67/297.09 , 0(3(4(2(2(0(3(4(1(1(5(0(3(5(2(1(3(3(4(1(0(x1))))))))))))))))))))) 1112.67/297.09 -> 1112.67/297.09 2(4(4(3(0(5(5(5(5(2(2(0(2(5(1(1(0(1(0(0(1(x1))))))))))))))))))))) 1112.67/297.09 , 0(3(5(5(0(3(2(4(1(1(4(5(1(5(5(3(x1)))))))))))))))) -> 1112.67/297.09 0(5(1(2(4(0(2(0(1(2(4(3(3(3(0(5(x1)))))))))))))))) 1112.67/297.09 , 0(4(1(0(4(5(x1)))))) -> 5(2(5(3(4(5(x1)))))) 1112.67/297.09 , 0(4(4(1(2(2(1(3(5(3(1(3(4(1(1(0(x1)))))))))))))))) -> 1112.67/297.09 0(1(5(2(2(5(0(5(3(3(2(3(4(1(5(2(x1)))))))))))))))) 1112.67/297.09 , 0(5(2(4(2(0(0(5(2(x1))))))))) -> 1(5(2(0(2(3(5(2(x1)))))))) 1112.67/297.09 , 0(5(5(3(1(3(3(0(2(0(x1)))))))))) -> 1112.67/297.09 3(3(3(2(5(0(4(0(5(0(x1)))))))))) 1112.67/297.09 , 1(0(3(2(0(2(4(1(3(2(5(0(0(4(5(0(3(4(3(x1))))))))))))))))))) -> 1112.67/297.09 4(2(2(0(0(0(0(4(1(4(0(5(3(5(0(2(4(3(x1)))))))))))))))))) 1112.67/297.09 , 1(2(1(3(4(2(4(4(1(2(5(2(3(3(3(5(1(0(0(x1))))))))))))))))))) -> 1112.67/297.09 1(5(3(2(5(0(5(2(3(0(0(3(1(5(3(4(4(3(0(x1))))))))))))))))))) 1112.67/297.09 , 2(1(3(3(4(3(0(2(0(4(0(3(1(x1))))))))))))) -> 1112.67/297.09 2(4(1(3(0(1(3(3(2(1(3(4(4(x1))))))))))))) 1112.67/297.09 , 2(4(2(3(3(5(0(4(5(5(2(5(5(x1))))))))))))) -> 1112.67/297.09 3(5(4(3(3(2(0(1(1(4(3(5(x1)))))))))))) 1112.67/297.09 , 2(4(5(2(1(3(5(5(1(1(1(0(0(4(5(0(1(2(0(2(5(x1))))))))))))))))))))) 1112.67/297.09 -> 1112.67/297.09 2(0(0(2(2(1(2(1(2(2(2(0(5(3(3(2(5(2(2(5(2(x1))))))))))))))))))))) 1112.67/297.09 , 2(4(5(2(4(3(4(3(1(2(3(x1))))))))))) -> 1112.67/297.09 5(3(1(3(3(3(2(2(4(1(x1)))))))))) 1112.67/297.09 , 2(5(0(2(2(0(3(3(1(4(2(5(0(0(0(x1))))))))))))))) -> 1112.67/297.09 5(3(1(3(1(4(4(2(5(4(5(4(4(1(0(x1))))))))))))))) 1112.67/297.09 , 2(5(0(4(0(3(4(3(4(0(0(2(4(2(4(1(0(1(2(3(x1)))))))))))))))))))) -> 1112.67/297.09 0(1(2(0(5(4(3(2(0(2(3(3(3(0(1(5(5(5(1(x1))))))))))))))))))) 1112.67/297.09 , 2(5(1(2(0(0(5(1(2(2(1(0(2(1(5(x1))))))))))))))) -> 1112.67/297.09 0(3(2(5(5(2(4(4(3(5(3(4(3(4(1(x1))))))))))))))) 1112.67/297.09 , 2(5(3(5(2(4(2(1(3(0(5(0(3(1(3(x1))))))))))))))) -> 1112.67/297.09 5(3(2(3(5(1(5(3(5(3(5(1(5(x1))))))))))))) 1112.67/297.09 , 3(0(0(2(0(3(5(3(0(2(5(3(5(5(2(3(4(x1))))))))))))))))) -> 1112.67/297.09 5(3(4(3(0(4(2(2(1(0(4(1(0(0(3(4(x1)))))))))))))))) 1112.67/297.09 , 3(2(0(0(4(0(0(0(2(5(1(0(x1)))))))))))) -> 1112.67/297.09 1(5(2(4(0(4(2(0(0(5(0(2(x1)))))))))))) 1112.67/297.09 , 3(3(2(0(1(5(4(5(4(2(4(2(3(4(4(3(x1)))))))))))))))) -> 1112.67/297.09 5(2(5(5(5(5(2(3(3(1(2(5(0(4(0(x1))))))))))))))) 1112.67/297.09 , 3(3(3(2(3(3(1(2(2(4(3(3(x1)))))))))))) -> 1112.67/297.09 1(2(2(1(3(2(3(5(2(5(5(x1))))))))))) 1112.67/297.09 , 3(3(5(4(1(1(3(2(1(4(4(0(1(1(0(4(3(1(0(x1))))))))))))))))))) -> 1112.67/297.09 3(4(0(2(3(1(3(0(4(4(3(4(4(4(3(2(1(0(x1)))))))))))))))))) 1112.67/297.09 , 3(4(2(2(1(5(3(3(2(x1))))))))) -> 3(1(0(3(5(3(3(0(2(x1))))))))) 1112.67/297.09 , 4(3(1(4(3(3(3(3(4(4(2(5(1(4(5(1(4(3(2(3(3(x1))))))))))))))))))))) 1112.67/297.09 -> 2(5(5(1(1(1(4(5(3(2(3(3(0(4(2(3(1(5(4(5(x1)))))))))))))))))))) 1112.67/297.09 , 5(0(3(5(1(4(2(1(0(2(x1)))))))))) -> 5(2(0(1(3(1(1(0(2(x1))))))))) 1112.67/297.09 , 5(2(3(1(2(1(5(4(5(1(1(0(0(x1))))))))))))) -> 1112.67/297.09 5(2(0(5(4(3(4(3(3(0(5(0(0(x1))))))))))))) 1112.67/297.09 , 5(5(4(0(3(0(2(3(3(2(3(3(x1)))))))))))) -> 1112.67/297.09 5(2(2(3(0(1(1(3(4(4(5(x1))))))))))) } 1112.67/297.09 Obligation: 1112.67/297.09 derivational complexity 1112.67/297.09 Answer: 1112.67/297.09 YES(?,O(n^1)) 1112.67/297.09 1112.67/297.09 The problem is match-bounded by 2. The enriched problem is 1112.67/297.09 compatible with the following automaton. 1112.67/297.09 { 0_0(1) -> 1 1112.67/297.09 , 0_1(1) -> 16 1112.67/297.09 , 0_1(5) -> 235 1112.67/297.09 , 0_1(6) -> 1 1112.67/297.09 , 0_1(6) -> 5 1112.67/297.09 , 0_1(6) -> 16 1112.67/297.09 , 0_1(6) -> 32 1112.67/297.09 , 0_1(6) -> 226 1112.67/297.09 , 0_1(6) -> 227 1112.67/297.09 , 0_1(6) -> 242 1112.67/297.09 , 0_1(7) -> 16 1112.67/297.09 , 0_1(12) -> 11 1112.67/297.09 , 0_1(13) -> 12 1112.67/297.09 , 0_1(15) -> 244 1112.67/297.09 , 0_1(16) -> 32 1112.67/297.09 , 0_1(22) -> 21 1112.67/297.09 , 0_1(25) -> 24 1112.67/297.09 , 0_1(31) -> 30 1112.67/297.09 , 0_1(40) -> 39 1112.67/297.09 , 0_1(45) -> 44 1112.67/297.09 , 0_1(52) -> 51 1112.67/297.09 , 0_1(57) -> 56 1112.67/297.09 , 0_1(59) -> 58 1112.67/297.09 , 0_1(60) -> 59 1112.67/297.09 , 0_1(65) -> 64 1112.67/297.09 , 0_1(67) -> 66 1112.67/297.09 , 0_1(74) -> 73 1112.67/297.09 , 0_1(83) -> 82 1112.67/297.09 , 0_1(91) -> 16 1112.67/297.09 , 0_1(94) -> 93 1112.67/297.09 , 0_1(96) -> 16 1112.67/297.09 , 0_1(101) -> 100 1112.67/297.09 , 0_1(105) -> 104 1112.67/297.09 , 0_1(106) -> 105 1112.67/297.09 , 0_1(107) -> 106 1112.67/297.09 , 0_1(108) -> 107 1112.67/297.09 , 0_1(112) -> 111 1112.67/297.09 , 0_1(116) -> 115 1112.67/297.09 , 0_1(118) -> 227 1112.67/297.09 , 0_1(122) -> 121 1112.67/297.09 , 0_1(126) -> 125 1112.67/297.09 , 0_1(127) -> 126 1112.67/297.09 , 0_1(135) -> 134 1112.67/297.09 , 0_1(147) -> 146 1112.67/297.09 , 0_1(149) -> 2 1112.67/297.09 , 0_1(150) -> 149 1112.67/297.09 , 0_1(159) -> 158 1112.67/297.09 , 0_1(183) -> 182 1112.67/297.09 , 0_1(188) -> 187 1112.67/297.09 , 0_1(193) -> 192 1112.67/297.09 , 0_1(219) -> 218 1112.67/297.09 , 0_1(224) -> 223 1112.67/297.09 , 0_1(227) -> 226 1112.67/297.09 , 0_1(228) -> 227 1112.67/297.09 , 0_1(230) -> 229 1112.67/297.09 , 0_1(233) -> 232 1112.67/297.09 , 0_1(234) -> 233 1112.67/297.09 , 0_1(254) -> 253 1112.67/297.09 , 0_1(259) -> 258 1112.67/297.09 , 0_1(268) -> 267 1112.67/297.09 , 0_1(283) -> 282 1112.67/297.09 , 0_1(288) -> 76 1112.67/297.09 , 0_1(299) -> 298 1112.67/297.09 , 1_0(1) -> 1 1112.67/297.09 , 1_1(1) -> 60 1112.67/297.09 , 1_1(3) -> 60 1112.67/297.09 , 1_1(6) -> 60 1112.67/297.09 , 1_1(7) -> 6 1112.67/297.09 , 1_1(11) -> 10 1112.67/297.09 , 1_1(16) -> 181 1112.67/297.09 , 1_1(55) -> 54 1112.67/297.09 , 1_1(56) -> 55 1112.67/297.09 , 1_1(58) -> 57 1112.67/297.09 , 1_1(62) -> 61 1112.67/297.09 , 1_1(68) -> 67 1112.67/297.09 , 1_1(74) -> 216 1112.67/297.09 , 1_1(75) -> 60 1112.67/297.09 , 1_1(90) -> 89 1112.67/297.09 , 1_1(91) -> 1 1112.67/297.09 , 1_1(91) -> 16 1112.67/297.09 , 1_1(91) -> 60 1112.67/297.09 , 1_1(91) -> 73 1112.67/297.09 , 1_1(91) -> 118 1112.67/297.09 , 1_1(92) -> 60 1112.67/297.09 , 1_1(96) -> 60 1112.67/297.09 , 1_1(110) -> 109 1112.67/297.09 , 1_1(129) -> 128 1112.67/297.09 , 1_1(132) -> 148 1112.67/297.09 , 1_1(133) -> 17 1112.67/297.09 , 1_1(136) -> 135 1112.67/297.09 , 1_1(140) -> 139 1112.67/297.09 , 1_1(148) -> 147 1112.67/297.09 , 1_1(153) -> 152 1112.67/297.09 , 1_1(155) -> 154 1112.67/297.09 , 1_1(167) -> 166 1112.67/297.09 , 1_1(173) -> 168 1112.67/297.09 , 1_1(194) -> 193 1112.67/297.09 , 1_1(211) -> 210 1112.67/297.09 , 1_1(223) -> 222 1112.67/297.09 , 1_1(226) -> 225 1112.67/297.09 , 1_1(228) -> 60 1112.67/297.09 , 1_1(235) -> 291 1112.67/297.09 , 1_1(242) -> 241 1112.67/297.09 , 1_1(247) -> 246 1112.67/297.09 , 1_1(257) -> 256 1112.67/297.09 , 1_1(267) -> 96 1112.67/297.09 , 1_1(274) -> 273 1112.67/297.09 , 1_1(275) -> 274 1112.67/297.09 , 1_1(276) -> 275 1112.67/297.09 , 1_1(287) -> 286 1112.67/297.09 , 1_1(289) -> 288 1112.67/297.09 , 1_1(291) -> 290 1112.67/297.09 , 1_1(300) -> 299 1112.67/297.09 , 1_1(301) -> 300 1112.67/297.09 , 2_0(1) -> 1 1112.67/297.09 , 2_1(1) -> 5 1112.67/297.09 , 2_1(2) -> 1 1112.67/297.09 , 2_1(2) -> 5 1112.67/297.09 , 2_1(2) -> 16 1112.67/297.09 , 2_1(2) -> 32 1112.67/297.09 , 2_1(2) -> 42 1112.67/297.09 , 2_1(2) -> 58 1112.67/297.09 , 2_1(2) -> 59 1112.67/297.09 , 2_1(2) -> 116 1112.67/297.09 , 2_1(2) -> 117 1112.67/297.09 , 2_1(2) -> 227 1112.67/297.09 , 2_1(2) -> 235 1112.67/297.09 , 2_1(5) -> 4 1112.67/297.09 , 2_1(6) -> 5 1112.67/297.09 , 2_1(23) -> 22 1112.67/297.09 , 2_1(33) -> 2 1112.67/297.09 , 2_1(37) -> 36 1112.67/297.09 , 2_1(42) -> 116 1112.67/297.09 , 2_1(50) -> 49 1112.67/297.09 , 2_1(51) -> 50 1112.67/297.09 , 2_1(53) -> 52 1112.67/297.09 , 2_1(63) -> 62 1112.67/297.09 , 2_1(66) -> 65 1112.67/297.09 , 2_1(69) -> 68 1112.67/297.09 , 2_1(75) -> 5 1112.67/297.09 , 2_1(76) -> 75 1112.67/297.09 , 2_1(80) -> 79 1112.67/297.09 , 2_1(81) -> 80 1112.67/297.09 , 2_1(87) -> 86 1112.67/297.09 , 2_1(90) -> 165 1112.67/297.09 , 2_1(93) -> 92 1112.67/297.09 , 2_1(95) -> 94 1112.67/297.09 , 2_1(96) -> 266 1112.67/297.09 , 2_1(99) -> 98 1112.67/297.09 , 2_1(103) -> 102 1112.67/297.09 , 2_1(104) -> 103 1112.67/297.09 , 2_1(117) -> 116 1112.67/297.09 , 2_1(120) -> 119 1112.67/297.09 , 2_1(124) -> 123 1112.67/297.09 , 2_1(139) -> 138 1112.67/297.09 , 2_1(146) -> 145 1112.67/297.09 , 2_1(151) -> 150 1112.67/297.09 , 2_1(152) -> 151 1112.67/297.09 , 2_1(154) -> 153 1112.67/297.09 , 2_1(156) -> 155 1112.67/297.09 , 2_1(157) -> 156 1112.67/297.09 , 2_1(158) -> 157 1112.67/297.09 , 2_1(163) -> 162 1112.67/297.09 , 2_1(165) -> 164 1112.67/297.09 , 2_1(171) -> 170 1112.67/297.09 , 2_1(172) -> 171 1112.67/297.09 , 2_1(176) -> 175 1112.67/297.09 , 2_1(181) -> 266 1112.67/297.09 , 2_1(182) -> 7 1112.67/297.09 , 2_1(187) -> 186 1112.67/297.09 , 2_1(189) -> 188 1112.67/297.09 , 2_1(198) -> 197 1112.67/297.09 , 2_1(201) -> 200 1112.67/297.09 , 2_1(208) -> 166 1112.67/297.09 , 2_1(221) -> 220 1112.67/297.09 , 2_1(222) -> 221 1112.67/297.09 , 2_1(232) -> 231 1112.67/297.09 , 2_1(239) -> 238 1112.67/297.09 , 2_1(243) -> 242 1112.67/297.09 , 2_1(245) -> 91 1112.67/297.09 , 2_1(246) -> 245 1112.67/297.09 , 2_1(249) -> 248 1112.67/297.09 , 2_1(252) -> 251 1112.67/297.09 , 2_1(255) -> 254 1112.67/297.09 , 2_1(272) -> 5 1112.67/297.09 , 2_1(280) -> 279 1112.67/297.09 , 2_1(285) -> 284 1112.67/297.09 , 2_1(297) -> 76 1112.67/297.09 , 2_2(33) -> 306 1112.67/297.09 , 2_2(246) -> 310 1112.67/297.09 , 2_2(297) -> 306 1112.67/297.09 , 2_2(303) -> 58 1112.67/297.09 , 2_2(306) -> 305 1112.67/297.09 , 2_2(307) -> 32 1112.67/297.09 , 2_2(307) -> 58 1112.67/297.09 , 2_2(307) -> 226 1112.67/297.09 , 2_2(310) -> 309 1112.67/297.09 , 3_0(1) -> 1 1112.67/297.09 , 3_1(1) -> 118 1112.67/297.09 , 3_1(3) -> 2 1112.67/297.09 , 3_1(4) -> 3 1112.67/297.09 , 3_1(8) -> 7 1112.67/297.09 , 3_1(10) -> 9 1112.67/297.09 , 3_1(14) -> 13 1112.67/297.09 , 3_1(15) -> 14 1112.67/297.09 , 3_1(16) -> 95 1112.67/297.09 , 3_1(30) -> 296 1112.67/297.09 , 3_1(38) -> 37 1112.67/297.09 , 3_1(39) -> 38 1112.67/297.09 , 3_1(41) -> 40 1112.67/297.09 , 3_1(42) -> 228 1112.67/297.09 , 3_1(44) -> 43 1112.67/297.09 , 3_1(71) -> 70 1112.67/297.09 , 3_1(72) -> 71 1112.67/297.09 , 3_1(73) -> 72 1112.67/297.09 , 3_1(74) -> 95 1112.67/297.09 , 3_1(77) -> 95 1112.67/297.09 , 3_1(78) -> 77 1112.67/297.09 , 3_1(85) -> 84 1112.67/297.09 , 3_1(86) -> 85 1112.67/297.09 , 3_1(88) -> 87 1112.67/297.09 , 3_1(90) -> 95 1112.67/297.09 , 3_1(91) -> 3 1112.67/297.09 , 3_1(96) -> 1 1112.67/297.09 , 3_1(96) -> 5 1112.67/297.09 , 3_1(96) -> 16 1112.67/297.09 , 3_1(96) -> 73 1112.67/297.09 , 3_1(96) -> 116 1112.67/297.09 , 3_1(96) -> 118 1112.67/297.09 , 3_1(96) -> 228 1112.67/297.09 , 3_1(97) -> 96 1112.67/297.09 , 3_1(98) -> 97 1112.67/297.09 , 3_1(114) -> 113 1112.67/297.09 , 3_1(119) -> 92 1112.67/297.09 , 3_1(125) -> 124 1112.67/297.09 , 3_1(128) -> 127 1112.67/297.09 , 3_1(131) -> 130 1112.67/297.09 , 3_1(134) -> 133 1112.67/297.09 , 3_1(137) -> 136 1112.67/297.09 , 3_1(138) -> 137 1112.67/297.09 , 3_1(141) -> 140 1112.67/297.09 , 3_1(144) -> 143 1112.67/297.09 , 3_1(145) -> 144 1112.67/297.09 , 3_1(161) -> 160 1112.67/297.09 , 3_1(162) -> 161 1112.67/297.09 , 3_1(166) -> 75 1112.67/297.09 , 3_1(168) -> 167 1112.67/297.09 , 3_1(169) -> 168 1112.67/297.09 , 3_1(170) -> 169 1112.67/297.09 , 3_1(172) -> 207 1112.67/297.09 , 3_1(186) -> 185 1112.67/297.09 , 3_1(190) -> 189 1112.67/297.09 , 3_1(191) -> 190 1112.67/297.09 , 3_1(192) -> 191 1112.67/297.09 , 3_1(197) -> 6 1112.67/297.09 , 3_1(204) -> 203 1112.67/297.09 , 3_1(206) -> 205 1112.67/297.09 , 3_1(209) -> 208 1112.67/297.09 , 3_1(213) -> 212 1112.67/297.09 , 3_1(215) -> 214 1112.67/297.09 , 3_1(218) -> 217 1112.67/297.09 , 3_1(228) -> 2 1112.67/297.09 , 3_1(235) -> 271 1112.67/297.09 , 3_1(240) -> 239 1112.67/297.09 , 3_1(241) -> 240 1112.67/297.09 , 3_1(248) -> 247 1112.67/297.09 , 3_1(250) -> 249 1112.67/297.09 , 3_1(256) -> 255 1112.67/297.09 , 3_1(258) -> 257 1112.67/297.09 , 3_1(262) -> 261 1112.67/297.09 , 3_1(266) -> 265 1112.67/297.09 , 3_1(269) -> 268 1112.67/297.09 , 3_1(271) -> 270 1112.67/297.09 , 3_1(272) -> 95 1112.67/297.09 , 3_1(279) -> 278 1112.67/297.09 , 3_1(281) -> 280 1112.67/297.09 , 3_1(282) -> 281 1112.67/297.09 , 3_1(286) -> 285 1112.67/297.09 , 3_1(290) -> 289 1112.67/297.09 , 3_1(294) -> 293 1112.67/297.09 , 3_1(296) -> 295 1112.67/297.09 , 3_1(298) -> 297 1112.67/297.09 , 3_1(302) -> 301 1112.67/297.09 , 3_2(304) -> 303 1112.67/297.09 , 3_2(305) -> 304 1112.67/297.09 , 3_2(308) -> 307 1112.67/297.09 , 3_2(309) -> 308 1112.67/297.09 , 4_0(1) -> 1 1112.67/297.09 , 4_1(1) -> 42 1112.67/297.09 , 4_1(6) -> 42 1112.67/297.09 , 4_1(9) -> 8 1112.67/297.09 , 4_1(16) -> 15 1112.67/297.09 , 4_1(17) -> 2 1112.67/297.09 , 4_1(21) -> 20 1112.67/297.09 , 4_1(27) -> 26 1112.67/297.09 , 4_1(28) -> 27 1112.67/297.09 , 4_1(30) -> 101 1112.67/297.09 , 4_1(35) -> 34 1112.67/297.09 , 4_1(36) -> 35 1112.67/297.09 , 4_1(41) -> 78 1112.67/297.09 , 4_1(42) -> 141 1112.67/297.09 , 4_1(43) -> 17 1112.67/297.09 , 4_1(60) -> 172 1112.67/297.09 , 4_1(64) -> 63 1112.67/297.09 , 4_1(70) -> 69 1112.67/297.09 , 4_1(74) -> 78 1112.67/297.09 , 4_1(78) -> 302 1112.67/297.09 , 4_1(89) -> 88 1112.67/297.09 , 4_1(91) -> 42 1112.67/297.09 , 4_1(95) -> 132 1112.67/297.09 , 4_1(102) -> 1 1112.67/297.09 , 4_1(102) -> 60 1112.67/297.09 , 4_1(102) -> 181 1112.67/297.09 , 4_1(109) -> 108 1112.67/297.09 , 4_1(111) -> 110 1112.67/297.09 , 4_1(118) -> 117 1112.67/297.09 , 4_1(132) -> 131 1112.67/297.09 , 4_1(143) -> 142 1112.67/297.09 , 4_1(174) -> 173 1112.67/297.09 , 4_1(175) -> 174 1112.67/297.09 , 4_1(178) -> 177 1112.67/297.09 , 4_1(180) -> 179 1112.67/297.09 , 4_1(181) -> 180 1112.67/297.09 , 4_1(185) -> 184 1112.67/297.09 , 4_1(202) -> 201 1112.67/297.09 , 4_1(203) -> 202 1112.67/297.09 , 4_1(207) -> 206 1112.67/297.09 , 4_1(217) -> 166 1112.67/297.09 , 4_1(220) -> 219 1112.67/297.09 , 4_1(225) -> 224 1112.67/297.09 , 4_1(229) -> 93 1112.67/297.09 , 4_1(231) -> 230 1112.67/297.09 , 4_1(253) -> 96 1112.67/297.09 , 4_1(260) -> 259 1112.67/297.09 , 4_1(261) -> 260 1112.67/297.09 , 4_1(263) -> 262 1112.67/297.09 , 4_1(264) -> 263 1112.67/297.09 , 4_1(265) -> 264 1112.67/297.09 , 4_1(267) -> 42 1112.67/297.09 , 4_1(277) -> 276 1112.67/297.09 , 4_1(284) -> 283 1112.67/297.09 , 4_1(293) -> 292 1112.67/297.09 , 4_1(295) -> 294 1112.67/297.09 , 5_0(1) -> 1 1112.67/297.09 , 5_1(1) -> 74 1112.67/297.09 , 5_1(2) -> 31 1112.67/297.09 , 5_1(4) -> 74 1112.67/297.09 , 5_1(5) -> 90 1112.67/297.09 , 5_1(16) -> 31 1112.67/297.09 , 5_1(18) -> 17 1112.67/297.09 , 5_1(19) -> 18 1112.67/297.09 , 5_1(20) -> 19 1112.67/297.09 , 5_1(24) -> 23 1112.67/297.09 , 5_1(26) -> 25 1112.67/297.09 , 5_1(29) -> 28 1112.67/297.09 , 5_1(30) -> 29 1112.67/297.09 , 5_1(32) -> 31 1112.67/297.09 , 5_1(34) -> 33 1112.67/297.09 , 5_1(42) -> 41 1112.67/297.09 , 5_1(46) -> 45 1112.67/297.09 , 5_1(47) -> 46 1112.67/297.09 , 5_1(48) -> 47 1112.67/297.09 , 5_1(49) -> 48 1112.67/297.09 , 5_1(54) -> 53 1112.67/297.09 , 5_1(60) -> 196 1112.67/297.09 , 5_1(61) -> 6 1112.67/297.09 , 5_1(74) -> 252 1112.67/297.09 , 5_1(75) -> 1 1112.67/297.09 , 5_1(75) -> 5 1112.67/297.09 , 5_1(75) -> 16 1112.67/297.09 , 5_1(75) -> 31 1112.67/297.09 , 5_1(75) -> 74 1112.67/297.09 , 5_1(75) -> 90 1112.67/297.09 , 5_1(75) -> 95 1112.67/297.09 , 5_1(75) -> 116 1112.67/297.09 , 5_1(75) -> 118 1112.67/297.09 , 5_1(75) -> 252 1112.67/297.09 , 5_1(77) -> 76 1112.67/297.09 , 5_1(78) -> 287 1112.67/297.09 , 5_1(79) -> 7 1112.67/297.09 , 5_1(82) -> 81 1112.67/297.09 , 5_1(84) -> 83 1112.67/297.09 , 5_1(91) -> 41 1112.67/297.09 , 5_1(92) -> 91 1112.67/297.09 , 5_1(96) -> 74 1112.67/297.09 , 5_1(97) -> 74 1112.67/297.09 , 5_1(100) -> 99 1112.67/297.09 , 5_1(113) -> 112 1112.67/297.09 , 5_1(115) -> 114 1112.67/297.09 , 5_1(121) -> 120 1112.67/297.09 , 5_1(123) -> 122 1112.67/297.09 , 5_1(130) -> 129 1112.67/297.09 , 5_1(142) -> 96 1112.67/297.09 , 5_1(160) -> 159 1112.67/297.09 , 5_1(164) -> 163 1112.67/297.09 , 5_1(166) -> 74 1112.67/297.09 , 5_1(177) -> 176 1112.67/297.09 , 5_1(179) -> 178 1112.67/297.09 , 5_1(184) -> 183 1112.67/297.09 , 5_1(195) -> 194 1112.67/297.09 , 5_1(196) -> 195 1112.67/297.09 , 5_1(199) -> 198 1112.67/297.09 , 5_1(200) -> 199 1112.67/297.09 , 5_1(205) -> 204 1112.67/297.09 , 5_1(210) -> 209 1112.67/297.09 , 5_1(212) -> 211 1112.67/297.09 , 5_1(214) -> 213 1112.67/297.09 , 5_1(216) -> 215 1112.67/297.09 , 5_1(235) -> 234 1112.67/297.09 , 5_1(236) -> 77 1112.67/297.09 , 5_1(237) -> 236 1112.67/297.09 , 5_1(238) -> 237 1112.67/297.09 , 5_1(244) -> 243 1112.67/297.09 , 5_1(251) -> 250 1112.67/297.09 , 5_1(270) -> 269 1112.67/297.09 , 5_1(272) -> 2 1112.67/297.09 , 5_1(273) -> 272 1112.67/297.09 , 5_1(278) -> 277 1112.67/297.09 , 5_1(292) -> 288 } 1112.67/297.09 1112.67/297.09 Hurray, we answered YES(?,O(n^1)) 1113.38/297.54 EOF