iString |Set| iCorrel Prime Forte ○Δ χ Polynomial |Sym| iString |Set| iCorrel Prime Forte ○Δ χ Polynomial
(111111111111)12CCCCCCCCCCCC{0123456789AB}12-10(x-12) x1112{}0-1
(11111111112)11BAAAAAAAAAAA{0123456789A}11-111(x-11)(x+1)5(x-1)61(C)1100000000000{0}1-11(x-1)12
(1111111113)10A98888888889{0123456789}10-10(x-10) x (x2-2x+2)(x2+x+1)(x2+3x+3)(x4-4x3+5x2-2x+1)1(1B)2210000000001{01}2-10(x-2) x (x2-3x+3)(x2-2x+2)(x2-x+1)(x4-4x3+5x2-2x+1)
(1111111122)10A89888888898{012345678A}10-20(x-10) x2(x-2)(x-1)2(x+1)2(x2-3)21(2A)2201000000010{02}2-20(x-2)2x2(x2-3x+3)2(x2-x+1)2
(1111111212)10A88988888988{012345679A}10-30(x-10) x3(x2-2x+2)(x2-2x+4)(x4+2x3+2x2+4x+4)1(39)2200100000100{03}2-30(x-2)3x3(x2-2x+2)3
(1111112112)10A88898889888{012345689A}10-480(x-10)(x+2)(x-2)2(x-1)4(x+1)41(48)2200010001000{04}2-416(x-2)4(x2-x+1)4
(1111121112)10A88889898888{012345789A}10-50(x-10) x (x2-3x+3)(x2+x+1)(x2+2x+2)(x4-2x3+5x2-4x+1)1(57)2200001010000{05}2-50(x-2) x (x2-3x+3)(x2-2x+2)(x2-x+1)(x4-4x3+5x2-2x+1)
(1111211112)10A88888A88888{012346789A}10-60(x-10) x6(x+2)2(x-2)32(66)2200000200000{06}2-60(x-2)6x6
(111111114)9987666666678{012345678}9-10(x-9) x2(x+2)2(x-1)3(x2-2x-2)21(11A)3321000000012{012}3-10(x-3) x2(x+1)(x-2)2(x-1)2(x2-2x-2)2
(111111123)9977766666777{012345679}9-2A-351(x-9)(x+1)2(x-1)3(x2+3)(x4-2x3+6x2-14x+13)0(219)3311100000111{023}3-2B117(x-3)(x-1)3(x2+1)(x2+3)(x4-6x3+14x2-18x+13)
(211111113)9977766666777{023456789}9-2B351(x-9)(x+1)2(x-1)3(x2+3)(x4-2x3+6x2-14x+13)0(129)3311100000111{013}3-2A-117(x-3)(x+1)(x-1)2(x2-3x+3)(x2-x+1)(x4-4x3+9x2-10x+13)
(111111213)9976776667767{012345689}9-3A135(x-9)(x-1)(x2-3x+3)(x2+x+1)(x2+2x+5)(x4-2x3+5x2-4x+1)0(318)3310110001101{034}3-3B45(x-3)(x+1)(x2-3x+3)(x2-2x+5)(x2-x+1)(x4-4x3+5x2-2x+1)
(121111113)9976776667767{013456789}9-3B-135(x-9)(x-1)(x2-3x+3)(x2+x+1)(x2+2x+5)(x4-2x3+5x2-4x+1)0(138)3310110001101{014}3-3A45(x-3)(x-1)3(x2-4x+5)(x2+3)(x4-2x3+2x2+2x+1)
(111112113)9976677677667{012345789}9-4A0(x-9) x2(x-1)(x+2)2(x2-2x+5)(x2-2x+2)20(417)3310011011001{045}3-4B0(x-3) x2(x-1)(x2-4x+5)(x2-2x+4)(x4-2x3+2x2-4x+4)
(112111113)9976677677667{012456789}9-4B0(x-9) x2(x-1)(x+2)2(x2-2x+5)(x2-2x+2)20(147)3310011011001{015}3-4A0(x-3) x2(x+1)(x-2)2(x2-2x+5)(x2-2x+2)2
(111121113)9976667876667{012346789}9-5A189(x-9)(x-1)7(x2+3)(x2+4x+7)0(516)3310001210001{056}3-5B63(x-3)(x+1)(x-1)6(x2-4x+7)(x2+3)
(111211113)9976667876667{012356789}9-5B-189(x-9)(x-1)7(x2+3)(x2+4x+7)0(156)3310001210001{016}3-5B63(x-3)(x-1)(x2-5x+7)(x2-3x+3)(x2+1)(x4-x2+1)
(111111222)9968676667686{01234568A}9-60(x-9) x4(x+3)(x+1)2(x-2)41(228)3302010001020{024}3-60(x-3)2x4(x+1)2(x-2)4
(111112122)9967767676776{01234578A}9-7A351(x-9)(x-1)3(x2+x+1)(x2+3x+3)(x4-4x3+9x2-10x+13)0(327)3301101010110{035}3-7B-117(x-3)(x-1)(x2-3x+3)(x2+1)(x2+x+1)(x4-6x3+17x2-24x+13)
(121111122)9967767676776{01345678A}9-7B351(x-9)(x-1)3(x2+x+1)(x2+3x+3)(x4-4x3+9x2-10x+13)0(237)3301101010110{025}3-7A117(x-3)(x-1)3(x2+1)(x2+3)(x4-6x3+14x2-18x+13)
(111121122)9967676867676{01234678A}9-8A243(x-9)(x-3)(x2-3x+3)(x2+1)(x2+3x+3)(x4-x2+1)0(426)3301010201010{046}3-8B81(x-3)2(x-1)6(x2+3)2
(112111122)9967676867676{01245678A}9-8B243(x-9)(x-3)(x2-3x+3)(x2+1)(x2+3x+3)(x4-x2+1)0(246)3301010201010{026}3-8A81(x-3)2(x+1)2(x2-3x+3)2(x2-x+1)2
(111211122)9967668686676{01235678A}9-90(x-9) x2(x+2)2(x-1)3(x2-2x-2)21(255)3301002020010{027}3-90(x-3) x2(x+1)(x-2)2(x-1)2(x2-2x-2)2
(111121212)9966866866866{01234679A}9-1081(x-9)(x+3)2(x-1)91(336)3300200200200{036}3-1027(x-3)3(x+1)3(x-1)6
(111211212)9966777677766{01235679A}9-11A-135(x-9)(x+1)(x2-3x+3)(x2-x+1)(x2+4x+5)(x4-4x3+5x2-2x+1)0(435)3300111011100{047}3-11B45(x-3)(x-1)(x2-4x+5)(x2-3x+3)(x2+x+1)(x4-2x3+5x2-4x+1)
(112111212)9966777677766{01245679A}9-11B135(x-9)(x+1)(x2-3x+3)(x2-x+1)(x2+4x+5)(x4-4x3+5x2-2x+1)0(345)3300111011100{037}3-11A-45(x-3)(x+1)(x2-3x+3)(x2-2x+5)(x2-x+1)(x4-4x3+5x2-2x+1)
(112112112)9966696669666{01245689A}9-120(x-9) x8(x+3)(x-3)23(444)3300030003000{048}3-120(x-3)4x8
(11111115)8876544444567{01234567}8-10(x-8) x3(x2-3x+3)(x2-x+1)(x4+9x2-18x+9)1(1119)4432100000123{0123}4-10(x-4) x3(x-1)2(x2+3)(x4-6x3+18x2-18x+9)
(11111124)8866554445566{01234568}8-2A416(x-8)(x-2)(x2-2x+2)(x2-x+1)2(x4+2x3+11x2+10x+13)0(2118)4422110001122{0234}4-2B208(x-4)(x-2)(x2-x+1)(x2+x+1)(x2+2x+2)(x4-8x3+23x2-28x+13)
(21111114)8866554445566{02345678}8-2B416(x-8)(x-2)(x2+2x+2)(x2-x+1)2(x4-2x3+11x2-10x+13)0(1128)4422110001122{0124}4-2A208(x-4)(x-2)(x2-2x+2)(x2-x+1)(x2+x+1)(x4-4x3+11x2-8x+13)
(11111133)8865654445656{01234569}8-30(x-8) x3(x-2)4(x2+2x-2)21(1218)4421210001212{0134}4-30(x-4) x3(x-2)2(x2-2x+4)(x4-2x3+6x2+4x+4)
(11111214)8865555455556{01234578}8-4A0(x-8) x (x-2)2(x+1)2(x2+3)(x4-2x3+6x2-14x+13)0(3117)4421111011112{0345}4-4B0(x-4) x (x-1)2(x2+3)(x2+4)(x4-6x3+14x2-18x+13)
(12111114)8865555455556{01345678}8-4B0(x-8) x (x2-x+1)(x2+4)(x2+3x+3)(x4-6x3+17x2-24x+13)0(1137)4421111011112{0125}4-4A0(x-4) x (x2-3x+3)(x2+4)(x2+x+1)(x4-6x3+17x2-24x+13)
(11112114)8865455655456{01234678}8-5A224(x-8)(x-2)(x2-2x+2)(x2-x+1)(x2-x+7)(x4+2x3+5x2+4x+1)0(4116)4421011211012{0456}4-5B112(x-4)(x-2)(x2-2x+2)(x2-x+7)(x2+x+1)(x4-4x3+5x2-2x+1)
(11211114)8865455655456{01245678}8-5B224(x-8)(x-2)(x2-2x+2)(x2-x+1)(x2+5x+7)(x4-4x3+5x2-2x+1)0(1146)4421011211012{0126}4-5A112(x-4)(x-2)(x-1)2(x2-4x+7)(x2+2x+2)(x4-2x3+2x2+2x+1)
(11121114)8865446664456{01235678}8-60(x-8) x3(x2-3x+9)(x2-x+1)(x4+3x2+9)1(1155)4421002220012{0127}4-60(x-4) x3(x-3)2(x-1)2(x2-3)2
(11111313)8864565456546{01234589}8-70(x-8) x (x2-4x+8)(x2-x+1)(x2+3x+3)(x4-2x3+5x2-4x+1)1(1317)4420121012102{0145}4-70(x-4) x (x2-4x+8)(x2-3x+3)(x2+x+1)(x4-2x3+5x2-4x+1)
(11113113)8864456665446{01234789}8-80(x-8) x (x-3)2(x-2)2(x+1)61(1416)4420012221002{0156}4-80(x-4) x (x-3)2(x-1)2(x2+4)(x2+1)2
(11131113)8864446864446{01236789}8-90(x-8) x7(x-2)2(x2+12)2(1515)4420002420002{0167}4-90(x-4) x7(x2-6x+12)(x2-2x+4)
(21111123)8856645454665{02345679}8-100(x-8) x5(x2+2x+4)(x4-6x3+18x2-36x+36)1(2127)4412201010221{0235}4-100(x-4) x5(x2-2x+4)(x4-6x3+18x2-36x+36)
(11111223)8856555455565{01234579}8-11A-800(x-8)(x+2)(x2-2x+2)(x2-x+1)(x2+x+1)(x4-4x3+11x2-20x+25)0(2217)4412111011121{0245}4-11B400(x-4)(x-2)(x2-2x+2)(x2-x+1)(x2+x+1)(x4-4x3+11x2-20x+25)
(22111113)8856555455565{02456789}8-11B800(x-8)(x-2)(x+1)4(x2-2x+2)(x2-2x+5)20(1227)4412111011121{0135}4-11A-400(x-4)(x+2)(x-1)4(x2-2x+2)(x2-2x+5)2
(12111123)8855654645655{01345679}8-12A-224(x-8)(x-2)(x+1)2(x2-4x+7)(x2+2x+2)(x4-2x3+2x2+2x+1)0(2136)4411210201211{0236}4-12A112(x-4)(x-2)(x2-2x+2)(x2-x+1)(x2+x+7)(x4-4x3+5x2-2x+1)
(21111213)8855654645655{02345689}8-12B224(x-8)(x-2)(x2-x+1)(x2-x+7)(x2+2x+2)(x4-2x3+5x2-4x+1)0(3126)4411210201211{0346}4-12B112(x-4)(x+2)(x2-5x+7)(x2-2x+2)(x2+x+1)(x4-4x3+5x2-2x+1)
(11112123)8855645654655{01234679}8-13A0(x-8) x3(x2-4x+7)(x2+3)30(3216)4411201210211{0356}4-13B0(x-4) x3(x2+x+7)(x2-3x+3)3
(21211113)8855645654655{02356789}8-13B0(x-8) x3(x2-x+7)(x2+3x+3)(x2-3x+3)20(1236)4411201210211{0136}4-13A0(x-4) x3(x2-5x+7)(x2-3x+3)(x4+3x2+9)
(11211123)8855556465555{01245679}8-14A0(x-8) x (x2-x+1)(x2+4)(x2+3x+3)(x4-6x3+17x2-24x+13)0(2145)4411112021111{0237}4-14A0(x-4) x (x2-3x+3)(x2+4)(x2+x+1)(x4-6x3+17x2-24x+13)
(21112113)8855556465555{02345789}8-14B0(x-8) x (x+2)2(x2-3x+3)(x2-x+1)(x4-4x3+9x2-10x+13)0(4125)4411112021111{0457}4-14B0(x-4) x (x-2)2(x-1)2(x2+3)(x4-2x3+6x2-14x+13)
(11121123)8855555655555{01235679}8-Z29A-2048(x-8)(x+2)(x-2)2(x2-2x+4)(x2+2x+2)(x4-2x3+2x2-4x+4)0(4215)4411111211111{0467}4-Z29B1024(x-4)(x-2)3(x2-2x+4)(x2+2x+2)(x4-2x3+2x2-4x+4)
(11112213)8855555655555{01234689}8-Z15A2048(x-8)(x-2)3(x2-2x+2)(x2+2x+4)(x4+2x3+2x2+4x+4)0(2316)4411111211111{0256}4-Z15B1024(x-4)(x+2)(x2-2x+4)2(x2-2x+2)3
(21121113)8855555655555{02346789}8-Z29B2048(x-8)(x-2)3(x2+2x+2)(x2+2x+4)(x4-2x3+2x2-4x+4)0(1245)4411111211111{0137}4-Z29A-1024(x-4)(x+2)(x2-2x+4)2(x2-2x+2)3
(12211113)8855555655555{01356789}8-Z15B-2048(x-8)(x-2)(x2+2x+4)2(x2-2x+2)30(1326)4411111211111{0146}4-Z15A1024(x-4)(x-2)3(x2-2x+2)(x2-2x+4)(x4+2x3+2x2+4x+4)
(11122113)8855456665455{01235789}8-16A-224(x-8)(x+2)(x2-2x+2)(x2-x+1)(x2+x+7)(x4-4x3+5x2-2x+1)0(2415)4411012221011{0267}4-16B112(x-4)(x-2)(x-1)2(x2-4x+7)(x2-2x+2)(x4+2x3+2x2-2x+1)
(11221113)8855456665455{01246789}8-16B224(x-8)(x-2)(x2-x+1)(x2-x+7)(x2+2x+2)(x4-2x3+5x2-4x+1)0(1425)4411012221011{0157}4-16A-112(x-4)(x+2)(x2-5x+7)(x2-2x+2)(x2+x+1)(x4-4x3+5x2-2x+1)
(12111213)8854665456645{01345689}8-170(x-8) x3(x-2)2(x2+4x+8)(x2-2x+2)21(3135)4410221012201{0347}4-170(x-4) x3(x2-4x+8)(x2-2x+4)(x4-2x3+2x2-4x+4)
(11121213)8854655655645{01235689}8-18A0(x-8) x (x2-4x+7)(x2+3)(x2+4)(x2+1)20(3315)4410211211201{0367}4-18B0(x-4) x (x2-5x+7)(x2-3x+3)(x2+4)(x4-x2+1)
(12121113)8854655655645{01346789}8-18B0(x-8) x (x+2)2(x-1)4(x2-4x+7)(x2+3)0(1335)4410211211201{0147}4-18A0(x-4) x (x-2)2(x2-3x+3)(x2+x+7)(x2-x+1)2
(11211213)8854575457545{01245689}8-19A160(x-8)(x-2)(x2-2x+10)(x2-x+1)2(x2+x+1)20(3144)4410131013101{0348}4-19B80(x-4)(x+2)(x-1)8(x2-2x+10)
(12112113)8854575457545{01345789}8-19B-160(x-8)(x-2)(x2+2x+10)(x2-x+1)40(1344)4410131013101{0148}4-19A80(x-4)(x-2)(x2-6x+10)(x2-x+1)(x2+x+1)(x4-x2+1)
(11212113)8854566466545{01245789}8-200(x-8) x (x+1)2(x2-4x+8)(x2+3)(x4-2x3+2x2+2x+1)1(1434)4410122022101{0158}4-200(x-4) x (x2-4x+8)(x2-3x+3)(x2+x+1)(x4-2x3+5x2-4x+1)
(11112222)8847464646474{0123468A}8-210(x-8) x2(x-4)(x-1)2(x+1)2(x2-3)21(2226)4403020202030{0246}4-210(x-4)2x2(x-1)4(x2+3)2
(11121222)8846556465564{0123568A}8-22A416(x-8)(x-2)(x2+2x+2)(x2-x+1)2(x4-2x3+11x2-10x+13)0(3225)4402112021120{0357}4-22B-208(x-4)(x-2)(x-1)2(x+1)2(x2-2x+2)(x4-4x3+14x2-20x+13)
(12111222)8846556465564{0134568A}8-22B416(x-8)(x+2)(x2-x+1)(x2+x+1)(x2+2x+2)(x4-8x3+23x2-28x+13)0(2235)4402112021120{0247}4-22A208(x-4)(x-2)(x2-2x+2)(x2-x+1)(x2+x+1)(x4-4x3+11x2-8x+13)
(11122122)8846547474564{0123578A}8-230(x-8) x3(x+1)2(x2+3)(x4-6x3+18x2-18x+9)1(2325)4402103030120{0257}4-230(x-4) x3(x2-3x+3)(x2+x+1)(x4-6x3+9x2+9)
(11211222)8846474647464{0124568A}8-24128(x-8)(x-4)(x-1)2(x+1)2(x2+4)(x2+1)21(2244)4402030203020{0248}4-2464(x-4)2(x-2)2(x-1)4(x+1)4
(11221122)8846464846464{0124678A}8-25A0(x-8) x6(x-4)(x-2)2(x+2)22(2424)4402020402020{0268}4-250(x-4)2x6(x2-2x+4)2
(12112122)8845656465654{0134578A}8-25B0(x-8) x3(x-2)2(x+2)2(x2-2x-2)21(3234)4401212021210{0358}4-260(x-4) x3(x2-2x+4)(x2+4)(x4-6x3+14x2-12x+4)
(11212122)8845655655654{0124578A}8-27A224(x-8)(x-2)(x2-2x+2)(x2-x+1)(x2+5x+7)(x4-4x3+5x2-2x+1)0(3324)4401211211210{0368}4-27B112(x-4)(x-2)(x2-5x+7)(x2-x+1)(x2+2x+2)(x4-2x3+5x2-4x+1)
(12121122)8845655655654{0134678A}8-27B224(x-8)(x-2)(x2-x+1)(x2-x+7)(x2+2x+2)(x4-2x3+5x2-4x+1)0(2334)4401211211210{0258}4-27A112(x-4)(x-2)(x2-2x+2)(x2-x+1)(x2+x+7)(x4-4x3+5x2-2x+1)
(12121212)8844844844844{0134679A}8-280(x-8) x9(x2-4x+16)4(3333)4400400400400{0369}4-280(x-4)3x9
(1111116)7765432223456{0123456}7-17(x-7)(x-1)2(x+1)5(x2-4x+1)21(11118)5543210001234{01234}5-15(x-5)(x-1)3(x+1)4(x2-4x+1)2
(1111125)7755433233455{0123457}7-2A-259(x-7)(x+1)(x-1)2(x2-x+1)(x2+x+1)(x4-4x3+15x2-40x+37)0(21117)5533211011233{02345}5-2B185(x-5)(x-1)(x+1)2(x2-x+1)(x2+x+1)(x4-8x3+27x2-44x+37)
(2111115)7755433233455{0234567}7-2B259(x-7)(x-1)(x2+1)(x2+x+1)2(x4-6x3+23x2-42x+37)0(11127)5533211011233{01235}5-2A-185(x-5)(x+1)(x2+1)(x2-x+1)2(x4-6x3+23x2-42x+37)
(1111134)7754443234445{0123458}7-3A455(x-7)(x-1)(x2-4x+5)(x2+x+1)2(x4-2x3+11x2-10x+13)0(12117)5532221012223{01345}5-3B-325(x-5)(x-1)(x2-x+1)(x2+x+1)(x2+2x+5)(x4-8x3+23x2-28x+13)
(3111114)7754443234445{0345678}7-3B455(x-7)(x-1)2(x+1)3(x2-2x+5)(x4-4x3+14x2-20x+13)0(11217)5532221012223{01245}5-3A325(x-5)(x+1)2(x-1)3(x2-2x+5)(x4-4x3+14x2-20x+13)
(1111215)7754433433445{0123467}7-4A448(x-7)(x-1)(x2+1)(x2-2x+4)2(x4+8x2+4)0(31116)5532211211223{03456}5-4B320(x-5)(x+1)(x-2)2(x2+1)(x2+2x+4)(x4-6x3+14x2-12x+4)
(1211115)7754433433445{0134567}7-4B-448(x-7)(x-1)(x+2)2(x2-2x+4)(x2+1)(x4-6x3+14x2-12x+4)0(11136)5532211211223{01236}5-4A320(x-5)(x-1)(x-2)2(x+1)2(x2-2x+4)(x4-2x3+6x2+4x+4)
(1112115)7754334443345{0123567}7-5A-637(x-7)(x-1)2(x+1)3(x2-4x+7)(x4-2x3+6x2-14x+13)0(41115)5532112221123{04567}5-5B455(x-5)(x-1)3(x2-x+1)(x2+x+7)(x4-4x3+9x2-10x+13)
(1121115)7754334443345{0124567}7-5B637(x-7)(x-1)3(x2+1)(x2+4x+7)(x4-6x3+14x2-18x+13)0(11145)5532112221123{01237}5-5A-455(x-5)(x+1)(x2-x+1)(x2-x+7)(x2+1)(x4-6x3+17x2-24x+13)
(1111314)7753344444335{0123478}7-6A245(x-7)(x-1)(x2-4x+5)(x2+x+1)(x2+x+7)(x4-2x3+5x2-4x+1)0(13116)5531122222113{01456}5-6B175(x-5)(x-1)(x2-2x+5)(x2-x+1)(x2+x+7)(x4-4x3+5x2-2x+1)
(1311114)7753344444335{0145678}7-6B245(x-7)(x-1)3(x2-4x+5)(x2+4x+7)(x4-2x3+2x2+2x+1)0(11316)5531122222113{01256}5-6A175(x-5)(x-1)(x2-5x+7)(x2-x+1)(x2+2x+5)(x4-2x3+5x2-4x+1)
(1113114)7753235653235{0123678}7-7A91(x-7)(x-1)3(x2-2x+13)(x2+1)30(14115)5531013431013{01567}5-7B-65(x-5)(x+1)2(x-1)7(x2-2x+13)
(1131114)7753235653235{0125678}7-7B91(x-7)(x+1)(x-1)8(x2+2x+13)0(11415)5531013431013{01267}5-7A65(x-5)(x-1)(x+1)2(x2-5x+13)(x2-x+1)3
(2111124)7745442424454{0234568}7-80(x-7) x2(x-3)(x-1)2(x+2)2(x2-2x-2)21(21126)5523220202232{02346}5-80(x-5) x2(x+3)(x-2)2(x-1)2(x2-2x-2)2
(1111224)7745343434354{0123468}7-9A819(x-7)(x-3)(x-1)4(x2+3)(x4+2x3+6x2+14x+13)0(22116)5523121212132{02456}5-9B585(x-5)(x-3)(x+1)2(x2+1)(x2+3)(x4-6x3+14x2-18x+13)
(2211114)7745343434354{0245678}7-9B819(x-7)(x-3)(x-1)2(x2+x+1)(x2+3x+3)(x4-4x3+9x2-10x+13)0(11226)5523121212132{01246}5-9A585(x-5)(x-3)(x2-3x+3)(x2-x+1)(x2+1)(x4+5x2+6x+13)
(1111233)7744533433544{0123469}7-10A637(x-7)(x-1)(x2-5x+7)(x2+1)(x2+x+1)(x4+5x2+6x+13)0(21216)5522311211322{02356}5-10B455(x-5)(x-1)3(x2-x+7)(x2+x+1)(x4-4x3+9x2-10x+13)
(2111133)7744533433544{0234569}7-10B637(x-7)(x-1)(x2+1)(x2+x+1)(x2+x+7)(x4-6x3+17x2-24x+13)0(12126)5522311211322{01346}5-10A455(x-5)(x-1)5(x2-4x+7)(x4+2x3+6x2+14x+13)
(1211124)7744444244444{0134568}7-11A875(x-7)(x-1)2(x+1)3(x2+2x+5)(x2-4x+5)20(21135)5522222022222{02347}5-11A625(x-5)(x+1)2(x-1)3(x2+2x+5)(x2-4x+5)2
(2111214)7744444244444{0234578}7-11B875(x-7)(x-1)5(x2+4x+5)(x2-2x+5)20(31125)5522222022222{03457}5-11B-625(x-5)(x-1)(x2-2x+5)(x2-x+1)(x2+x+1)(x4-4x3+11x2-20x+25)
(1112124)7744434443444{0123568}7-Z36A1792(x-7)(x-1)(x2+1)(x2-2x+4)2(x2+4)20(32115)5522212221222{03567}5-Z36B-1280(x-5)(x-1)(x+1)2(x-2)4(x2-2x+4)(x2+2x+4)
(2121114)7744434443444{0235678}7-36B1792(x-7)(x+1)3(x-2)4(x2-2x+4)(x2+2x+4)0(11235)5522212221222{01247}5-Z36A1280(x-5)(x-1)3(x2+2x+4)(x2-2x+4)3
(1111323)7744434443444{0123479}7-Z12-1792(x-7)(x+2)2(x+1)3(x-2)61(12216)5522212221222{01356}5-Z12-1280(x-5)(x-1)(x+1)2(x+2)2(x-2)6
(1121124)7744353435344{0124568}7-13A315(x-7)(x-3)(x2-3x+3)(x2-2x+5)(x2+x+1)(x4+2x3+5x2+4x+1)0(21144)5522131213122{02348}5-13B225(x-5)(x-3)(x2-3x+3)(x2-x+1)(x2+4x+5)(x4-4x3+5x2-2x+1)
(2112114)7744353435344{0234678}7-13B315(x-7)(x-3)(x2-3x+3)(x2+x+1)(x2+2x+5)(x4-2x3+5x2-4x+1)0(11244)5522131213122{01248}5-13A225(x-5)(x-3)(x+1)2(x2-4x+5)(x2+3)(x4-2x3+2x2+2x+1)
(1112214)7744335453344{0123578}7-14A-637(x-7)(x+1)(x-1)2(x2-x+7)(x2+x+1)(x4-4x3+9x2-10x+13)0(23115)5522113231122{02567}5-14B455(x-5)(x+1)(x2-x+1)(x2-x+7)(x2+1)(x4-6x3+17x2-24x+13)
(1221114)7744335453344{0135678}7-14B-637(x-7)(x-1)(x2+1)(x2+x+1)(x2+x+7)(x4-6x3+17x2-24x+13)0(11325)5522113231122{01257}5-14A-455(x-5)(x+1)3(x2-4x+7)(x2+1)(x4-6x3+14x2-18x+13)
(1122114)7744244644244{0124678}7-15189(x-7)(x-3)(x+3)2(x-1)81(11424)5522022422022{01268}5-15135(x-5)(x+3)(x-3)2(x+1)2(x-1)6
(1112133)7743543434534{0123569}7-16A-245(x-7)(x+1)(x2-5x+7)(x2-x+1)(x2+2x+5)(x4-2x3+5x2-4x+1)0(31215)5521321212312{03467}5-16B175(x-5)(x+1)3(x2-4x+5)(x2-4x+7)(x4-2x3+2x2+2x+1)
(1211133)7743543434534{0134569}7-16B-245(x-7)(x-1)(x2-5x+7)(x2+x+1)(x2+4x+5)(x4-4x3+5x2-2x+1)0(12135)5521321212312{01347}5-16A-175(x-5)(x+1)(x2-4x+5)(x2-x+1)(x2-x+7)(x4-2x3+5x2-4x+1)
(1211214)7743454245434{0134578}7-Z37-567(x-7)(x-3)2(x-1)2(x+1)3(x2-3)21(31134)5521232023212{03458}5-Z37405(x-5)(x-3)2(x+1)2(x-1)3(x2-3)2
(1121133)7743454245434{0124569}7-Z17567(x-7)(x-3)2(x-1)2(x+1)3(x2-3)21(12144)5521232023212{01348}5-Z17405(x-5)(x-3)2(x+1)2(x-1)3(x2-3)2
(1121214)7743444444434{0124578}7-Z38A2240(x-7)(x-1)(x+2)2(x2-4x+5)(x2-2x+4)(x4-2x3+2x2-4x+4)0(33114)5521222222212{03678}5-Z38B1600(x-5)(x-1)(x-2)2(x2-2x+4)(x2+2x+5)(x4-2x3+2x2-4x+4)
(1212114)7743444444434{0134678}7-Z38B2240(x-7)(x-1)(x2+4x+5)(x2-2x+2)2(x2-2x+4)20(11334)5521222222212{01258}5-Z38A1600(x-5)(x-1)(x2-2x+4)(x2-2x+5)(x2+2x+4)(x2-2x+2)2
(1311123)7743444444434{0145679}7-Z18A-2240(x-7)(x+1)(x2-2x+4)(x2-2x+5)(x2+2x+4)(x2-2x+2)20(21315)5521222222212{02367}5-Z18B1600(x-5)(x-1)(x2-2x+4)(x2-2x+5)(x2+2x+4)(x2-2x+2)2
(2111313)7743444444434{0234589}7-Z18B2240(x-7)(x-1)(x2+4x+5)(x2-2x+2)2(x2-2x+4)20(13125)5521222222212{01457}5-Z18A-1600(x-5)(x+1)(x-2)2(x2-4x+5)(x2+2x+4)(x4-2x3+2x2-4x+4)
(1113123)7743434643434{0123679}7-19A-343(x-7)(x+1)3(x2-5x+7)(x2-x+7)(x2-x+1)20(13215)5521212421212{01467}5-19B245(x-5)(x-1)3(x2-5x+7)(x2-x+7)(x2+x+1)2
(1113213)7743434643434{0123689}7-19B343(x-7)(x-1)(x2-5x+7)(x2+1)(x2+x+7)(x4-x2+1)0(12315)5521212421212{01367}5-19A-245(x-5)(x+1)(x2-4x+7)2(x2+1)3
(1131123)7743345454334{0125679}7-20A-245(x-7)(x-1)(x2-4x+5)(x2+x+1)(x2+x+7)(x4-2x3+5x2-4x+1)0(21414)5521123232112{02378}5-20B175(x-5)(x-1)(x2-5x+7)(x2-x+1)(x2+2x+5)(x4-2x3+5x2-4x+1)
(2113113)7743345454334{0234789}7-20B245(x-7)(x-1)(x2-5x+7)(x2+x+1)(x2+4x+5)(x4-4x3+5x2-2x+1)0(14124)5521123232112{01568}5-20A175(x-5)(x+1)(x2-4x+5)(x2-x+1)(x2-x+7)(x4-2x3+5x2-4x+1)
(1121313)7742464246424{0124589}7-21A91(x-7)(x-1)(x2-4x+13)(x2-x+1)2(x2+x+1)20(31314)5520242024202{03478}5-21B65(x-5)(x+1)(x2-4x+13)(x2-x+1)4
(1211313)7742464246424{0134589}7-21B-91(x-7)(x-1)9(x2+4x+13)0(13134)5520242024202{01458}5-21A65(x-5)(x+1)2(x-1)3(x2-6x+13)(x2+1)2
(1131213)7742454445424{0125689}7-220(x-7) x4(x+1)(x-3)2(x-2)2(x+2)21(13314)5520232223202{01478}5-220(x-5) x4(x-1)(x-3)2(x-2)2(x+2)2
(2111223)7735435253453{0234579}7-23A-259(x-7)(x+1)3(x2-x+1)(x2+x+1)(x4-8x3+27x2-44x+37)0(22125)5513213031231{02457}5-23B185(x-5)(x-1)3(x2-x+1)(x2+x+1)(x4-4x3+15x2-40x+37)
(2211123)7735435253453{0245679}7-23B259(x-7)(x-1)(x2+1)(x2+x+1)2(x4-6x3+23x2-42x+37)0(21225)5513213031231{02357}5-23A-185(x-5)(x+1)(x2+1)(x2-x+1)2(x4-6x3+23x2-42x+37)
(1112223)7735344444353{0123579}7-24A-819(x-7)(x+3)(x-1)2(x2+1)(x2+3)(x4-6x3+14x2-18x+13)0(22215)5513122222131{02467}5-24B585(x-5)(x-3)(x2-3x+3)(x2-x+1)(x2+1)(x4+5x2-6x+13)
(2221113)7735344444353{0246789}7-24B819(x-7)(x-3)(x-1)2(x+1)2(x2+3)(x4-2x3+6x2-14x+13)0(12225)5513122222131{01357}5-24A-585(x-5)(x+3)(x-1)2(x2-3x+3)(x2-x+1)(x4-4x3+9x2-10x+13)
(2112123)7734534443543{0234679}7-25A637(x-7)(x-1)3(x2+1)(x2+4x+7)(x4-6x3+14x2-18x+13)0(32124)5512312221321{03568}5-25B455(x-5)(x+1)(x2-x+1)(x2-x+7)(x2+1)(x4-6x3+17x2-24x+13)
(2121123)7734534443543{0235679}7-25B-637(x-7)(x-1)(x2+1)(x2+x+1)(x2+x+7)(x4-6x3+17x2-24x+13)0(21234)5512312221321{02358}5-25A455(x-5)(x+1)2(x-1)3(x2-4x+7)(x4-2x3+6x2-14x+13)
(1211223)7734453435443{0134579}7-26A0(x-7) x2(x-3)(x2-2x+4)(x2+2x+5)(x4-2x3+2x2-4x+4)0(22134)5512231213221{02458}5-26A0(x-5) x2(x-3)(x2-4x+5)(x2+2x+4)(x4-2x3+2x2-4x+4)
(2211213)7734453435443{0245689}7-26B0(x-7) x2(x-3)(x+2)2(x2-2x+5)(x2-2x+2)20(31224)5512231213221{03468}5-26B0(x-5) x2(x+3)(x-2)2(x2-2x+5)(x2-2x+2)2
(1121223)7734445254443{0124579}7-27A-455(x-7)(x+1)(x2-2x+5)(x2-x+1)(x2+x+1)(x4-4x3+11x2-8x+13)0(32214)5512223032221{03578}5-27B-325(x-5)(x+1)2(x-1)3(x2-2x+5)(x4-4x3+14x2-20x+13)
(2212113)7734445254443{0245789}7-27B455(x-7)(x+1)(x2-x+1)(x2+x+1)(x2+2x+5)(x4-8x3+23x2-28x+13)0(12234)5512223032221{01358}5-27A-325(x-5)(x+1)(x2-4x+5)(x2-x+1)2(x4-2x3+11x2-10x+13)
(1221123)7734443634443{0135679}7-28A-441(x-7)(x-3)(x-1)6(x2+3)(x2+4x+7)0(21324)5512221412221{02368}5-28A315(x-5)(x-3)(x2-3x+3)(x2-x+7)(x2+1)(x4-x2+1)
(2112213)7734443634443{0234689}7-28B441(x-7)(x-3)(x+1)2(x2-3x+3)(x2+x+7)(x2-x+1)20(23124)5512221412221{02568}5-28B315(x-5)(x+3)(x-1)6(x2-4x+7)(x2+3)
(1122123)7734435453443{0124679}7-29A448(x-7)(x-1)(x2+1)(x2-2x+4)2(x4+8x2+4)0(23214)5512213231221{02578}5-29B320(x-5)(x+1)(x-2)2(x2+1)(x2+2x+4)(x4-6x3+14x2-12x+4)
(2122113)7734435453443{0235789}7-29B-448(x-7)(x-1)(x+2)2(x2-2x+4)(x2+1)(x4-6x3+14x2-12x+4)0(12324)5512213231221{01368}5-29A320(x-5)(x-2)2(x-1)3(x2-2x+4)(x4+2x3+6x2-4x+4)
(1122213)7734354445343{0124689}7-30A315(x-7)(x-3)(x-1)2(x2-2x+5)(x2+3)(x4+2x3+2x2-2x+1)0(22314)5512132223121{02478}5-30B225(x-5)(x+3)(x2-3x+3)(x2-2x+5)(x2-x+1)(x4-4x3+5x2-2x+1)
(1222113)7734354445343{0135789}7-30B-315(x-7)(x-3)(x2-3x+3)(x2+x+1)(x2+2x+5)(x4-2x3+5x2-4x+1)0(13224)5512132223121{01468}5-30A225(x-5)(x-3)(x2-4x+5)(x2-3x+3)(x2-x+1)(x4+4x3+5x2+2x+1)
(1212123)7733633633633{0134679}7-31A-91(x-7)(x+1)(x-1)2(x2-5x+13)(x2-x+1)(x2+x+1)20(21333)5511411411411{02369}5-31B65(x-5)(x-1)9(x2+2x+13)
(2121213)7733633633633{0235689}7-31B91(x-7)(x-1)3(x2-2x+13)(x2+1)30(12333)5511411411411{01369}5-31A-65(x-5)(x+1)(x2-7x+13)(x2-x+1)(x2+1)(x4-x2+1)
(1212213)7733544444533{0134689}7-32A245(x-7)(x-1)(x2-5x+7)(x2-4x+5)(x2+x+1)(x4+4x3+5x2+2x+1)0(23133)5511322222311{02569}5-32B175(x-5)(x+1)(x2-4x+5)(x2-x+1)(x2-x+7)(x4-2x3+5x2-4x+1)
(1221213)7733544444533{0135689}7-32B-245(x-7)(x-1)(x2-4x+5)(x2+x+1)(x2+x+7)(x4-2x3+5x2-4x+1)0(13233)5511322222311{01469}5-32A175(x-5)(x-1)3(x2-4x+7)(x2-2x+5)(x4+2x3+2x2-2x+1)
(1122222)7726262626262{012468A}7-3335(x-7)(x+5)(x-1)101(22224)5504040404040{02468}5-3325(x-5)2(x+1)4(x-1)6
(1212222)7725444444452{013468A}7-340(x-7) x2(x-3)(x-1)2(x+2)2(x2-2x-2)21(22233)5503222222230{02469}5-340(x-5) x2(x+3)(x-2)2(x-1)2(x2-2x-2)2
(1221222)7725436263452{013568A}7-357(x-7)(x-1)2(x+1)5(x2-4x+1)21(22323)5503214041230{02479}5-355(x-5)(x-1)3(x+1)4(x2-4x+1)2
(111117)6654321012345{012345}6-10(x-6) x5(x2-2x+2)(x4-4x3+20x2-32x+16)1(self complementary)
(111126)6644321212344{012346}6-2A0(x-6) x2(x-2)(x2-3x+3)(x2-x+1)(x4+9x2+18x+9)0(211116)6644321212344{023456}6-2B0(x-6) x2(x-2)(x+1)2(x2+3)(x4-6x3+18x2-18x+9)
(111216)6643322222334{012356}6-Z3A0(x-6) x (x2+2x+2)(x2-3x+3)2(x4-2x3+11x2-10x+13)0(311115)6643322222334{034567}6-Z36B0(x-6) x (x2-3x+3)(x2-2x+2)(x2+3x+3)(x4-4x3+11x2-8x+13)
(111135)6643322222334{012347}6-Z36A0(x-6) x (x2-2x+2)(x2+3)2(x4-4x3+14x2-20x+13)0(121116)6643322222334{013456}6-Z3B0(x-6) x (x2-3x+3)(x2+2x+2)(x2+3x+3)(x4-8x3+23x2-28x+13)
(112116)6643232223234{012456}6-Z40(x-6) x2(x-2)3(x2+4)(x4+8x2+4)1(111144)6643232223234{012348}6-Z370(x-6) x2(x-2)5(x2+2x-2)2
(111315)6642223432224{012367}6-5A0(x-6) x (x2-3x+3)(x2-3x+9)(x2+2x+2)(x4-2x3+5x2-4x+1)0(131115)6642223432224{014567}6-5B0(x-6) x (x2-3x+3)(x2-2x+2)(x2+3x+9)(x4-4x3+5x2-2x+1)
(113115)6642124442124{012567}6-Z60(x-6) x3(x2-6x+12)(x2+2x+2)(x4-2x3+2x2-4x+4)1(111414)6642124442124{012378}6-Z380(x-6) x3(x2+12)(x2-2x+2)3
(114114)6642024642024{012678}6-70(x-6) x8(x+2)(x-4)22(self complementary)
(211125)6634323032343{023457}6-80(x-6) x5(x2+2x+2)(x2-4x+8)21(self complementary)
(111225)6634223232243{012357}6-9A0(x-6) x4(x+2)(x2-2x+4)(x4-6x3+18x2-36x+36)0(221115)6634223232243{024567}6-9B0(x-6) x4(x-2)(x2+2x+4)(x4-6x3+18x2-36x+36)
(121125)6633332223333{013457}6-Z10A-1872(x-6)(x-2)(x+1)2(x2+3)(x2+4)(x4-6x3+14x2-18x+13)0(211134)6633332223333{023458}6-Z39A1872(x-6)(x-2)(x+2)2(x2-3x+3)(x2-x+1)(x4-4x3+9x2-10x+13)
(211215)6633332223333{023467}6-Z10B1872(x-6)(x-2)(x2-x+1)(x2+4)(x2+3x+3)(x4-6x3+17x2-24x+13)0(311124)6633332223333{034568}6-Z39B1872(x-6)(x+2)(x2-3x+3)(x2+4)(x2+x+1)(x4-6x3+17x2-24x+13)
(112125)6633323232333{012457}6-Z11A0(x-6) x (x2-3x+3)(x2-2x+2)(x2+3x+3)(x4-4x3+11x2-20x+25)0(321114)6633323232333{035678}6-Z40B0(x-6) x (x2+2x+2)(x2-4x+5)2(x2+3)2
(212115)6633323232333{023567}6-Z11B0(x-6) x (x2+2x+2)(x2-4x+5)2(x2+3)20(111234)6633323232333{012358}6-Z40A0(x-6) x (x2-2x+2)(x2-2x+5)2(x2+3)2
(112215)6633223432233{012467}6-Z12A0(x-6) x2(x-2)(x2-4x+7)(x2+3)30(231114)6633223432233{025678}6-Z41B0(x-6) x2(x+2)(x2+x+7)(x2-3x+3)3
(122115)6633223432233{013567}6-Z12B0(x-6) x2(x-2)(x2-x+7)(x2+3x+3)(x2-3x+3)20(111324)6633223432233{012368}6-Z41A0(x-6) x2(x-2)(x2-3x+3)(x2-x+7)(x4+3x2+9)
(121215)6632422422423{013467}6-Z130(x-6) x (x2-3x+3)(x2-3x+9)(x2-2x+2)(x4+2x3+5x2+4x+1)1(111333)6632422422423{012369}6-Z420(x-6) x (x-3)2(x2+3)(x2+2x+2)(x4-2x3+2x2+2x+1)
(121134)6632343034323{013458}6-14A0(x-6) x5(x-2)4(x2+2x+10)0(inverse complementary pair)
(311214)6632343034323{034578}6-14B0(x-6) x5(x2-2x+10)(x2-2x+4)20(inverse complementary pair)
(112134)6632342224323{012458}6-15A288(x-6)(x-2)(x2-4x+8)(x2-x+1)(x2+3x+3)(x4-2x3+5x2-4x+1)0(312114)6632342224323{034678}6-15B288(x-6)(x-2)(x2-3x+3)(x2-x+1)(x2+4x+8)(x4-4x3+5x2-2x+1)
(131124)6632243234223{014568}6-16A0(x-6) x2(x-2)(x2-4x+8)(x2+2x+4)(x4-2x3+2x2-4x+4)0(211314)6632243234223{023478}6-16B0(x-6) x2(x-2)3(x2+4x+8)(x2-2x+2)2
(113124)6632233433223{012568}6-Z43A1008(x-6)(x-2)(x2-4x+7)(x2+3)(x2+4)(x2+1)20(132114)6632233433223{014678}6-Z17B1008(x-6)(x-2)(x+2)2(x-1)4(x2-4x+7)(x2+3)
(112314)6632233433223{012478}6-Z17A1008(x-6)(x-2)3(x2-x+7)(x2+3x+3)(x2-x+1)20(213114)6632233433223{023678}6-Z43B1008(x-6)(x-2)(x2-3x+3)(x2-x+7)(x2+4)(x4-x2+1)
(113214)6632224442223{012578}6-18A0(x-6) x (x2-3x+9)(x2-2x+2)(x2+3x+3)(x4-4x3+5x2-2x+1)0(123114)6632224442223{013678}6-18B0(x-6) x (x2-3x+3)(x2-3x+9)(x2+2x+2)(x4-2x3+5x2-4x+1)
(121314)6631343234313{013478}6-Z19A0(x-6) x (x2-6x+10)(x2+1)2(x2+3)20(131133)6631343234313{014569}6-Z44B0(x-6) x (x-1)4(x2-2x+10)(x2+3)2
(131214)6631343234313{014578}6-Z19B0(x-6) x (x2-6x+10)(x2-3x+3)(x2+3x+3)(x4-x2+1)0(113133)6631343234313{012569}6-Z44A0(x-6) x (x2+2x+10)(x2-3x+3)2(x2-x+1)2
(131313)6630363036303{014589}6-200(x-6) x9(x2-6x+18)3(self complementary)
(211224)6624241414242{023468}6-21A144(x-6)(x-4)(x-1)2(x2+3)(x2+2x+2)(x4-2x3+2x2+2x+1)0(221124)6624241414242{024568}6-21B144(x-6)(x-4)(x2-2x+2)(x2+x+1)(x2+3x+3)(x4-4x3+5x2-2x+1)
(112224)6624142424142{012468}6-22A0(x-6) x2(x-4)(x2-2x+2)(x2-2x+4)(x4+2x3+2x2+4x+4)0(222114)6624142424142{024678}6-22B0(x-6) x2(x-4)(x2-2x+4)(x2+2x+2)(x4-2x3+2x2-4x+4)
(212124)6623422422432{023568}6-Z230(x-6) x2(x-2)(x2-3x+9)(x2-x+1)(x4+3x2+9)1(211233)6623422422432{023469}6-Z450(x-6) x2(x+2)(x-3)2(x-1)2(x2-3)2
(121224)6623333233332{013468}6-Z24A1872(x-6)(x-2)3(x2-3x+3)(x2-x+1)(x4+4x3+9x2+10x+13)0(221133)6623333233332{024569}6-Z46B1872(x-6)(x-2)(x2-x+1)(x2+4)(x2+3x+3)(x4-6x3+17x2-24x+13)
(221214)6623333233332{024578}6-Z24B1872(x-6)(x+1)2(x-2)3(x2+3)(x4-2x3+6x2-14x+13)0(112233)6623333233332{012469}6-Z46A1872(x-6)(x-2)(x2-3x+3)(x2-x+1)(x2+4)(x4+5x2-6x+13)
(122124)6623324242332{013568}6-Z25A0(x-6) x (x2-2x+2)(x2-3x+3)2(x4+2x3+11x2+10x+13)0(211323)6623324242332{023479}6-Z47B0(x-6) x (x2-3x+3)(x2+2x+2)(x2+3x+3)(x4-8x3+23x2-28x+13)
(212214)6623324242332{023578}6-Z25B0(x-6) x (x2+2x+2)(x2-3x+3)2(x4-2x3+11x2-10x+13)0(112323)6623324242332{012479}6-Z47A0(x-6) x (x2-2x+2)(x2+3)2(x4-4x3+14x2-20x+13)
(122214)6623234243232{013578}6-Z260(x-6) x2(x+2)(x-2)2(x2-2x+4)(x4-2x3+6x2+4x+4)1(113223)6623234243232{012579}6-Z480(x-6) x2(x+2)2(x-2)3(x2-2x-2)2
(121233)6622522422522{013469}6-27A0(x-6) x3(x2-6x+12)(x2-2x+2)(x4+2x3+2x2+4x+4)0(212133)6622522422522{023569}6-27B0(x-6) x3(x2+12)(x2-2x+2)3
(122133)6622432423422{013569}6-Z28-432(x-6)(x-3)2(x-2)3(x+1)61(121323)6622432423422{013479}6-Z49-432(x-6)(x+2)(x-2)2(x2-3x+9)(x2+x+1)(x2-x+1)2
(213123)6622423432422{023679}6-Z290(x-6) x (x-3)2(x2-2x+2)(x2+3)(x4+2x3+2x2-2x+1)1(132123)6622423432422{014679}6-Z500(x-6) x (x2-3x+3)(x2-3x+9)(x2+2x+2)(x4-2x3+5x2-4x+1)
(123123)6622422622422{013679}6-30A0(x-6) x6(x+2)(x2-6x+12)(x2-2x+4)0(213213)6622422622422{023689}6-30B0(x-6) x6(x-2)3(x2+12)
(131223)6622343234322{014579}6-31A-288(x-6)(x+2)(x2-4x+8)(x2-3x+3)(x2+x+1)(x4-2x3+5x2-4x+1)0(221313)6622343234322{024589}6-31B288(x-6)(x-2)(x2-4x+8)(x2-x+1)(x2+3x+3)(x4-2x3+5x2-4x+1)
(221223)6614325052341{024579}6-320(x-6) x5(x2-2x+2)(x4-4x3+20x2-32x+16)1(self complementary)
(212223)6614324242341{023579}6-33A0(x-6) x2(x+2)(x-1)2(x2+3)(x4-6x3+18x2-18x+9)0(222123)6614324242341{024679}6-33B0(x-6) x2(x-2)(x2-3x+3)(x2-x+1)(x4+9x2-18x+9)
(122223)6614242424241{013579}6-34A-144(x-6)(x+4)(x2-3x+3)(x2-2x+2)(x2-x+1)(x4-4x3+5x2-2x+1)0(222213)6614242424241{024689}6-34B144(x-6)(x-4)(x-1)2(x2-2x+2)(x2+3)(x4+2x3+2x2-2x+1)
(222222)6606060606060{02468A}6-350(x-6)2x106(self complementary)