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Index to OEIS: Section Rec

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Index to OEIS: Section Rec

This is a special index page, which contains the "recurrence, linear" section of Index_to_OEIS:_Section_Rea


[ Aa | Ab | Al | Am | Ap | Ar | Ba | Be | Bi | Bl | Bo | Br | Ca | Ce | Ch | Cl | Coa | Coi | Com | Con | Cor | Cu | Cy | Da | De | Di | Do | Ea | Ed | El | Eu | Fa | Fe | Fi | Fo | Fu | Ga | Ge | Go | Gra | Gre | Ha | He | Ho | Ia | In | J | K | La | Lc | Li | Lo | Lu | M | Mag | Map | Mat | Me | Mo | Mu | N | Na | Ne | Ni | No | Nu | O | Pac | Par | Pas | Pea | Per | Ph | Poi | Pol | Pos | Pow | Pra | Pri | Pro | Ps | Qua | Que | Ra | Rea | Rel | Res | Ro | Ru | Sa | Se | Si | Sk | So | Sp | Sq | St | Su | Sw | Ta | Te | Th | To | Tra | Tri | Tu | U | V | Wa | We | Wi | X | Y | Z | 1 | 2 | 3 | 4 ]


recurrence, linear, constant coefficients, sequences related to:

recurrence, linear, order 1:

(-1): A033999
(-2): A110164, A122803, A176414
(-4): A009117
(1), i.e., constant sequences: A000004, A000012, A007395, A010701, A010709, A010716, A010722, A010727, A010731, A010734, A010692, A010850, A057427, A040000, A063524, A100401, A122553, A123932, A137261, A153881
(10): A011557, A178501
(11): A001020
(111): A225374
(111111): A109716
(12): A001021
(127): A138128
(13): A001022
(14): A001023
(15): A001024
(16): A001025, A013709, A090411
(17): A001026
(1729): A138130
(18): A001027
(19): A001029
(2): A000079, A003945, A005009, A005010, A005015, A005029, A007283, A011782, A020707, A020714, A081808, A084215, A091629, A098011, A110286, A110287, A110288, A111286, A131577, A132479
(20): A009964
(21): A009965
(22): A009966
(23): A009967
(24): A009968
(25): A009969
(26): A009970
(27): A009971
(28): A009972
(29): A009973
(299792458): A182990
(3): A000244, A005030, A005032, A005051, A005052, A008776, A025192, A116530, A120354, A176413
(30): A009974
(31): A009975
(32): A009976
(33): A009977
(34): A009978
(35): A009979
(36): A009980
(37): A009981
(38): A009982
(39): A009983
(4): A000302, A002023, A002042, A002063, A002066, A002089, A004171, A081294, A084509
(40): A009984
(41): A009985
(42): A009986
(43): A009987
(44): A009988
(45): A009989
(46): A009990
(47): A009991
(48): A009992
(49): A087752
(5): A000351, A005055, A020729
(50): A165800
(6): A000400, A052934, A081341, A169604
(60): A159991
(7): A000420, A109808
(8): A001018
(839): A135640
(9): A001019

recurrence, linear, order 2:

(-1,-1): A049347, A057078, A061347, A099837, A099837, A102283, A106510, A122434, A132677
(-1,-2): A001607, A078050, A110512
(-1,-3): A110523
(-1,1): A039834, A061084, A075193
(-1,2): A077925, A083581, A083594, A084247
(-1,4): A122112
(-1,6): A091003, A091004, A091005
(-11,1): A122574
(-2,-1): A038608, A097141, A099570, A105811, A113142
(-2,-16): A025171
(-2,-2): A009116, A078069, A090132, A108520, A137429
(-2,-4): A104537, A104538
(-2,-9): A025170
(-2,1): A077985, A123335
(-2,3): A014983, A081630, A084222, A084567
(-2,4): A086344, A087205
(-2,8): A083086, A123016
(-3,-1): A098149, A098150, A099496
(-3,-3): A000748, A123877, A168615
(-3,-4): A087168, A128415
(-3,4): A014985
(-4,-1): A125905
(-4,-3): A128416
(-4,-4): A081037, A085750
(-4,-5): A090133
(-4,1): A099843
(-4,5): A014986, A083085
(-5,-4): A084240, A084241
(-5,-9): A087169
(-5,6): A014987
(-6,-5): A081628
(-6,-9): A115053
(-6,3): A099842
(-6,7): A014989
(-7,-16): A087170
(-7,8): A014990
(-8,9): A014991, A083294
(-9,-25): A087171
(0,-1): A056594, A057077, A084099, A084100, A087960, A101455, A112030, A117569, A176742
(0,-2): A077966, A117575
(0,-3): A128019
(0,-4): A120617
(0,1), i.e., 2-periodic: A000034, A000035, A010673, A010684, A010685, A010686, A010696, A040001, A059841, A153284, A168428, A176040, A176260, A176415
(0,10): A048345, A050683, A094628, A094629, A104459
(0,12): A176710
(0,2): A016116, A029744, A029745, A029746, A060546, A063759, A063920, A070004, A070875, A070876, A072946, A074323, A076736, A077957, A089693, A090989, A094958, A108213, A108732, A112033, A158780
(0,3): A038754, A056449, A068911, A072985, A074324, A083658, A090993, A108411, A117855, A162436, A166465
(0,4): A056450, A056486, A081631, A084221, A084431, A084568, A094361, A098646, A103424, A104721, A117856, A122756, A134683, A199572
(0,5): A026383, A026395, A056451, A056487, A074872, A133632
(0,6): A026532, A026549, A026565, A056452, A056488, A117858, A164532
(0,7): A118859, A123752
(0,8): A094014, A094015, A096886, A117860, A181390
(0,9): A083423, A091103, A117861, A133125
(1,-1): A010892, A057079, A084103, A087204, A100051, A109265, A117373, A117378, A119910, A122876, A128834, A174737
(1,-11): A146083
(1,-2): A002249, A078020, A107920, A167433
(1,-3): A106852
(1,-4): A106853
(1,-5): A106854
(1,1): see Fibonacci numbers, generalized
(1,10): A015446
(1,11): A015447, A063092
(1,12): A053404, A087452
(1,2): A001045, A014113, A014551, A048573, A062092, A062510, A078008, A083582, A083595, A084214, A090860, A092297, A097073, A115102, A115341, A151794, A156067, A171160
(1,20): A053428
(1,25): A122995, A122999
(1,3): A006130, A006138, A052533, A075118, A105476, A105963
(1,30): A053430
(1,4): A006131, A026581, A026597, A052923, A072265, A102446
(1,42): A065874
(1,49): A122996
(1,5): A015440, A085487
(1,6): A015441, A087451, A102901
(1,7): A015442
(1,8): A015443, A100303, A100304
(1,9): A015445, A122994
(10,-1): A001078, A001079, A004189, A054320, A072256, A077249, A077250 A077251, A077409, A087799, A122652, A122653
(10,-10): A176174
(10,-16): A016131, A081342, A120689
(10,-17): A164543, A164547, A164592, A164595
(10,-19): A164551
(10,-20): A093145
(10,-22): A162275
(10,-23): A161734, A164536, A164538
(10,-25): A171220
(10,-7): A190989
(10,-8): A190990
(10,-9): A002452, A062396, A173952
(10,1): A041041
(10,10): A057093
(10,2): A191014
(10,3): A015588
(10,4): A190954
(10,5): A190955
(10,6): A190956
(10,7): A015589, A157765
(10,8): A190957
(10,9): A015591
(100,-1): A154027
(102,-1): A097726
(11,-1): A004190, A057076, A075835 A078922, A097783
(11,-10): A000042, A000533, A002275, A002283, A093135, A170955, A173262, A173734, A173735, A173736, A173737, A173764, A173766, A173768, A178769 A173770, A173772, A173776, A173802, A173804, A173806, A173807, A173808, A173810, A173811, A173812, A173813, A178769, A187078,
(11,-30): A005062
(11,1): A001946, A049666, A099100 A102312, A134489, A134490, A134491
(11,26): A153709
(110,-1000): A109241
(12,-1): A004191, A023038, A065101 A077417, A077416, A087800,
(12,-11): A156341
(12,-27): A025551
(12,-30): A145301, A164552
(12,-32): A016152, A063481
(12,-34): A147957
(12,-35): A016161
(12,-72): A016175
(12,8): A155073
(13,-1): A078362, A078363, A085260
(13,-10): A155049
(13,-30): A016145
(13,-36): A016153, A118004
(13,1): A140455
(14,-1): A001570, A007655, A011943, A011944, A011945, A028230, A067900, A067902, A094347, A122571, A122572, A122769
(14,-13): A141012
(14,-4): A097068
(14,-40): A016157, A081343
(14,-42): A145302
(14,-43): A164553
(14,-47): A147958
(14,-48): A016170, A081201
(15,-1): A078364, A078365, A160682
(15,-36): A016147
(15,1): A090301
(16,-1): A001080, A001081, A077412, A090727, A154021
(16,-56): A016177, A145303
(16,-57): A152265
(16,-59): A152109
(16,-62): A147959
(16,-63): A016178
(17,-1): A078366, A078367, A161595, A161599
(17,-16): A131865, A139760, A139792, A141032, A144864
(17,-72): A074624
(17,1): A090306
(18,-1): A007805, A023039, A049629, A049660, A060645, A065102, A075796, A075869, A087215, A103134, A134492, A134493, A134494, A134495, A134497, A173121
(18,-75): A152264
(18,-79): A147960
(18,-80): A016186, A060531, A081203
(18,-81): A158749
(189,-1): A097731
(19,-1): A078368, A078369
(19,-90): A016189
(194,-1): A084232
(199,1): A167398
(2,-1): i.e., essentially multiples of a constant: A000027, A001477, A004767, A005377, A005408, A005843, A008458, A008574, A008585, A008587, A008588, A008596, A008706, A016777, A016789, A016813, A016825, A016921, A017101, A017281, A044102, A060747, A086570, A092535, A099048, A099943, A124388, A128471, A135042, A140164, A168300, A170837, A183010
(2,-10): A120743, A190958
(2,-2): A009545, A090131, A099087, A146559
(2,-3): A087455, A088137
(2,-4): A088138
(2,-5): A006495, A116483
(2,-8): A090591
(2,-9): A127357
(2,1): A000129, A001333, A048693, A048694, A052542, A078057, A131721
(2,10): A083102
(2,11): A090042
(2,2): A002605, A021006, A026150, A028859, A028860, A080040, A083337, A106433, A116556, A121907
(2,21): A123012
(2,25): A123004
(2,3): A015518, A046717, A054878, A152011, A174132
(2,4): A063727, A063782, A084057, A087206,
(2,5): A002532, A002533, A176812
(2,6): A083099
(2,7): A015519, A164539, A164544
(2,8): A003665
(2,9): A002535
(20,-1): A001084, A001085, A075839, A075843, A075844 A083043, A090728,
(21,-1): A090729, A092499
(21,1): A090310
(22,-1): A077421, A077422, A090730
(23,-1): A090731, A097778
(24,-1): A077423, A077424, A090732
(25,-1): A090733, A097780, A154022
(26,-1): A090247, A097308, A097309, A153111
(27,-1): A097781
(29,1): A049667, A134498, A134499, A134500, A134501, A134502, A134503, A134504
(3,-1): A001519, A001906, A002878, A005248, A025169, A048575, A052995, A054486, A054492, A055267, A055273, A055849, A055850, A056123, A088305, A097512, A100545, A106729, A111282, A122367
(3,-2): A000051, A000225, A000918, A003461, A004119, A033484, A036563, A052996, A068156, A083705, A099018, A099945, A103204, A131130, A154117, A159741, A164094, A164285, A168415, A168616, A173034, A176448, A176449
(3,-3): A057681, A103312
(3,1): A003688, A006190, A006497, A052906, A052924, A052991. A097924 A108300
(3,10): A015528
(3,2): A007482, A055099, A104934
(3,3): A030195, A085480, A106435, A108306, A123620, A125145, A134927
(3,4): A015521
(3,5): A015523, A072263, A072264, A152187, A179606, A197189
(3,6): A083858
(3,7): A015524
(3,8): A015525
(3,9): A099012
(30,-1): A097313, A157877
(31,-1): A111216
(32,-1): A029548
(33,-1): A200441
(34,-1): A029547, A082405
(35,-1): A200724
(36,-1): A154023
(37,-1): A206565
(38,-1): A173127
(4,-1): A001075, A001353, A001834, A001835, A003500, A005320, A054485, A054491, A055845, A057819, A077234, A077235, A077236, A079935, A082841, A106707
(4,-2): A006012, A007070, A162269
(4,-3): A003462, A007051, A024023, A034472, A048473, A052909, A100702, A123109, A134931, A168569, A168607
(4,-4): A001787, A001792, A014480, A036289, A045623, A052951, A057711, A058922, A066373, A172160, A176662
(4,-5): A152297
(4,1): A001076, A001077, A033887, A015448, A048875, A048876, A048877, A048878, A048879, A014445, A014448
(4,10): A180226
(4,2): A084059, A090017, A164549
(4,3): A015530
(4,4): A057087, A084128, A086347, A094013, A106568, A108051, A123871, A164540, A164545, A164593, A170931
(4,5): A015531
(4,6): A085939
(4,7): A015532
(4,8): A180222
(4,9): A015533
(49,-1): A154024
(5,-1): A002310, A002320, A003501, A004253, A004254, A030221, A054477, A055271, A099867, A099868, A164582
(5,-2): A159289
(5,-3): A018902, A052961, A095934
(5,-4): A002450, A007583, A020988, A052539, A083420, A083597, A122973, A146882, A147597, A164093, A181358, A188161
(5,-5): A020876, A030191, A052936, A081567
(5,-6): A001047, A007689
(5,1): A015449, A052918, A087130, A100237, A164581
(5,10): A180250
(5,2): A015535
(5,25): A122999
(5,3): A015536, A111365
(5,4): A015537
(5,5): A057088, A106565, A123887
(5,6): A015540
(5,7): A015541
(5,8): A015544
(5,9) :A015545
(6,-1): A001109, A001541, A001542, A001653, A002315, A003499, A005319, A038723, A038725, A038761, A038762, A054488, A054489, A054490, A075841, A075848, A075870, A077239, A077240, A077413, A077444, A077445, A081554, A100525, A101386, A106329, A106328, A164541
(6,-18): A193410
(6,-2): A154244
(6,-25): A066770, A066771
(6,-3): A158869, A164550
(6,-4): A084326
(6,-5): A003463, A034474, A168571, A178671
(6,-6): A030192, A094433
(6,-7): A102285, A162270
(6,-8): A006516, A007582, A158561, A171499, A177846
(6,-9): A006234, A027471, A036290
(6,1): A005667, A005668, A085447, A078469, A179237
(6,10): A190005
(6,11): A015553
(6,2): A135030
(6,3): A090018
(6,4): A135032
(6,5): A015551
(6,6): A057089, A010924
(6,7): A015552
(6,8): A063376, A189800
(6,9): A189801
(64,-1): A154025
(7,-1): A004187, A033888, A033889, A033890, A033891, A049685, A056854, A056914, A172968
(7,-10): A016127, A074600
(7,-12): A005061, A145544
(7,-2): A186446
(7,-3): A190972
(7,-4): A190973
(7,-5): A190974
(7,-6): A062394, A152596, A164559
(7,-7): A030240
(7,-8): A152268
(7,-9): A099459
(7,1): A015453, A054413, A086902
(7,10): A015568
(7,12): A015572
(7,2): A015555
(7,3): A015559
(7,4): A015561
(7,5): A015562
(7,6): A057089
(7,7): A057090
(7,8): A007613, A082311, A132804, A132805, A015565
(7,9): A015566
(8,-1): A001090, A001091, A057080, A070997, A077243, A077244 A077245, A077246, A086903, A105426, A144479
(8,-11): A091870
(8,-12): A016129
(8,-13): A162274
(8,-14): A081180, A083879, A161731, A164535, A164537
(8,-16): A002697
(8,-17): A106393
(8,-2): A190975
(8,-3): A190976
(8,-4): A099156
(8,-5): A190977
(8,-6): A190978
(8,-7): A034491, A034493, A023000, A168572
(8,-8): A057084, A164542, A164546, A164591, A164594
(8,1): A015454, A041024, A041025, A088317, A086594
(8,10): A190953
(8,2): A190331
(8,25): A139030, A155542
(8,3): A015574
(8,4): A190510
(8,5): A015575
(8,6): A190560
(8,7): A015576
(8,8): A015565, A057091
(8,9): A015577
(81,-1): A154026
(9,-1): A070998, A018913, A056918, A057081, A065100
(9,-10): A178869
(9,-14): A016130
(9,-18): A016137
(9,-2): A190979
(9,-3): A190980
(9,-4): A190981
(9,-5): A190982
(9,-6): A190983
(9,-7): A190984
(9,-8): A023001, A046636, A062395
(9,1): A099371
(9,10): A015585
(9,2): A015579
(9,3): A181353
(9,4): A015580
(9,5): A015581
(9,6): A153191
(9,7): A015576
(9,8): A015584
(9,9): A057092
(98,-1): A173205, A168520
(98,-2): A168522

recurrence, linear, order 3:

(-1,-1,-1): A102560, A132429, A176563
(-1,-1,-2): A077976, A078047
(-1,-1,1): A057597, A073145, A075298, A078046, A105580
(-1,-1,2): A077975, A078045, A103749
(-1,-2,-1): A077979, A078051
(-1,-2,-2): A077980, A078052, A117576
(-1,-2,1): A077978, A078049
(-1,-2,2): A077977, A078048
(-1,-3,-3): A143769
(-1,-3,1): A073496
(-1,0,-2): A077974, A078044
(-1,0,1): A078712, A104769, A104770, A104771, A176971
(-1,0,2): A077934, A077973, A137505
(-1,1,-1): A078042
(-1,1,-2): A077972, A078043
(-1,1,1): A001057, A057174, A084056, A084060, A097140, A118402, A122874, A130472, A137501
(-1,1,2): A077971, A078041
(-1,11,-4): A153266
(-1,2,-1): A078039, A135019
(-1,2,-2): A077970, A078040
(-1,2,1): A078038, A094648
(-1,2,2): A086341, A094024, A097581
(-1,4,-2): A077917
(-1,4,4): A094359
(-2,0,1): A128587
(-2,1,2): A167193
(-2,2,-3): A102785
(-2,6,27): A103644, A103645, A103646
(-3,-3,-1): A173247
(-3,-3,-2): A144471, A158916, A158927
(-3,4,-1): A122600
(-4,-6,-4): A173315, A173435
(-5,0,6): A110211, A110213
(0,-1,-1): A077962
(0,0,-1): A131531, A131556, A132954
(0,0,1), i.e., 3-periodic: A008876, A008877, A008878, A008879, A008880, A008882, A010872, A010882, A011655, A033478, A069705, A070403, A070421, A079978, A100402, A101825, A109007, A131534, A131561, A146325, A153727, A168399, A166925, A169609
(0,0,2): A029747
(0,0,3): A000792, A165897
(0,1,-1): A124745
(0,1,-2): A078028, A167434
(0,1,1): A000931, A001608, A007307
(0,1,2): A052947
(0,1,6): A122508
(0,2,-1): A119282
(0,2,1): A008346, A066983, A078024, A098600, A099925, A181716
(0,2,2): A052907
(0,2,4): A173559
(0,2,64): A158784
(0,3,1): A052931, A065455, A188022
(0,3,2): A053088, A095342, A172285
(0,5,2): A112685, A135138, A135139, A135949
(1,-1,-2): A077952
(1,-1,1): A000689, A001148, A001903, A007877, A014391, A014695, A070352, A070368, A070376, A070400, A070402, A070410, A070414, A095915, A098178, A130658, A134430, A142702, A168400
(1,-2,1): A121311
(1,-2,2): A077953
(1,-3,2): A133455
(1,0,-1): A104770, A104771, A165192
(1,0,1): A000930, A003410, A078012, A068921, A097333, A135851
(1,0,10): A178205
(1,0,2): A003229, A052537, A077949, A164410, A164414
(1,0,3): A084386
(1,0,4): A089977, A097334
(1,0,9): A097335
(1,1,-1): i.e., differences are 2-periodic: A004526, A008619, A001644, A001651, A007310, A007494, A028242, A032766, A047233, A047235, A047241, A047348, A047524, A052928, A087444, A087445, A087446, A090570, A092259, A136746, A147832, A155097, A156718, A156849, A158803, A166517, A166520, A166521, A166522, A166523, A166539, A166639, A167533, A167534, A168197, A168210, A168230, A168233, A168236, A168410, A168411, A168413, A168414, A168460, A168461, A168486, A168489, A173512, A176010
(1,1,-2): A077948
(1,1,1): A000073, A000213, A001590, A001644, A007486, A020992, A081172, A086192, A086213, A100683, A141036, A141523, A145027, A214727, A214825, A214826, A214827, A214828, A214899
(1,1,2): A077947, A078010, A122552, A186575
(1,16,-16): A176963
(1,2,-1): A006053, A028495, A052547
(1,2,-2): A027383, A052551, A061776, A063757
(1,2,1): A141015
(1,3,-1): A052973
(1,3,-2): A052964, A099163, A104005
(1,3,-3): A087503
(1,3,1): A097076
(1,4,-4): A052992, A061547, A097163, A097164, A133628, A135520, A136326, A136336, A137208, A176965
(1,4,2): A127864
(1,5,-5): A133629
(1,6,-6): A164560
(10,-23,14): A155598, A155590
(10,-27,18): A016211
(10,-29,20): A016218
(10,-31,30): A135158
(10,1,-10): A056830
(10,10,-3): A092936
(100,1,-100): A153435
(102,-201,100): A060183
(11,-11,1): A095685, A098297, A132596
(11,-26,16): A155599
(11,-31,21): A109020, A109021
(11,-36,36): A001240
(11,-9,-10): A180175
(111,-111,1): A144929
(111,-1110,1000): A003555, A109242, A171226, A181718, A186194
(12,-15,2): A122009
(12,-19,-10): A178626
(12,-21,10): A123522, A173834, A173835
(12,-29,18): A016204, A155600
(12,-39,28): A155628
(12,-41,30): A155633, A155639
(12,-48,64): A116144
(13,-32,20): A155601
(13,-39,27): A006100, A034513, A051406, A109774, A169723, A169724, A169725
(13,-44,32): A155629
(13,-47,35): A155640, A155634
(14,-25,12): A173393
(14,-49,36): A002451, A155630, A166132
(14,-53,40): A155641,
(14,-55,42): A155650
(14,-56,64): A016290
(14,-63,90): A001579
(15,-15,1): A007654, A011916, A011918, A011922, A046174, A046175, A098301, A129803, A128862
(15,-38,24): A016207
(15,-54,40): A155631
(15,-59,45): A155642
(15,-62,48): A155646
(16,-59,44): A155632
(16,-69,54): A155647
(17,-64,48): A016227
(17,-71,55): A155638
(17,-76,60): A155648
(18,-104,192): A178294
(18,-108,216): A128785
(18,-33,16): A014899
(18,-83,66): A155649, A155654
(18,-89,72): A016256
(18,-99,162): A017933
(19,-106,144): A016316
(195,-195,1): A006060, A036428, A084231
(2,-1,1): A164394, A164409, A164494
(2,-1,2): A007679, A007910, A100720
(2,-2,1): A070353, A070369, A070388
(2,-2,2): A077943
(2,0,-1): A000071, A000211, A001595, A001610, A001911, A014739, A018910, A020732, A022308, A022309, A022310, A022311, A022312, A022313, A022314, A022315, A022316, A022317, A022318, A022319, A022320, A022321, A022322, A022323, A022324, A022325, A022326, A022403, A022406, A022407, A022408, A022409, A022410, A022411, A045968, A111733, A142245, A154691, A157725, A157726, A157727, A157728, A157729, A164480, A164485, A166863, A167616
(2,0,1): A008998, A052980
(2,0,2): A052912
(2,1,-1): A006356, A006054, A033304, A052534, A052994, A077998
(2,1,-2): A000975, A005578, A052531, A052950, A052997, A084170, A084639, A084640, A101622, A153772, A166920, A166978, A171231, A173114
(2,1,1): A052534, A077939, A109545
(2,12,8): A086346
(2,2,-1): A001254, A007598, A047946, A061646, A081714 A090692, A110391, A102714, A121646, A121801, A129905
(2,2,-2): A052528, A052970, A052987, A077937, A181306
(2,2,-3): A099232
(2,2,-4): A005418, A014236, A032085, A051437, A052957, A122746
(2,2,1): A001654
(2,2,2): A077835
(2,2,3): A077834
(2,3,-2): A046672, A107334
(2,3,-6): A167762, A167784, A167936
(2,4,-3): A107361
(2,4,-4): A052904
(2,4,8): A127214
(2,5,-6): A094554, A094555
(2,6,-4): A124023
(2,7,-8): A100302
(20,-108,144): A016309
(21,-120,100): A014925
(21,-143,315): A178295
(22,-41,20): A014904
(23,-166,360): A019682
(23,-167,385): A020000
(23,-170,400): A020346
(24,-188,480): A178296
(24,-191,504): A074580
(24,-24,1): A160695
(255,-255,1): A048909
(27,-224,528): A020568
(27,-239,693): A178297
(3,-1,-1): A024537, A048739, A052937, A174191
(3,-1,-2): A099166
(3,-1,2): A104004
(3,-1,3): A178543
(3,-2,1): A052921, A097550, A135364
(3,-2,2): A111281, A115219
(3,-3,1): A001107, A016754, A080956, A101096, A115067, A140090, A143838, A143854, A143855, A143859, A152751, A158480 (2nd order polynomials extra index)
(3,-3,2): A024493, A024495, A086953, A131370, A131708
(3,-3,9): A101990
(3,-4,2): A077860
(3,0,-1): A052963, A123891, A123941
(3,0,-2): A077846
(3,0,-4): A139790, A140960, A172481
(3,0,1): A052541
(3,1,-1): A033505
(3,1,-2): A052550, A052911, A052939
(3,1,-3): A081251, A122983, A153773, A153774
(3,2,-4): A014334, A052899, A081057
(3,2,1): A070207
(3,3,-1): A120893
(3,3,-2): A123950
(3,3,-9): A122006, A122007, A167993
(3,3,1): A120893
(3,3,3): A188714
(3,3,4): A178872
(3,4,-12): A167910
(3,5,-7): A084150
(3,5,1): A102129, A140413
(3,6,-8): A015249, A084152, A084175, A108924, A139818
(323,-323,1): A128922
(35,-35,1): A001110, A008844, A029549, A029546, A075528, A165518
(399,-399,1): A131215
(4,-1,-2): A052986
(4,-2,-3): A098703, A099167
(4,-3,-2): A094706
(4,-3,1): A052529, A052544
(4,-3,2): A111285, A175005
(4,-4,1): A004146, A027941, A052925, A055588, A056124, A065034, A092387 A107328, A153466, A162483
(4,-4,2): A073357, A115390
(4,-4,25): A107248
(4,-5,2): A000295, A000325, A099041, A100314, A100315, A100316, A131064, A131068, A131898, A132074, A133124, A169831, A176691, A183155
(4,-6,4): A000749, A038503, A038504, A038505, A100215
(4,1,-2): A052990
(4,1,-4): A043291
(4,11,-2): A122883, A122884, A122885
(4,9,-36): A167889
(48,-48,1): A049682
(49,-624,576): A014942
(5,-1,-1): A108143
(5,-3,-1): A049651
(5,-5,-3): A137212, A137213
(5,-5,1): A016064, A092184, A101265, A102206, A121401
(5,-6,1): A052975
(5,-7,2): A061667, A105693, A139209
(5,-7,3): A108765, A111277, A164039, A173391, A176805, A186948
(5,-8,4): A000337, A002064, A005183, A131056, A163383
(5,1,-5): A033115, A123010
(5,2,-8): A159616
(5,5,-1): A046727, A046729, A084159, A090390, A105058
(6,-10,4): A024175
(6,-10,5): A112091
(6,-11,6): A000392, A001550, A066280, A091344, A118979, A134063, A169651, A179483
(6,-12,8): A001788, A001793, A007758, A014477, A052481, A058396, A059224, A084266, A158920, A181407
(6,-12,9): A133474
(6,-9,2): A120665
(6,-9,4): A141291, A158879, A164044
(6,0,-8): A111989
(6,1,-6): A033116
(6,6,-1): A157335
(6,6,-36): A056308
(63,-63,1): A180926
(7,-11,5): A094195, A099453, A164045, A176916
(7,-14,7): A122068
(7,-14,8): A001576, A006095, A007581, A092431, A093069, A099393, A170940, A170939, A134169, A169727, A169726, A169722, A169721, A177845, A187560, A191341
(7,-16,22): A066810
(7,-7,1): A001108, A001652, A046090, A053142, A114040
(7,1,-7): A033117
(8,-13,6): A094259
(8,-17,10): A016198, A074501, A155588, A155596
(8,-19,12): A016208, A074506
(8,-20,16): A000431, A100575, A186947
(8,-8,1): A064170, A081002, A081003, A081004, A081005, A081006, A081007, A081008, A081009, A081010, A081011, A081012, A081013, A081014, A081015, A081016, A081017, A081018, A081019, A081067, A081068, A081069, A081070, A081071, A081072, A081073, A081074, A081075, A081076, A081077, A081078, A081079,
(8,1,-8): A033118, A152776
(8,19,10): A179980
(8,8,-8): A159617
(9,-15,7): A176972
(9,-20,12): A155597
(9,-26,24): A016269
(9,-27,27): A006043, A116138
(9,-9,1): A145607
(9,1,-9): A033119
(99,-99,1): A173115

recurrence, linear, order 4:

(-1,-1,-1,-1): A010891, A080891, A105368, A117444, A132342, A138019
(-1,-2,-1,-1): A098554, A111586
(-1,0,-1,-1): A104581, A105077
(-1,0,1,1): A153110, A178143, A178142
(-1,1,0,1): A077930
(-1,1,2,1): A098601
(-1,3,-2,1): A077922
(-1,4,-1,-1): A077916, A119283
(-1,4,0,-2): A077915
(-2,-3,-2,-1): A099254, A115054, A128214
(-2,0,2,1): A083392, A188653
(-2,9,10,-5): A124024
(-3,-2,2,4): A161909
(-4,-12,16,-16): A176900
(-4,-6,-4,-1): A173248
(-4,0,36,81): A113249
(-4,0,4,1): A097947, A097948, A097949, A108946
(-4,5,0,-3): A103135
(0,-1,0,-1): A100434, A101675, A117188, A163811, A163817, A186809
(0,-2,0,-1): A009531
(0,-5,0,-1): A101463
(0,0,0,-1): A014017, A118831
(0,0,0,-4): A118434
(0,0,0,1), i.e., 4-periodic: A010121, A010873, A014695, A070354, A070370, A070386, A070406, A070416, A070423, A070432, A109008, A121262, A131379, A131712, A131729, A131743, A133145, A134267, A164115, A164117, A166486, A176895, A177499
(0,1,0,-1): A014021
(0,1,0,1): A053602, A079977, A082587, A103609, A115339, A174562
(0,1,0,2): A141416
(0,1,1,1): A013979, A107458
(0,1,1,2): A175899
(0,1,2,1): A036605
(0,1,4,4): A113726
(0,10,0,-16): A083332
(0,10,0,-9): A167205
(0,11,0,-8): A179994
(0,14,0,-1): A144536
(0,15550,0,-1): A172244
(0,2,0,-1): A006370, A022998, A026741, A027656, A064455, A064680, A109043, A123167, A123684, A142150, A165998, A166138, A174029, A174239, A176592, A176593, A179820, A181762, A185452
(0,2,0,-2): A138231, A138232, A138614
(0,2,0,2): A160444, A160572
(0,20,0,-99): A161999
(0,3,0,-1): A099255, A099256, A108362, A109794, A122012, A135992, A147600
(0,3,0,-2): A075427, A083416, A106624
(0,34,0,-1): A144534
(0,4,0,-1): A002530, A002531, A005246
(0,4,0,-2): A001882, A007068
(0,4,0,-4): A093968
(0,4,0,1): A002530, A014437
(0,5,0,-1): A136211
(0,5,0,-5): A178381
(0,5,0,32): A152269
(0,6,0,-1): A041010, A077446, A077447, A089499
(0,9,0,-12): A176968
(1,-1,1,-1): A099443, A100047
(1,-1,1,1): A180046
(1,0,-1,1): A029898, A033940, A070357, A070365, A070366, A070372, A070374, A070399, A070425, A088911, A146501, A153130, A154529, A168430
(1,0,-3,1): A110034
(1,0,0,1): A003269, A017898, A122789, A193884
(1,0,0,256): A158778
(1,0,1,-1): i.e., differences are 3-periodic: A002264, A004523, A008620, A029739, A042965, A042968, A047231, A047354, A047390, A047391, A047402, A064429, A097950, A130481
(1,0,1,1): A070550, A074662, A111573, A126116
(1,0,2,1): A164389
(1,0,2,4): A138495
(1,1,-1,1): A164444
(1,1,0,-1): A054405, A164482
(1,1,0,1): A005251, A164407, A181532
(1,1,1,-1): A052527, A116201, A116732, A164408, A164415
(1,1,1,-2): A164461
(1,1,1,1): A000078, A000288, A001630, A001631, A001648, A073817, A100532, A251654, A251655, A251656, A251672, A251703, A251704, A251705,
(1,1,1,2): A115451, A139763, A139800, A139806, A139814, A181586
(1,15,19,-20): A123589
(1,2,-1,-1): A014217, A052952, A052959, A068397, A074331, A074392, A102081, A169986
(1,2,0,-1): A052535
(1,2,1,-1): A242510
(1,2,1,1): A141016
(1,2,2,1): A123392
(1,2,4,8): A102000
(1,3,-1,-1): A131246
(1,3,-1,-2): A133993, A172416, A177143
(1,3,-2,-2): A097896
(1,3,2,-2): A242536
(1,4,-2,-4): A085903
(1,5,1,-1): A005178
(1,6,1,-1): A003757
(10,-23,10,-1): A127595
(10,8,-16,-16): A121960
(11,-27,25,-8): A003222
(1111,-112110,1111000,-1000000): A177866
(12,-34,14,16): A069294
(12,-52,96,-64): A158681
(13,-36,13,-1): A161498, A187732
(14,-34,14,-1): A161158
(15,-32,15,-1): A006238, A161495
(15,-70,120,-64): A006096
(19,-41,19,-1): A003729, A143699
(2,-1,-2,2): A106664
(2,-1,0,1): A024490, A164463
(2,-1,0,2): A098575
(2,-1,1,-1): A038718, A077868, A164429, A164464, A164468
(2,-1,2,-2): A003479, A164395, A164399, A164471
(2,-2,2,-1): A047229, A108752
(2,0,-1,1): A059633
(2,0,-1,2): A081374, A083322, A113405
(2,0,-2,1): A001840, A001859, A002620, A002623, A004652, A006578, A007590, A014616, A033638, A035608, A047838, A061925, A077043, A077221, A085622, A092634, A097063, A102214, A110907, A114113, A121470, A137928, A139595, A142717, A164486, A173511, A174929, A176222, A179272, A184005, A194073, A195605, A209350, A245578, A245581
(2,0,-2,2): A164402, A164404
(2,0,0,-1): A000803, A004306, A027084, A164398
(2,0,1,-2): A046630, A063823, A155803
(2,1,-2,-1): A001629, A010049, A023607, A023610, A067331, A102702, A133673, A134410, A136376, A136391, A146005, A166106, A191830
(2,1,-2,1): A122584
(2,1,0,-1): A052967
(2,2,-1,-1): A052960, A052988
(2,2,-2,-1): A113224
(2,2,-3,-1): A131244
(2,2,0,-1): A052982
(2,2,2,-1): A038989, A071100, A071101, A138573
(2,2,2,2): A181140
(2,3,-1,-1): A122595
(2,3,-4,-4): A095977
(2,3,2,-2): A242537
(2,3,2,3): A022015
(2,4,-1,-1): A123947
(2,6,-6,-9): A099583
(20,-137,358,-240): A022111
(22,-161,440,-300): A022343
(23,-173,481,-330): A022412
(24,-158,360,-225): A141014
(24,-163,336,-196): A141013
(24,-185,522,-360): A022448
(28,-294,1372,-2401): A140107
(3,-1,-1,2): A050231
(3,-1,-2,1): A052949
(3,-1,-3,2): A011377, A141025, A171507
(3,-1,0,-1): A077849
(3,-1,1,-1): A052985
(3,-1,2,-2): A176880
(3,-2,-1,1): A001924, A013915, A104161, A116730, A179991
(3,-2,1,-1): A117080
(3,-2,2,-2): A077851
(3,-3,1,-1): A193885
(3,-3,3,-2): A077854, A102652, A102653, A151754
(3,-4,2,-1): A105371, A171408
(3,-4,3,-1): A077859
(3,-4,6,-4): A136408
(3,-8,3,-1): A108196
(3,0,-1,1): A135263
(3,0,-1,3): A135264
(3,0,-3,1): A038990, A107387, A166536
(3,0,-4,2): A106666
(3,0,0,1): A052917
(3,0,1,-3): A046631
(3,0,2,-2): A052958
(3,0,3,-1): A110035
(3,1,-1,-6): A183111
(3,14,-15,-7): A177140
(3,6,-3,-1): A056570, A066258, A066259, A083564
(34,-416,2174,-4096): A178298
(34,-423,2270,-4400): A028193
(36,-476,2736,-5760): A178299
(4,-2,-2,1): A061703
(4,-2,-4,-1): A006645, A026937, A187915
(4,-2,-4,3): A097137, A141397, A183120
(4,-3,-2,1): A056014, A108140
(4,-3,-4,4): A174836
(4,-3,2,1): A006192
(4,-4,-1,2): A060161, A101351, A101353
(4,-4,0,1): A048776, A048777, A051959, A059020, A100131, A121991
(4,-4,4,-3): A177881
(4,-6,4,-1): A100176, A241577 (3rd order polynomials extra index)
(4,-6,6,-3): A137247
(4,-8,8,-4): A140230
(4,0,-12,9): A107767
(4,0,1,-4): A037521, A037597, A046632
(5,-2,5,-1): A144109
(5,-3,-5,4): A097138
(5,-3,0,-1): A111283
(5,-4,-8,8): A060160
(5,-5,-5,6): A092438, A140420
(5,-8,5,-1): A027937, A033550, A152891
(5,-8,7,-3): A178703
(5,-9,7,-2): A020873, A169832, A183156
(5,-9,8,-3): A137221
(5,0,-10,4): A005826, A005827
(5,0,-5,1): A089927
(5,9,1,-2): A020866
(6,-11,6,-1): A001870, A001871, A038731 A094864, A117202, A121254, A121255, A121257, A167477, A167478, A192858, A197649, A238846
(6,-13,12,-1): A069229
(6,-13,12,-4): A181527, A190730
(6,-13,6,-1): A105660
(6,-4,-6,5): A178874
(6,-9,5,-1): A176476
(6,7,-5,-6): A019484
(7,-12,11,-5): A178873
(7,-17,17,-6): A187693
(7,-5,-7,6): A178719
(8,-21,20,-5): A094825, A094865
(8,-22,23,-6): A089883
(8,-22,24,-9): A121365
(8,-24,32,-16): A014483, A093374, A100313, A134396
(8,-8,8,-7): A037754, A178397
(9,-7,-9,8): A178827
(9,0,1,-9): A046637

recurrence, linear, order 5:

(-1,-1,-1,-1,-1): A156283
(-1,-1,3,3,3): A140298
(-1,2,2,-1,-1): A142888, A188652
(-2,9,-3,-4,1): A119284
(-5,15,15,-5,-1): A119285
(0,-1,0,0,-1): A088002
(0,0,-1,0,1): A136598
(0,0,0,0,1), i.e., 5-periodic: A010891, A011558 A070341, A070355, A070367, A070375, A070390, A070397, A070430, A070690, A109009, A130782, A131670, A134012, A158607, A168429, A179850, A180853, A185453
(0,0,0,0,81): A005348
(0,0,0,1,1): A103372
(0,0,2,1,-1): A122518
(0,1,-1,-1,1): A115413
(0,1,0,0,1): A001687
(0,1,1,0,-1): A008615, A103221, A105637, A174257
(0,1,1,0,1): A176513
(0,1,2,2,1): A164416
(0,1,3,0,-1): A190913
(0,2,1,0,-2): A173593
(0,3,1,0,-1): A106523, A190914
(0,3,1,0,-3): A037078
(0,5,5,0,-1): A237654
(1,-1,1,-1,1): A070347, A070378, A131532
(1,-3,3,-4,4): A107443
(1,0,0,-1,1): A070361, A062116
(1,0,0,0,1): A003520
(1,0,0,1,-1): i.e., differences are 4-periodic: A002265, A008624, A037915, A045572, A047411, A083219, A092533, A113778, A116080, A130482, A168484, A187321, A187326, A193766
(1,0,1,0,-1): A123552
(1,0,1,1,1): A001639, A164422, A164425
(1,0,2,-1,-1): A164475
(1,1,-1,1,-1): A094707, A131524
(1,1,0,-1,1): A021014
(1,1,0,0,-1): A164438
(1,1,0,0,1): A164411, A164421
(1,1,0,1,-1): A052989, A115412, A164387, A164388, A164427, A164428
(1,1,0,1,1): A079976
(1,1,1,-1,-1): A004695, A104220, A104221, A164412
(1,1,1,0,-1): A115412
(1,1,1,1,1): A000322, A001591, A023424, A074048, A124312, A124313, A122997, A135055, A135056, A145029, A251653
(1,10,-10,-1,1): A179934
(1,19,-19,-90,90): A097169
(1,2,-2,-1,1): A001082, A001318, A014255, A014493, A014632, A014633, A032438, A050187, A057570, A062317, A062717, A074378, A085787, A093005, A104584, A104585, A104777, A105638, A113338, A114220, A132355, A135556, A164097, A173294, A174114, A179088, A179337, A179338, A179339, A179370, A181995, A183207, A186424, A193867, A193868
(1,2,0,-1,-1): A154949
(1,26,-26,-1,1): A105036
(1,3,-1,-3,-1): A120940
(1,34,-34,-1,1): A006454
(1,38,-38,-1,1): A129556, A222390
(1,6,-6,-1,1): A006451, A124124, A154147
(1,898,-898,-1,1): A036411
(1,9,-9,-20,20): A097162
(10,-40,80,-80,32): A169792
(10,0,0,1,-10): A098739
(2,-1,-2,2,1): A153122
(2,-1,0,1,-1): A164466
(2,-1,1,-1,1): A164440, A164453, A164500
(2,-1,1,-2,1): A000212, A000969, A001840, A007980, A008748, A030511, A032765, A058212, A071619, A084683, A089108, A143975, A147623, A163979
(2,-1,1,0,-1): A164449, A164462
(2,-1,1,0,-1): A164462
(2,-1,2,-1,1): A152718
(2,-1,2,-3,1): A164457, A164474
(2,0,-1,-1,1): A164458, A164476
(2,0,-1,0,1): A164403
(2,0,-1,1,-1): A164392
(2,0,-2,1,1): A164497
(2,0,-2,2,-1): A164450, A164467, A164490
(2,0,-2,3,-2): A164506
(2,0,0,-2,1): A164393, A164400, A164456
(2,0,0,-3,2): A164484, A164455
(2,0,0,1,-2): A102650, A102651, A115851
(2,0,2,0,-1): A002524
(2,1,1,1,1): A141448
(2,2,-4,-1,2): A106157
(2,3,-6,-1,2): A173126
(20,-155,580,-1044,720): A137788
(20,-35,-35,20,-1): A171681
(209,-2926,2926,-209,1): A011920
(2255,-105985,105985,-2255,1): A003751
(3,-1,-2,0,1): A124353
(3,-1,-3,1,1): A006478 A140992, A178523, A190062
(3,-2,-1,3,-2): A153234
(3,-2,-2,3,-1): A002717, A005744, A007202, A026035, A036486, A036487, A045947, A045949, A057566, A131941, A152133, A152135
(3,-2,0,-1,1): A116734, A121986
(3,-2,1,-3,2): A178455
(3,-3,2,-2,1): A164487
(3,-3,6,-2,2): A123892
(3,-4,4,-3,1): A011848, A024398, A039823, A039825, A054925, A187093, A194274, A213484, A225231, A231559
(3,0,-3,0,1): A123888
(3,0,-4,3,-1): A180488
(3,1,-1,0,-1): A022029
(3,1,-1,1,-3): A014010
(3,1,-5,-1,1): A191797
(3,2,-11,3,6): A027561
(3,3,-4,-1,1): A038342
(3,9,-3,-3,1): A003758
(31,-310,1240,-1984,1024): A006097
(4,-2,4,0,-1): A111280
(4,-5,1,2,-1): A160536, A163250
(4,-5,2,1,-2): A027711
(4,-6,4,-1,2): A134987
(4,0,0,1,-4): A083589
(4,1,-1,0,-1): A019992
(4,5,-20,-4,16): A241682, A241683, A241684, A241685
(5,-10,10,-5,1): (4th order polynomials): A050534, A061995, A083374, A162668, A172225, A239568
(5,-10,10,-5,2): A049016, A133476, A139398, A139714, A139748, A139761, A171373
(5,-3,-11,16,-6): A107307
(5,-4,1,-5,4): A141844, A178875
(5,-6,-2,7,-3): A183121
(5,-8,8,-7,3): A178706, A178828
(5,15,-15,-5,1): A056571, A060635, A153173
(5,30,-69,-31,22): A177142
(6,-10,1,6,-1): A126364
(6,-14,16,-9,2): A169833
(6,-5,-1,6,-5): A178577
(7,-12,-4,12,-4): A181305
(7,-19,25,-16,4): A048503
(8,-7,1,-8,7): A156002, A178826
(8,-16,0,-1,4): A242668
(8,-25,38,-28,8): A003013
(9,-28,35,-15,1): A005025, A122588
(9,-32,56,-48,16): A027608

recurrence, linear, order 6:

(-1,1,3,1,-1,-1): A001945
(-2,-3,-4,-3,-2,-1): A186111
(-3,-3,-3,-3,-3,-2): A167617
(-3,-5,-5,-5,-3,-1): A005120
(-4,-2,8,7,-4,-4): A106691
(-4,-4,-2,4,0,-1): A007574, A179023
(0,-1,0,-1,0,-1): A112299
(0,0,-1,3,-3,1): A113920
(0,0,0,0,0,-1): A156346
(0,0,0,0,0,1), i.e., 6-periodic: A010875, A070383, A070419, A070431, A070435, A070511, A070516, A141425, A151899, A153990, A173598, A176514
(0,0,0,0,0,10): A178508
(0,0,0,0,1,1): A103373
(0,0,1,0,1,1): A079957
(0,0,1,1,0,1): A079956
(0,0,10,0,0,-1): A106331
(0,0,2,0,0,-1): A088439, A089598, A175676
(0,0,2,3,2,1): A164437
(0,0,4,0,0,1): A102875, A167808
(0,0,6,0,0,1): A179238
(0,0,7,0,0,-1): A142880
(0,1,-4,1,2,-1): A005993
(0,1,0,0,1,1): A079955
(0,1,0,1,0,-1): A109534, A124072, A178804
(0,1,0,1,1,1): A079966
(0,1,1,0,1,1): A079965
(0,1,1,1,0,1): A079964
(0,1,1,1,1,1): A013983
(0,1,1,2,1,1): A164441
(0,2,0,0,0,-1): A129982
(0,2,0,2,0,-1): A114215
(0,201,0,-10100,0,9900): A162849
(0,3,0,-3,0,1): A000463, A065599, A079097, A103832 A123596, A129194, A129370, A147685, A168077, A169642, A171621
(0,4,0,-6,0,4): A138569
(1,-1,1,-1,1,-1): A014023
(1,-1,2,-1,1,-1): A091972
(1,0,0,0,-1,1): A036117, A048271, A070392 A070404, A070408, A070426, A167421
(1,0,0,0,0,1): A193941
(1,0,0,0,1,-1): i.e., differences are 5-periodic: A002266, A047381, A047497, A057354, A057355, A130483, A130497, A175884, A187327
(1,0,0,1,1,1): A079963
(1,0,1,0,1,1): A079962, A128429
(1,0,1,1,0,1): A079961, A164432
(1,0,1,1,1,1): A164509
(1,0,2,0,-1,-1): A164436
(1,0,2,0,-1,1): A164433
(1,0,2,0,0,-1): A164472
(1,1,-1,1,-1,1): A177485
(1,1,-1,1,1,1): A164419
(1,1,-1,2,-1,1): A164439
(1,1,0,-1,-1,1): A001399, A008747, A008806, A036410, A069905
(1,1,0,0,0,-1): A164420, A164442
(1,1,0,0,1,1): A079960, A164491
(1,1,0,1,-1,-1): A080239
(1,1,0,1,0,-1): A164445
(1,1,0,1,0,1): A079959, A164390
(1,1,0,1,1,1): A079969
(1,1,1,-1,1,-1): A121230
(1,1,1,0,-1,-1): A164391, A164443
(1,1,1,0,0,1): A079958
(1,1,1,0,1,1): A079968
(1,1,1,1,-1,1): A080014
(1,1,1,1,0,1): A079967
(1,1,1,1,1,1): A001592, A074584, A251706, A251707, A251708, A251709
(1,2,-1,0,-1,-1): A129361
(1,2,3,4,3,1): A186812
(1,2,4,1,0,-1): A129441
(1,3,-2,-3,1,1): A054451
(1,4,-3,-4,1,1): A129722
(10,-35,52,-35,10,-1): A006235
(12,-60,160,-240,192,-64): A080952, A169793
(2,-1,0,1,-2,1): A036406, A130519, A173562
(2,-1,0,1,0,-1): A164424
(2,-1,0,1,0,1): A164495
(2,-1,0,2,-2,1): A164508
(2,-1,1,-1,1,-1): A164469, A164478
(2,-1,1,0,0,1): A164401
(2,-1,2,-2,0,-1): A164406, A164504, A164505
(2,-1,2,-3,0,1): A164470, A164483
(2,-3,4,-3,2,-1): A131728
(2,0,-1,-1,2,-1): A164479, A164481
(2,0,-1,0,-1,1): A164448
(2,0,-1,0,0,1): A164405
(2,0,-1,0,1,-1): A164396, A164477
(2,0,-2,1,0,1): A164502
(2,0,-2,2,-1,1): A164496
(2,0,-2,2,0,-1): A164447
(2,0,0,-2,0,1): A164397
(2,0,0,0,0,-1): A001949, A190912
(2,0,0,0,1,-2): A119610
(2,1,-4,1,2,-1): A006918, A034828, A049778, A074149, A111384, A143785, A147691, A168388, A178946, A180574, A180576, A180861, A192838
(2,3,6,-1,0,-1): A085697, A141583
(2,7,-12,-11,16,-4): A142710
(3,-1,-2,-1,1,1): A095681
(3,-1,-3,3,-1,-2): A140096
(3,-3,1,0,0,1): A101551
(3,-3,1,0,1,-1): A164499
(3,-3,1,1,-2,1): A164452
(3,-3,2,-3,3,-1): A053798, A061263, A070333, A152728
(3,0,-5,0,3,6): A074082
(3,0,-6,3,3,-2): A140991
(3,0,0,-1,2,2): A115220
(3,1,-7,1,3,-1): A122504
(3,3,-14,2,15,-6): A027562
(4,-3,-3,0,3,2): A167826
(4,-5,0,5,-4,1): A001752, A011863, A175112, A186707
(4,-5,1,4,-5,2): A178742
(4,0,-10,0,4,-1): A136429, A169630
(40,-248,430,-248,40,-1): A161159
(6,-11,4,5,-2,-1): A111110
(6,-15,20,-15,6,-1): (5th order polynomials): A000389, A000538, A004302, A006261, A008489, A024166, A069038, A089830, A101376, A132122, A165281, A175113, A175114, A179441
(6,-5,-4,-3,2,1): A056015
(6,-5,0,1,-6,5): A141845
(6,-6,-16,12,24,8): A074359
(6,-8,-8,14,4,-3): A011769
(6,10,-30,10,6,-1): A005969
(63,-1302,11160,-41664,64512,-32768): A006110
(7,-15,6,11,-6,-1): A122611
(8,40,-60,-40,8,1): A056572
(9,-30,46,-34,13,-2): A089932

recurrence, linear, order 7:

(-2,0,0,2,0,0,1): A104237
(-7,48,20,-100,32,9,-1): A119286
(0,-1,-2,1,0,-1,-2): A107853
(0,0,0,0,0,0,1), i.e., 7-periodic: A010876, A010886, A053793, A053879, A070413, A109010, A109720
(0,0,0,0,0,1,1): A103374
(0,0,1,1,0,0,-1): A008647
(0,1,0,0,1,0,-1): A008616, A110532
(0,1,1,1,1,1,1): A013984
(0,1,2,-1,0,1,2): A107854
(0,12,8,-36,-32,32,32): A121961
(1,-1,1,-1,1,-1,1): A105198
(1,-1,1,1,-1,1,-1): A173234
(1,-3,-3,3,3,-1,-1): A122576
(1,0,0,0,0,-1,1): A036118, A070393, A070405, A070411, A167425
(1,0,0,0,0,0,1): A005709
(1,0,0,0,0,1,-1): i.e., differences are 6-periodic: A097992, A103215, A162699, A174871
(1,0,1,1,0,1,1): A164435
(1,0,1,1,1,1,1): A164418
(1,0,10,-10,0,-1,1): A233231
(1,0,1442,-1442,0,-1,1): A046195
(1,0,2,-2,0,-1,1): A008130, A092076, A181482
(1,0,2,0,-1,-1,-1): A164426
(1,0,2,1,0,-1,-1): A164434
(1,0,6,-6,0,-1,1): A122694
(1,1,-1,1,-1,-1,1): A008733, A060805, A186423
(1,1,0,0,0,1,1): A164423
(1,1,0,1,1,-1,-1): A164417
(1,1,1,0,-1,-1,-1): A164430
(1,1,1,1,1,1,1): A066178 A104621, A122189, A251710, A251711, A251712, A251713, A251714
(1,3,-3,-3,3,1,-1): A023855, A028724, A071289, A129371, A136047, A178312
(1,6,-6,-8,8,3,-3): A134035
(13,104,-260,-260,104,13,-1): A056573, A153175
(14,-84,280,-560,672,-448,128): A169794
(17,-121,467,-1054,1388,-984,288): A241872
(2,-1,0,0,1,-2,1): A036404, A118015
(2,-1,0,1,0,0,1): A164492
(2,-1,1,-1,0,1,-1): A164473, A164488
(2,-1,1,-1,1,0,-1): A004697
(2,-1,1,-1,1,0,1): A164431, A164493
(2,-1,1,0,-1,0,-1): A164503
(2,-1,1,0,-1,1,-1): A164446, A164465
(2,-1,2,-3,1,-1,1): A164454
(2,-2,3,-3,2,-2,1): A014679
(2,0,-1,-1,0,2,-1): A000601, A001973, A175812, A175831, A181120
(2,0,-1,-1,1,1,-1): A164460, A164489
(2,0,-1,0,0,0,1): A164501
(2,0,-1,0,0,1,-1): A164451
(2,0,-1,1,-1,0,-1): A164507
(2,0,-2,2,-1,0,1): A164498
(2,0,0,-2,1,-1,1): A164459
(3,-1,-5,5,1,-3,1): A002624, A032091, A175898, A227327
(3,-2,-1,3,-4,0,2): A175378
(3,-3,1,1,-3,3,-1): A011894, A078618, A152132, A152134
(3,0,-8,7,3,-6,2): A193912
(4,-6,18,-11,22,-6,6): A123893
(4,-6,5,-2,-1,1,-1): A083839
(4,0,6,0,4,0,-1): A123889
(4,5,-23,-19,37,42,-8): A134326
(5,-9,5,5,-9,5,-1): A001753, A011888, A175111
(7,-21,35,-35,21,-7,1): (6th order polynomials): A000579, A001014, A001249, A006858, A008859, A028295, A040977, A051946, A053135, A060888, A061996, A069039, A101381, A107963, A109764, A136038, A165187, A169801, A172226, A175113, A178208, A234250, A239569
(7,-21,35,-35,21,-7,2): A049017
(9,-21,3,24,-8,-4,4): A069325

recurrence, linear, order 8:

(-1,2,3,0,-3,-2,1,1): A114208
(-12,117,156,-520,156,117,-12,-1): A119287
(-2,-2,-1,0,1,2,2,1): A178147
(-2,0,0,2,0,0,1): A104237
(0,0,0,0,0,0,0,1), i.e., 8-periodic: A000216, A010877, A070358, A070380, A070439, A109011, A168181
(0,0,0,0,0,0,1,1): A103375
(0,0,0,1,0,0,0,1): A097575
(0,0,0,10,0,0,0,16): A132152
(0,0,0,2,0,0,0,-1): A029906, A060819, A186646, A187541
(0,0,0,6,0,0,0,-1): A116558
(0,0,0,7,0,0,0,-1): A167816
(0,12,0,-38,0,12,0,-1): A137195
(0,15,0,-32,0,15,0,-1): A189003
(0,2,0,-1,0,0,0,1): A174618
(0,4,0,-6,0,4,0,-1): A171734
(0,4,0,-6,0,4,0,1): A115046
(0,6,0,-12,0,9,0,-2): A078993
(1,0,-1,1,-1,0,1,-1): A014024
(1,0,0,0,0,0,-1,1): i.e., differences are 7-periodic: A070379 A070398
(1,0,0,0,0,0,0,-1): A193669
(1,0,0,0,0,0,0,1): A193942
(1,0,0,0,0,0,1,-1): A047592, A057356, A057358, A057359, A130485, A190719, A190785
(1,0,1,0,-1,0,-1,1): A025767
(1,1,-1,0,1,-1,-1,1): A000115
(1,1,1,1,1,1,1,1): A079262, A105754, A251672, A251740, A251741, A251742, A251744, A251745
(1,2,-1,-2,-1,2,1,-1): A083709
(1,4,5,9,3,-2,1,-1): A106627
(2,-1,-1,2,-1,-1,2,-1): A093390
(2,-1,-2,4,-2,-1,2,-1): A187601
(2,-1,0,0,0,1,-2,1): A008724, A033438, A078617, A112421
(2,-1,2,-4,2,-1,2,-1): A092353
(2,0,-2,2,-2,0,2,-1): A005232, A008804
(2,2,-1,0,0,0,0,-1): A172399
(2,2,-4,-1,0,0,2,1): A089098
(2,2,-6,0,6,-2,-2,1): A014409, A028723, A030179, A077044, A232567
(21,273,-1092,-1820,1092,273,-21,-1): A056574
(3,-3,1,0,1,-3,3,-1): A011892, A011897, A011912, A026039, A173690, A181640
(3,-3,2,-2,2,-1,-1,1): A179006
(3,0,-8,6,6,-8,3,-1): A059859
(4,-2,-8,5,8,-2,-4,-1): A001872
(4,-4,-4,10,-4,-4,4,-1): A028346
(4,6,-32,-19,96,54,-108,-81): A074357
(5,-3,-14,10,14,-5,-3,1): A165910
(6,-14,14,0,-14,14,-6,1): A001769, A053493
(8,-28,56,-70,56,-28,8,-1): (7th order polynomials): A000580, A001015, A008501, A008860, A053136, A085438, A086020, A107601, A108647, A116082, A168526
(9,-26,35,-22,-3,16,-9,1): A059021

recurrence, linear, order 9:

(0,0,0,0,0,0,0,0,1), i.e., 9-periodic: A070373, A070385, A070395, A070412, A070420, A070433, A109012, A122219, A168182, A171677, A191760, A193090
(0,0,3,0,0,-3,0,0,2): A158745, A138635
(0,0,3,0,0,-3,0,0,3): A140495
(0,0,9,0,0,-26,0,0,24): A118263
(0,2,0,-1,1,0,-2,0,1): A008720, A008798, A038167
(1,-1,1,-1,1,-1,1,-1,1): A070417
(1,0,0,-1,1,0,0,-1,1): A079344
(1,0,0,0,0,0,0,-1,1): i.e., differences are 8-periodic: A036119, A057360, A057361, A070359, A070371, A070382, A070394, A070407
(1,0,0,0,0,0,0,0,1): A017903
(1,0,1,-1,1,-1,0,-1,1): A070366, A091971, A097920, A097923
(1,1,1,-2,-2,1,1,1,-1): A028289
(1,1,1,1,1,1,1,1,1): A104144, A105755, A127193, A251746, A251747, A251748, A251749, A251750, A251751, A251752
(1,2,-2,0,0,-2,2,1,-1): A106607
(1,4,-4,-6,6,4,-4,-1,1): A160451, A181474
(2,-1,0,0,0,0,1,-2,1): A008725, A036405, A011867
(2,0,-1,0,0,1,-2,0,1): A179042
(2,0,-2,1,1,-2,0,2,-1): A001304, A177239
(3,-3,1,0,0,1,-3,3,-1): A175724
(3,-4,4,-4,4,-4,4,-3,1): A011861
(3,-6,10,-12,12,-10,6,-3,1): A064038, A160050
(319,-12441,128319,-408001,408801,-128319,12441,-319,1): A003733
(34,714,-4641,-12376,12376,4641,-714,-34,1): A056585, A153177
(4,-6,4,-1,1,-4,6,-4,1): A011915, A011925, A011930, A011940, A032768
(5,-10,10,-6,6,-10,10,-5,1): A011926
(5,-10,40,-35,105,-50,100,-24,24): A123894
(5,0,-10,0,10,0,-5,0,1): A123890
(7,-20,28,-14,-14,28,-20,7,-1): A001779
(9,-36,84,-126,126,-84,36,-9,1): (8th order polynomials): A001016, A006857, A008502, A008861, A053137, A061997, A109125, A168527, A189345, A237529, A239570

recurrence, linear, order 10:

(-1,-1,-1,-1,-1,-1,-1,-1,-1,-1): A173245
(-1,0,0,0,0,0,0,0,-1,-1): A108057
(-1,0,1,1,1,1,1,0,-1,-1): A029826, A125950, A143335, A173243
(-1,1,0,1,1,1,1,0,-1,-1): A142155
(0,0,0,0,0,0,0,0,0,-1): A185276
(0,0,0,0,0,0,0,0,0,1), i.e., 10-periodic: A008959, A010879, A070362, A070381, A070442, A130875, A131579, A175408
(0,0,0,0,0,0,0,0,1,1): A103377
(0,0,0,0,2,0,0,0,0,-1): A091703, A096431
(0,0,0,0,364,0,0,0,0,1): A041091
(0,0,0,1,1,1,0,0,0,-1): A147652
(0,1,0,-1,0,1,0,-1,0,1): A070422
(0,1,0,0,-2,0,0,1,1,-1): A001400
(0,1,0,1,1,0,1,1,0,1): A122762
(0,1,0,1,2,-1,-1,0,0,-1): A080002
(0,1,1,0,0,0,-1,-1,0,1): A140402, A140403
(0,1,2,2,3,1,0,-1,-1,-1): A080006
(0,1,2,2,4,0,-2,-1,0,-1): A080007
(1,0,-1,1,0,-1,1,0,-1,1): A181668
(1,0,0,0,0,0,0,0,-1,1): i.e., differences are 9-periodic: A036120, A070337, A070342, A070360, A070377, A181099
(1,0,1,1,4,-1,1,0,-1,-1): A080004
(1,0,1,2,2,0,1,-1,0,-1): A080003
(1,0,3,-3,0,-3,3,0,1,-1): A164577, A164579
(1,1,0,1,1,-2,0,1,0,-1): A080005
(1,1,1,1,1,1,1,1,1,1): A122265, A127194, A251759, A251760, A251761, A251762, A251763, A251764, A251765, A251766,
(1,2,3,-2,4,-4,-1,-1,0,-1): A100538
(1,2,3,5,6,-1,-1,0,-1,-1): A072827
(1,5,-4,-10,6,10,-4,-5,1,1): A099572
(10,-45,120,-210,252,-210,120,-45,10,-1): (9th order polynomials): A001017, A008503, A008862, A053138, A085439, A086023, A178393, A180359
(2,-1,0,0,0,0,0,1,-2,1): A008726
(2,0,-3,0,3,0,0,-2,1): A100779
(3,-3,1,0,0,0,1,-3,3,-1): A011903
(4,-3,-8,14,0,-14,8,3,-4,1): A060099
(4,-6,3,3,-6,3,3,-6,4,-1): A011849
(5,-5,-10,15,11,-15,-10,5,5,1): A001873
(55,1870,-19635,-85085,136136,85085,-19635,-1870,55,1): A056586
(6,0,36,-216,0,-251,1506,0,216,-1296): A046634
(8,-27,48,-42,0,42,-48,27,-8,1): A001780

recurrence, linear, order 11:

(11,-55,165,-330,462,-462,330,-165,55,-11,1): (10th order polynomials): A007487, A008379, A008396, A008504, A011820, A017278, A017338, A022153, A022527, A027805, A027821, A035837, A053528, A054609, A054624, A060562, A061998, A063843, A088626, A090449, A091962, A095696, A099197, A105250, A105940, A105947, A107506, A107916, A107941, A107965, A123658, A131683, A134448, A179060, A196291, A197909, A210432, A213289, A218503, A228510, A239571, A240445
(1,1,1,1,1,1,1,1,1,1,1): A127624
(2,0,-1,0,-2,2,0,1,0,-2,1): A241688
(3,1,-11,6,14,-14,-6,11,-1,-3,1): A082966, A232568
(3,5,12,17,24,24,25,19,14,7,4): A242509
(7,-19,21,6,-42,42,-6,-21,19,-7,1): A240441

recurrence, linear, order 12:

signature (0,0,0,0,0,0,0,0,0,0,0,1), thus periodic: A002186 (Sprague-Grundy values for the game of Kayle), A010076, A034326 (hours struck by the clock),
A038122, A049004 (initials of months), A061462 (2-valuation of Bell numbers),A070393 (6^n mod 13; also is a lin.rec. of order 7), A070446 (n^2 mod 24), A083040 (Number of divisors of n that are <= 4), A089746 (syllables in English name of n-th month), A114724 (sum of the next two digits), A125922 (Sprague-Grundy values for octal game .316)
A130893, A131015, A131186, A131711, A131289, ..., A206548 (http://oeis.org/search?q=name:period-12-repeat&sort=number).
(12,-66,220,-495,792,-924,792,-495,220,-66,12,-1): (11th order polynomials): A008505, A016907, A017279, A017339, A017399, A022154, A023002, A035475, A035605, A035838, A075666, A104671, A107507, A145218, A160865
(3,0,-7,3,6,0,-6,-3,7,0,-3,1): A230723, A237530
(32,-461,3952,-22443,88896,-251663,512656,-745096,752672,-500976,196992,-34560):A241873

recurrence, linear, order 13:

(1,0,0,0,0,0,0,0,0,0,0,1,-1): A127931
(1,0,1,0,0,-1,-1,0,0,1,0,1,-1): A210687
(1,1,1,1,1,1,1,1,1,1,1,1,1): A163551
(1, 21, 48, 14, -69, -38, 68, 13, -57, 37, -8, -2, 1): A228280 = number of nX5 binary arrays with top left value 1 and no two ones adjacent horizontally, vertically or nw-se diagonally.
(13,-78,286,-715,1287,-1716,1716,-1287,715,-286,78,-13,1): (12th order polynomials): A006334, A008506, A017340, A017532, A035606, A035839, A059978, A060530, A060887, A060896, A103157, A105251, A105948, A107508, A107546, A123095, A157055, A179061, A199406, A213380, A218514, A219615

recurrence, linear, order 14:

(1,1,1,1,1,1,1,1,1,1,1,1,1,1): A220469
(4,-1,-16,19,20,-45,0,45,-20,-19,16,1,-4,1): A239576, A242279
(14,-91,364,-1001,2002,-3003,3432,-3003,2002,-1001,364,-91,14,-1): (13th order polynomials): A035476, A035840, A075667, A088892, A104376, A107509, A107547, A160866

recurrence, linear, order 15:

(1,1,1,1,1,1,1,1,1,1,1,1,1,1,1): A220493
(15,-105,455,-1365,3003,-5005,6435,-6435,5005,-3003,1365,-455,105,-15,1): (14th order polynomials): A059979, A104682, A105252, A107510, A107548, A157056, A179062

recurrence, linear, order 16:

(1,0,0,0,0,0,0,0,0,0,0,0,0,0,1,-1): A230215
(6,-10,-10,50,-34,-66,110,0,-110,66,34,-50,10,10,-6,1): A239575
(16,-120,560,-1820,4368,-8008,11440,-12870,11440,-8008,4368,-1820,560,-120,16,-1): (15th order polynomials): A011821, A051360, A052388, A055007, A075668, A088894, A105312, A107511, A107549, A131527, A159233, A160867

recurrence, linear, order 17:

(5,-4,-20,40,16,-100,44,110,-110,-44,100,-16,-40,20,4,-5,1): A242358
(17,-136,680,-2380,6188,-12376,19448,-24310,24310,-19448,12376,-6188,2380,-680,136,-17,1): (16th order polynomials): A059980, A060895, A105253, A128767, A159299, A179063, A190780, A217338

recurrence, linear, order 18:

(18,-153,816,-3060,8568,-18564,31824,-43758,48620,-43758,31824,-18564,8568,-3060,816,-153,18,-1): (17th order polynomials): A075669, A160868, A170781
(53,-1308,19968,-211254,1644366,-9756556,45104276,-164641137,477888789,-1105173264,2030572644,-2940614560,3309217712,-2828604672,1770962112,-764322048,202798080,-24883200): A241874

[ Aa | Ab | Al | Am | Ap | Ar | Ba | Be | Bi | Bl | Bo | Br | Ca | Ce | Ch | Cl | Coa | Coi | Com | Con | Cor | Cu | Cy | Da | De | Di | Do | Ea | Ed | El | Eu | Fa | Fe | Fi | Fo | Fu | Ga | Ge | Go | Gra | Gre | Ha | He | Ho | Ia | In | J | K | La | Lc | Li | Lo | Lu | M | Mag | Map | Mat | Me | Mo | Mu | N | Na | Ne | Ni | No | Nu | O | Pac | Par | Pas | Pea | Per | Ph | Poi | Pol | Pos | Pow | Pra | Pri | Pro | Ps | Qua | Que | Ra | Rea | Rel | Res | Ro | Ru | Sa | Se | Si | Sk | So | Sp | Sq | St | Su | Sw | Ta | Te | Th | To | Tra | Tri | Tu | U | V | Wa | We | Wi | X | Y | Z | 1 | 2 | 3 | 4 ]


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