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-14,827
666,262,453B
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1999-12-11 03:00:00
2025-04-28 00:58:08
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A360801
Expansion of Sum_{k>0} (x / (1 - 2 * x^k))^k.
[ "1", "3", "5", "13", "17", "51", "65", "169", "281", "603", "1025", "2373", "4097", "8655", "16685", "33969", "65537", "134151", "262145", "530269", "1050481", "2108439", "4194305", "8420201", "16778337", "33607707", "67120565", "134338493", "268435457", "537151131", "1073741825", "2148024289", "4295035145", "8591048739" ]
[ "nonn" ]
15
1
2
[ "A157019", "A217670", "A324158", "A360801" ]
null
Seiichi Manyama, Feb 21 2023
2023-08-02T02:00:12
oeisdata/seq/A360/A360801.seq
252599cd6dad2301a88b97f12737a4e5
A360802
Expansion of Sum_{k>0} (x / (1 - (2 * x)^k))^k.
[ "1", "3", "5", "17", "17", "105", "65", "449", "641", "1953", "1025", "16257", "4097", "37761", "93185", "247809", "65537", "1499649", "262145", "6596609", "8847361", "13654017", "4194305", "210026497", "90177537", "251764737", "833880065", "2659418113", "268435457", "18345328641", "1073741825", "53553922049", "75438751745" ]
[ "nonn" ]
14
1
2
[ "A157019", "A339481", "A360802" ]
null
Seiichi Manyama, Feb 21 2023
2023-08-02T02:00:15
oeisdata/seq/A360/A360802.seq
b35c89f616f796138514f8a67226b9de
A360803
Numbers whose squares have a digit average of 8 or more.
[ "3", "313", "94863", "298327", "987917", "3162083", "9893887", "29983327", "99477133", "99483667", "197483417", "282753937", "314623583", "315432874", "706399164", "773303937", "894303633", "947047833", "948675387", "989938887", "994927133", "994987437", "998398167", "2428989417", "2754991833", "2983284917", "2999833327" ]
[ "nonn", "base" ]
31
1
1
[ "A004159", "A164772", "A164841", "A185679", "A360803" ]
null
Dmitry Kamenetsky, Feb 21 2023
2023-04-23T22:47:38
oeisdata/seq/A360/A360803.seq
c9685bd3d17aaff20a9d02df12dd7741
A360804
Number of ways to tile an n X n square using rectangles with distinct areas.
[ "1", "1", "21", "253", "2401", "36237", "815929", "18713197" ]
[ "nonn", "more" ]
10
1
3
[ "A004003", "A182275", "A360256", "A360498", "A360499", "A360725", "A360773", "A360804" ]
null
Scott R. Shannon, Feb 21 2023
2023-02-25T08:33:02
oeisdata/seq/A360/A360804.seq
dcfe3172eb0d0d0d9a0e7be4532e5a8e
A360805
Nonnegative integers k such that k! mod nextprime(k) is larger than k.
[ "0", "31", "120", "283", "293", "712", "2872", "3287", "5028", "5129", "7088", "9553", "13229", "14232", "14799", "15113", "20153", "20830", "23239", "30233", "31430", "31667", "34443", "40654", "44298", "50184", "78877", "105834", "115281", "125120", "164253", "192103", "201590", "227747", "239910", "241910", "282230", "322550", "374370" ]
[ "nonn" ]
41
1
2
[ "A000142", "A007978", "A151800", "A360805", "A360825" ]
null
Alois P. Heinz, Feb 22 2023
2023-03-10T10:36:18
oeisdata/seq/A360/A360805.seq
f75eae2a62d9133b2a1277752c89b365
A360806
a(0) = 1; for n >= 1, a(n) is the least integer k > a(n-1) such that k / A000005(k) = a(n-1).
[ "1", "2", "8", "80", "2240", "215040", "77414400", "61931520000", "170930995200000", "1340099002368000000" ]
[ "nonn", "more" ]
13
0
2
[ "A000005", "A033950", "A360806" ]
null
Ctibor O. Zizka, Feb 21 2023
2023-03-14T10:14:44
oeisdata/seq/A360/A360806.seq
84b1894c14eaaacc4a1cabe0a0b4be6b
A360807
Decimal expansion of Sum_{m>=1} 1/(1/4 + z(m)^2) where z(m) is the imaginary part of the m-th nontrivial zero of the Dirichlet beta function whose real part is 1/2.
[ "0", "7", "7", "7", "8", "3", "9", "8", "9", "9", "6", "1", "7", "9", "2", "9", "6", "4", "4", "3", "1", "0", "7", "9", "0", "2", "6", "9", "1", "9", "5", "0", "8", "5", "1", "5", "1", "6", "4", "3", "0", "6", "8", "4", "2", "8", "8", "7", "5", "6", "4", "2", "8", "8", "5", "4", "9", "0", "3", "3", "2", "3", "4", "4", "6", "7", "1", "1", "4", "1", "0", "3", "3", "0", "7", "1", "8", "6", "3", "3", "6", "8", "8", "0", "8", "2", "6" ]
[ "nonn", "cons" ]
32
0
2
[ "A013629", "A074760", "A104539", "A104540", "A104541", "A104542", "A245275", "A245276", "A306339", "A306340", "A306341", "A332645", "A333360", "A360807" ]
null
Artur Jasinski, Feb 21 2023
2025-03-25T02:29:06
oeisdata/seq/A360/A360807.seq
e725c1dc78dca53dd8f8ffa67b18636d
A360808
Number of double cosets of the Sylow 2-subgroup of the symmetric group S_n.
[ "1", "1", "2", "2", "4", "8", "35", "16", "51", "145", "1112", "1145", "10929", "41400", "542785", "40384", "583169", "2781808", "48558706", "65461347", "1277941540", "7370563251", "159694747220", "63387056365", "1500631724572", "10152855622657" ]
[ "nonn", "more" ]
20
1
3
null
null
Richard Stanley, Feb 21 2023
2025-04-05T10:52:11
oeisdata/seq/A360/A360808.seq
0a59e2f96e61f6f67c46c75bf3d008bb
A360809
Decimal expansion of the area under the curve of the reciprocal of the Luschny factorial function from zero to infinity.
[ "2", "5", "8", "6", "7", "0", "5", "0", "5", "9", "7", "8", "6", "8", "0", "8", "2", "2", "7", "7", "7", "8", "1", "0", "6", "8", "7", "2", "9", "4", "6", "9", "6", "0", "2", "1", "3", "5", "7", "3", "0", "9", "6", "2", "7", "4", "2", "4", "8", "9", "3", "6", "1", "2", "4", "4", "6", "7", "0", "8", "2", "4", "2", "2", "5", "8", "5", "9", "4", "0", "4", "5", "5", "6", "0", "6", "6", "4", "3", "4", "2", "6", "4", "2", "8", "8", "2", "7", "7", "7", "5", "6", "7", "5", "3", "9", "0", "8", "8", "7", "6", "4", "4", "6", "9", "9", "8", "1" ]
[ "nonn", "cons" ]
18
1
1
[ "A058655", "A360375", "A360809" ]
null
Hywel Normington, Feb 21 2023
2023-02-24T04:49:05
oeisdata/seq/A360/A360809.seq
19bb2059c448d50b6e9685699b2d3264
A360810
Expansion of Sum_{k>=0} ( x / (1 - k * x^2) )^k.
[ "1", "1", "1", "2", "5", "11", "29", "81", "229", "696", "2181", "7045", "23653", "81433", "288173", "1046814", "3887749", "14768783", "57275541", "226462801", "912443397", "3741515804", "15603500797", "66134448329", "284660214181", "1243605590897", "5511058189989", "24760003963802", "112726590916645" ]
[ "nonn" ]
10
0
4
[ "A324158", "A360782", "A360810" ]
null
Seiichi Manyama, Feb 21 2023
2023-02-22T10:20:11
oeisdata/seq/A360/A360810.seq
8e1cb38d8c4375288c7f72cf62421609
A360811
Expansion of Sum_{k>=0} ( x / (1 - k * x^3) )^k.
[ "1", "1", "1", "1", "2", "5", "10", "18", "38", "91", "211", "472", "1108", "2754", "6881", "17101", "43443", "113565", "300142", "797191", "2147414", "5883976", "16293712", "45471429", "128285353", "366266188", "1055534118", "3066483484", "8989837397", "26602652605", "79370560477", "238606427241", "722973445270" ]
[ "nonn" ]
15
0
5
[ "A324158", "A360783", "A360811" ]
null
Seiichi Manyama, Feb 21 2023
2024-02-22T02:17:11
oeisdata/seq/A360/A360811.seq
68295c56dfc6d899e7f185b70a8c891b
A360812
Expansion of Sum_{k>=0} ( x / (1 - (k * x)^2) )^k.
[ "1", "1", "1", "2", "9", "29", "113", "613", "3033", "17010", "110929", "713249", "5061097", "38762873", "302389553", "2544613578", "22404995001", "203762678941", "1960880744337", "19509713674397", "201306862742217", "2166901479447194", "24018963506471921", "275731857268608673", "3271769647891351705" ]
[ "nonn" ]
9
0
4
[ "A339481", "A360787", "A360812" ]
null
Seiichi Manyama, Feb 21 2023
2023-02-22T10:20:26
oeisdata/seq/A360/A360812.seq
6297e0f4b2ced04995f011f8f3d3bed9
A360813
Expansion of Sum_{k>=0} ( x / (1 - (k * x)^3) )^k.
[ "1", "1", "1", "1", "2", "17", "82", "258", "818", "5671", "43363", "240520", "1183168", "8547054", "77831681", "596258173", "4031934111", "33313129161", "338733239446", "3187239159511", "27197807726066", "260179611473044", "2918973182685904", "31820249821418229", "324099587971865989" ]
[ "nonn" ]
9
0
5
[ "A339481", "A360788", "A360813" ]
null
Seiichi Manyama, Feb 21 2023
2023-02-22T10:20:21
oeisdata/seq/A360/A360813.seq
a98a98d21b969b83544cd67d55989194
A360814
Expansion of Sum_{k>=0} x^(2*k) / (1 - k*x)^(k+1).
[ "1", "0", "1", "2", "4", "10", "30", "98", "338", "1240", "4877", "20496", "91213", "426678", "2090081", "10702438", "57193760", "318283388", "1840036058", "11026424446", "68370955450", "438039068726", "2896018310881", "19733372875632", "138418266287689", "998363508783924", "7396739279819185", "56239695790595786" ]
[ "nonn" ]
8
0
4
[ "A360708", "A360814" ]
null
Seiichi Manyama, Feb 21 2023
2023-02-22T10:20:15
oeisdata/seq/A360/A360814.seq
f28a217fcc419d2b463a47a995f75601
A360815
Expansion of Sum_{k>=0} x^(3*k) / (1 - k*x)^(k+1).
[ "1", "0", "0", "1", "2", "3", "5", "11", "30", "88", "260", "771", "2343", "7474", "25380", "91650", "347988", "1371873", "5570173", "23233703", "99676434", "440931977", "2014619700", "9506385864", "46246356169", "231348803925", "1187212953132", "6239006165820", "33546182775824", "184497923546700" ]
[ "nonn" ]
10
0
5
[ "A360709", "A360815" ]
null
Seiichi Manyama, Feb 21 2023
2023-02-22T10:19:58
oeisdata/seq/A360/A360815.seq
2de7100a5b4b82c9cbb5976e4fc0a301
A360816
Expansion of Sum_{k>=0} (k*x)^(2*k) / (1 - k*x)^(k+1).
[ "1", "0", "1", "2", "19", "100", "1118", "10034", "134993", "1715140", "27589661", "449763360", "8522965956", "168431719308", "3698624353289", "85523954588806", "2142927489388319", "56618555339223572", "1596938935380604858", "47399670488829289678", "1487559109670284821841" ]
[ "nonn" ]
14
0
4
[ "A072034", "A360814", "A360816", "A360817" ]
null
Seiichi Manyama, Feb 21 2023
2024-01-09T08:46:33
oeisdata/seq/A360/A360816.seq
8146efec88123787386cfecfe923be1f
A360817
Expansion of Sum_{k>=0} (k*x)^(3*k) / (1 - k*x)^(k+1).
[ "1", "0", "0", "1", "2", "3", "68", "389", "1542", "24810", "251564", "1814487", "27520734", "391640548", "4295115396", "69305652406", "1221344986380", "18207710383335", "329699350020676", "6759819628538561", "126950556666301050", "2624697847966227077", "60825028694289947940", "1365568620213461601924" ]
[ "nonn" ]
14
0
5
[ "A072034", "A360815", "A360816", "A360817" ]
null
Seiichi Manyama, Feb 21 2023
2024-01-09T08:46:29
oeisdata/seq/A360/A360817.seq
fb24d1cdc62589606890d39702fbcfd2
A360818
Expansion of Sum_{k>=0} ( (k*x)^2 / (1 - k*x) )^k.
[ "1", "0", "1", "1", "17", "65", "922", "7074", "106183", "1248479", "21144289", "331763177", "6441011484", "124904347404", "2773880604749", "63538143151589", "1600211849569585", "42076439530000297", "1189408501356380558", "35214128238218917974", "1106088535644470694779" ]
[ "nonn" ]
10
0
5
[ "A195242", "A360708", "A360818", "A360819" ]
null
Seiichi Manyama, Feb 21 2023
2023-02-22T10:19:45
oeisdata/seq/A360/A360818.seq
a1033a4ff701151b53c312bbafcc4d6a
A360819
Expansion of Sum_{k>=0} ( (k*x)^3 / (1 - k*x) )^k.
[ "1", "0", "0", "1", "1", "1", "65", "257", "769", "21732", "182268", "1075171", "22120299", "292415838", "2784944366", "52394511682", "914813711338", "12411977351379", "240868108545883", "5024364548461861", "88977315031536205", "1888119425325238979", "44744897995532996819", "971263427084750362992" ]
[ "nonn" ]
11
0
7
[ "A195242", "A360709", "A360818", "A360819" ]
null
Seiichi Manyama, Feb 21 2023
2023-02-22T10:19:35
oeisdata/seq/A360/A360819.seq
7aec8faf87523cfb5f1854b1914ee469
A360820
a(n) = Sum_{k=0..n} binomial(n, k)*2^(n^2-k*(n-k)).
[ "1", "4", "48", "1792", "221184", "98566144", "173946175488", "1281755680079872", "39534286378918477824", "5018464395368794081460224", "2586745980900067184722499862528", "5375203895735606878055792019528220672", "44865714160227204455469409035569750630989824", "1501355804811017489524770237231795462175548447391744" ]
[ "nonn", "easy" ]
12
0
2
null
null
Paulius Dilkas, Feb 21 2023
2023-03-14T15:07:21
oeisdata/seq/A360/A360820.seq
b7507c630624464d0361e6d982ef010f
A360821
Number of primes of the form k^2+1 between n^2 and 2*n^2 exclusive.
[ "0", "1", "1", "1", "1", "1", "0", "1", "1", "2", "1", "2", "2", "2", "2", "2", "2", "2", "3", "3", "2", "2", "2", "2", "1", "2", "1", "1", "2", "2", "2", "2", "2", "2", "2", "2", "1", "1", "2", "3", "2", "2", "2", "2", "2", "2", "3", "3", "3", "3", "3", "3", "4", "4", "3", "3", "2", "2", "2", "3", "3", "3", "3", "4", "4", "4", "4", "4", "4", "4", "4", "4", "4", "4", "3", "3", "3", "4", "4", "4", "4", "4", "5", "5", "5", "5", "5", "6" ]
[ "nonn" ]
17
1
10
[ "A000290", "A002496", "A060715", "A360821" ]
null
Michel Lagneau, Feb 21 2023
2023-03-11T05:24:02
oeisdata/seq/A360/A360821.seq
ec8e1d27e9436a795cb1b2de697de2b9
A360822
Numbers whose squares have at most 2 digits less than 8.
[ "1", "2", "3", "4", "5", "6", "7", "8", "9", "13", "14", "17", "22", "23", "27", "28", "29", "30", "31", "33", "43", "53", "63", "67", "77", "83", "91", "93", "94", "97", "99", "141", "167", "173", "197", "283", "293", "297", "298", "303", "313", "314", "316", "447", "583", "707", "767", "833", "836", "917", "943", "947", "1378", "2917", "2983", "3033", "5467", "9417", "9433", "29983", "31367", "94863" ]
[ "nonn", "base" ]
24
1
2
[ "A360803", "A360822" ]
null
Dmitry Kamenetsky, Feb 22 2023
2023-03-12T04:16:13
oeisdata/seq/A360/A360822.seq
704bad281eb58315dcfc1a7e4792c6e5
A360823
Expansion of Sum_{k>0} k * x^k / (1 - k * x^k)^(k+1).
[ "1", "4", "6", "20", "10", "96", "14", "256", "288", "650", "22", "4200", "26", "4004", "11160", "18784", "34", "70758", "38", "164140", "196098", "136664", "46", "1756728", "393800", "747890", "3287844", "5452076", "58", "22563060", "62", "31220032", "50767926", "20059286", "41640130", "391194396", "74", "99622016", "725647728", "1298396440" ]
[ "nonn" ]
15
1
2
[ "A338658", "A360794", "A360823", "A360824" ]
null
Seiichi Manyama, Feb 22 2023
2023-07-31T02:25:11
oeisdata/seq/A360/A360823.seq
ceac362f445e91bdafe241d636701851
A360824
Expansion of Sum_{k>0} (k * x)^k / (1 - k * x^k)^(k+1).
[ "1", "6", "30", "284", "3130", "47082", "823550", "16782664", "387422928", "10000094720", "285311670622", "8916102486528", "302875106592266", "11112006871683606", "437893890382576560", "18446744074918103056", "827240261886336764194", "39346408075331452862196" ]
[ "nonn" ]
16
1
2
[ "A339712", "A343574", "A360823", "A360824" ]
null
Seiichi Manyama, Feb 22 2023
2023-07-31T02:25:14
oeisdata/seq/A360/A360824.seq
86c6170360e743deff9033b6262e519b
A360825
a(n) is the remainder after dividing n! by its least nondivisor.
[ "1", "1", "2", "2", "4", "1", "6", "2", "5", "1", "10", "1", "12", "3", "8", "1", "16", "1", "18", "4", "11", "1", "22", "22", "6", "5", "14", "1", "28", "1", "30", "33", "20", "31", "18", "1", "36", "7", "20", "1", "40", "1", "42", "8", "23", "1", "46", "19", "11", "9", "26", "1", "52", "30", "27", "10", "29", "1", "58", "1", "60", "43", "53", "56", "33", "1", "66", "12", "35", "1", "70", "1", "72", "27", "23" ]
[ "nonn" ]
58
0
3
[ "A000040", "A000142", "A006093", "A040976", "A151800", "A213636", "A275111", "A360805", "A360825" ]
null
Sebastian F. Orellana, Feb 22 2023
2023-02-24T18:51:48
oeisdata/seq/A360/A360825.seq
94d48e81ab47b3134b37bd19b2f7154b
A360826
a(1) = 1, a(n) = (k+1)*(2*k+1), where k = Product_{i=1..n-1} a(i).
[ "1", "6", "91", "597871", "213122969971321411", "9680343693975641657052402556458789711774336036960631" ]
[ "nonn" ]
41
1
2
[ "A000217", "A000384", "A004019", "A034792", "A115590", "A360826" ]
null
Ivan N. Ianakiev, Feb 22 2023
2025-03-25T10:17:45
oeisdata/seq/A360/A360826.seq
52237cdb5083dcd5bbe1cf7632d77b36
A360827
Primes p, not safe primes, such that the smallest factor of (2^(p-1)-1) / 3 is equal to p.
[ "443", "647", "1847", "2243", "2687", "2699", "6263", "6563", "7487", "7583", "8627", "8663", "9419", "9767", "10223", "11867", "12323", "13187", "13907", "14627", "14723", "14783", "17747", "17783", "19739", "20639", "20807", "21863", "22307", "23747", "24107", "24923", "25127", "26759", "27983", "29207", "29819", "30839", "31247", "32303", "34403", "34439" ]
[ "nonn" ]
23
1
1
[ "A005385", "A359387", "A360827" ]
null
Alain Rocchelli, Feb 22 2023
2023-07-02T02:24:04
oeisdata/seq/A360/A360827.seq
6f3fee8a12e04a47f8c124f7a8355f84
A360828
Decimal expansion of the ratio between the perimeter of the first Morley triangle of an isosceles right triangle and the perimeter of this isosceles right triangle.
[ "1", "6", "6", "4", "8", "2", "2", "8", "4", "2", "9", "7", "8", "3", "3", "9", "3", "9", "4", "0", "0", "3", "0", "9", "5", "7", "2", "8", "2", "9", "0", "6", "5", "6", "9", "8", "1", "7", "4", "3", "0", "2", "2", "8", "5", "8", "6", "1", "4", "0", "9", "9", "6", "8", "9", "6", "4", "7", "1", "0", "8", "3", "2", "2", "7", "3", "6", "5", "6", "3", "9", "4", "5", "6", "3", "5", "4", "8", "6", "3", "2", "3", "6", "3", "0", "9", "2", "7", "3", "3", "4", "6", "1", "8", "3", "7", "2", "2", "9", "4" ]
[ "nonn", "cons" ]
39
0
2
[ "A359837", "A360828", "A360829" ]
null
Bernard Schott, Feb 28 2023
2025-02-05T10:05:59
oeisdata/seq/A360/A360828.seq
7596d137fb6bf65e28300ec99fe9b729
A360829
Decimal expansion of the ratio between the area of the first Morley triangle of an isosceles right triangle and its area.
[ "3", "1", "0", "8", "8", "9", "1", "3", "2", "4", "5", "5", "3", "5", "2", "6", "3", "6", "7", "3", "0", "3", "1", "0", "9", "7", "6", "3", "5", "2", "7", "6", "6", "4", "2", "1", "4", "9", "9", "0", "9", "1", "9", "4", "1", "6", "8", "1", "6", "6", "0", "9", "9", "0", "9", "7", "6", "6", "2", "2", "1", "4", "0", "4", "0", "8", "8", "2", "7", "7", "9", "5", "9", "0", "4", "0", "0", "0", "6", "4", "8", "9", "2", "0", "0", "5", "8", "2", "6", "8", "2", "5", "1", "8", "5", "0", "0", "7", "4" ]
[ "nonn", "cons" ]
28
-1
1
[ "A359837", "A360828", "A360829" ]
null
Bernard Schott, Mar 09 2023
2025-02-08T03:42:02
oeisdata/seq/A360/A360829.seq
b815bc84a69a9b50a453cc7b102fea6e
A360830
Numbers that when concatenated with the natural numbers from 1 to N are divisible by the corresponding order number.
[ "1", "3", "6", "42", "84", "252", "2772", "36036", "612612", "11639628", "267711444", "803134332", "23290895628", "722017764468", "1444035528936", "53429314570632", "2190601897395912", "94195881588024216", "4427206434637138152", "30990445042459967064" ]
[ "nonn", "base" ]
22
1
2
[ "A285201", "A286282", "A360830" ]
null
Rodolfo Kurchan, Feb 22 2023
2024-05-12T10:05:29
oeisdata/seq/A360/A360830.seq
a39b2a9bfa22d8c31d2a75d8fd86604e
A360831
Expansion of Sum_{k>0} (k * x)^k / (1 - (k * x)^k)^(k+1).
[ "1", "6", "30", "308", "3130", "49962", "823550", "17107464", "387617328", "10058609120", "285311670622", "8931600297696", "302875106592266", "11117432610599574", "437894531752211760", "18449277498826162192", "827240261886336764194", "39347911865350001626164" ]
[ "nonn" ]
14
1
2
[ "A338661", "A343574", "A360795", "A360824", "A360831" ]
null
Seiichi Manyama, Feb 22 2023
2023-07-31T02:25:17
oeisdata/seq/A360/A360831.seq
abdc0a6b889caeaaf44f67728758058f
A360832
Expansion of Sum_{k>=0} ( k * x / (1 - (k * x)^2) )^k.
[ "1", "1", "4", "28", "288", "3855", "63232", "1227291", "27511296", "699389444", "19880700928", "624817997477", "21512488648704", "805233062024021", "32556682898653184", "1413981749074790444", "65652661019642560512", "3245240681196968168619", "170146759140135777861632" ]
[ "nonn" ]
12
0
3
[ "A195242", "A338661", "A360810", "A360832", "A360833", "A360834" ]
null
Seiichi Manyama, Feb 22 2023
2023-02-23T07:36:51
oeisdata/seq/A360/A360832.seq
7470962b23da16d24fe79a30f2beace3
A360833
Expansion of Sum_{k>=0} ( k * x / (1 - (k * x)^3) )^k.
[ "1", "1", "4", "27", "257", "3189", "48843", "889080", "18731109", "448004763", "11987812504", "354763577414", "11503684020051", "405589341060930", "15447798292502206", "632069580794524857", "27649951709582591394", "1287748889361331630661", "63616184683123273364961" ]
[ "nonn" ]
11
0
3
[ "A195242", "A338661", "A360811", "A360832", "A360833", "A360835" ]
null
Seiichi Manyama, Feb 22 2023
2023-02-23T07:37:00
oeisdata/seq/A360/A360833.seq
11504af55617531089333131220bb11e
A360834
Expansion of Sum_{k>=0} (k * x)^k / (1 - (k * x)^2)^(k+1).
[ "1", "1", "4", "29", "304", "4100", "67520", "1314167", "29520128", "751658635", "21393444864", "673046604600", "23192501108736", "868730852002205", "35145114836811776", "1527192185786650417", "70941146068492943360", "3508043437942077557884", "183989995827118805352448" ]
[ "nonn" ]
13
0
3
[ "A000045", "A072034", "A360782", "A360787", "A360834", "A360835" ]
null
Seiichi Manyama, Feb 22 2023
2023-02-23T07:37:07
oeisdata/seq/A360/A360834.seq
031c085483f5aba17d5d95905525ccc9
A360835
Expansion of Sum_{k>=0} (k * x)^k / (1 - (k * x)^3)^(k+1).
[ "1", "1", "4", "27", "258", "3221", "49572", "905466", "19122502", "458161191", "12275530636", "363646493044", "11801356347294", "416365459777150", "15867258718677348", "649548679156603983", "28426564854590132236", "1324406974148881529057", "65448443631801436742052" ]
[ "nonn" ]
13
0
3
[ "A000930", "A072034", "A360783", "A360788", "A360834", "A360835" ]
null
Seiichi Manyama, Feb 22 2023
2023-02-23T07:37:12
oeisdata/seq/A360/A360835.seq
df521c0c41b3c5fbed79b253f29d24ec
A360836
a(n) is the least n-gonal pyramidal number that is the sum of two or more consecutive nonzero n-gonal pyramidal numbers in more than one way.
[ "12880", "18896570" ]
[ "nonn", "bref", "more" ]
8
2
1
[ "A080851", "A360762", "A360836" ]
null
Ilya Gutkovskiy, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360836.seq
dc5d47867a9b5c32ad0c548ef60febdf
A360837
a(n) is the least positive integer that can be expressed as the sum of one or more consecutive prime-indexed primes in exactly n ways.
[ "1", "3", "59", "10079", "744666", "163710521" ]
[ "nonn", "hard", "more" ]
9
0
2
[ "A006450", "A054859", "A360837" ]
null
Ilya Gutkovskiy, Feb 23 2023
2023-03-13T06:15:53
oeisdata/seq/A360/A360837.seq
05e8dc431e7687b8bf458822d22b0d46
A360838
Numbers that are partial sums of both the even semiprimes and the odd semiprimes.
[ "0", "62234", "199370", "180901724519001618", "277270022439043481854" ]
[ "nonn", "more" ]
25
1
2
[ "A046315", "A100484", "A360838" ]
null
Zak Seidov and Robert Israel, Apr 10 2023
2024-03-15T11:34:44
oeisdata/seq/A360/A360838.seq
2b6b48bfaeaa00c75e80e7bcfcec2a22
A360839
Number of minimal graphs of twin-width 2 on n unlabeled vertices.
[ "1", "6", "32", "103", "250", "220" ]
[ "nonn", "more" ]
39
5
2
null
null
Alex Meiburg, Feb 24 2023
2023-03-15T11:43:42
oeisdata/seq/A360/A360839.seq
6a0057260069cdece5af3e040939dde0
A360840
3-full numbers (A036966) sandwiched between twin primes.
[ "432", "2592", "139968", "444528", "472392", "995328", "3456000", "5174928", "6561000", "10125000", "15552000", "15804072", "17496000", "25299648", "28449792", "37340352", "54675000", "63700992", "85957848", "88723728", "99574272", "120891312", "144027072", "169869312", "177147000", "197413632", "253125000", "259308000" ]
[ "nonn" ]
15
1
1
[ "A014574", "A036966", "A113839", "A360840" ]
null
Amiram Eldar, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360840.seq
e584c3c8a6f2d75993acdedc2976bbc1
A360841
4-full numbers (A036967) sandwiched between twin primes.
[ "2592", "139968", "995328", "37340352", "63700992", "99574272", "169869312", "414720000", "1399680000", "4076863488", "10871635968", "17714700000", "22781250000", "25312500000", "35888419872", "51840000000", "82012500000", "98802571392", "135304020000", "136136700000", "170749797552", "174960000000", "196730062848" ]
[ "nonn" ]
15
1
1
[ "A014574", "A036967", "A113839", "A360840", "A360841" ]
null
Amiram Eldar, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360841.seq
52b1e3956122e5f4a45d39c93f992b48
A360842
5-full numbers (A069492) sandwiched between twin primes.
[ "139968", "995328", "63700992", "4076863488", "17714700000", "82012500000", "98802571392", "174960000000", "445240556352", "641194278912", "889223142528", "1059917571072", "1594323000000", "1663012435968", "2348273369088", "3333709317312", "5717741400000", "16260080320512", "19144761127488", "28697814000000" ]
[ "nonn" ]
15
1
1
[ "A014574", "A069492", "A113839", "A360840", "A360841", "A360842" ]
null
Amiram Eldar, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360842.seq
ad3dcc87f7596a173ad93041a9772a2a
A360843
6-full numbers (A069493) sandwiched between twin primes.
[ "139968", "98802571392", "174960000000", "889223142528", "1594323000000", "2348273369088", "19144761127488", "28697814000000", "56358560858112", "84537841287168", "150289495621632", "186624000000000", "328341017826432", "369056250000000", "392147405854848", "578415690713088", "597871125000000" ]
[ "nonn" ]
15
1
1
[ "A014574", "A069493", "A113839", "A360840", "A360841", "A360842", "A360843" ]
null
Amiram Eldar, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360843.seq
53a51f1b24be71222a3591db6b8d6fe4
A360844
a(n) is the least k-full number that is sandwiched between twin primes.
[ "4", "432", "2592", "139968", "139968", "174960000000", "56358560858112", "84537841287168", "578415690713088", "578415690713088", "1141260857376768", "61628086298345472", "61628086298345472", "61628086298345472", "322850407500000000000000000000", "322850407500000000000000000000", "62518864539857068333550694039552" ]
[ "nonn" ]
15
2
1
[ "A001097", "A001694", "A003586", "A014574", "A027856", "A036966", "A036967", "A051904", "A069492", "A069493", "A113839", "A360840", "A360841", "A360842", "A360843", "A360844" ]
null
Amiram Eldar, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360844.seq
73efd122931ed8420a6d38e81f0c0fe7
A360845
Triangle read by rows: T(n,k) is the state of the k-th light after n steps of the light switch problem, 1 <= k <= A003418(n).
[ "1", "1", "0", "1", "0", "0", "0", "1", "1", "1", "0", "0", "1", "1", "1", "1", "1", "0", "0", "1", "0", "1", "0", "0", "1", "0", "1", "1", "1", "0", "1", "1", "0", "1", "0", "1", "1", "1", "1", "1", "0", "0", "0", "1", "0", "0", "0", "0", "1", "1", "0", "1", "1", "0", "0", "0", "0", "1", "0", "0", "0", "1", "1", "1", "1", "1", "0", "1", "0", "1", "1", "0", "1", "1", "1", "0", "1", "0", "0", "1", "1" ]
[ "nonn", "tabf" ]
36
1
null
[ "A000290", "A003418", "A010052", "A138553", "A360845", "A360872" ]
null
Andrew Hardy, Feb 24 2023
2023-06-19T22:36:05
oeisdata/seq/A360/A360845.seq
aa94ec17d13bc0b5b17da9162856cfe3
A360846
Array read by antidiagonals: T(m,n) is the number of dominating induced trees in the grid graph P_m X P_n.
[ "1", "3", "3", "4", "8", "4", "4", "17", "17", "4", "4", "32", "65", "32", "4", "4", "66", "222", "222", "66", "4", "4", "130", "766", "1280", "766", "130", "4", "4", "262", "2685", "7629", "7629", "2685", "262", "4", "4", "522", "9450", "46032", "78981", "46032", "9450", "522", "4", "4", "1046", "33158", "278419", "820308", "820308", "278419", "33158", "1046", "4" ]
[ "nonn", "tabl" ]
14
1
2
[ "A113311", "A291872", "A360202", "A360846", "A360847", "A360848" ]
null
Andrew Howroyd, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360846.seq
5aa247b7f70261036ec1e7ce92d7a97a
A360847
Number of dominating induced trees in the n X n grid graph.
[ "1", "8", "65", "1280", "78981", "14605388", "7904828158", "12456744197696", "57118103869618858", "760896261783236975004", "29416443122724544970455433", "3297715940113139272931793598648", "1071333966021766251746119497973623975", "1008129126269380724757869194465038817386728" ]
[ "nonn" ]
7
1
2
[ "A287690", "A360203", "A360846", "A360847" ]
null
Andrew Howroyd, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360847.seq
f3d3c2593a797d493569b0738c2678ba
A360848
Number of dominating induced trees in the n-ladder graph P_2_X P_n.
[ "3", "8", "17", "32", "66", "130", "262", "522", "1046", "2090", "4182", "8362", "16726", "33450", "66902", "133802", "267606", "535210", "1070422", "2140842", "4281686", "8563370", "17126742", "34253482", "68506966", "137013930", "274027862", "548055722", "1096111446", "2192222890", "4384445782", "8768891562" ]
[ "nonn", "easy" ]
13
1
1
[ "A360846", "A360848" ]
null
Andrew Howroyd, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360848.seq
62e13d9c0f5d6c9bdf343f403bf7ad43
A360849
Array read by antidiagonals: T(m,n) is the number of (undirected) cycles in the complete bipartite graph K_{m,n}.
[ "0", "0", "0", "0", "1", "0", "0", "3", "3", "0", "0", "6", "15", "6", "0", "0", "10", "42", "42", "10", "0", "0", "15", "90", "204", "90", "15", "0", "0", "21", "165", "660", "660", "165", "21", "0", "0", "28", "273", "1650", "3940", "1650", "273", "28", "0", "0", "36", "420", "3486", "15390", "15390", "3486", "420", "36", "0", "0", "45", "612", "6552", "45150", "113865", "45150", "6552", "612", "45", "0" ]
[ "nonn", "tabl" ]
14
1
8
[ "A000004", "A000217", "A059270", "A070968", "A269562", "A286418", "A360849", "A360850", "A360853" ]
null
Andrew Howroyd, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360849.seq
e445d3ff973ee8baa078013aa9cb7448
A360850
Array read by antidiagonals: T(m,n) is the number of (undirected) paths in the complete bipartite graph K_{m,n}.
[ "1", "3", "3", "6", "12", "6", "10", "33", "33", "10", "15", "72", "135", "72", "15", "21", "135", "438", "438", "135", "21", "28", "228", "1140", "2224", "1140", "228", "28", "36", "357", "2511", "8850", "8850", "2511", "357", "36", "45", "528", "4893", "27480", "55725", "27480", "4893", "528", "45", "55", "747", "8700", "70462", "265665", "265665", "70462", "8700", "747", "55" ]
[ "nonn", "tabl" ]
13
1
2
[ "A000217", "A054602", "A288035", "A360849", "A360850", "A360851" ]
null
Andrew Howroyd, Feb 23 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360850.seq
8b6144b1c9241dfc653d2ff4a57ab297
A360851
Array read by antidiagonals: T(m,n) is the number of induced paths in the rook graph K_m X K_n.
[ "0", "1", "1", "3", "8", "3", "6", "27", "27", "6", "10", "64", "126", "64", "10", "15", "125", "426", "426", "125", "15", "21", "216", "1125", "2208", "1125", "216", "21", "28", "343", "2493", "8830", "8830", "2493", "343", "28", "36", "512", "4872", "27456", "55700", "27456", "4872", "512", "36", "45", "729", "8676", "70434", "265635", "265635", "70434", "8676", "729", "45" ]
[ "nonn", "tabl" ]
9
1
4
[ "A000217", "A000578", "A003991", "A360199", "A360850", "A360851", "A360852" ]
null
Andrew Howroyd, Feb 24 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360851.seq
288104b515f616886b287f30d4de8ef3
A360852
Number of induced paths in the n X n rook graph.
[ "0", "8", "126", "2208", "55700", "2006280", "98309778", "6291829376", "509638185288", "50963818537800", "6166622043087110", "887993574204562848", "150070914040571147676", "29413899151951944980168", "6618127309189187620585050", "1694240591152432030869834240", "489635530843052856921382173968" ]
[ "nonn" ]
10
1
2
[ "A000290", "A286189", "A288035", "A288967", "A360851", "A360852" ]
null
Andrew Howroyd, Feb 24 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360852.seq
12e4416725a10c7c7c3c66624a31af67
A360853
Array read by antidiagonals: T(m,n) is the number of induced cycles in the rook graph K_m X K_n.
[ "0", "0", "0", "1", "1", "1", "4", "5", "5", "4", "10", "14", "21", "14", "10", "20", "30", "58", "58", "30", "20", "35", "55", "125", "236", "125", "55", "35", "56", "91", "231", "720", "720", "231", "91", "56", "84", "140", "385", "1754", "4040", "1754", "385", "140", "84", "120", "204", "596", "3654", "15550", "15550", "3654", "596", "204", "120" ]
[ "nonn", "tabl" ]
10
1
7
[ "A000292", "A000330", "A360196", "A360849", "A360851", "A360853", "A360854", "A360855" ]
null
Andrew Howroyd, Feb 24 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360853.seq
24f6c84e1b8dec042f0f6c8fd30cfa42
A360854
Number of induced cycles in the n X n rook graph.
[ "0", "1", "21", "236", "4040", "114105", "4662721", "256485936", "18226110456", "1623855703785", "177195820502965", "23237493232958796", "3605437233380103056", "653193551573628910481", "136634950180317224879985", "32681589590709963123110080", "8863149183726257535369656976" ]
[ "nonn" ]
8
1
3
[ "A070968", "A234624", "A288961", "A360852", "A360853", "A360854" ]
null
Andrew Howroyd, Feb 24 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360854.seq
c24a7b80d9143d76f4bcc63cc107ba2e
A360855
Array read by antidiagonals: T(m,n) is the number of triangles in the rook graph K_m X K_n.
[ "0", "0", "0", "1", "0", "1", "4", "2", "2", "4", "10", "8", "6", "8", "10", "20", "20", "16", "16", "20", "20", "35", "40", "35", "32", "35", "40", "35", "56", "70", "66", "60", "60", "66", "70", "56", "84", "112", "112", "104", "100", "104", "112", "112", "84", "120", "168", "176", "168", "160", "160", "168", "176", "168", "120", "165", "240", "261", "256", "245", "240", "245", "256", "261", "240", "165" ]
[ "nonn", "tabl", "easy" ]
9
1
7
[ "A000292", "A007290", "A060354", "A286418", "A288961", "A360853", "A360855" ]
null
Andrew Howroyd, Feb 24 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360855.seq
24a4c68e89f61f225e6716d1649d57f8
A360856
a(n) = [x^n](1/2)*(1 + (2*x + 1)/sqrt(1 - 8*x^2*(x + 1))).
[ "1", "1", "2", "6", "16", "48", "140", "424", "1280", "3920", "12032", "37184", "115248", "358624", "1118784", "3499584", "10969344", "34450944", "108377984", "341465344", "1077300224", "3403006464", "10761447424", "34065967104", "107937899264", "342293526016", "1086339120128", "3450236511232", "10965437349888" ]
[ "nonn" ]
6
0
3
[ "A360571", "A360856" ]
null
Peter Luschny, Feb 28 2023
2023-02-28T03:54:49
oeisdata/seq/A360/A360856.seq
a2607231e093b6f98e22f4fe0e251b35
A360857
Triangle read by rows. T(n, k) = binomial(n, ceil(k/2)) * binomial(n + 1, floor(k/2)).
[ "1", "1", "1", "1", "2", "6", "1", "3", "12", "12", "1", "4", "20", "30", "60", "1", "5", "30", "60", "150", "150", "1", "6", "42", "105", "315", "420", "700", "1", "7", "56", "168", "588", "980", "1960", "1960", "1", "8", "72", "252", "1008", "2016", "4704", "5880", "8820", "1", "9", "90", "360", "1620", "3780", "10080", "15120", "26460", "26460" ]
[ "nonn", "tabl" ]
11
0
5
[ "A360857", "A360858", "A360859" ]
null
Peter Luschny, Feb 28 2023
2023-03-06T09:51:59
oeisdata/seq/A360/A360857.seq
3a2ff95732a45b4b158bd14a6fe515f5
A360858
Triangle read by rows. T(n, k) = binomial(n + 1, ceil(k/2)) * binomial(n, floor(k/2)).
[ "1", "1", "2", "1", "3", "6", "1", "4", "12", "18", "1", "5", "20", "40", "60", "1", "6", "30", "75", "150", "200", "1", "7", "42", "126", "315", "525", "700", "1", "8", "56", "196", "588", "1176", "1960", "2450", "1", "9", "72", "288", "1008", "2352", "4704", "7056", "8820", "1", "10", "90", "405", "1620", "4320", "10080", "17640", "26460", "31752" ]
[ "nonn", "tabl" ]
12
0
3
[ "A001700", "A005566", "A360857", "A360858", "A360859" ]
null
Peter Luschny, Feb 28 2023
2023-02-28T10:03:55
oeisdata/seq/A360/A360858.seq
1206fe3d39d523668fe4d55c1f6e2809
A360859
Triangle read by rows. T(n, k) = binomial(n, ceil(k/2)) * binomial(n, floor(k/2)).
[ "1", "1", "1", "1", "2", "4", "1", "3", "9", "9", "1", "4", "16", "24", "36", "1", "5", "25", "50", "100", "100", "1", "6", "36", "90", "225", "300", "400", "1", "7", "49", "147", "441", "735", "1225", "1225", "1", "8", "64", "224", "784", "1568", "3136", "3920", "4900", "1", "9", "81", "324", "1296", "3024", "7056", "10584", "15876", "15876", "1", "10", "100", "450", "2025", "5400", "14400", "25200", "44100", "52920", "63504" ]
[ "nonn", "tabl" ]
11
0
5
[ "A018224", "A360857", "A360858", "A360859", "A360861" ]
null
Peter Luschny, Feb 28 2023
2023-02-28T09:46:38
oeisdata/seq/A360/A360859.seq
2a5325b652d5baee9edf1b27a942c7b8
A360860
Accumulation triangle of A360603 read by rows.
[ "1", "0", "1", "0", "1", "2", "0", "2", "4", "8", "0", "8", "14", "26", "64", "0", "64", "96", "144", "296", "1024", "0", "1024", "1344", "1664", "2424", "6064", "32768", "0", "32768", "38912", "42752", "48832", "70672", "230896", "2097152", "0", "2097152", "2326528", "2412544", "2497664", "2701504", "3823072", "16886864", "268435456" ]
[ "nonn", "tabl" ]
7
0
6
[ "A006125", "A054592", "A360603", "A360860" ]
null
Peter Luschny, Feb 26 2023
2023-03-06T08:02:22
oeisdata/seq/A360/A360860.seq
192d0f376b56cc86997f6c1a54459207
A360861
a(n) = Sum_{k=0..n} binomial(n, ceiling(k/2)) * binomial(n, floor(k/2)).
[ "1", "2", "7", "22", "81", "281", "1058", "3830", "14605", "54127", "208110", "782761", "3027038", "11501478", "44668692", "170974710", "666220005", "2564271875", "10018268150", "38728479647", "151631858378", "588229029258", "2307174835212", "8975958379817", "35258881445606", "137501193282026", "540821096592028" ]
[ "nonn" ]
19
0
2
[ "A001405", "A018224", "A360859", "A360861" ]
null
Peter Luschny, Feb 28 2023
2023-12-11T05:43:12
oeisdata/seq/A360/A360861.seq
f1c44a0238b2ce45cf22ff4500f59e9c
A360862
Triangle read by rows: T(n,k) is the number of unlabeled connected multigraphs with n edges on k nodes and degree >= 3 at each node, loops allowed, n >= 2, 1 <= k <= floor(2*n/3).
[ "1", "1", "2", "1", "4", "1", "7", "5", "1", "10", "20", "5", "1", "14", "48", "36", "1", "18", "99", "153", "30", "1", "23", "181", "481", "277", "17", "1", "28", "303", "1239", "1451", "323", "1", "34", "479", "2811", "5572", "2946", "193", "1", "40", "726", "5805", "17607", "17343", "3806", "71", "1", "47", "1055", "11148", "48401", "77708", "36872", "3188", "1", "54", "1492", "20219", "120018", "288476", "243007", "54386", "1496" ]
[ "nonn", "tabf" ]
12
2
3
[ "A014616", "A322115", "A327615", "A360862", "A360863", "A360864", "A360866" ]
null
Andrew Howroyd, Feb 24 2023
2023-02-24T16:28:03
oeisdata/seq/A360/A360862.seq
a08df3d725b6c74da7c78243d93581a1
A360863
Number of unlabeled connected multigraphs with n edges and degree >= 3 at each node, loops allowed.
[ "0", "1", "3", "5", "13", "36", "99", "301", "980", "3345", "12036", "45399", "178420", "729149" ]
[ "nonn", "more" ]
7
1
3
[ "A360862", "A360863", "A360864", "A360865" ]
null
Andrew Howroyd, Feb 24 2023
2023-02-24T21:46:59
oeisdata/seq/A360/A360863.seq
b1af559ad413e43f034fc2fdeb91f01b
A360864
Number of unlabeled connected multigraphs with circuit rank n and degree >= 3 at each node, loops allowed.
[ "0", "3", "15", "111", "1076", "13870", "220520", "4185406", "92235118", "2314204852", "65129484278", "2032179006943", "69640160993587", "2600585852722150", "105127528809344785", "4574251821427917425", "213171992131468465801", "10593983324971249199532", "559293301762878627195807", "31259896932477899016109585", "1844062168535890557437809526" ]
[ "nonn" ]
22
1
2
[ "A360862", "A360864" ]
null
Andrew Howroyd and William P. Orrick, Feb 24 2023
2023-03-20T09:35:13
oeisdata/seq/A360/A360864.seq
54aba7bb375b3f3aa1e3bdcbccfe75d1
A360865
Number of unlabeled multigraphs with n edges and degree >= 3 at each node, loops allowed.
[ "0", "1", "3", "6", "16", "48", "130", "403", "1293", "4346", "15318", "56604", "217802", "873022" ]
[ "nonn", "more" ]
4
1
3
[ "A360863", "A360865" ]
null
Andrew Howroyd, Feb 24 2023
2023-02-24T21:46:50
oeisdata/seq/A360/A360865.seq
2935f6e13d6e6d1c1634e571f11feab5
A360866
Triangle read by rows: T(n,k) is the number of unlabeled connected loopless multigraphs with n edges on k nodes and degree >= 3 at each node, n >= 2, 1 <= k <= floor(2*n/3).
[ "0", "0", "1", "0", "1", "0", "1", "1", "0", "1", "3", "2", "0", "1", "4", "7", "0", "1", "6", "19", "6", "0", "1", "8", "40", "37", "6", "0", "1", "10", "71", "135", "56", "0", "1", "12", "117", "366", "338", "35", "0", "1", "15", "184", "858", "1417", "494", "20", "0", "1", "17", "270", "1778", "4670", "3494", "492", "0", "1", "20", "387", "3413", "13125", "17355", "6047", "251" ]
[ "nonn", "tabf" ]
6
2
11
[ "A046752", "A191646", "A360862", "A360866", "A360867", "A360868" ]
null
Andrew Howroyd, Feb 24 2023
2023-02-25T20:57:54
oeisdata/seq/A360/A360866.seq
f099a90e9bd53cb8e64febf8112a06bc
A360867
Number of unlabeled connected loopless multigraphs with n edges and degree >= 3 at each node.
[ "0", "0", "1", "1", "2", "6", "12", "32", "92", "273", "869", "2989", "10722", "40599" ]
[ "nonn", "more" ]
9
1
5
[ "A076864", "A360863", "A360866", "A360867", "A360868", "A360869" ]
null
Andrew Howroyd, Feb 24 2023
2023-03-11T19:48:32
oeisdata/seq/A360/A360867.seq
b7349d251adfd59bdaac7a7a0893e178
A360868
Number of unlabeled connected loopless multigraphs with circuit rank n and degree >= 3 at each node.
[ "0", "1", "4", "23", "172", "1848", "25684" ]
[ "nonn", "hard", "more" ]
9
1
3
[ "A360864", "A360866", "A360867", "A360868", "A360879" ]
null
Andrew Howroyd, Feb 25 2023
2023-03-02T11:24:46
oeisdata/seq/A360/A360868.seq
3c30527bdb0820d0327df527501479de
A360869
Number of unlabeled loopless multigraphs with n edges and degree >= 3 at each node.
[ "0", "0", "1", "1", "2", "7", "13", "35", "101", "295", "928", "3168", "11247", "42263" ]
[ "nonn", "more" ]
4
1
5
[ "A050535", "A360865", "A360867", "A360869" ]
null
Andrew Howroyd, Feb 25 2023
2023-02-25T20:57:18
oeisdata/seq/A360/A360869.seq
b7ef18f8a1720bf408a0ab51b68e95a4
A360870
Triangle read by rows: T(n,k) is the number of unlabeled connected multigraphs with n edges on k nodes, no cut-points and degree >= 3 at each node, loops allowed, n >= 2, 1 <= k <= floor(2*n/3).
[ "1", "1", "2", "1", "4", "1", "7", "2", "1", "10", "8", "2", "1", "14", "19", "11", "1", "18", "40", "48", "7", "1", "23", "77", "154", "70", "5", "1", "28", "132", "421", "392", "71", "1", "34", "217", "1008", "1638", "690", "35", "1", "40", "340", "2210", "5623", "4548", "767", "16", "1", "47", "510", "4477", "16745", "22657", "8594", "566", "1", "54", "742", "8557", "44698", "92844", "64716", "11247", "226" ]
[ "nonn", "tabf" ]
14
2
3
[ "A014616", "A046752", "A322115", "A360862", "A360866", "A360870", "A360871", "A360882" ]
null
Andrew Howroyd, Feb 25 2023
2023-02-27T11:20:21
oeisdata/seq/A360/A360870.seq
c32c350f97bbaf7009988f2165973264
A360871
Number of unlabeled nonseparable (or 2-connected) multigraphs with n edges and degree >= 3 at each node, loops allowed.
[ "0", "0", "2", "4", "9", "20", "44", "113", "329", "1044", "3622", "13544", "53596", "223084", "969158" ]
[ "nonn", "more" ]
7
1
3
[ "A002935", "A360863", "A360867", "A360870", "A360871" ]
null
Andrew Howroyd, Feb 25 2023
2023-02-25T18:07:12
oeisdata/seq/A360/A360871.seq
4e24de4e03caa9a5ee8e7fa7db36321b
A360872
Irregular triangle read by rows of the length of runs in intermediate solutions to the light switch problem.
[ "1", "1", "1", "1", "3", "2", "1", "2", "5", "2", "1", "1", "1", "2", "1", "1", "3", "1", "2", "1", "1", "1", "5", "3", "1", "4", "2", "1", "2", "4", "1", "3", "5", "1", "1", "1", "2", "1", "3", "1", "1", "2", "2", "1", "2", "1", "2", "2", "1", "4", "1", "3", "1", "1", "3", "2", "3", "5", "3", "2", "3", "1", "1", "3", "1", "4", "1", "2", "2", "1", "2", "1", "1", "1", "2", "1", "3", "1", "1", "8", "1", "1", "1", "1", "1", "2", "4" ]
[ "nonn", "tabf" ]
19
1
5
[ "A000005", "A000290", "A003418", "A010052", "A252895", "A360845", "A360872" ]
null
Andrew Hardy, Feb 24 2023
2023-06-20T10:09:47
oeisdata/seq/A360/A360872.seq
e49628a69c9db0509cfea21726371768
A360873
Array read by antidiagonals: T(m,n) is the number of (non-null) connected induced subgraphs in the rook graph K_m X K_n.
[ "1", "3", "3", "7", "13", "7", "15", "51", "51", "15", "31", "205", "397", "205", "31", "63", "843", "3303", "3303", "843", "63", "127", "3493", "27877", "55933", "27877", "3493", "127", "255", "14451", "233751", "943095", "943095", "233751", "14451", "255", "511", "59485", "1938517", "15678925", "31450861", "15678925", "1938517", "59485", "511" ]
[ "nonn", "tabl" ]
13
1
2
[ "A000225", "A286189", "A360850", "A360851", "A360853", "A360873", "A360874", "A360875" ]
null
Andrew Howroyd, Feb 24 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360873.seq
eaca1151bce4a457b65aea800298a0c8
A360874
Number of (non-null) connected induced subgraphs in the 2 X n rook graph.
[ "3", "13", "51", "205", "843", "3493", "14451", "59485", "243483", "991573", "4021251", "16253965", "65530923", "263685253", "1059458451", "4252051645", "17050991163", "68332580533", "273716694051", "1096026940525", "4387590352203", "17560813373413", "70274617776051", "281192580728605", "1125052685342043" ]
[ "nonn", "easy" ]
12
1
1
[ "A360873", "A360874", "A360876" ]
null
Andrew Howroyd, Feb 24 2023
2024-10-03T08:05:40
oeisdata/seq/A360/A360874.seq
adf889f01b33e536056d0789f73fb42f
A360875
Array read by antidiagonals: T(m,n) is the number of connected dominating sets in the rook graph K_m X K_n.
[ "1", "3", "3", "7", "9", "7", "15", "39", "39", "15", "31", "177", "325", "177", "31", "63", "783", "2931", "2931", "783", "63", "127", "3369", "26077", "51465", "26077", "3369", "127", "255", "14199", "225459", "894675", "894675", "225459", "14199", "255", "511", "58977", "1901725", "15195897", "30331861", "15195897", "1901725", "58977", "511" ]
[ "nonn", "tabl" ]
10
1
2
[ "A000225", "A287274", "A289196", "A360873", "A360875", "A360876" ]
null
Andrew Howroyd, Feb 24 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360875.seq
fb3ce1c9a6fc0d75b731c001137150fd
A360876
Number of connected dominating sets in the 2 X n rook graph.
[ "3", "9", "39", "177", "783", "3369", "14199", "58977", "242463", "989529", "4017159", "16245777", "65514543", "263652489", "1059392919", "4251920577", "17050729023", "68332056249", "273715645479", "1096024843377", "4387586157903", "17560804984809", "70274600998839", "281192547174177", "1125052618233183" ]
[ "nonn", "easy" ]
13
1
1
[ "A360874", "A360875", "A360876" ]
null
Andrew Howroyd, Feb 24 2023
2024-10-03T08:05:14
oeisdata/seq/A360/A360876.seq
23ccfe8e6fcd0ae888dac420caa0938a
A360877
Array read by antidiagonals: T(m,n) is the number of (undirected) paths in the rook graph K_m X K_n.
[ "0", "1", "1", "6", "12", "6", "30", "129", "129", "30", "160", "1984", "4536", "1984", "160", "975", "45945", "310542", "310542", "45945", "975", "6846", "1524156", "38298270", "111933456", "38298270", "1524156", "6846" ]
[ "nonn", "tabl", "more" ]
8
1
4
[ "A038155", "A269562", "A269565", "A286418", "A288967", "A360851", "A360855", "A360877", "A360878" ]
null
Andrew Howroyd, Feb 25 2023
2025-02-16T08:34:04
oeisdata/seq/A360/A360877.seq
cdc96daaf582fb8e26e8f6750154dad0
A360878
Number of (undirected) paths in the 2 X n rook graph.
[ "1", "12", "129", "1984", "45945", "1524156", "68838217" ]
[ "nonn", "more" ]
5
1
2
[ "A096121", "A276356", "A341500", "A360877", "A360878" ]
null
Andrew Howroyd, Feb 25 2023
2023-02-25T15:17:14
oeisdata/seq/A360/A360878.seq
1eea65c6e4dc0872877bcabea7665673
A360879
Number of unlabeled nonseparable (or 2-connected) loopless multigraphs with circuit rank n and degree >= 3 at each node.
[ "0", "1", "4", "17", "118", "1198", "17133", "311757", "6803203" ]
[ "nonn", "more" ]
15
1
3
[ "A002935", "A046752", "A360864", "A360879" ]
null
Andrew Howroyd, Feb 25 2023
2024-02-21T10:32:59
oeisdata/seq/A360/A360879.seq
d0bb5cc1063a922e31891ee09ccf0dad
A360880
Triangle read by rows: T(n,k) is the number of unlabeled nonseparable (or 2-connected) multigraphs with n edges and k nodes, loops allowed, n >= 1, 2 <= k <= n + 1.
[ "1", "2", "0", "4", "1", "0", "6", "2", "1", "0", "9", "6", "3", "1", "0", "12", "14", "13", "4", "1", "0", "16", "28", "39", "22", "5", "1", "0", "20", "52", "112", "98", "39", "6", "1", "0", "25", "93", "281", "383", "236", "63", "8", "1", "0", "30", "152", "655", "1304", "1220", "515", "102", "9", "1", "0", "36", "242", "1408", "3980", "5418", "3512", "1077", "153", "11", "1", "0" ]
[ "nonn", "tabl" ]
7
1
2
[ "A002620", "A050531", "A290428", "A322115", "A339070", "A339160", "A360870", "A360880", "A360881" ]
null
Andrew Howroyd, Feb 25 2023
2023-02-25T20:58:03
oeisdata/seq/A360/A360880.seq
b67805c26308a2e3f46466b4a6d897eb
A360881
Number of unlabeled nonseparable (or 2-connected) multigraphs with n edges, loops allowed.
[ "1", "2", "5", "9", "19", "44", "111", "328", "1090", "3988", "15838", "67295", "301417", "1412821", "6882398", "34682721", "180170661", "962288228", "5273162329" ]
[ "nonn", "more" ]
5
1
2
[ "A007717", "A007719", "A010357", "A360880", "A360881" ]
null
Andrew Howroyd, Feb 25 2023
2023-02-25T20:57:58
oeisdata/seq/A360/A360881.seq
d595a3eaee7639085791193ae398d374
A360882
Number of unlabeled connected multigraphs with n edges, no cut-points and degree >= 3 at each node, loops allowed.
[ "0", "1", "3", "5", "10", "21", "45", "114", "330", "1045", "3623", "13545", "53597", "223085", "969159" ]
[ "nonn", "more" ]
8
1
3
[ "A002935", "A360863", "A360867", "A360870", "A360871", "A360882" ]
null
Andrew Howroyd, Feb 27 2023
2023-02-27T11:22:45
oeisdata/seq/A360/A360882.seq
2a01ebef0a10ade54a9995f1e69fc383
A360883
Smallest powerful (1) number which is at the end of an arithmetic progression of n terms.
[ "1", "4", "49", "144", "4500", "5400", "308700", "352800", "396900", "441000", "58697100", "64033200", "11723411700", "12625212600", "13527013500", "14428814400" ]
[ "nonn", "hard" ]
11
1
2
[ "A001694", "A005115", "A360883" ]
null
Charles R Greathouse IV, Feb 24 2023
2023-02-26T02:20:36
oeisdata/seq/A360/A360883.seq
2454f6bbb792d2a559dd908632d216e6
A360884
a(n) = a(n-1) + a(n-2) + gcd(a(n-1), n), a(1) = a(2) = 1.
[ "1", "1", "3", "5", "13", "19", "33", "53", "87", "141", "229", "371", "601", "973", "1575", "2549", "4125", "6677", "10803", "17481", "28287", "45769", "74057", "119827", "193885", "313713", "507625", "821339", "1328965", "2150309", "3479275", "5629585", "9108861", "14738447", "23847309", "38585765", "62433075", "101018841", "163451919", "264470761", "427922681", "692393443" ]
[ "nonn", "easy" ]
24
1
3
null
null
Jack Braxton, Feb 25 2023
2023-03-04T15:14:05
oeisdata/seq/A360/A360884.seq
47da7a039978ef3be8488aba6d3edcd0
A360885
G.f. satisfies A(x) = 1 + x * A(x * (1 + x^2)).
[ "1", "1", "1", "1", "2", "4", "7", "16", "39", "93", "246", "671", "1884", "5578", "16887", "52854", "170649", "563703", "1914366", "6649798", "23610987", "85689987", "317054427", "1196183592", "4595744763", "17965311672", "71426213637", "288535755417", "1183807706841", "4929801601890", "20825803784129", "89210585925338" ]
[ "nonn" ]
14
0
5
[ "A127782", "A360885", "A360886", "A360896" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-26T06:56:07
oeisdata/seq/A360/A360885.seq
11ef36b66ea21384d59429afd1caa2bb
A360886
G.f. satisfies A(x) = 1 + x * A(x * (1 + x^3)).
[ "1", "1", "1", "1", "1", "2", "4", "7", "11", "22", "49", "104", "212", "471", "1112", "2584", "6000", "14574", "36488", "91148", "230011", "596893", "1574433", "4171388", "11193376", "30594229", "84527225", "235243027", "662702701", "1891111335", "5443353369", "15797764276", "46336647188", "137245713050", "409670144432" ]
[ "nonn" ]
11
0
6
[ "A127782", "A360885", "A360886", "A360897" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-25T08:41:19
oeisdata/seq/A360/A360886.seq
dbdc1583b978cd71a8885a153cd76922
A360887
G.f. satisfies A(x) = 1 + x * (1 + x)^2 * A(x * (1 + x)).
[ "1", "1", "3", "7", "22", "76", "290", "1225", "5616", "27758", "147050", "829926", "4966258", "31382572", "208676004", "1455540594", "10620614461", "80869622604", "641177678068", "5282866462839", "45152445030267", "399673570426188", "3658433105500600", "34582526451125235", "337165886689229224" ]
[ "nonn" ]
11
0
3
[ "A360887", "A360888", "A360889" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-26T06:56:03
oeisdata/seq/A360/A360887.seq
6bd28a1683de6dc9da9f42e43ccaca4a
A360888
G.f. satisfies A(x) = 1 + x * (1 + x^2)^2 * A(x * (1 + x^2)).
[ "1", "1", "1", "3", "6", "11", "29", "71", "179", "505", "1405", "4128", "12639", "39268", "127059", "420281", "1423787", "4955200", "17579398", "63796635", "236161396", "890544028", "3422553065", "13377869976", "53184706291", "214870633711", "881485304157", "3671033616614", "15507956547021", "66429816610908" ]
[ "nonn" ]
8
0
4
[ "A360885", "A360887", "A360888", "A360889" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-25T08:41:02
oeisdata/seq/A360/A360888.seq
c269af2b92d9c02a0634ba60c0c2d486
A360889
G.f. satisfies A(x) = 1 + x * (1 + x^3)^2 * A(x * (1 + x^3)).
[ "1", "1", "1", "1", "3", "6", "10", "16", "37", "85", "175", "365", "865", "2090", "4826", "11447", "28797", "73086", "183422", "471462", "1249792", "3329832", "8898534", "24244771", "67210802", "187336493", "526399475", "1501301887", "4329346255", "12565028776", "36807317140", "109047854266", "325773015735", "980062229742" ]
[ "nonn" ]
7
0
5
[ "A360887", "A360888", "A360889" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-25T08:40:58
oeisdata/seq/A360/A360889.seq
3d1531c992f265ffcc88db53249768c4
A360890
G.f. satisfies A(x) = 1 + x/(1 - x^3) * A(x/(1 - x^3)).
[ "1", "1", "1", "1", "2", "4", "7", "12", "25", "55", "115", "245", "564", "1331", "3103", "7407", "18388", "46198", "116503", "299966", "789426", "2095941", "5616114", "15299205", "42255533", "117689096", "331204936", "944052610", "2718150015", "7891518587", "23137661717", "68524545717", "204645635263", "616098009473" ]
[ "nonn" ]
14
0
5
[ "A000110", "A172383", "A360890", "A360891", "A360898" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-26T06:56:00
oeisdata/seq/A360/A360890.seq
9e587d8f4bb12cef2ebe782959486031
A360891
G.f. satisfies A(x) = 1 + x/(1 - x^4) * A(x/(1 - x^4)).
[ "1", "1", "1", "1", "1", "2", "4", "7", "11", "17", "32", "66", "132", "247", "463", "937", "2001", "4248", "8758", "18166", "39181", "87096", "193493", "425468", "942610", "2137196", "4930702", "11393809", "26280211", "61089849", "144157779", "343855549", "822430473", "1970839418", "4757600242", "11605042346", "28516751351" ]
[ "nonn" ]
10
0
6
[ "A000110", "A172383", "A360890", "A360891", "A360899" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-25T08:45:18
oeisdata/seq/A360/A360891.seq
4ee56ee98e5296b9f6901130a19c1ecf
A360892
G.f. satisfies A(x) = 1 + x/(1 - x^3)^2 * A(x/(1 - x^3)).
[ "1", "1", "1", "1", "3", "6", "10", "18", "42", "94", "193", "428", "1036", "2470", "5779", "14192", "36176", "91649", "233617", "613978", "1641492", "4396393", "11922501", "32969768", "92080274", "258774392", "736441673", "2123145058", "6168831095", "18067587851", "53493963264", "159884523503", "481343585105", "1461055679181" ]
[ "nonn" ]
13
0
5
[ "A040027", "A352864", "A360890", "A360892", "A360893", "A360900" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-26T06:55:57
oeisdata/seq/A360/A360892.seq
f75e10ba9d93b4b13f39c201d4e10a1f
A360893
G.f. satisfies A(x) = 1 + x/(1 - x^4)^2 * A(x/(1 - x^4)).
[ "1", "1", "1", "1", "1", "3", "6", "10", "15", "24", "51", "109", "214", "389", "747", "1595", "3497", "7379", "15065", "31750", "70504", "159352", "353748", "777240", "1742696", "4022595", "9379659", "21717264", "50239529", "117913537", "281584044", "676667552", "1623733085", "3908144320", "9509212539", "23393422297", "57815808829" ]
[ "nonn" ]
10
0
6
[ "A040027", "A352864", "A360891", "A360892", "A360893", "A360901" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-25T08:49:08
oeisdata/seq/A360/A360893.seq
82168b568b53eaaeef2f45d62ae4ced2
A360894
G.f. satisfies A(x) = 1 + x * A(x * (1 - x)).
[ "1", "1", "1", "0", "-2", "-1", "7", "0", "-44", "69", "276", "-1471", "675", "20407", "-90560", "-20552", "2141700", "-10558223", "-675239", "329376824", "-2106253225", "2364924062", "67114942438", "-621638176430", "1926931098484", "14768396756732", "-236623058229675", "1371752460097440", "1098671590491324" ]
[ "sign" ]
10
0
5
[ "A127782", "A360894", "A360896", "A360897" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-25T08:41:11
oeisdata/seq/A360/A360894.seq
ddc3ed5b181d779dc4f9e7dab64a01e8
A360895
Decimal expansion of exp(exp(-gamma)) where gamma is the Euler-Mascheroni constant A001620.
[ "1", "7", "5", "3", "2", "2", "9", "4", "4", "3", "4", "9", "5", "6", "9", "4", "5", "8", "2", "2", "9", "7", "3", "6", "5", "4", "2", "9", "6", "4", "4", "0", "6", "1", "2", "8", "7", "6", "0", "5", "7", "4", "5", "8", "0", "2", "0", "2", "0", "7", "5", "4", "4", "5", "6", "1", "9", "0", "2", "9", "5", "1", "5", "6", "3", "1", "5", "3", "9", "8", "8", "9", "4", "0", "8", "7", "8", "0", "7", "2", "0", "6", "0", "7", "2", "4", "5", "3", "1", "0", "5", "5", "5", "8", "8", "8", "6", "7", "4", "0", "5", "2", "0", "2", "4", "3", "4", "3", "7", "6", "8", "4", "6", "4", "2" ]
[ "cons", "nonn" ]
25
1
2
[ "A001620", "A061556", "A080130", "A091440", "A167348", "A360895" ]
null
Artur Jasinski, Feb 25 2023
2023-04-09T02:38:35
oeisdata/seq/A360/A360895.seq
878ef503b9174fc14510cb77f4d53803
A360896
G.f. satisfies A(x) = 1 + x * A(x * (1 - x^2)).
[ "1", "1", "1", "1", "0", "-2", "-5", "-4", "9", "39", "46", "-101", "-516", "-624", "2021", "9704", "8847", "-58363", "-230932", "-65902", "2085381", "6301393", "-5195375", "-84748630", "-174659303", "535875052", "3703162955", "3578704451", "-39485091237", "-163826467050", "88095454403", "2675998434838", "6571312338031" ]
[ "sign" ]
12
0
6
[ "A360885", "A360894", "A360896", "A360897" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-26T06:55:54
oeisdata/seq/A360/A360896.seq
fc6dec331b065ea4926ef3eb3499d858
A360897
G.f. satisfies A(x) = 1 + x * A(x * (1 - x^3)).
[ "1", "1", "1", "1", "1", "0", "-2", "-5", "-9", "-8", "7", "48", "120", "161", "-18", "-798", "-2486", "-4088", "-692", "19840", "71159", "130467", "31737", "-688014", "-2644266", "-5066453", "-866551", "31217375", "121457519", "231494879", "-10834753", "-1756652362", "-6638239650", "-12044755426", "5372265122", "117373545212" ]
[ "sign" ]
9
0
7
[ "A360886", "A360894", "A360896", "A360897" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-25T08:41:15
oeisdata/seq/A360/A360897.seq
8b57db3953a6acd0ff0c481cbe0d7cd7
A360898
G.f. satisfies A(x) = 1 + x/(1 + x^3) * A(x/(1 + x^3)).
[ "1", "1", "1", "1", "0", "-2", "-5", "-8", "-5", "13", "57", "117", "110", "-179", "-1089", "-2591", "-2852", "4370", "30383", "77884", "88638", "-165233", "-1133248", "-2963659", "-3172087", "8519500", "53092522", "135857134", "122296383", "-543728791", "-2983007603", "-7219203443", "-4427302115", "40439842811", "194091075002" ]
[ "sign" ]
12
0
6
[ "A172385", "A360890", "A360898", "A360899" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-26T06:56:10
oeisdata/seq/A360/A360898.seq
ac0170bf353e5674b6fc171b37672d2a
A360899
G.f. satisfies A(x) = 1 + x/(1 + x^4) * A(x/(1 + x^4)).
[ "1", "1", "1", "1", "1", "0", "-2", "-5", "-9", "-13", "-10", "10", "60", "155", "281", "325", "5", "-1214", "-4094", "-8786", "-12571", "-5642", "35339", "149264", "363838", "596714", "417156", "-1373639", "-7048541", "-18932245", "-34095357", "-29271979", "68706873", "413250742", "1193425228", "2293494882", "2201716631" ]
[ "sign" ]
9
0
7
[ "A172385", "A360891", "A360898", "A360899" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-25T08:49:17
oeisdata/seq/A360/A360899.seq
b376bf95dcc75c7373e17b25f1ac2d9b
A360900
G.f. satisfies A(x) = 1 + x/(1 + x^3)^2 * A(x/(1 + x^3)).
[ "1", "1", "1", "1", "-1", "-4", "-8", "-10", "2", "40", "115", "174", "22", "-736", "-2495", "-4276", "-920", "20593", "75011", "135814", "17524", "-788871", "-2909061", "-5248648", "623274", "38581252", "138036877", "235567666", "-134440249", "-2284840691", "-7698637124", "-11745925435", "15869626983", "157479613343" ]
[ "sign" ]
12
0
6
[ "A352865", "A360892", "A360900", "A360901" ]
null
Seiichi Manyama, Feb 25 2023
2023-02-26T06:56:13
oeisdata/seq/A360/A360900.seq
402b7ebc7a8b5498cff47a11c3f935aa