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2026-01-19 02:46:49
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A391325
Expansion of g/(1 + x^2*g^3), where g = 1+x*g^4 is the g.f. of A002293.
[ "1", "1", "3", "18", "119", "836", "6163", "47083", "369523", "2961771", "24142264", "199523492", "1668022194", "14080977404", "119862325698", "1027703841061", "8867388886873", "76938287369920", "670870542856477", "5875670906414555", "51666127774874471", "455951711256500829...
[ "nonn" ]
14
0
3
[ "A002293", "A391099", "A391325" ]
null
Seiichi Manyama, Dec 07 2025
2025-12-08T10:28:34
oeisdata/seq/A391/A391325.seq
2c204dbb5d307c62e69787ee1a0e46d1
A391326
Expansion of g/(1 + x^3*g^3), where g = 1+x*g^4 is the g.f. of A002293.
[ "1", "1", "4", "21", "136", "947", "6945", "52858", "413697", "3308796", "26925841", "222227383", "1855755034", "15651109359", "133121828588", "1140609311220", "9835711615762", "85295338371581", "743396385161313", "6508187266161161", "57206828084607355", "504679861263048121...
[ "nonn" ]
13
0
3
[ "A002293", "A391100", "A391326" ]
null
Seiichi Manyama, Dec 07 2025
2025-12-08T10:28:37
oeisdata/seq/A391/A391326.seq
e9bee82cfaebf39da680b0424cbd9d1d
A391327
Expansion of g/(1 + x^2*g^6), where g = 1+x*g^4 is the g.f. of A002293.
[ "1", "1", "3", "15", "92", "625", "4518", "34067", "264876", "2108122", "17089955", "140620685", "1171370236", "9858740030", "83708026208", "716151866019", "6167531084156", "53424291896860", "465157370556204", "4068682850990824", "35735239228966952", "315031802838535433", ...
[ "nonn" ]
17
0
3
[ "A002293", "A387639", "A391104", "A391306", "A391323", "A391325", "A391327" ]
null
Seiichi Manyama, Dec 07 2025
2025-12-08T10:28:41
oeisdata/seq/A391/A391327.seq
43ca061dd82f1f6e564ef8cda02fab6f
A391328
Odd semiprimes k = p*q, p, q primes > 3, such that either k = A048720(p,x) or k = A048720(q,x) for some x, where A048720 is the carryless binary multiplication.
[ "35", "49", "65", "85", "95", "119", "133", "155", "161", "187", "215", "217", "221", "235", "259", "287", "335", "341", "365", "371", "403", "413", "427", "469", "485", "497", "511", "527", "589", "611", "629", "635", "655", "679", "685", "689",...
[ "nonn", "base" ]
9
1
1
[ "A001651", "A048720", "A391253", "A391328", "A391330", "A391335" ]
null
Antti Karttunen, Dec 07 2025
2025-12-07T20:15:09
oeisdata/seq/A391/A391328.seq
855447522d469bb7c1db90b5cfcb54ef
A391329
Odd semiprimes p*q, p, q > 3, such that Stern polynomial B(p*q,x) is a multiple of either B(p,x) or B(q,x).
[ "35", "49", "85", "119", "155", "187", "217", "221", "259", "287", "341", "355", "365", "371", "403", "413", "437", "497", "511", "527", "535", "553", "565", "589", "611", "635", "685", "713", "745", "791", "793", "835", "871", "889", "899", "901...
[ "nonn" ]
10
1
1
[ "A001651", "A125184", "A260443", "A391257", "A391329", "A391330", "A391336" ]
null
Antti Karttunen, Dec 08 2025
2025-12-14T12:01:44
oeisdata/seq/A391/A391329.seq
a4c7a0aaf64ba3218104861b41107c58
A391330
Odd semiprimes that are not multiples of 3; Semiprimes congruent to 1 or 5 mod 6.
[ "25", "35", "49", "55", "65", "77", "85", "91", "95", "115", "119", "121", "133", "143", "145", "155", "161", "169", "185", "187", "203", "205", "209", "215", "217", "221", "235", "247", "253", "259", "265", "287", "289", "295", "299", "301", "...
[ "nonn" ]
24
1
1
[ "A001358", "A007310", "A038509", "A046315", "A176551", "A391328", "A391329", "A391330", "A391331", "A391334", "A391335", "A391337" ]
null
Antti Karttunen, Dec 07 2025
2025-12-09T16:43:43
oeisdata/seq/A391/A391330.seq
b86d2faa382b9b055bb40da1acbd4224
A391331
Odd semiprimes k = p*q such that k = A325820(p,q), with p, q primes > 3, and A325820 is the carryless base-3 multiplication.
[ "377", "403", "481", "961", "1079", "1199", "1355", "1369", "1417", "1897", "2071", "2119", "2573", "3071", "3379", "3523", "3695", "3785", "4033", "4055", "5053", "5173", "5299", "5677", "6031", "6331", "8063", "8327", "8401", "9529", "9607", "9841", ...
[ "nonn", "base" ]
10
1
1
[ "A001651", "A007089", "A325820", "A391330", "A391331", "A391332", "A391335" ]
null
Antti Karttunen, Dec 07 2025
2025-12-07T15:18:41
oeisdata/seq/A391/A391331.seq
d9d9391b98df3ddf29689fa33581108e
A391332
Odd semiprimes k = p*q such that k = A325820(p,q), with p, q primes, where A325820 is the carryless base-3 multiplication.
[ "9", "15", "21", "33", "39", "51", "57", "69", "87", "93", "111", "123", "129", "141", "159", "177", "183", "201", "213", "219", "237", "249", "267", "291", "303", "309", "321", "327", "339", "377", "381", "393", "403", "411", "417", "447", "45...
[ "nonn", "base" ]
9
1
1
[ "A001748", "A325820", "A365473", "A391331", "A391332", "A391333" ]
null
Antti Karttunen, Dec 07 2025
2025-12-07T15:18:54
oeisdata/seq/A391/A391332.seq
f635466179010fae177c0512eb6d9658
A391333
Odd semiprimes k = p*q, with p, q primes, such that either k = A325820(p,x) or k = A325820(q,x) for some x, where A325820 is the carryless base-3 multiplication.
[ "9", "15", "21", "33", "39", "51", "55", "57", "69", "85", "87", "91", "93", "111", "119", "123", "129", "141", "159", "161", "177", "183", "201", "213", "215", "219", "237", "247", "249", "267", "291", "301", "303", "309", "321", "327", "339",...
[ "nonn", "base" ]
11
1
1
[ "A046315", "A325820", "A391253", "A391332", "A391333", "A391334", "A391335" ]
null
Antti Karttunen, Dec 07 2025
2025-12-07T15:19:07
oeisdata/seq/A391/A391333.seq
c8e2f7fa2d6f6868c5092f22d573d151
A391334
Odd semiprimes k = p*q, with p, q primes, such that neither k = A325820(p,x) nor k = A325820(q,x) for any x, where A325820 is the carryless base-3 multiplication.
[ "25", "35", "49", "65", "77", "95", "115", "121", "133", "143", "145", "155", "169", "185", "187", "203", "205", "209", "217", "221", "235", "253", "259", "265", "287", "289", "295", "299", "305", "319", "323", "329", "335", "341", "355", "361", ...
[ "nonn", "base" ]
9
1
1
[ "A046315", "A325820", "A391254", "A391330", "A391333", "A391334" ]
null
Antti Karttunen, Dec 07 2025
2025-12-07T15:19:02
oeisdata/seq/A391/A391334.seq
ebaea00c2539bd9fe75449396a3b94c0
A391335
Odd semiprimes k = p*q, with p, q primes > 3, such that either k = A325820(p,x) or k = A325820(q,x) for some x, where A325820 is the carryless base-3 multiplication.
[ "55", "85", "91", "119", "161", "215", "247", "301", "371", "377", "395", "403", "481", "553", "565", "611", "635", "671", "689", "695", "707", "721", "799", "817", "889", "917", "959", "961", "965", "973", "1007", "1043", "1079", "1099", "1115", ...
[ "nonn", "base" ]
8
1
1
[ "A001651", "A325820", "A391330", "A391331", "A391333", "A391335" ]
null
Antti Karttunen, Dec 07 2025
2025-12-07T15:18:58
oeisdata/seq/A391/A391335.seq
fc2c6a37b4aa1ee033d71bd835dc6688
A391336
Odd semiprimes p*q such that Stern polynomial B(p*q,x) is reducible.
[ "9", "15", "21", "33", "35", "39", "49", "51", "57", "69", "85", "87", "93", "111", "119", "123", "129", "141", "155", "159", "177", "183", "187", "201", "213", "217", "219", "221", "237", "249", "259", "267", "287", "291", "303", "309", "321",...
[ "nonn" ]
12
1
1
[ "A046315", "A125184", "A260443", "A389917", "A389918", "A391256", "A391257", "A391336", "A391337" ]
null
Antti Karttunen, Dec 08 2025
2025-12-14T12:01:48
oeisdata/seq/A391/A391336.seq
11aeb8f1e78fa5343a2525121b18e074
A391337
Odd semiprimes p*q, such that Stern polynomial B(p*q,x) is irreducible.
[ "25", "55", "65", "77", "91", "95", "115", "121", "133", "143", "145", "161", "169", "185", "203", "205", "209", "215", "235", "247", "253", "265", "289", "295", "299", "301", "305", "319", "323", "329", "335", "361", "377", "391", "395", "407", ...
[ "nonn" ]
20
1
1
[ "A046315", "A125184", "A186891", "A186892", "A260443", "A391258", "A391330", "A391336", "A391337", "A391338", "A391339" ]
null
Antti Karttunen, Dec 08 2025
2025-12-14T14:02:41
oeisdata/seq/A391/A391337.seq
155751be65a19b0375f170d1ec56024d
A391338
Numbers k such that Stern polynomial B(3*k,x) is equal to B(3,x) * B(k,x).
[ "1", "2", "3", "4", "6", "8", "9", "12", "13", "16", "18", "23", "24", "26", "32", "35", "36", "46", "48", "51", "52", "59", "64", "70", "72", "73", "79", "92", "93", "96", "102", "104", "105", "118", "128", "140", "141", "144", "146", "1...
[ "nonn" ]
17
1
2
[ "A125184", "A260443", "A391260", "A391338", "A391339", "A391340", "A391348" ]
null
Antti Karttunen, Dec 08 2025
2025-12-14T14:02:52
oeisdata/seq/A391/A391338.seq
db96b2528dcc7451f1d16b6eb15decab
A391339
Numbers k such that Stern polynomial B(3*k,x) is not equal to B(3,x) * B(k,x).
[ "5", "7", "10", "11", "14", "15", "17", "19", "20", "21", "22", "25", "27", "28", "29", "30", "31", "33", "34", "37", "38", "39", "40", "41", "42", "43", "44", "45", "47", "49", "50", "53", "54", "55", "56", "57", "58", "60", "61", "62", ...
[ "nonn" ]
14
1
1
[ "A125184", "A260443", "A391260", "A391337", "A391338", "A391339", "A391349" ]
null
Antti Karttunen, Dec 08 2025
2025-12-14T14:02:56
oeisdata/seq/A391/A391339.seq
7ef51d5dbfe6c5532efb428c698f9b98
A391340
Odd numbers k such that Stern polynomial B(3*k,x) is equal to B(3,x) * B(k,x).
[ "1", "3", "9", "13", "23", "35", "51", "59", "73", "79", "93", "105", "141", "183", "205", "279", "291", "371", "407", "419", "563", "585", "733", "745", "819", "841", "1117", "1129", "1165", "1311", "1463", "1485", "1629", "1641", "1677", "2149"...
[ "nonn" ]
11
1
2
[ "A125184", "A260443", "A391260", "A391338", "A391340" ]
null
Antti Karttunen, Dec 08 2025
2025-12-14T14:03:00
oeisdata/seq/A391/A391340.seq
38e2ca1e95ffb6751d32a96892efeb47
A391341
Numbers k such that Stern polynomial B(5*k,x) is irreducible.
[ "1", "5", "11", "13", "19", "23", "25", "29", "35", "37", "41", "43", "47", "49", "53", "59", "61", "67", "79", "83", "85", "89", "95", "97", "101", "103", "109", "115", "125", "131", "133", "139", "151", "157", "161", "163", "173", "175", ...
[ "nonn" ]
19
1
2
[ "A125184", "A206284", "A260443", "A283991", "A391341", "A391342", "A391345", "A391347", "A391349", "A391350" ]
null
Antti Karttunen, Dec 12 2025
2025-12-13T17:44:18
oeisdata/seq/A391/A391341.seq
080b961b42a1f1529306f4364c1e17fa
A391342
Numbers k such that Stern polynomial B(5*k,x) is reducible.
[ "2", "3", "4", "6", "7", "8", "9", "10", "12", "14", "15", "16", "17", "18", "20", "21", "22", "24", "26", "27", "28", "30", "31", "32", "33", "34", "36", "38", "39", "40", "42", "44", "45", "46", "48", "50", "51", "52", "54", "55", "56...
[ "nonn" ]
16
1
1
[ "A008585", "A125184", "A206285", "A260443", "A283991", "A391341", "A391342", "A391346", "A391348", "A391350" ]
null
Antti Karttunen, Dec 12 2025
2025-12-13T17:44:22
oeisdata/seq/A391/A391342.seq
c2ace9542b280d7ff15b5e34912fad6a
A391343
Odd semiprimes k = p*q such that either k = A048720(A065621(p),x) or k = A048720(A065621(q),x) for some x.
[ "9", "21", "33", "35", "49", "65", "93", "129", "133", "155", "161", "217", "259", "287", "309", "341", "381", "403", "527", "589", "597", "611", "635", "681", "699", "713", "785", "793", "849", "871", "889", "899", "923", "961", "1047", "1055", ...
[ "nonn" ]
7
1
1
[ "A046315", "A048720", "A065621", "A391248", "A391253", "A391343", "A391344" ]
null
Antti Karttunen, Dec 07 2025
2025-12-07T10:37:23
oeisdata/seq/A391/A391343.seq
d8fb946e55f0d4da6f08a5656d1844e2
A391344
Odd semiprimes k = p*q such that neither k = A048720(A065621(p),x) nor k = A048720(A065621(q),x) for any x.
[ "15", "25", "39", "51", "55", "57", "69", "77", "85", "87", "91", "95", "111", "115", "119", "121", "123", "141", "143", "145", "159", "169", "177", "183", "185", "187", "201", "203", "205", "209", "213", "215", "219", "221", "235", "237", "247...
[ "nonn" ]
8
1
1
[ "A046315", "A048720", "A065621", "A391254", "A391343", "A391344" ]
null
Antti Karttunen, Dec 07 2025
2025-12-07T10:37:26
oeisdata/seq/A391/A391344.seq
78b2604c381413b060f16f621ca8268f
A391345
Numbers k that are multiples of 5 and for which Stern polynomial B(k,x) is irreducible.
[ "5", "25", "55", "65", "95", "115", "125", "145", "175", "185", "205", "215", "235", "245", "265", "295", "305", "335", "395", "415", "425", "445", "475", "485", "505", "515", "545", "575", "625", "655", "665", "695", "755", "785", "805", "815", ...
[ "nonn" ]
11
1
1
[ "A008587", "A125184", "A186891", "A260443", "A391341", "A391345" ]
null
Antti Karttunen, Dec 12 2025
2025-12-14T14:02:37
oeisdata/seq/A391/A391345.seq
e3f4185723dce7dad53c62477915c760
A391346
Numbers k such that Stern polynomial B(5*k,x) is a multiple of B(5,x).
[ "1", "2", "4", "7", "8", "9", "14", "15", "16", "17", "18", "21", "28", "30", "31", "32", "33", "34", "36", "42", "55", "56", "57", "60", "62", "63", "64", "65", "66", "68", "71", "72", "73", "84", "107", "110", "111", "112", "113", "114"...
[ "nonn" ]
16
1
2
[ "A125184", "A260443", "A391342", "A391346", "A391347", "A391348", "A391566" ]
null
Antti Karttunen, Dec 13 2025
2025-12-15T01:49:17
oeisdata/seq/A391/A391346.seq
5bdb6c76c957a0242ce84551f83f0c98
A391347
Numbers k such that Stern polynomial B(5*k,x) is not a multiple of B(5,x).
[ "3", "5", "6", "10", "11", "12", "13", "19", "20", "22", "23", "24", "25", "26", "27", "29", "35", "37", "38", "39", "40", "41", "43", "44", "45", "46", "47", "48", "49", "50", "51", "52", "53", "54", "58", "59", "61", "67", "69", "70", ...
[ "nonn" ]
8
1
1
[ "A125184", "A260443", "A391341", "A391346", "A391347", "A391349" ]
null
Antti Karttunen, Dec 13 2025
2025-12-13T17:44:31
oeisdata/seq/A391/A391347.seq
7390c5aaf594ed558838f53c8c8f0f3b
A391348
Numbers k such that Stern polynomial B(5*k,x) is equal to B(5,x)*B(k,x).
[ "1", "2", "4", "7", "8", "9", "14", "16", "18", "28", "32", "36", "55", "56", "57", "64", "71", "72", "73", "110", "112", "114", "128", "142", "144", "146", "220", "224", "228", "256", "277", "284", "288", "292", "335", "439", "440", "441", ...
[ "nonn" ]
16
1
2
[ "A125184", "A260443", "A391260", "A391338", "A391342", "A391346", "A391348", "A391349", "A391350" ]
null
Antti Karttunen, Dec 13 2025
2025-12-13T17:44:46
oeisdata/seq/A391/A391348.seq
b15403775747c520ccfed9ab636aad75
A391349
Numbers k such that Stern polynomial B(5*k,x) is not equal to B(5,x)*B(k,x).
[ "3", "5", "6", "10", "11", "12", "13", "15", "17", "19", "20", "21", "22", "23", "24", "25", "26", "27", "29", "30", "31", "33", "34", "35", "37", "38", "39", "40", "41", "42", "43", "44", "45", "46", "47", "48", "49", "50", "51", "52", ...
[ "nonn" ]
14
1
1
[ "A125184", "A260443", "A391260", "A391339", "A391341", "A391347", "A391348", "A391349", "A391350" ]
null
Antti Karttunen, Dec 13 2025
2025-12-13T17:44:42
oeisdata/seq/A391/A391349.seq
e9869826685b0b3a5e704fa3b4f38c06
A391350
Numbers k such that Stern polynomial B(5*k,x) is reducible, but not equal to B(5,x)*B(k,x).
[ "3", "6", "10", "12", "15", "17", "20", "21", "22", "24", "26", "27", "30", "31", "33", "34", "38", "39", "40", "42", "44", "45", "46", "48", "50", "51", "52", "54", "58", "60", "62", "63", "65", "66", "68", "69", "70", "74", "75", "76", ...
[ "nonn" ]
15
1
1
[ "A125184", "A260443", "A391260", "A391341", "A391342", "A391348", "A391349", "A391350" ]
null
Antti Karttunen, Dec 13 2025
2025-12-14T10:14:08
oeisdata/seq/A391/A391350.seq
326c505895a3360d5b9dbf0639e41fc4
A391351
Numbers k such that 3*k - (greatest prime < 3*k) < (least prime > 3*k) - 3*k.
[ "1", "8", "11", "16", "18", "21", "25", "28", "30", "38", "39", "44", "47", "51", "53", "56", "58", "61", "67", "68", "71", "72", "78", "81", "84", "86", "88", "91", "95", "98", "99", "106", "107", "111", "113", "118", "120", "123", "125", ...
[ "nonn" ]
10
1
2
[ "A000027", "A000040", "A390788", "A391351", "A391352", "A391353" ]
null
Clark Kimberling, Dec 10 2025
2025-12-27T15:51:15
oeisdata/seq/A391/A391351.seq
d82521e9be48b19cb5cab46bae94af4a
A391352
Numbers k such that 3*k - (greatest prime < 3*k) = (least prime > 3*k) - 3*k.
[ "2", "3", "4", "5", "6", "7", "10", "13", "14", "15", "20", "23", "24", "27", "31", "33", "34", "35", "36", "37", "40", "43", "46", "48", "50", "55", "60", "62", "64", "65", "66", "75", "76", "77", "80", "82", "90", "93", "94", "96", "1...
[ "nonn" ]
7
1
1
[ "A000040", "A391351", "A391352", "A391353" ]
null
Clark Kimberling, Dec 10 2025
2025-12-18T16:12:49
oeisdata/seq/A391/A391352.seq
eddebed91d0ed793f12d61d7c9dd1595
A391353
Numbers k such that 3*k - (greatest prime < 3*k) > (least prime > 3*k) - 3*k.
[ "9", "12", "17", "19", "22", "26", "29", "32", "41", "42", "45", "49", "52", "54", "57", "59", "63", "69", "70", "73", "74", "79", "83", "85", "87", "89", "92", "97", "101", "102", "109", "110", "112", "115", "119", "122", "124", "126", "12...
[ "nonn" ]
5
1
1
[ "A000027", "A000040", "A391351", "A391352", "A391353" ]
null
Clark Kimberling, Dec 10 2025
2025-12-17T14:13:20
oeisdata/seq/A391/A391353.seq
1d4e79379eadcdb5e8187fff582f44bb
A391354
Numbers k such that 4*k - (greatest prime < 4*k) < (least prime > 4*k) - 4*k.
[ "2", "5", "6", "8", "11", "12", "17", "20", "21", "23", "26", "29", "32", "33", "35", "38", "41", "42", "46", "50", "51", "53", "54", "56", "61", "63", "66", "68", "71", "74", "77", "80", "83", "85", "90", "92", "95", "96", "98", "101", ...
[ "nonn" ]
7
1
1
[ "A000027", "A000040", "A390788", "A391354", "A391355", "A391356" ]
null
Clark Kimberling, Dec 14 2025
2025-12-27T16:02:51
oeisdata/seq/A391/A391354.seq
1cf563166323db83ccaaba3e01b5a7b8
A391355
Numbers k such that 4*k - (greatest prime < 4*k) = (least prime > 4*k) - 4*k.
[ "1", "3", "14", "15", "16", "18", "19", "27", "30", "36", "40", "44", "45", "48", "57", "59", "60", "65", "72", "75", "78", "81", "87", "89", "94", "105", "108", "109", "133", "136", "138", "140", "149", "150", "151", "159", "164", "165", "...
[ "nonn" ]
6
1
2
[ "A000027", "A000040", "A391351", "A391354", "A391355", "A391356" ]
null
Clark Kimberling, Dec 14 2025
2025-12-28T16:05:55
oeisdata/seq/A391/A391355.seq
659115fd79795c843781713fd8537306
A391356
Numbers k such that 4*k - (greatest prime < 4*k) > (least prime > 4*k) - 4*k.
[ "4", "7", "9", "10", "13", "22", "24", "25", "28", "31", "34", "37", "39", "43", "47", "49", "52", "55", "58", "62", "64", "67", "69", "70", "73", "76", "79", "82", "84", "86", "88", "91", "93", "97", "99", "100", "102", "104", "107", "11...
[ "nonn" ]
5
1
1
[ "A000027", "A000040", "A391351", "A391354", "A391355", "A391356" ]
null
Clark Kimberling, Dec 18 2025
2025-12-20T13:29:04
oeisdata/seq/A391/A391356.seq
33618893e70e2616e62b3942f78abc97
A391357
Rectangular array R read by falling antidiagonals: R(n,k) = prime(n) + prime(n+k).
[ "5", "7", "8", "9", "10", "12", "13", "14", "16", "18", "15", "16", "18", "20", "24", "19", "20", "22", "24", "28", "30", "21", "22", "24", "26", "30", "32", "36", "25", "26", "28", "30", "34", "36", "40", "42", "31", "32", "34", "36", ...
[ "nonn", "tabl", "easy" ]
7
1
1
[ "A001043", "A048448", "A052147", "A092390", "A113935", "A175222", "A175223", "A391357", "A391358", "A391359" ]
null
Clark Kimberling, Dec 18 2025
2025-12-23T00:11:09
oeisdata/seq/A391/A391357.seq
8d6a830b37ed3933edc61d3f1d9980dc
A391358
Rectangular array R read by falling antidiagonals: R(n,k) = prime(k) + prime(n+k).
[ "5", "8", "7", "12", "10", "9", "18", "16", "14", "13", "24", "20", "18", "16", "15", "30", "28", "24", "22", "20", "19", "36", "32", "30", "26", "24", "22", "21", "42", "40", "36", "34", "30", "28", "26", "25", "52", "48", "46", "42", ...
[ "nonn", "tabl", "easy" ]
7
1
1
[ "A391357", "A391358", "A391359" ]
null
Clark Kimberling, Dec 18 2025
2025-12-23T00:10:58
oeisdata/seq/A391/A391358.seq
e8bb54160ec42229c622719cfa92a64d
A391359
Rectangular array R read by falling antidiagonals: R(n,k) = (prime(n) + prime(n+k))/2, for n>=2, k>=1.
[ "4", "5", "6", "7", "8", "9", "8", "9", "10", "12", "10", "11", "12", "14", "15", "11", "12", "13", "15", "16", "18", "13", "14", "15", "17", "18", "20", "21", "16", "17", "18", "20", "21", "23", "24", "26", "17", "18", "19", "21", "22"...
[ "nonn", "tabl", "easy" ]
7
1
1
[ "A065305", "A391357", "A391358", "A391359" ]
null
Clark Kimberling, Dec 20 2025
2025-12-23T00:11:04
oeisdata/seq/A391/A391359.seq
ef4c6716607acb14bfebecfffaa0880e
A391360
Number of irreducible elements of Z[(1+sqrt(-15))/2] (the ring of integers of Q(sqrt(-15))) of norm n up to association.
[ "0", "0", "0", "3", "0", "2", "0", "0", "1", "2", "0", "0", "0", "0", "1", "0", "0", "0", "2", "0", "0", "0", "0", "0", "1", "0", "0", "0", "0", "0", "2", "0", "0", "4", "0", "0", "0", "0", "0", "0", "0", "0", "0", "0", "0", "...
[ "nonn", "easy" ]
19
1
4
[ "A033212", "A091731", "A106859", "A191018", "A191062", "A341786", "A390422", "A391360", "A391361", "A391362", "A391363" ]
null
Jianing Song, Dec 07 2025
2025-12-27T19:24:50
oeisdata/seq/A391/A391360.seq
ec2cba1a52d532945f8b355a4fb88f6d
A391361
Number of irreducible elements of Z[sqrt(-6)] of norm n up to association.
[ "0", "0", "0", "1", "0", "1", "2", "0", "1", "2", "0", "0", "0", "0", "2", "0", "0", "0", "0", "0", "0", "2", "0", "0", "3", "0", "0", "0", "0", "0", "2", "0", "2", "0", "0", "0", "0", "0", "0", "0", "0", "0", "0", "0", "0", "...
[ "nonn", "easy" ]
18
1
7
[ "A033199", "A084865", "A091731", "A157437", "A191059", "A390498", "A391360", "A391361", "A391362", "A391364", "A391366" ]
null
Jianing Song, Dec 07 2025
2025-12-27T16:02:22
oeisdata/seq/A391/A391361.seq
078a7c28e353741e8b03076b1d2a038d
A391362
Number of irreducible elements of Z[sqrt(10)] of norm n up to association.
[ "0", "0", "0", "1", "0", "2", "0", "0", "3", "1", "0", "0", "0", "0", "2", "0", "0", "0", "0", "0", "0", "0", "0", "0", "1", "2", "0", "0", "0", "0", "2", "0", "0", "0", "0", "0", "0", "0", "4", "0", "2", "0", "0", "0", "0", "...
[ "nonn", "easy" ]
16
1
6
[ "A038880", "A091731", "A097955", "A141179", "A141180", "A262362", "A390526", "A391360", "A391361", "A391362", "A391367" ]
null
Jianing Song, Dec 07 2025
2025-12-27T16:13:51
oeisdata/seq/A391/A391362.seq
f86d13231bf393993a31c261f61d2adf
A391363
Numbers with more than one factorization (up to association) in Z[(1+sqrt(-15))/2], the ring of integers of Q(sqrt(-15)).
[ "4", "6", "8", "10", "12", "15", "16", "18", "20", "24", "28", "30", "32", "34", "36", "40", "42", "44", "45", "46", "48", "50", "51", "52", "54", "56", "60", "64", "66", "68", "69", "70", "72", "75", "76", "78", "80", "84", "85", "88", ...
[ "nonn" ]
21
1
1
[ "A033212", "A106859", "A191018", "A191062", "A262362", "A262828", "A341786", "A390422", "A391360", "A391363", "A391364" ]
null
Jianing Song, Dec 07 2025
2025-12-27T16:02:35
oeisdata/seq/A391/A391363.seq
40a15a2d34f30466eb80ba58bd320270
A391364
Numbers with more than one factorization (up to association) in Z[sqrt(-6)].
[ "6", "10", "12", "15", "18", "20", "22", "24", "25", "30", "33", "36", "40", "42", "44", "45", "48", "50", "54", "55", "58", "60", "66", "70", "72", "75", "78", "80", "84", "87", "88", "90", "96", "99", "100", "102", "105", "106", "108", ...
[ "nonn", "easy" ]
21
1
1
[ "A033199", "A084865", "A157437", "A191059", "A262362", "A262828", "A390498", "A391361", "A391363", "A391364", "A391366" ]
null
Jianing Song, Dec 07 2025
2025-12-27T16:03:00
oeisdata/seq/A391/A391364.seq
e6d25f9c64e12553b8c175b930bd81d6
A391366
Norms of prime ideals of Z[sqrt(-6)].
[ "2", "3", "5", "7", "11", "29", "31", "53", "59", "73", "79", "83", "97", "101", "103", "107", "127", "131", "149", "151", "169", "173", "179", "193", "197", "199", "223", "227", "241", "251", "269", "271", "289", "293", "313", "317", "337", ...
[ "nonn", "easy" ]
21
1
1
[ "A033199", "A055025", "A055664", "A055673", "A084865", "A090348", "A091727", "A109017", "A157437", "A191059", "A192013", "A296924", "A341783", "A341784", "A341785", "A341786", "A341787", "A341788", "A341789", "A341790", "A391366", "A391367", "A391369", "A391370", "A39...
null
Jianing Song, Dec 07 2025
2025-12-11T12:26:37
oeisdata/seq/A391/A391366.seq
6e735070d16b1b1daf32972e99453048
A391367
Norms of prime ideals of Z[sqrt(10)].
[ "2", "3", "5", "13", "31", "37", "41", "43", "49", "53", "67", "71", "79", "83", "89", "107", "121", "151", "157", "163", "173", "191", "197", "199", "227", "239", "241", "271", "277", "281", "283", "289", "293", "307", "311", "317", "347", "...
[ "nonn", "easy" ]
16
1
1
[ "A035192", "A038879", "A038880", "A055025", "A055664", "A055673", "A090348", "A091727", "A097955", "A141179", "A141180", "A341783", "A341784", "A341785", "A341786", "A341787", "A341788", "A341789", "A341790", "A391366", "A391367", "A391369", "A391370", "A391371", "A39...
null
Jianing Song, Dec 07 2025
2025-12-12T15:08:41
oeisdata/seq/A391/A391367.seq
d230d5ed046bee9315611e8028966479
A391368
Number of positive integers k with an arithmetic mean of divisors equal to n.
[ "1", "1", "2", "1", "0", "3", "2", "1", "3", "2", "0", "4", "1", "3", "4", "1", "0", "5", "2", "1", "5", "1", "0", "5", "0", "2", "4", "4", "0", "6", "2", "1", "1", "1", "1", "8", "1", "2", "3", "3", "0", "8", "0", "1", "9", "...
[ "nonn" ]
9
1
3
[ "A000005", "A000203", "A157846", "A157847", "A162538", "A391368" ]
null
Joe Anderson, Dec 07 2025
2025-12-14T13:55:51
oeisdata/seq/A391/A391368.seq
c0c885be48b378da6cecea4af75961f2
A391369
Absolute values of norms of prime elements in Z[sqrt(3)].
[ "2", "3", "11", "13", "23", "25", "37", "47", "49", "59", "61", "71", "73", "83", "97", "107", "109", "131", "157", "167", "179", "181", "191", "193", "227", "229", "239", "241", "251", "263", "277", "289", "311", "313", "337", "347", "349", ...
[ "nonn" ]
17
1
1
[ "A003630", "A035194", "A038874", "A055025", "A055664", "A055673", "A090348", "A091727", "A097933", "A110161", "A341783", "A341784", "A341785", "A341786", "A341787", "A341788", "A341789", "A341790", "A391366", "A391367", "A391369", "A391370", "A391371" ]
null
Jianing Song, Dec 07 2025
2025-12-12T15:08:38
oeisdata/seq/A391/A391369.seq
851e7e1f9978d882a4c3275a3574f52f
A391370
Absolute values of norms of prime elements in Z[(1+sqrt(21))/2], the ring of integers of Q(sqrt(21)).
[ "3", "4", "5", "7", "17", "37", "41", "43", "47", "59", "67", "79", "83", "89", "101", "109", "121", "127", "131", "151", "163", "167", "169", "173", "193", "211", "227", "251", "257", "269", "277", "293", "311", "331", "337", "353", "361", "...
[ "nonn" ]
15
1
1
[ "A035203", "A038893", "A038894", "A055025", "A055664", "A055673", "A090348", "A091727", "A322829", "A341783", "A341784", "A341785", "A341786", "A341787", "A341788", "A341789", "A341790", "A391366", "A391367", "A391369", "A391370", "A391371" ]
null
Jianing Song, Dec 07 2025
2025-12-12T15:06:45
oeisdata/seq/A391/A391370.seq
ed418045f8202b77e7b718c2180df2a1
A391371
Absolute values of norms of prime elements in Z[sqrt(6)].
[ "2", "3", "5", "19", "23", "29", "43", "47", "49", "53", "67", "71", "73", "97", "101", "121", "139", "149", "163", "167", "169", "173", "191", "193", "197", "211", "239", "241", "263", "269", "283", "289", "293", "307", "311", "313", "317", ...
[ "nonn" ]
16
1
1
[ "A035188", "A038876", "A038877", "A055025", "A055664", "A055673", "A090348", "A091727", "A097934", "A322796", "A341783", "A341784", "A341785", "A341786", "A341787", "A341788", "A341789", "A341790", "A391366", "A391367", "A391369", "A391370", "A391371" ]
null
Jianing Song, Dec 07 2025
2025-12-12T15:08:34
oeisdata/seq/A391/A391371.seq
3ca51e3f167d61f455ec01e4ab754a0e
A391372
a(n) = 2*a(n-1)^2 + a(n-1) + 1 with a(0) = 0.
[ "0", "1", "4", "37", "2776", "15415129", "475252419588412", "451729724649280503419388951901", "408119488263429563276016854205074047944119811268657971979504" ]
[ "nonn" ]
26
0
3
[ "A010685", "A010888", "A084849", "A391372" ]
null
Timothy L. Tiffin, Dec 07 2025
2025-12-21T15:05:23
oeisdata/seq/A391/A391372.seq
82e6a0d310194304e2859570e78aaac4
A391373
The largest number with an arithmetic mean of divisors equal to n or 0 is there is no such number.
[ "1", "3", "6", "7", "0", "15", "20", "21", "30", "27", "0", "42", "45", "60", "56", "31", "0", "70", "49", "57", "96", "43", "0", "105", "0", "126", "110", "140", "0", "168", "150", "93", "86", "67", "116", "210", "73", "147", "198", "189...
[ "nonn" ]
11
1
2
[ "A000005", "A000203", "A003601", "A157847", "A162538", "A391373" ]
null
Joe Anderson, Dec 07 2025
2025-12-14T16:25:09
oeisdata/seq/A391/A391373.seq
0acbd4adcd46a03aaa9c1fd412c01099
A391374
Number of positive integers k such that k's arithmetic mean of divisors is at most n.
[ "1", "3", "6", "8", "11", "14", "18", "20", "23", "26", "30", "35", "37", "41", "45", "47", "49", "55", "60", "62", "68", "69", "72", "79", "82", "84", "90", "94", "96", "102", "106", "111", "113", "115", "116", "124", "127", "134", "138", ...
[ "nonn" ]
6
1
2
[ "A000005", "A000203", "A391368", "A391374" ]
null
Joe Anderson, Dec 07 2025
2025-12-14T14:18:13
oeisdata/seq/A391/A391374.seq
e3ee7c9333c980e152580a71836a8630
A391375
Powers k^m, m > 1, where k is an odd Achilles number.
[ "455625", "1265625", "1750329", "9529569", "10673289", "20820969", "36905625", "37515625", "60886809", "73530625", "95004009", "102515625", "141776649", "143496441", "204004089", "228765625", "284765625", "307546875", "390971529", "446265625", "515607849", "673246809", "7...
[ "nonn", "easy" ]
5
1
1
[ "A001597", "A001694", "A005408", "A052486", "A126706", "A131605", "A286708", "A383394", "A390953", "A391375", "A391376" ]
null
Michael De Vlieger, Dec 09 2025
2025-12-17T14:42:14
oeisdata/seq/A391/A391375.seq
201635e4da88f7f8ed06e8fed5c0d770
A391376
Powers k^m, m > 1, where k is an even Achilles number.
[ "5184", "11664", "40000", "82944", "153664", "186624", "250000", "373248", "419904", "640000", "746496", "937024", "944784", "1259712", "1327104", "1827904", "1882384", "2458624", "3240000", "3779136", "4000000", "5345344", "6718464", "7290000", "8000000", "8340544"...
[ "nonn", "easy" ]
5
1
1
[ "A001597", "A001694", "A005843", "A052486", "A126706", "A131605", "A286708", "A383394", "A390952", "A391375", "A391376" ]
null
Michael De Vlieger, Dec 09 2025
2025-12-17T14:41:01
oeisdata/seq/A391/A391376.seq
502d72f206a439dcbdce20c2b7a20ae3
A391378
Expansion of g^2/(1 + x*g), where g = 1+x*g^4 is the g.f. of A002293.
[ "1", "1", "7", "40", "267", "1897", "14123", "108719", "858421", "6913914", "56583401", "469200322", "3933669482", "33287843079", "283956543780", "2439153154289", "21080183230758", "183168147509467", "1599221574473345", "14022758576502463", "123435372854088656", "1090356552...
[ "nonn" ]
7
0
3
[ "A002293", "A387982", "A391378" ]
null
Seiichi Manyama, Dec 07 2025
2025-12-08T04:29:46
oeisdata/seq/A391/A391378.seq
0f32e04f6df020554384afbbc111d824
A391379
Expansion of g^2/(1 + x*g^2), where g = 1+x*g^4 is the g.f. of A002293.
[ "1", "1", "6", "35", "232", "1646", "12239", "94137", "742825", "5980056", "48922556", "405553786", "3399234751", "28759383055", "245284421794", "2106648344723", "18204169010624", "158160107826385", "1380740162723725", "12105923730466112", "106553900171498799", "94116760517...
[ "nonn" ]
10
0
3
[ "A002293", "A390740", "A391379" ]
null
Seiichi Manyama, Dec 07 2025
2025-12-08T04:30:51
oeisdata/seq/A391/A391379.seq
df7e2f6a3234894834ade2b45b657d0c
A391380
Expansion of g*(1 + x*g), where g = 1+x*g^3 is the g.f. of A001764.
[ "1", "2", "5", "19", "85", "416", "2156", "11628", "64581", "366850", "2121405", "12446655", "73908588", "443329264", "2682282440", "16350019688", "100312427493", "618978133158", "3838830395855", "23916064782225", "149605584539565", "939295627587240", "5917060156672560", ...
[ "nonn", "easy" ]
13
0
2
[ "A001764", "A101409", "A167422", "A390519", "A391380", "A391381", "A391382" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-08T04:32:07
oeisdata/seq/A391/A391380.seq
3c165de343627378ba8329c2340b30af
A391381
Expansion of g*(1 + x*g^2), where g = 1+x*g^4 is the g.f. of A002293.
[ "1", "2", "7", "37", "231", "1581", "11473", "86710", "675207", "5379616", "43645052", "359336341", "2994665297", "25213773690", "214149202470", "1832589292380", "15785734361415", "136764083705832", "1190973643069588", "10418763855670244", "91519130263741180", "806893777849...
[ "nonn", "easy" ]
12
0
2
[ "A002293", "A167422", "A390710", "A391380", "A391381", "A391382" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-08T04:33:02
oeisdata/seq/A391/A391381.seq
fa7080203e7ec4b4864c40dec92dd488
A391382
Expansion of g*(1 + x*g^3), where g = 1+x*g^5 is the g.f. of A002294.
[ "1", "2", "9", "61", "489", "4301", "40131", "390104", "3907977", "40062412", "418254034", "4431613550", "47532700995", "515094994701", "5631040056392", "62026042961616", "687736507905865", "7669858226447790", "85977241224449355", "968212072361926899", "10948257397698469394",...
[ "nonn", "easy" ]
10
0
2
[ "A002294", "A167422", "A391380", "A391381", "A391382" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-08T04:34:03
oeisdata/seq/A391/A391382.seq
c6289c2fa89282b706219f4f03542721
A391383
Expansion of g/(1 - x*g^6), where g = 1+x*g^5 is the g.f. of A002294.
[ "1", "2", "13", "105", "938", "8893", "87723", "890325", "9232805", "97376126", "1041089019", "11256502919", "122861952973", "1351837036390", "14977717978726", "166953700523302", "1870943152825162", "21065820665414499", "238193982444276850", "2703539335002781050", "3079115293...
[ "nonn" ]
12
0
2
[ "A002294", "A026726", "A390519", "A390710", "A391382", "A391383" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-08T04:35:41
oeisdata/seq/A391/A391383.seq
47eab128e7329735fc3fe2d9214e3a8a
A391385
a(n) is the smallest number k > 1 such that k^(2^m) + 1 is prime for all m = 1 to n, but not for m=n+1.
[ "10", "6", "4", "2", "2090676" ]
[ "nonn", "more" ]
6
1
1
[ "A389254", "A391385" ]
null
Michel Marcus, Dec 08 2025
2025-12-08T08:57:27
oeisdata/seq/A391/A391385.seq
61e6cbe94328231772c6dd88f3d8ab95
A391386
Irregular triangle read by rows: powers of 2 in the factorization of A391261; 0 if A391261(n,k) = 0.
[ "0", "0", "0", "1", "0", "1", "0", "0", "2", "1", "0", "2", "0", "0", "3", "2", "2", "0", "3", "0", "3", "0", "0", "3", "0", "1", "0", "4", "0", "2", "0", "0", "5", "4", "5", "2", "1", "0", "4", "0", "4", "0", "0", "6", "5", "...
[ "nonn", "tabf" ]
22
1
9
[ "A055034", "A389480", "A391261", "A391386", "A391387" ]
null
A.H.M. Smeets, Dec 08 2025
2025-12-16T13:44:10
oeisdata/seq/A391/A391386.seq
7426c77b6bd8a95f624d67810f7e0258
A391387
Irregular triangle read by rows: greatest odd divisor of A391261(n,k), signed; 0 if A391261(n,k) = 0.
[ "1", "1", "0", "1", "-1", "1", "0", "-1", "1", "-1", "-1", "1", "0", "-3", "1", "-1", "-1", "1", "1", "0", "-1", "0", "1", "1", "0", "-3", "-1", "1", "0", "-5", "0", "5", "1", "-1", "-1", "3", "3", "-1", "1", "0", "-1", "0", "1", ...
[ "sign", "tabf" ]
16
1
14
[ "A000265", "A055034", "A389480", "A391261", "A391386", "A391387" ]
null
A.H.M. Smeets, Dec 08 2025
2025-12-16T13:37:49
oeisdata/seq/A391/A391387.seq
39487130ab70448e6fd6de26c8918a16
A391388
Site percolation series for square lattice: coefficients of the power series expansion in powers of q=1-p of the probability that a given site (not assumed to be open) belongs to the infinite cluster, where p is the probability that a site is open.
[ "1", "-1", "0", "0", "-1", "1", "-4", "-4", "-15", "-5", "-158", "234", "-1349", "2713", "-13704", "42676", "-172825", "559053", "-2029776", "6774936", "-23900386", "81129962", "-282099620", "963894132", "-3331512669", "11422580633", "-39350336472", "13493982108...
[ "sign" ]
10
0
7
[ "A338210", "A391388", "A391389", "A391390", "A391392" ]
null
Pontus von Brömssen, Dec 10 2025
2025-12-18T07:59:04
oeisdata/seq/A391/A391388.seq
b2dc0fa71d8be201c96c1956df64eaad
A391389
Site percolation series for square lattice: coefficients of the power series expansion in powers of q=1-p of the probability that a given open site belongs to the infinite cluster, where p is the probability that a site is open.
[ "1", "0", "0", "0", "-1", "0", "-4", "-8", "-23", "-28", "-186", "48", "-1301", "1412", "-12292", "30384", "-142441", "416612", "-1613164", "5161772", "-18738614", "62391348", "-219708272", "744185860", "-2587326809", "8835253824", "-30515082648", "104424738432"...
[ "sign" ]
11
0
7
[ "A338210", "A391388", "A391389", "A391391", "A391393" ]
null
Pontus von Brömssen, Dec 10 2025
2025-12-18T07:59:08
oeisdata/seq/A391/A391389.seq
9666794962293e45ac67c863402d1be9
A391390
Site percolation series for triangular lattice: coefficients of the power series expansion in powers of q=1-p of the probability that a given site (not assumed to be open) belongs to the infinite cluster, where p is the probability that a site is open.
[ "1", "-1", "0", "0", "0", "0", "-1", "1", "-6", "6", "-27", "33", "-117", "183", "-606", "1172", "-3506", "7872", "-22412", "53570", "-142197", "339225", "-859629" ]
[ "sign", "more" ]
6
0
9
[ "A391388", "A391390", "A391391", "A391392" ]
null
Pontus von Brömssen, Dec 10 2025
2025-12-12T10:56:23
oeisdata/seq/A391/A391390.seq
ea1b58e14a4ca0cec7e9148d30d2e215
A391391
Site percolation series for triangular lattice: coefficients of the power series expansion in powers of q=1-p of the probability that a given open site belongs to the infinite cluster, where p is the probability that a site is open.
[ "1", "0", "0", "0", "0", "0", "-1", "0", "-6", "0", "-27", "6", "-111", "72", "-534", "638", "-2868", "5004", "-17408", "36162", "-106035", "233190", "-626439" ]
[ "sign", "more" ]
6
0
9
[ "A391389", "A391390", "A391391", "A391393" ]
null
Pontus von Brömssen, Dec 10 2025
2025-12-12T10:56:11
oeisdata/seq/A391/A391391.seq
0acd8a99c4e30423c82c78d2d01f3a72
A391392
Site percolation series for hexagonal lattice: coefficients of the power series expansion in powers of q=1-p of the probability that a given site (not assumed to be open) belongs to the infinite cluster, where p is the probability that a site is open.
[ "1", "-1", "0", "-1", "-2", "-3", "-22", "-8", "-324", "157", "-4159", "8988", "-58973", "159656" ]
[ "sign", "more" ]
5
0
5
[ "A391388", "A391390", "A391392", "A391393" ]
null
Pontus von Brömssen, Dec 10 2025
2025-12-12T10:56:02
oeisdata/seq/A391/A391392.seq
00b753658145f127825ca25a47880e22
A391393
Site percolation series for hexagonal lattice: coefficients of the power series expansion in powers of q=1-p of the probability that a given open site belongs to the infinite cluster, where p is the probability that a site is open.
[ "1", "0", "0", "-1", "-3", "-6", "-28", "-36", "-360", "-203", "-4362", "4626", "-54347", "105309" ]
[ "sign", "more" ]
5
0
5
[ "A391389", "A391391", "A391392", "A391393" ]
null
Pontus von Brömssen, Dec 10 2025
2025-12-12T10:55:52
oeisdata/seq/A391/A391393.seq
4d00966af16b52299413e98c06e3c461
A391396
Numbers k such that k and k+1 are both numbers whose number of divisors is 3 times a power of 2 (A377562).
[ "44", "49", "75", "98", "116", "147", "171", "242", "243", "244", "260", "275", "315", "332", "360", "363", "387", "475", "476", "507", "524", "531", "539", "548", "549", "603", "604", "636", "692", "724", "725", "735", "747", "764", "774", "819"...
[ "nonn", "easy" ]
11
1
1
[ "A372690", "A377562", "A388069", "A391396", "A391397" ]
null
Amiram Eldar, Dec 08 2025
2025-12-14T01:50:17
oeisdata/seq/A391/A391396.seq
ba33e0c62a0f5d78c2ae51378131d15e
A391397
Numbers k such that d(k+1)/d(k) = 2^m for some integer m (positive, zero, or negative), where d(k) is the number of divisors of k.
[ "1", "2", "5", "6", "7", "10", "13", "14", "21", "22", "23", "26", "29", "30", "33", "34", "37", "38", "39", "40", "41", "42", "44", "46", "49", "53", "54", "55", "56", "57", "58", "61", "65", "66", "69", "70", "73", "75", "77", "78", "...
[ "nonn", "easy" ]
23
1
2
[ "A000005", "A036537", "A372690", "A377562", "A391396", "A391397" ]
null
Amiram Eldar, Dec 08 2025
2025-12-14T02:33:21
oeisdata/seq/A391/A391397.seq
02373f0c6544f07917507f93f928ebd4
A391398
Number of compositions of n where the median of parts equals 1.
[ "1", "1", "3", "6", "10", "21", "43", "81", "161", "325", "637", "1260", "2520", "4999", "9917", "19770", "39354", "78275", "155969", "310818", "619174", "1234199", "2460905", "4906597", "9785125", "19518887", "38937907", "77686076", "155017552", "309355889"...
[ "nonn" ]
24
1
3
[ "A008683", "A011782", "A388070", "A391398" ]
null
Austen M. Fletcher, Dec 08 2025
2025-12-10T18:17:02
oeisdata/seq/A391/A391398.seq
c99ccf743ab541b078faa930f3cfeaab
A391399
a(n) = Sum_{k=0..floor(n/3)} binomial(k,2*n-6*k).
[ "1", "0", "0", "1", "0", "0", "1", "1", "0", "1", "3", "0", "1", "6", "1", "1", "10", "5", "1", "15", "15", "2", "21", "35", "8", "28", "70", "29", "37", "126", "85", "54", "210", "211", "100", "331", "463", "231", "506", "925", "573", ...
[ "nonn", "new" ]
16
0
11
[ "A005251", "A062200", "A391265", "A391399", "A392250" ]
null
Seiichi Manyama, Jan 05 2026
2026-01-06T04:06:17
oeisdata/seq/A391/A391399.seq
8efb508352f2e2b663a6eb7801e53e1d
A391400
Decimal expansion of the real solution of 2*sqrt(1-h^2) - Pi*h + 2*h*arcsin(h) = 1.
[ "3", "6", "0", "0", "3", "4", "9", "8", "2", "8", "0", "8", "7", "0", "9", "6", "5", "4", "0", "7", "9", "6", "5", "0", "5", "0", "6", "7", "3", "7", "0", "0", "7", "4", "8", "9", "8", "8", "7", "7", "9", "6", "7", "8", "4", "...
[ "nonn", "cons" ]
18
0
1
[ "A086751", "A390401", "A391400" ]
null
Stefano Spezia, Dec 08 2025
2025-12-13T23:17:48
oeisdata/seq/A391/A391400.seq
c3588184a87dbf706feeea209bdda99a
A391401
Primes obtained by iterating the map prime(j) -> prime(j + prime(j) + 1) starting at 2.
[ "2", "7", "37", "229", "1811", "18253", "228959", "3487189", "63129359", "1334379911", "32446334281", "896300577883", "27831162033881", "962606024675719", "36795183927085811", "1543768264352117803", "70665478851360297731", "3510376002304544358389", "188348462136537160887367" ]
[ "nonn", "more" ]
38
1
1
[ "A000040", "A093502", "A391401", "A391616" ]
null
Bruce Nye, Dec 08 2025
2025-12-25T09:41:35
oeisdata/seq/A391/A391401.seq
cb8c9184cecfaae8951da09cbe77feb8
A391402
Triangle read by rows: T(n,k) is k-th entry of the toric g-vector of the n-dimensional cyclohedron, 0 <= k <= floor(n/2).
[ "1", "1", "1", "3", "1", "16", "1", "65", "20", "1", "246", "225", "1", "917", "1659", "175", "1", "3424", "10192", "3136", "1", "12861", "56664", "34104", "1764", "1", "48610", "296055", "291600", "44100", "1", "184745", "1482965", "2157705", "639...
[ "nonn", "tabf" ]
28
0
4
[ "A000891", "A337900", "A381676", "A391402", "A391403" ]
null
Richard Ehrenborg, Dec 08 2025
2025-12-28T18:47:18
oeisdata/seq/A391/A391402.seq
ff2464b2956a0333b56e802ef82635e0
A391403
Triangle read by rows: T(n,k) is k-th entry of the gamma-vector of the n-dimensional cyclohedron, 0 <= k <= floor(n/2).
[ "1", "1", "1", "2", "1", "6", "1", "12", "6", "1", "20", "30", "1", "30", "90", "20", "1", "42", "210", "140", "1", "56", "420", "560", "70", "1", "72", "756", "1680", "630", "1", "90", "1260", "4200", "3150", "252", "1", "110", "1980", "...
[ "nonn", "tabf", "easy" ]
27
0
4
[ "A000984", "A002426", "A098479", "A105868", "A391402", "A391403" ]
null
Richard Ehrenborg, Dec 08 2025
2025-12-29T05:58:54
oeisdata/seq/A391/A391403.seq
e8e100a13ef3ffbd85695c4561910c1d
A391404
Expansion of g^3/(1 + x*g), where g = 1+x*g^3 is the g.f. of A001764.
[ "1", "2", "9", "41", "205", "1076", "5857", "32754", "187056", "1086335", "6396041", "38090629", "229044178", "1388717287", "8480503705", "52113795057", "322022338699", "1999650780743", "12471884607292", "78095950442235", "490771745153602", "3094166501849767", "1956581175...
[ "nonn" ]
9
0
2
[ "A001764", "A023053", "A374836", "A391178", "A391294", "A391404", "A391405", "A391406" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-09T08:17:08
oeisdata/seq/A391/A391404.seq
d963a301f9d582e521b88471a3646cab
A391405
Expansion of g^3/(1 + x*g)^2, where g = 1+x*g^3 is the g.f. of A001764.
[ "1", "1", "7", "30", "153", "805", "4397", "24647", "141020", "820201", "4835029", "28823700", "173471074", "1052554765", "6431805843", "39546649026", "244489418103", "1518872793184", "9477032121080", "59364204189857", "373178685365818", "2353473823288829", "1488609871298...
[ "nonn" ]
7
0
3
[ "A001764", "A374836", "A389115", "A391174", "A391404", "A391405" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-09T08:17:19
oeisdata/seq/A391/A391405.seq
b0670dbb468b814db8cc1a8995b53cf4
A391406
Expansion of g^4/(1 + x*g), where g = 1+x*g^3 is the g.f. of A001764.
[ "1", "3", "14", "68", "352", "1895", "10509", "59619", "344380", "2018599", "11976479", "71786394", "434049233", "2644251959", "16214959902", "100008206636", "619980261922", "3861037683008", "24144159455460", "151540706064143", "954348342189353", "6028591984661431", "3818...
[ "nonn" ]
9
0
2
[ "A001558", "A001764", "A023053", "A391294", "A391404", "A391406" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-09T08:17:15
oeisdata/seq/A391/A391406.seq
aa6cc7c50554d0b7e19f679e4e1f52be
A391407
Expansion of g^4/(1 + x*g)^2, where g = 1+x*g^3 is the g.f. of A001764.
[ "1", "2", "11", "52", "271", "1460", "8107", "46036", "266134", "1561012", "9266929", "55573104", "336162522", "2048697862", "12567146031", "77532920596", "480777987559", "2994852486212", "18731746252378", "117593059787784", "740692678560938", "4679713043486622", "2964922...
[ "nonn" ]
12
0
2
[ "A001764", "A114495", "A374835", "A391294", "A391405", "A391407" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-09T08:17:12
oeisdata/seq/A391/A391407.seq
681198b608ac1d018824bc3ab05d95b3
A391408
Expansion of g^5/(1 + x*g)^2, where g = 1+x*g^2 is the g.f. of A000108.
[ "1", "3", "11", "38", "133", "468", "1660", "5932", "21346", "77301", "281545", "1030778", "3791597", "14006456", "51941576", "193301120", "721697246", "2702472854", "10147300982", "38197179692", "144119279906", "544941540968", "2064663329656", "7837201508508", "29801...
[ "nonn" ]
7
0
2
[ "A000108", "A065601", "A114495", "A389115", "A391408" ]
null
Seiichi Manyama, Dec 08 2025
2025-12-09T08:17:05
oeisdata/seq/A391/A391408.seq
9d3199d075fbebd3c627637e1acdb905
A391409
Discriminants of real quadratic fields F such that 16 is an 8th power in F_2, where F_2 is the completion of F with respect to a place above 2.
[ "8", "28", "56", "60", "92", "120", "124", "136", "156", "184", "188", "220", "248", "264", "284", "312", "316", "328", "348", "376", "380", "412", "440", "444", "456", "476", "508", "520", "568", "572", "584", "604", "632", "636", "668", "696", ...
[ "nonn", "easy", "new" ]
23
1
1
[ "A003658", "A391271", "A391409" ]
null
Jianing Song, Jan 12 2026
2026-01-13T08:06:30
oeisdata/seq/A391/A391409.seq
d63f24f1040a0fbb6aff291751b1e475
A391410
Decimal expansion of the smallest positive root of P(x) = 2*x^4 + 36*x^3 - 22*x^2 - 6*x + 2.
[ "2", "2", "0", "3", "0", "9", "9", "4", "0", "6", "8", "3", "4", "7", "8", "5", "7", "5", "3", "5", "9", "6", "2", "1", "1", "2", "4", "8", "6", "4", "0", "5", "1", "0", "7", "1", "1", "2", "3", "5", "7", "8", "1", "5", "2", "...
[ "nonn", "cons" ]
7
0
1
[ "A389416", "A391410" ]
null
Hugo Pfoertner, Dec 09 2025
2025-12-09T16:47:24
oeisdata/seq/A391/A391410.seq
d933a8dc0da8619a7fc2d3795b1d7fc2
A391411
First of 3 consecutive primes p1 < p2 < p3 such that the pattern of differences [p2-p1, p3-p2] does not occur earlier.
[ "2", "3", "5", "7", "19", "23", "29", "31", "47", "83", "89", "109", "113", "137", "139", "197", "199", "211", "241", "283", "317", "331", "359", "397", "401", "463", "467", "503", "509", "521", "523", "619", "691", "773", "787", "883", "887", ...
[ "nonn" ]
30
1
1
[ "A002386", "A096265", "A391411", "A391412", "A391413" ]
null
Hugo Pfoertner, Dec 09 2025
2025-12-10T17:01:10
oeisdata/seq/A391/A391411.seq
f93e1d0327c3e25c48102130f2f043bd
A391412
Middle of 3 consecutive primes p1 < p2 < p3 such that the pattern of differences [p2-p1, p3-p2] does not occur earlier.
[ "3", "5", "7", "11", "23", "29", "31", "37", "53", "89", "97", "113", "127", "139", "149", "199", "211", "223", "251", "293", "331", "337", "367", "401", "409", "467", "479", "509", "521", "523", "541", "631", "701", "787", "797", "887", "907",...
[ "nonn" ]
20
1
1
[ "A151800", "A391411", "A391412", "A391413" ]
null
Hugo Pfoertner, Dec 09 2025
2025-12-11T12:35:42
oeisdata/seq/A391/A391412.seq
07456fd2f3d2aa869db0d00cf5e1f3ab
A391413
Last of 3 consecutive primes p1 < p2 < p3 such that the pattern of differences [p2-p1, p3-p2] does not occur earlier.
[ "5", "7", "11", "13", "29", "31", "37", "41", "59", "97", "101", "127", "131", "149", "151", "211", "223", "227", "257", "307", "337", "347", "373", "409", "419", "479", "487", "521", "523", "541", "547", "641", "709", "797", "809", "907", "911...
[ "nonn" ]
26
1
1
[ "A151800", "A391411", "A391412", "A391413" ]
null
Hugo Pfoertner, Dec 09 2025
2025-12-11T15:23:23
oeisdata/seq/A391/A391413.seq
dd05c815b3f513587d87b45697b6d7a7
A391414
a(n) is the median of the set of the distinct values of (n-1)^n, (n-1)^(n+1), n^(n-1), n^(n+1), (n+1)^(n-1), (n+1)^n.
[ "1", "3", "16", "184", "2696", "47466", "979776", "23059204", "567108864", "14712104501", "421504185344", "13218256749601", "450353989316608", "16565151205544957", "654244800082329600", "27614800115689879553", "1240529732459024678912", "59095217374989483261925", "2975557672677668...
[ "nonn" ]
17
1
2
[ "A051489", "A062024", "A391414" ]
null
Hugo Pfoertner, Dec 16 2025
2025-12-17T15:57:22
oeisdata/seq/A391/A391414.seq
610157dc78e480d42ee1b337ec44678b
A391415
Nonsquarefree numbers that are neither cubefree nor perfect powers.
[ "24", "40", "48", "54", "56", "72", "80", "88", "96", "104", "108", "112", "120", "135", "136", "152", "160", "162", "168", "176", "184", "189", "192", "200", "208", "224", "232", "240", "248", "250", "264", "270", "272", "280", "288", "296", "...
[ "nonn", "easy" ]
12
1
1
[ "A004709", "A007916", "A013929", "A024619", "A046099", "A052486", "A126706", "A303946", "A362148", "A378767", "A389864", "A391319", "A391415", "A391416" ]
null
Michael De Vlieger, Dec 13 2025
2025-12-27T18:06:13
oeisdata/seq/A391/A391415.seq
2672107ab614634137178b2357f87493
A391416
Perfect powers that are neither prime powers nor cubefree.
[ "144", "216", "324", "400", "576", "784", "1000", "1296", "1600", "1728", "1936", "2025", "2304", "2500", "2704", "2744", "2916", "3136", "3375", "3600", "3969", "4624", "5184", "5625", "5776", "5832", "6400", "7056", "7744", "7776", "8000", "8100", "8...
[ "nonn", "easy" ]
19
1
1
[ "A001597", "A001694", "A013929", "A024619", "A046099", "A052486", "A072102", "A082020", "A085548", "A126706", "A131605", "A177492", "A246547", "A286708", "A383394", "A386762", "A388304", "A389864", "A391416" ]
null
Michael De Vlieger, Dec 13 2025
2025-12-21T03:12:50
oeisdata/seq/A391/A391416.seq
d8f4863b498d23ecdd5bb12e80fbf826
A391417
Discriminants of real quadratic fields whose class group is isomorphic to (C_2)^r, r >= 0.
[ "5", "8", "12", "13", "17", "21", "24", "28", "29", "33", "37", "40", "41", "44", "53", "56", "57", "60", "61", "65", "69", "73", "76", "77", "85", "88", "89", "92", "93", "97", "101", "104", "105", "109", "113", "120", "124", "129", "133",...
[ "nonn" ]
17
1
1
[ "A003658", "A079896", "A087048", "A317989", "A317990", "A317991", "A317992", "A390079", "A391417", "A391419", "A391422", "A391426", "A391435", "A391436", "A391437", "A391438", "A391439", "A391440", "A391441" ]
null
Jianing Song, Dec 09 2025
2025-12-09T22:06:56
oeisdata/seq/A391/A391417.seq
12c8ef26484b9f09ba9cc7cbb5534152
A391418
Class number of order of real quadratic fields with discriminant D = A079896(n).
[ "1", "1", "1", "1", "1", "1", "1", "1", "1", "1", "1", "1", "1", "2", "1", "1", "1", "1", "1", "1", "1", "1", "2", "1", "2", "1", "1", "1", "1", "1", "1", "1", "1", "2", "1", "1", "1", "1", "2", "1", "1", "2", "2", "1", "1", "...
[ "nonn" ]
11
1
14
[ "A003646", "A003652", "A003655", "A003656", "A003658", "A079896", "A087048", "A094612", "A094619", "A133315", "A344408", "A344409", "A390079", "A391418", "A391420", "A391421", "A391423", "A391424", "A391425" ]
null
Jianing Song, Dec 09 2025
2025-12-10T06:54:04
oeisdata/seq/A391/A391418.seq
ce84882a8bc02c50f66489135cfb9205
A391419
Discriminants of orders of real quadratic fields whose class group is isomorphic to (C_2)^r, r >= 0.
[ "5", "8", "12", "13", "17", "20", "21", "24", "28", "29", "32", "33", "37", "40", "41", "44", "45", "48", "52", "53", "56", "57", "60", "61", "65", "68", "69", "72", "73", "76", "77", "80", "84", "85", "88", "89", "92", "93", "96", "97", ...
[ "nonn" ]
14
1
1
[ "A003658", "A079896", "A087048", "A317989", "A317990", "A317991", "A317992", "A390079", "A391417", "A391419", "A391422", "A391426", "A391435", "A391436", "A391437", "A391438", "A391439", "A391440", "A391441" ]
null
Jianing Song, Dec 09 2025
2025-12-09T22:06:50
oeisdata/seq/A391/A391419.seq
a164183a11c76fd5bcc1249a13fbd4a7
A391420
Discriminants of real quadratic fields with form class number 2.
[ "12", "21", "24", "28", "33", "40", "44", "56", "57", "65", "69", "76", "77", "85", "88", "92", "93", "104", "124", "129", "133", "141", "152", "161", "172", "177", "184", "185", "188", "201", "209", "213", "217", "232", "236", "237", "248", ...
[ "nonn" ]
12
1
1
[ "A003646", "A003652", "A003655", "A003656", "A003658", "A014077", "A079896", "A087048", "A094612", "A094619", "A133315", "A327297", "A344408", "A344409", "A390079", "A391418", "A391420", "A391421", "A391423", "A391424", "A391425" ]
null
Jianing Song, Dec 09 2025
2025-12-10T06:53:56
oeisdata/seq/A391/A391420.seq
cd6b19cbce8c13e3ca67138a8861ba71
A391421
Discriminants of real quadratic fields with form class number 3.
[ "229", "257", "733", "761", "1229", "1373", "1489", "1901", "2089", "2213", "2557", "2677", "2713", "2777", "2857", "2917", "3221", "3229", "3877", "3889", "4001", "4481", "4493", "4597", "4649", "4729", "4933", "5081", "5261", "5281", "5297", "5333", ...
[ "nonn" ]
13
1
1
[ "A003646", "A003652", "A003655", "A003656", "A003658", "A014077", "A079896", "A087048", "A094612", "A094619", "A133315", "A344408", "A344409", "A390079", "A391418", "A391420", "A391421", "A391423", "A391424", "A391425" ]
null
Jianing Song, Dec 09 2025
2025-12-10T13:42:20
oeisdata/seq/A391/A391421.seq
2bf805dc6c062df5b6d750bbdafe380a
A391422
Discriminants of real quadratic fields with 1 class per genus.
[ "5", "8", "12", "13", "17", "21", "24", "28", "29", "33", "37", "40", "41", "44", "53", "56", "57", "60", "61", "65", "69", "73", "76", "77", "85", "88", "89", "92", "93", "97", "101", "104", "105", "109", "113", "120", "124", "129", "133",...
[ "nonn" ]
15
1
1
[ "A003658", "A079896", "A087048", "A317989", "A317990", "A317991", "A317992", "A390079", "A391417", "A391419", "A391422", "A391426", "A391435", "A391436", "A391437", "A391438", "A391439", "A391440", "A391441" ]
null
Jianing Song, Dec 09 2025
2025-12-09T22:07:49
oeisdata/seq/A391/A391422.seq
bb19b3a99fcbd03ac67a531e5abe1ed0
A391423
Positive discriminants of orders of quadratic fields with form class number 1.
[ "5", "8", "13", "17", "20", "29", "37", "41", "52", "53", "61", "68", "73", "89", "97", "101", "109", "113", "116", "125", "137", "149", "157", "164", "173", "181", "193", "197", "212", "233", "241", "244", "269", "277", "281", "292", "293", ...
[ "nonn" ]
14
1
1
[ "A003646", "A003652", "A003655", "A003656", "A003658", "A079896", "A087048", "A094612", "A094619", "A133315", "A306638", "A344408", "A344409", "A390079", "A391418", "A391420", "A391421", "A391423", "A391424", "A391425" ]
null
Jianing Song, Dec 09 2025
2025-12-10T06:53:52
oeisdata/seq/A391/A391423.seq
9ed88b2951f0d71ac6f350e12529679c
A391424
Positive discriminants of orders of quadratic fields with form class number 2.
[ "12", "21", "24", "28", "32", "33", "40", "44", "45", "48", "56", "57", "65", "69", "72", "76", "77", "80", "84", "85", "88", "92", "93", "104", "108", "112", "117", "124", "128", "129", "132", "133", "141", "152", "153", "161", "172", "176",...
[ "nonn" ]
13
1
1
[ "A003646", "A003652", "A003655", "A003656", "A003658", "A079896", "A087048", "A094612", "A094619", "A133315", "A306638", "A344408", "A344409", "A390079", "A391418", "A391420", "A391421", "A391423", "A391424", "A391425" ]
null
Jianing Song, Dec 09 2025
2025-12-10T06:53:47
oeisdata/seq/A391/A391424.seq
67994821743f03490406f04b14c0728f
A391425
Positive discriminants of orders of quadratic fields with form class number 3.
[ "148", "229", "257", "404", "733", "761", "788", "916", "1028", "1076", "1229", "1373", "1396", "1489", "1492", "1556", "1901", "2089", "2213", "2228", "2557", "2677", "2708", "2713", "2777", "2804", "2836", "2857", "2917", "2932", "3028", "3044", "322...
[ "nonn" ]
15
1
1
[ "A003646", "A003652", "A003655", "A003656", "A003658", "A079896", "A087048", "A094612", "A094619", "A133315", "A306638", "A344408", "A344409", "A390079", "A391418", "A391420", "A391421", "A391423", "A391424", "A391425" ]
null
Jianing Song, Dec 09 2025
2025-12-10T10:36:25
oeisdata/seq/A391/A391425.seq
4da8839b339952fe6142cb890f197412
A391426
Number of elements that square to the identity in the class group of real quadratic field with discriminant A003658(n), n >= 2.
[ "1", "1", "1", "1", "1", "1", "1", "1", "1", "1", "1", "2", "1", "1", "1", "1", "1", "2", "1", "2", "1", "1", "1", "1", "2", "1", "1", "1", "1", "1", "1", "2", "2", "1", "1", "2", "1", "1", "1", "2", "1", "2", "1", "2", "1", "...
[ "nonn" ]
13
2
12
[ "A003640", "A003658", "A079896", "A087048", "A317989", "A317990", "A317991", "A317992", "A390079", "A391417", "A391419", "A391422", "A391426", "A391435", "A391436", "A391437", "A391438", "A391439", "A391440", "A391441" ]
null
Jianing Song, Dec 09 2025
2025-12-10T06:53:38
oeisdata/seq/A391/A391426.seq
b41d0c6747807009b6d91cb2a65661a1
A391427
Cubefree exponential abundant numbers: cubefree numbers k for which A051377(k) > 2*k.
[ "900", "1764", "4356", "4900", "6084", "6300", "8820", "9900", "10404", "11700", "12996", "14700", "15300", "17100", "19044", "19404", "20700", "21780", "22932", "26100", "27900", "29988", "30276", "30420", "30492", "33300", "33516", "34596", "36900", "38700...
[ "nonn", "easy" ]
10
1
1
[ "A001694", "A004709", "A005117", "A051377", "A059956", "A064987", "A087248", "A129575", "A357695", "A386798", "A391427", "A391428", "A391429", "A391430" ]
null
Amiram Eldar, Dec 09 2025
2025-12-10T08:39:08
oeisdata/seq/A391/A391427.seq
d97b02169b9f6dbebf517122d47b919d
A391428
Exponential abundant numbers that are squares of squarefree numbers.
[ "900", "1764", "4356", "4900", "6084", "10404", "12996", "19044", "30276", "34596", "44100", "49284", "60516", "66564", "79524", "101124", "108900", "125316", "133956", "152100", "161604", "181476", "191844", "213444", "224676", "248004", "260100", "285156", "...
[ "nonn", "easy" ]
7
1
1
[ "A000290", "A001694", "A062503", "A087248", "A129575", "A390558", "A391427", "A391428", "A391430" ]
null
Amiram Eldar, Dec 09 2025
2025-12-10T08:38:29
oeisdata/seq/A391/A391428.seq
90e5b82eb22d63a694ace46d92af6c8c
A391429
Odd cubefree exponential abundant numbers: odd cubefree numbers k for which A051377(k) > 2*k.
[ "225450225", "385533225", "481583025", "538472025", "672624225", "705699225", "985646025", "1121915025", "1150227225", "1281998025", "1566972225", "1685513025", "1790559225", "1826280225", "2105433225", "2242496025", "2466612225", "2550755025", "2679615225", "2946861225", "31...
[ "nonn", "easy" ]
9
1
1
[ "A004709", "A005117", "A005408", "A051377", "A056911", "A059956", "A064987", "A112643", "A129575", "A321147", "A357695", "A357697", "A381822", "A391427", "A391429", "A391430" ]
null
Amiram Eldar, Dec 09 2025
2025-12-10T08:38:50
oeisdata/seq/A391/A391429.seq
72521311b40bc5f84bf5ce6d74a73713