cp's OEIS Frontend

This is a front-end for the Online Encyclopedia of Integer Sequences, made by Christian Perfect. The idea is to provide OEIS entries in non-ancient HTML, and then to think about how they're presented visually. The source code is on GitHub.

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A061328 Primes with 15 as smallest positive primitive root.

Original entry on oeis.org

439, 3631, 4657, 8681, 16633, 21559, 28393, 30937, 32257, 32353, 33811, 33871, 36793, 36871, 41851, 42193, 46649, 48673, 51631, 58237, 59053, 59497, 63691, 71011, 71671, 82039, 84503, 85297, 88591, 88873, 91961, 93937, 94033, 101839
Offset: 1

Views

Author

Klaus Brockhaus, Apr 24 2001

Keywords

Crossrefs

Subset of A070269.

Programs

  • Mathematica
    Prime[ Select[ Range[10000], PrimitiveRoot[ Prime[ # ] ] == 15 & ] ]
    (* or *)
    Select[ Prime@Range@10000, PrimitiveRoot@# == 15 &] (* Robert G. Wilson v, May 11 2001 *)

A061329 Primes with 17 as smallest positive primitive root.

Original entry on oeis.org

311, 911, 1151, 2521, 2999, 3529, 4729, 5209, 6079, 6551, 7681, 8089, 8191, 8641, 9719, 14759, 16249, 16871, 16921, 18119, 19081, 21961, 23399, 24007, 24181, 27241, 27431, 27551, 29569, 29761, 30911, 33479, 34303, 35591, 36791, 37441
Offset: 1

Views

Author

Klaus Brockhaus, Apr 25 2001

Keywords

Crossrefs

Programs

A061331 Primes with 19 as smallest positive primitive root.

Original entry on oeis.org

191, 1559, 2287, 2689, 4751, 5113, 5711, 6361, 9239, 10391, 10799, 14281, 14407, 14951, 16631, 17761, 19087, 19489, 19843, 21121, 22129, 24049, 25321, 27541, 28031, 28081, 34319, 34919, 36217, 36241, 36599, 37489, 40031, 41761, 42719
Offset: 1

Views

Author

Klaus Brockhaus, Apr 25 2001

Keywords

Crossrefs

Programs

  • Mathematica
    Prime[ Select[ Range[4500], PrimitiveRoot[ Prime[ # ] ] == 19 & ] ]
    (* or *)
    Select[ Prime@Range@4500, PrimitiveRoot@# == 19 &] (* Robert G. Wilson v, May 11 2001 *)

A061332 Primes with 20 as smallest positive primitive root.

Original entry on oeis.org

107227, 151537, 235747, 332473, 382873, 418993, 440497, 551233, 584473, 607993, 727777, 737353, 838657, 920137, 922993, 983347, 995443, 1079107, 1186963, 1292593, 1469833, 1621537, 1669537, 1781803, 1858033, 1912513, 1913473
Offset: 1

Views

Author

Klaus Brockhaus, Apr 25 2001

Keywords

Crossrefs

Programs

  • Mathematica
    Select[ Prime@Range@200000, PrimitiveRoot[#] == 20 &] (* Robert G. Wilson v, May 11 2001 *)

Extensions

More terms from Robert G. Wilson v, May 11 2001

A061333 Primes with 21 as smallest positive primitive root.

Original entry on oeis.org

409, 4441, 12841, 15889, 22751, 30091, 41809, 55921, 60889, 77167, 82183, 99823, 103561, 110281, 120391, 127249, 136471, 139201, 155671, 157351, 161881, 164209, 180361, 180799, 182839, 183823, 187711, 191047, 230929, 250423, 257263, 272191
Offset: 1

Views

Author

Klaus Brockhaus, Apr 25 2001

Keywords

Crossrefs

Programs

  • Mathematica
    Prime[ Select[ Range[24000], PrimitiveRoot[ Prime[ # ] ] == 21 & ] ]
    (* or *)
    Select[ Prime@Range@24000, PrimitiveRoot@# == 21 &] (* Robert G. Wilson v, May 11 2001 *)

A061334 Primes with 22 as smallest positive primitive root.

Original entry on oeis.org

3361, 6841, 9439, 13681, 14449, 26591, 26701, 28729, 39373, 40609, 41161, 41521, 54601, 61031, 66071, 66301, 68041, 68881, 70729, 82021, 85201, 89209, 90217, 93601, 96769, 104831, 110161, 112921, 117721, 121631, 125329, 126001, 128521
Offset: 1

Views

Author

Klaus Brockhaus, Apr 25 2001

Keywords

Crossrefs

Programs

  • Mathematica
    Prime[ Select[ Range[12100], PrimitiveRoot[ Prime[ # ] ] == 22 & ] ]
    (* or *)
    Select[ Prime@Range@12100, PrimitiveRoot@# == 22 &] (* Robert G. Wilson v, May 11 2001 *)

A061731 Primes with 26 as smallest positive primitive root.

Original entry on oeis.org

12391, 27191, 56611, 57791, 92761, 95929, 99289, 104281, 112249, 132049, 140281, 149689, 157081, 162649, 163321, 174241, 187871, 204601, 206641, 209563, 215161, 228841, 244561, 250741, 275881, 278881, 291481, 302299, 309289, 317831, 333451
Offset: 1

Views

Author

Klaus Brockhaus, May 06 2001

Keywords

Crossrefs

Programs

  • Mathematica
    Select[ Prime@Range@290000, PrimitiveRoot@# == 26 &] (* Robert G. Wilson v, May 11 2001 *)

A061732 Primes with 28 as smallest positive primitive root.

Original entry on oeis.org

133321, 140351, 151009, 160081, 191161, 224041, 277747, 282481, 298681, 344161, 485161, 509521, 570001, 669241, 675601, 700129, 784351, 859751, 874681, 1014121, 1068721, 1222831, 1613041, 1618387, 1794841, 1795561, 1868231
Offset: 1

Views

Author

Klaus Brockhaus, May 06 2001

Keywords

Crossrefs

Programs

  • Mathematica
    Prime[ Select[ Range[150000], PrimitiveRoot[ Prime[ # ] ] == 28 & ] ]
    (* or *)
    Select[ Prime@Range@150000, PrimitiveRoot@# == 28 &] (* Robert G. Wilson v, May 11 2001 *)

Extensions

More terms from Robert G. Wilson v, May 11 2001

A061733 Primes with 29 as smallest positive primitive root.

Original entry on oeis.org

15791, 18191, 20231, 33049, 33289, 33601, 35279, 38639, 46489, 47041, 47881, 61681, 63839, 64279, 76831, 87481, 87911, 89041, 110569, 120121, 130729, 143263, 147671, 159769, 193751, 199559, 210961, 217439, 217561, 231961, 238681, 240769
Offset: 1

Views

Author

Klaus Brockhaus, May 06 2001

Keywords

Crossrefs

Programs

  • Mathematica
    Prime[ Select[ Range[22000], PrimitiveRoot[ Prime[ # ] ] == 29 & ] ]
    (* or *)
    Select[ Prime@Range@22000, PrimitiveRoot@# == 29 &] (* Robert G. Wilson v, May 11 2001 *)

A061734 Primes with 30 as smallest positive primitive root.

Original entry on oeis.org

124153, 133261, 140071, 209353, 343381, 384913, 948391, 984817, 1151473, 1189471, 1282909, 1516759, 1517101, 1629031, 1666711, 1736617, 1819273, 1918879, 1998793, 2142271, 2176831, 2201671, 2306221, 2314231, 2526781, 2534101, 2557501, 2566261, 3131353, 3150391
Offset: 1

Views

Author

Klaus Brockhaus, May 06 2001

Keywords

Crossrefs

Programs

  • Mathematica
    Prime[ Select[ Range[100000], PrimitiveRoot[ Prime[ # ] ] == 30 & ] ]
    (* or *)
    Select[ Prime@Range@100000, PrimitiveRoot@# == 30 &] (* Robert G. Wilson v, May 11 2001 *)

Extensions

More terms from Robert G. Wilson v, May 11 2001
a(12)-a(30) from Vincenzo Librandi, Sep 22 2013
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