The On-Line Encyclopedia of Integer Sequences (OEIS)

Revision History for A272376 (Bold, blue-underlined text is an addition; faded, red-underlined text is a ~~deletion~~.)
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A272376

Twin primes both of which are the sum of three positive cubes.
(history; published version)

#10 by Michel Marcus at Fri Apr 29 00:09:46 EDT 2016

STATUS

editing

proposed

#9 by Michel Marcus at Fri Apr 29 00:09:40 EDT 2016

CROSSREFS

Cf. A001097, A007490.

STATUS

proposed

editing

#8 by Giovanni Resta at Thu Apr 28 08:42:46 EDT 2016

STATUS

editing

proposed

#7 by Giovanni Resta at Thu Apr 28 08:42:22 EDT 2016

DATA

2267, 2269, 3527, 3529, 10331, 10333, 14867, 14869, 17207, 17209, 18521, 18523, 18917, 18919, 20231, 20233, 20357, 20359, 25577, 25579, 27791, 27793, 28547, 28549, 31247, 31249, 35279, 35281, 36899, 36901, 40697, 40699, 44279, 44281, 48779, 48781, 51479, 51481, 57221, 57223, 57329, 57331, 61379, 61381, 81017, 81019, 81899, 81901, 102761, 102763, 105767, 105769, 108287, 108289, 109619, 109621, 110879, 110881, 112337, 112339, 114659, 114661, 117701, 117703, 118619, 118621, 127709, 127711, 132047, 132049

MATHEMATICA

cu[n_] := {}!=Quiet@ IntegerPartitions[n, {3}, Range[n^(1/3)]^3, 1]; Flatten@ Rest@ Reap@ Do[If[ PrimeQ[p+2] && cu[p] && cu[p+2], Sow[{p, p+2}]], {p, Prime@ Range@ 10000}] (* Giovanni Resta, Apr 28 2016 *)

STATUS

proposed

editing

#6 by Altug Alkan at Thu Apr 28 07:35:35 EDT 2016

STATUS

editing

proposed

#5 by Altug Alkan at Thu Apr 28 07:34:50 EDT 2016

NAME

Twin primes that are the sum of three positive cubes.

Discussion

Thu Apr 28

07:35

Altug Alkan: Maybe data section is too much. Best regards.

#4 by Altug Alkan at Thu Apr 28 07:31:28 EDT 2016

CROSSREFS

Cf. A007490.

STATUS

proposed

editing

#3 by Carmine Suriano at Thu Apr 28 06:49:27 EDT 2016

STATUS

editing

proposed

#2 by Carmine Suriano at Thu Apr 28 06:49:11 EDT 2016

NAME

allocated for Carmine SurianoTwin primes that are the sum of three cubes.

DATA

OFFSET

1,1

EXAMPLE

a(3)=3527, a(4)=3529 since 3527=3^3+5^3+15^3 and 3529=1^3+11^3+13^3.

CROSSREFS

A007490

KEYWORD

allocated

nonn

AUTHOR

Carmine Suriano, Apr 28 2016

STATUS

approved

editing

#1 by Carmine Suriano at Thu Apr 28 06:49:11 EDT 2016

NAME

allocated for Carmine Suriano

KEYWORD

allocated

STATUS

approved