A178468 -id:A178468 - cp's OEIS frontend

A178469 a(n)= (A178468(n)+A178468(n+1))/101.

5, 12, 16, 18, 20, 38, 56, 66, 78, 86, 98, 108, 118, 132, 144, 150, 156, 186, 218, 228, 238, 250, 258, 272, 294, 310, 316, 318, 332, 368, 404, 420, 426, 440, 458, 492, 522, 542, 570, 592, 606, 620, 638, 650, 668, 686, 696, 730, 780, 812, 836, 854, 864, 876

Offset: 1

Zak Seidov, May 28 2010

nonn

Cf. A178468.

Mathematica
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A175487 a(n) = smallest prime > a(n-1) such that (a(n-1)+a(n)) is a multiple of nextprime(a(n-1)).

Original entry on oeis.org

2, 7, 37, 127, 397, 3613, 18089, 162881, 1791787, 41211197, 370900973, 4821712733, 43395414737, 477349562419, 4296146062051, 227695741289567, 9335525392876531, 326743388750679161, 16663912826284638251, 583236948919962339073, 9915028131639359764313

Offset: 1

Zak Seidov, May 28 2010

nonn

Next 8 terms: 406516153397213750338933,24797485357230038770679749,
223177368215070348936118621,5579434205376758723402966617,
295710012884968212340357231241,23361091017912488774888221274279,
1518470916164311770367734382831699,56183423898079535503606172164775599.

			a(1)=2; a(2)=7 because 2+7=9 is a multiple of 3=nextprime(2)
a(3)=37 because 7+37=44 is a multiple of 11=nextprime(7)
37+127=164=4*41 (41=nextprime(37))
127+397=524=4*131 (131=nextprime(127))
397+3613=4010=10*401 (401=nextprime(397))
3613+18089=21702=6*3617 (3617=nextprime(3613))
18089+162881=180970=10*18097 (18097=nextprime(18089))
162881+1791787=1954668=12*162889 (162889=nextprime(162881))
1791787+41211197=43002984=24*1791791 (1791791=nextprime(1791787)).

Cf. A178468.

Mathematica
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cp's OEIS Frontend

A178469 a(n)= (A178468(n)+A178468(n+1))/101.

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