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<DIV>No. 120 is in A114891, but not in this sequence.</DIV>
<DIV> </DIV>
<DIV>2,8,12,14,18,20,24,26,30,32,38,42,44,48,50,54,56,60,62,68,72,74,78,80,84,86,90,92,98,102,104,108,</DIV>
<DIV>110,114,116,122,128,132,134,138,140,144,146,150,152,158,162,164,168,170,174,176,180,182,188,192,</DIV>
<DIV>194,198,200,204,206,212,218,222,224,228,230,234,236,240,242,248,252,254,258,260,264,266,270,272</DIV>
<DIV> </DIV>
<DIV>Franklin T. Adams-Watters<BR> </DIV> <BR>-----Original Message-----<BR>From: Leroy Quet <qq-quet@mindspring.com><BR>To: seqfan@ext.jussieu.fr<BR>Sent: Thu, 13 Apr 06 10:21:06 -0600<BR>Subject: Are these number-theory seqs (almost) the same?<BR><BR>
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<DIV class=AOLPlainTextBody id=AOLMsgPart_0_fd1096e3-e361-46d7-b05a-3d0703ecdefb><PRE><TT>The sequence where m is included if (the smallest prime not dividing m)
does not divide (m-1), begins: 2, 8, 12, 14,...
I have calculated this by hand up until the term which is 72.
And, with the exception of the first few terms of A114891 and the 2 of
the sequence above, the sequence above and sequence A114891 match up
until at least their term equal to 72.
Are they the same sequence after their initial terms?
I doubt it, but maybe they are.
thanks,
Leroy Quet
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