185 is special

[Marc LeBrun]

silly ways you can create such a sequence:
   a(n) = A000027(n + 184)
   185  =  184 + 1  =  8 * 23 + 1  =  2^3 * 4!-1 + 1 = (3*1-1)^3*((1+3)!-1)+1
   a(n) = (3*n-1)^3*((n+3)!-n!)+n  =  185, 14752, 365571, 6676300, 
   185 = (3!)!/4+5
   a(n) = ((n+2)!)!/(n+1)^(n+1)+(n+2)!-1  =  185, 22979570434564423680023, ...
sequences will be "interesting" enough for inclusion in the OEIS.
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From: "Andrew Plewe" <aplewe at sbcglobal.net>
To: "'Max Alekseyev'" <maxale at gmail.com>
Cc: <seqfan at ext.jussieu.fr>, <jvospost2 at yahoo.com>
Subject: RE: A129755 (??!!)
Date: Fri, 1 Jun 2007 14:54:57 -0700
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subtracting the positive solution, 3, from x; y = 11 - 3 = 8. Therefore
	-Andrew Plewe-
From: Max Alekseyev [mailto:maxale at gmail.com]
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Subject: Re: A129755 (??!!)
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Date: Fri, 1 Jun 2007 14:57:48 -0700
From: "Joshua Zucker" <joshua.zucker at gmail.com>
To: "sequence fans" <seqfan at ext.jussieu.fr>
Subject: Re: 185 is special
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References: <200705311840.AA911671600 at TanyaKhovanova.com>
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Don't forget the sequence
a(n) = smallest number not appearing as the nth term of a sequence in OEIS.

--Joshua Zucker