From owner-cvs-all Sun Jun 27 14:51:58 1999 Delivered-To: cvs-all@freebsd.org Received: from smtp11.bellglobal.com (smtp11.bellglobal.com [204.101.251.53]) by hub.freebsd.org (Postfix) with ESMTP id DC40114E3D; Sun, 27 Jun 1999 14:51:54 -0700 (PDT) (envelope-from vanderh@ecf.toronto.edu) Received: from localhost.nowhere (ppp18415.on.bellglobal.com [206.172.130.95]) by smtp11.bellglobal.com (8.8.5/8.8.5) with ESMTP id RAA28759; Sun, 27 Jun 1999 17:54:52 -0400 (EDT) Received: (from tim@localhost) by localhost.nowhere (8.9.3/8.9.1) id RAA47518; Sun, 27 Jun 1999 17:52:16 -0400 (EDT) (envelope-from tim) Date: Sun, 27 Jun 1999 17:52:15 -0400 From: Tim Vanderhoek To: Mike Smith Cc: obrien@FreeBSD.org, cvs-committers@FreeBSD.org, cvs-all@FreeBSD.org Subject: Re: cvs commit: ports/german/dict/pkg COMMENT ports/german/webalizer/pkg COMMENT ports/german/BBBike/pkg COMMENT ports/german/spinne/pkg COMMENT ports/german/phone/pkg COMMENT ports/german/pkg COMMENT ports/german/manpages/pkg COMMENT ports/x11-wm/icewm/pkg COMMENT ... Message-ID: <19990627175215.A39258@mad> References: <19990627105627.B32422@dragon.nuxi.com> <199906271933.MAA05402@dingo.cdrom.com> Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii X-Mailer: Mutt 0.95i In-Reply-To: <199906271933.MAA05402@dingo.cdrom.com>; from Mike Smith on Sun, Jun 27, 1999 at 12:33:08PM -0700 Sender: owner-cvs-all@FreeBSD.ORG Precedence: bulk On Sun, Jun 27, 1999 at 12:33:08PM -0700, Mike Smith wrote: > > > > > > in four equally-sized commits of 393 files each. > > > > But is 393 prime ?!?!? :-) > > (must be stated for the record) > > Your childhood arithmetic teacher deserves a spanking. Any number > whose digits add up to a multiple of 3 is divisible by 3, so of course > 393 isn't prime. Hmm... Well, I hadn't known that when I chose the number 393, which I only really chose just because 524 (the next largest number dividing 1572 equally) and 262 (the next smallest) were too big and too small respectively. Recall I asked in commit message #4/4 if anyone had figured-out yet what made 393 special. No, 393 isn't prime, but it just happens that 1572 (total number of changes) / 4 = 393, and... b$ factor $((393 + 4)) 397: 397 b$ factor $((393 - 4)) 389: 389 b$ Now, give me the rule governing that, Mike. ;-) -- This is my .signature which gets appended to the end of my messages. To Unsubscribe: send mail to majordomo@FreeBSD.org with "unsubscribe cvs-all" in the body of the message