Subject:
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Re: Find your Birthday Buddy
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Newsgroups:
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lugnet.people
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Date:
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Sun, 24 Jun 2001 04:52:14 GMT
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Viewed:
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1372 times
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September 20 1979
"Shiri Dori" <shirid@hotmail.com> wrote in news:GFDC3r.KI2@lugnet.com:
> XFUT lugnet.people
>
> Hi all!
>
> Well, I'm sure the geeks of us all know that in a room with 30 people,
> there's a fairly large chance of having two people with the same
> birthday. (I can explain to the non-geeks if you really want... not now
> though.)
>
> Since we are well over 1000 people (1), there have to be tons of
> overlaps on birthdays. So here's my question and challange:
>
> Does *everyone* on lugnet have someone else born on their birthday? I
> predict that yes, everyone can find someone with a matching birthday.
> 'Course this is hard to prove, and I bet not everyone will participate
> in this thread, but it's worth a shot. I'll try to keep records of
> this.
>
> So if you wanna see if I'm right or if you wanna prove me wrong - reply
> to this post with your birth date. Year not required, but that's up to
> you. Since there are both Europeans and Americans here, please type out
> the name of the month, so as to avoid confusion of day/month numbers.
>
> ----
>
> I'll start off with my own:
>
> June 25th (1984)
>
> ----
>
> Out of courtesy, please snip the rest of this message!...
>
> Thanks, and hoping I'm right,
> -Shiri
>
> (1) 1000+ members already.
--
Daniel Staudt <dstaudt@hotmail.com>
Lugnet NUT #872
I'm out of my mind, but feel free to leave a message.
<http://www.geocities.com/ResearchTriangle/5404/>
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Message has 1 Reply:
 | | Re: Find your Birthday Buddy
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| Daniel Staudt <dstaudt@hotmail.com> wrote in message news:Xns90CA9AD164BF....63.236... (...) Close, but not quite. September 21st 1976 and my older brother, sept 22nd 1974 But not as strange as my parents, Both July 27th (1949 and 1952) (Duckie) (...) (23 years ago, 24-Jun-01, to lugnet.people)
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Message is in Reply To:
| | Find your Birthday Buddy
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| XFUT lugnet.people Hi all! Well, I'm sure the geeks of us all know that in a room with 30 people, there's a fairly large chance of having two people with the same birthday. (I can explain to the non-geeks if you really want... not now though.) Since (...) (23 years ago, 23-Jun-01, to lugnet.general, lugnet.off-topic.geek, lugnet.people) !!
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