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Malcolm_Scipo
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10 Aug 2005, 7:04 am

So every half year you get presents? Hmmm....... That gives me an idea.....


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GalileoAce
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10 Aug 2005, 7:13 am

Malcolm_Scipo wrote:
So every half year you get presents? Hmmm....... That gives me an idea.....


Oh? What idea? :)

GA



Malcolm_Scipo
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10 Aug 2005, 7:33 am

To copy the queen with an official and actual brithday.


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THOUGHT IT WAS THE 4TH OF JULY.
I WOKE UP AND THEN I REALISED,
I WAS NOT WHAT I HAD ALWAYS TRIED TO EMULATE.
INSTEAD A SHADOW OF FORMER GLORY.
AND THEN I CRIED.


GalileoAce
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10 Aug 2005, 9:18 am

hehe :D

GA



Astarael
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12 Aug 2005, 10:06 am

you know that's a really good idea coz she gets so many birthdays with all the different public holidays (i only notice when the public holiday falls on my birthday tho) and yeah im stating the obvious but thats normal. :oops:



aaronkt
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12 Aug 2005, 11:52 am

April 14th, 1985.



Silvers
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12 Aug 2005, 12:48 pm

October 6th

My brother was born on the same date as vetivert.



Last edited by Silvers on 23 Aug 2005, 1:56 am, edited 1 time in total.

Serissa
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12 Aug 2005, 9:05 pm

OK, here's something really cool:

Birthday: 2/6/86
Time of birth: 1:43 p.m.

Now, right away I'm sure some aspies here can see how cool that is. But wait, there's more! 13-43 was my mom's code in high school for "I love you" and "26-86" was code for "I love you twice as much." This was written in her year book!! !!

Additionally: I used to be depressed and I wisehd many a time I was never born.

My mom had a C section.

I realized a little while ago that probably I should have been more specific.



fahreeq
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16 Aug 2005, 8:55 pm

April 29th, 1982. I was born on my grandma's 53rd birthday.



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17 Aug 2005, 6:42 am

march 31
not april 1!! ! :lol:



Jetson
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17 Aug 2005, 9:13 am

June 9th, 1965. A gemini in the year of the Snake.
Celebrities born on June 9th include Johnny Depp (1963) and Michael J. Fox (1961).


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Dej
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19 Aug 2005, 8:05 pm

i'M A SUMMER BABY!!

June 21, 1975



mjs82
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20 Aug 2005, 9:45 am

danlo wrote:
mjs82 wrote:
So far we have:

January 5th 1985
January 9th, 1990
27th of January, 1984
31. januar 1988
February 7th, 2001
February 11,
04/09/1990
April 24,1990
may 20 1983
May 21st, 2003
May 26th, 1964.
June 12, 1988
June 23 1983
August 22, 1972
October 19th, 1966
1st November 1964
November 2nd, 1973
november 27, 1961
28th december, 1961

and mine's December 13th

Statistically, in a group of 23 people, the odds approach greater than 50-50 that at least two of them share the same birthdate. We need two more to see what happens. In a group of 41, it approaches 90% then levels off.


How can the odds approach greater than 50-50 that two will share the same birthdate, when there's only 23 dates in the pool? There's still 342 different dates it could be.



It's all to do with probabilities. At first glance the odds would appear to be as some have suggest, 1 in 365.25. But, this does not take into account the principal of stacked arrays:

For a 23 group sample:

(1) Probability of at least one coincident birthday

This is 1 - Pr(no coincident birthday), where the lack of a coincident birthday leads to an occupancy diagram of

[1,..,1] [0,...,0]

(23) (342)

U is then 365!/(23!342!), while B is 23!/(1!)23 (0!)342 = 23! and thus Pr(no coincident birthday) = 365-23 x 365!/342! = 0.493, so that Pr(>1 coincident birthday) = 0.507, from which the original Birthday Paradox follows.

Sorry for my late reply, I only just stumbled over this thread again for the first time in weeks.



Serissa
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20 Aug 2005, 10:16 am

mjs82 wrote:

It's all to do with probabilities. At first glance the odds would appear to be as some have suggest, 1 in 365.25. But, this does not take into account the principal of stacked arrays:

For a 23 group sample:

(1) Probability of at least one coincident birthday

This is 1 - Pr(no coincident birthday), where the lack of a coincident birthday leads to an occupancy diagram of

[1,..,1] [0,...,0]

(23) (342)

U is then 365!/(23!342!), while B is 23!/(1!)23 (0!)342 = 23! and thus Pr(no coincident birthday) = 365-23 x 365!/342! = 0.493, so that Pr(>1 coincident birthday) = 0.507, from which the original Birthday Paradox follows.

Sorry for my late reply, I only just stumbled over this thread again for the first time in weeks.


I'll trust you that that makes sense. It looks scientific-y, so you are either a genius at math or a genius at beloney-ing.



Hollywood
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20 Aug 2005, 1:49 pm

March 25th 1983



EvilWalks
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20 Aug 2005, 3:34 pm

June 30, 1989


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