CyanPrime
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Posted
2009-05-30 19:29:32 » |
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Happy Birthday!  |
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bobjob
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Reply #1 - Posted
2009-05-30 20:51:13 » |
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I dont usually look at the event calender, but now that somone has pointed it out...
Happy Birthday dude.
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Markus_Persson
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Reply #2 - Posted
2009-05-31 10:45:34 » |
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Oh, thank you =D There's still some 11 hours to go until june 1, but then I turn 30. Ack. To celebrate both turning 30, and starting the new job on monday, I went out for dinner with a couple of friends last night. I had a huge steak, some really nice wine, and a somewhat redundant desert. After that, we moved on to a calm pub for "a few" drinks. I WAS going to get some coding done today, but it doesn't look good.  |
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Games published by our own members! Check 'em out!
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DzzD
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Reply #3 - Posted
2009-05-31 13:29:20 » |
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joyeux anniversaire
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rdcarvallo
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Reply #4 - Posted
2009-06-01 07:49:45 » |
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Happy birthday and congratulations for your new job!!
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gouessej
« In padded room »
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Reply #5 - Posted
2009-06-01 08:12:06 » |
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Happy birthday. You should publish a list of all your games and demos because I don't know all of them and it would be interesting |
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cylab
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Reply #6 - Posted
2009-06-01 10:18:43 » |
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There's still some 11 hours to go until june 1, but then I turn 30. Ack.
Young bastard Happy Birthday!!! |
Mathias - I Know What [you] Did Last Summer!
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Eli Delventhal
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Reply #7 - Posted
2009-06-01 16:57:41 » |
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Hey only 3 days difference between our birthdays. I just turned 23 on the 28th.
Happy birthday!
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bobjob
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Reply #8 - Posted
2009-06-01 17:09:19 » |
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happy bday Demonpants.
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Epitaph64
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Reply #9 - Posted
2009-06-08 22:01:24 » |
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My birthday is June 1st as well! Some kind of sinister coincidence?  |
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Games published by our own members! Check 'em out!
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Matzon
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Reply #10 - Posted
2009-06-08 22:34:28 » |
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My birthday is June 1st as well! Some kind of sinister coincidence? uh lets see ... 365 days divided by 6+ billion people ... |
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Eli Delventhal
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Reply #11 - Posted
2009-06-09 00:12:11 » |
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uh lets see ... 365 days divided by 6+ billion people ...
Happy birthday, epitaph. Hmmm, 365 / 6,000,000,000 = 0.000000061. |
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h3ckboy
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Reply #12 - Posted
2009-06-09 08:07:18 » |
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My birthday is June 1st as well! Some kind of sinister coincidence? june 5th lol. Happy B-Day to all! |
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bobjob
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Reply #13 - Posted
2009-06-09 09:17:07 » |
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uh lets see ... 365 days divided by 6+ billion people ...
6.0833333333333333333333333333333e-8 give or take |
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princec
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Reply #14 - Posted
2009-06-09 10:14:40 » |
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You've got the formula wrong ... it's 365 days divided amongst 6bn, which when translated into maths speak is 6bn/365  Which actually makes an interesting recurring decimal figure. But otherwise about 16 million people will likely have that birthday... that is, of course, if it were evenly distributed... which it strangely isn't!Cas |
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erikd
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Reply #15 - Posted
2009-06-09 10:18:27 » |
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You've got the formula wrong ... it's 365 days divided amongst 6bn, which when translated into maths speak is 6bn/365 Which actually makes an interesting recurring decimal figure. But otherwise about 16 million people will likely have that birthday... that is, of course, if it were evenly distributed... which it strangely isn't!Cas Damn you just beat me to it I'd just say 1 out of 365 chance you have the same birthday. Didn't know about that birthday paradox though, interesting |
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erikd
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Reply #16 - Posted
2009-06-09 10:23:08 » |
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That birthday paradox explains a different problem though, doesn't it? If I understand correctly, it doesn't say that birthdays aren't evenly distributed
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Orangy Tang
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Reply #17 - Posted
2009-06-09 10:32:56 » |
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That birthday paradox explains a different problem though, doesn't it? If I understand correctly, it doesn't say that birthdays aren't evenly distributed
Aye, 'tis not really a paradox, it's just an example of people being completely unable to estimate probabilities in their heads. Since you only need about 30ish people to be almost certain of a shared birthday, a community of this size having a shared birthdays isn't that surprising really. |
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bobjob
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Reply #18 - Posted
2009-06-09 14:57:38 » |
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You've got the formula wrong ... it's 365 days divided amongst 6bn, which when translated into maths speak is 6bn/365 Which actually makes an interesting recurring decimal figure. But otherwise about 16 million people will likely have that birthday... that is, of course, if it were evenly distributed... which it strangely isn't!Cas oh snap! here we go: 16438356.164383561643835616438356 |
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princec
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Reply #19 - Posted
2009-06-09 16:03:25 » |
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Since you only need about 30ish people to be almost certain of a shared birthday, a community of this size having a shared birthdays isn't that surprising really.
Exactamento! Sinister coincidence or.... and oddball of mathematical proof Cas |
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Riven
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Reply #20 - Posted
2009-06-09 16:14:50 » |
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But otherwise about 16 million people will likely have that birthday... that is, of course, if it were evenly distributed... which it strangely isn't! Ah, that birthday paradox is so often misinterpreted, it's not funny. When you pick 1 random person, there is a chance of 1/365 that he/she shares the same birthday with another random person. Almost perfectly evenly distributed! The birthday paradox is about a group of N people, and the chance that there is at least 1 pair in all possible pairs, that shares their birthday. |
Hi, appreciate more people! Σ ♥ = ¾ Learn how to award medals... and work your way up the social rankings! |
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princec
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Reply #21 - Posted
2009-06-09 16:24:30 » |
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Precisely - so the sinister coincidence that started this diversionary thread was in fact not a sinister coincidence at all, but almost a complete certainty that someone in here was going to have the same birthday as Markus! Cas |
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Markus_Persson
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Reply #22 - Posted
2009-06-10 06:35:56 » |
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Actually, that's not the birthday paradox either.  The odds of someone out of a group of 50 people having the same bday as me is 1-(364/365)^49, or about 12%. The odds of two people out of a group of 50 people having the same bday as each other is about 97%. The "paradox" lies in people understanding the first one as true (it's fairly simple math), but being suprised of the second one. It's related to the pidgeon hole principle. No matter how large the group is, the odds of someone having the same bday as me will never be 100%. But for a group of size 366 or larger, there's always a 100% chance of two or more people having the same birthday. |
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Epitaph64
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Reply #23 - Posted
2009-06-10 06:44:19 » |
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This is what happens when someone mentions coincidence on a programming forum |
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bobjob
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Reply #24 - Posted
2009-06-10 08:13:53 » |
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This is what happens when someone mentions coincidence on a programming forum haaahaaaahaaaa. |
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Markus_Persson
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Reply #25 - Posted
2009-06-10 13:50:00 » |
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I love every single one of you!
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Riven
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Reply #26 - Posted
2009-06-10 14:21:27 » |
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Actually, that's not the birthday paradox either. I assume you are replying to Cas? As we were saying the same thing: The odds of two people out of a group of 50 people having the same bday ... is about a group of N people, and the chance that there is at least 1 pair in all possible pairs, that shares their birthday.
Anyway, how's life, at 30? |
Hi, appreciate more people! Σ ♥ = ¾ Learn how to award medals... and work your way up the social rankings! |
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princec
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Reply #27 - Posted
2009-06-10 15:04:54 » |
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Anyway, how's life, at 30?
It's like 29 but everything hurts Cas |
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trembovetski
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Reply #28 - Posted
2009-06-10 17:09:44 » |
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Just remember, the warranty on your body expires at 30. After that, stuff starts to fail, so give it proper maintenance =)
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DzzD
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Reply #29 - Posted
2009-06-10 22:01:04 » |
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arf... I looked everywhere and cant find any ctrl+z to get back to 30  |
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