Vinsclones birthday paradox.

[FAST6191]

http://betterexplained.com/articles/understanding-the-birthday-paradox/?PageSpeed=noscript

Short version is ignoring leap years you need 366 people to be guaranteed to share a birthday between two members of a group, however the probability that two people of those within a grouping share a birthday is actually considerably higher (about 50/50 for those with 23 people).

To that end I am curious if any of the vinsclones share a birthday as there are quite a few of them.

 

[Flame]

Mind fucking blown!

FAST6191 I learn more from you than in uni

 

[FAST6191]

Universities not taking the time to give people an appreciation of basic statistics is a fairly well documented issue.

 

[TotalInsanity4]

I'm actually curious, too. July 4th, I'm the most patriotic 'Murican VinsClone until someone can prove they have the same birthday as me. Go!

 

[VinsCool]

I'm actually curious, too. July 4th, I'm the most patriotic 'Murican VinsClone until someone can prove they have the same birthday as me. Go!

Cerry Pie was a week earlier than me.

 

[vayanui8]

If 2 share a birthday does that make them the real vinscool?

 

[VinsCool]

If 2 share a birthday does that make them the real vinscool?

Yeah, likely.

 

[TotalInsanity4]

Yeah, likely.

But I'm the real VinsCool