Early life Photos of Dudley as a baby Dudley was born around 23 June[1]about five weeks before his cousin Harry Potter. On the night of 1 November inHarry was delivered to the Dursleys after the attack on the Potters in Godric's Hollow. Over the following few weeks, Dudley took to prodding and pinching Harry. She whacked Harry Potterthen four years old, around the shins with her walking stick to stop him from beating Dudley at musical statues.

Messenger How many people do you have to put into a room before you are guaranteed that at least two of them share a birthday?

We all know and love the blissful feeling of winning an argument. And when this is done properly, the winner of the argument becomes known to everyone in the room.

Jim Doran The loser skulks back to his place of study, bloodied and bruised, to lick his or her wounds. What had seemed intuitively right is cancelled by a couple of lines of mathematics scrawled on the back of an envelope.

We understand that belief and intuition can guide us towards a result, but these are not vessels capable of delivering final proof.

The Monty Hall Problem, which I wrote about recentlyis a fine example of simple mathematics defying general intuition. And when I say defying, I really mean guiding: In the spirit of sharing more paradigm-shifting mathematical delights with you all, we will consider another problem which will hopefully tug your belief system that little bit more.

A simple question So, again: TheGiantVermin The solution is fairly simple; there are possible days damn those leap years that somebody can be born on.

The above idea is known to mathematicians as the pigeonhole principle: A less simple question Have a think about the following related problem: Most people guessas this is a bit more than half of But the correct answer is actually Just consider a regular year of days and assume that all birthdays are equally likely.

So, we have a room of 23 people. We walk in to our room, grab a person — Frank — and put him to the side. We then choose another person, Betty.

We then grab another person — Shazza — and bring her over to the side. Frank, Betty and Shazza? The probabilities continue in this way.

If we wanted to know the overall probability — that is, the probability that no two people share a birthday — we need to multiply together all of the above probabilities. In doing so we get that there is a You can have a go at repeating the calculation for numbers other than Official site of Dr.

Seuss and the Cat in the Hat featuring games, printable activities, the complete illustrated character guide, information about creator Theodor Geisel and his books for kids, parent and teacher resources, and a photo gallery of his artwork. In probability theory, the birthday problem or birthday paradox concerns the probability that, in a set of n randomly chosen people, some pair of them will have the same birthday.

Google is celebrating its 19th birthday. The only problem is that it’s had at least six 19th birthdays already. The company is showing everyone a cute, celebratory doodle on 27 September to mark. In probability theory, the birthday problem or birthday paradox concerns the probability that, in a set of n randomly chosen people, some pair of them will have the same ashio-midori.com the pigeonhole principle, the probability reaches % when the number of people reaches (since there are only possible birthdays, including February 29).However, % probability is reached with just Chances are you came here looking for the legacy birthday graphic. If you must, find it here, along with a related post about the flawed methodology.. Meanwhile, check out your birthday, share your thoughts in the comments — and tell the Internet to do the same.

By the pigeonhole principle, the probability reaches % when the number of people reaches In probability theory, the birthday problem or birthday paradox concerns the probability that, in a set of n randomly chosen people, some pair of them will have the same ashio-midori.com the pigeonhole principle, the probability reaches % when the number of people reaches (since there are only possible birthdays, including February 29).However, % probability is reached with just The commentator used the birthday paradox to explain away 2,, of those matches — but that is incorrect unless you limit ‘same birthday’ to mean just the .

Chances are you came here looking for the legacy birthday graphic.

If you must, find it here, along with a related post about the flawed methodology.. Meanwhile, check out your birthday, share your thoughts in the comments — and tell the Internet to do the same.

AGE BIRTHDAY POEMS. In this Age Birthday Poems section you will find poems/rhymes relating to all ages especially the decades of 30 40 50 60 70 80 many are amusing.

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Understanding the Birthday Paradox – BetterExplained