Blogs1 - 10 of 10 recent posts for tag:"birthday paradox"
16
Nov
2009
All Posts on the Birthday Paradox

31 days ago by Dr. Luke O'Connor

I have collected all my Birthday Paradox posts here for convenient reference from my blog homepage. Quadratic Football Revisited On the DNS Birthday Probability New Birthday Attack on DJBDNS Weapons of Math Instruction: The Birthday Paradox

No Tricks - lukenotricks.blogspot.com · Rank: 140,736 · 10 references

09
Nov
2009
Quadratic Football Revisited

38 days ago by Dr. Luke O'Connor

Just on a year ago now (almost a birthday!) I posted about the birthday paradox, with a review of general results and then some remarks on erroneous conclusions from DNA matching. In the post there is a subheading called Quadratic Football, referring to the facts that the median of the birthday para ...

No Tricks - lukenotricks.blogspot.com · Rank: 140,736 · 10 references

Cooperative Frameworks

38 days ago by ehg242

In the book Here Comes Everybody, Clay Shirky explores the profound impact that the loosely structured group has on society. The ease at which these groups, free of managerial frameworks, can be formed today is rapidly changing the institutional landscape. In 2006, a woman named Ivanna left her phon ...

Introduction to Digital Media - idm09.wordpress.com

07
Oct
2009
The Birthday Paradox

71 days ago by davidmcraney

The Misperception: If everyone has a say so in a decision making process, everyone will get what they want and be satisfied. The Truth: In large groups of people, the odds any two people will share the same opinions or preferences are good, but the odds of consensus are astronomical. This idea is ea ...

You Are Not So Smart - youarenotsosmart.wordpress.com

05
Oct
2009
October 5th is the Most Popular Birthday! The Birthday Paradox Explained

73 days ago by Tracy

Pumpkin Birthday Cake Studies by the National Center for Health and Statistics, and Anybirthday.com both conclude the most common birthday in North America is on October 5th. The reason? Hint: New Year’s Eve. In honor of the estimated 968,000 Americans blowing out their candles in early October, the ...

Math Learning, Fun & ... - dreambox.com/blog · Rank: 158,230 · 9 references

24
Sep
2009
Birthday Paradox

85 days ago by tkramesh

In a group of 23 people, the probability that two or more people will share their birthdays is greater than 50%. For a group of 57 people, this probability increases to 99%. This may seem counter-intuitive at first sight. There are 365 possible days on which a birthday can occur. So it may seem odd ...

My Blog - tkramesh.wordpress.com

01
Sep
2009
More is Different

108 days ago by dancull

In this blog I have mentioned that I am a supporter of the idea of a ‘history of science’ for conservation, by which I mean conservation as a whole and not just the ‘conservation science’ subfield. In part this probably stems from the years I spent working a job in a University Library, particularly ...

Dan Cull Weblog - dancull.wordpress.com · Rank: 38,130 · 25 references

16
Jun
2009
Baloney Detection 101: Probability

185 days ago by Troythulu

Most people have a very poor intuitive grasp of mathematical probability, and this can more often than not lead us to formulate erroneous conclusions regarding how likely some things are to happen. A good example of this is the so-called Birthday Paradox: What do you think is the likelihood of any t ...

The Call of Troythulu - kestalusrealm.wordpress.com · Rank: 81,858 · 7 references

09
May
2009
The birthday paradox

223 days ago by doron

In probability theory, the birthday problem, or birthday paradox [1 ] pertains to the probability that in a set of randomly chosen people some pair of them will have the same birthday. In a group of at least 23 randomly chosen people, there is more than 50% probability that some pair of them will bo ...

Zoidbot - zoidbot.com

18
Apr
2009
The Birthday Paradox

244 days ago by swordfish1987

This is one theory that really interested me. Can you guess what is the probability that any two people in a football court ,out of a total of 23 including the referee,share the same birthday. It is more than 50 %. Atleast we have mathematical proof for that. The actual statement is “In a group of a ...

Bytes won't bite ... - swordfish1987.wordpress.com · 2 references