250 years of Bayes!
The Reverend Thomas Bayes died 250 years ago this month, in 1761. His famous "Essay Towards Solving a Problem in the Doctrine of Chances", from which stems "Bayes' Rule", was published posthumously 247 years ago in 1764 by the Royal Society. A detailed review of the argument in modern notation is Edwards (1978) in the Scandanavian Journal of Statistics. Any of us scientists working today would be beyond lucky to have our work cited 250 later!
The R Revolutions blog highlights the anniversary and is posting videos explaining the significance of Bayesian thinking. Check it out!
22 Comments
mplavcan · 19 April 2011
Bayesian stats. Gotta love 'em!
IanW · 20 April 2011
"Any of us scientists working today would be beyond lucky to have our work cited 250 later!"
Beyond is right! Having your paper cited 250 years later has nothing to do with luck; it has to do with nailing down something that's truly important.
rossum · 20 April 2011
He is buried in Bunhill Fields (Wikipedia: Bunhill Fields). His grave is marked on the map.
rossum
John Stockwell · 20 April 2011
250 years of Bayes, and most people still don't know their prior
from their posterior.
Bob O'H · 20 April 2011
grasshopper · 20 April 2011
Here is a good introductory explanation of Bayes' Theorem
Tom English · 25 April 2011
Ironically, the Reverend Bayes is the bane of intelligent design theorists. Dembski gave an entire chapter of one of his books to discrediting Bayesian hypothesis testing.
mrg · 25 April 2011
Hmm. I haven't read any of Demski's books, having read a few of his articles leaves me with no inclination to voluntarily suffer such abuse, but I would guess Dembski's complaint was broadly the "materialistic science" angle.
After all, it wouldn't be all that applicable to "nonmaterialistic science", would it?
Malchus · 25 April 2011
mrg · 25 April 2011
Stanton · 25 April 2011
Mike Elzinga · 25 April 2011
It is apparently frequently the case that the names of theorems are attributed to mathematicians who didn’t actually do the real work on the theorem while the person who actually derived the theorem doesn’t get his/her name attached to the work.
Let A = the statement that the attributions for theorems frequently do not reflect who actually did the work.
Let B = the statement that Bayes Theorem is due to Bayes.
Then what is P(B|A)?
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