Friday, October 15, 2010
Clinical vs Statistical Prediction
Tuesday, September 21, 2010
A remarkable point of view: Egon Brunswick's Lens Model
I will deepen my Brunswickan knowledge and share it on this blog
Read about current Brunswickian Research on http://www.albany.edu/cpr/brunswik/newsletters/2009news.pdf
Saturday, September 11, 2010
How to search for a lost object
John Pina Craven found a lost nuclear bomb in deep sea.
The method he applied was Bayesian search theory.
In 1866 a US B52 bomber exploded over Spain:
The aircraft and hydrogen bombs fell to earth near the fishing village of Palomares. [...] Three of the weapons were located on land within 24 hours of the accident—two had exploded on impact, spreading contaminated material while a third was found relatively intact in a riverbed. The fourth weapon could not be found despite an intensive search of the area—the only part that was recovered was the parachute tail plate, leading searchers to postulate that the weapon's parachute had deployed, and that the wind had carried it out to sea.
The search for the fourth bomb was carried out by means of a novel mathematical method, Bayesian search theory, led by Dr. John Craven. This method assigns probabilities to individual map grid squares, then updates these as the search progresses. Initial probability input is required for the grid squares, and these probabilities made use of the fact that a local fisherman, Francisco Simó Orts, popularly known since then as "Paco el de la bomba" ("Bomb Frankie"), witnessed the bomb entering the water at a certain location. Orts was contacted by the U.S. Air Force to assist in the search operation.
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| The method applied in one of the four areas identified as probable target [i] |
Sunday, September 5, 2010
Scoring, you doing it wrong
Sunday, August 1, 2010
Hair Salon Simulation now under creative commons
I declare my first Excel Model, the Vienna Hair Salon Simulation as licensed under a Creative Commons Attribution 3.0 Unported License.

How many salons there are in Vienna?I put the following considerations:
- There are approximately 1.8 million "Wiener"
- Almost all have hair and almost all cut not privately
- Viennese cut them every one to two months
- The hairdressers work about 220 days a year, but some part-time
- Pro Salon work 1-4 Hairdressers
- A hairdresser needs 20min to 1h for a haircut

Sunday, July 25, 2010
A Measurement Challenge
Mr. Hubbard,
I’ m a Software Developer from Italy with a passion for the ‘uncertainty sciences’ last century gave us so plentiful. I’ve read both your books and I am about to order the second edition of HTMA. In fact I am so intrigued by AIE methodology that I convinced some quantitatively skilled colleagues to set up a workgroup to apply AIE on some relevant problems to us.
I want to say it’s an honor to confront you with a measurement challenge. Let’s start:
The Swiss bank UBS published an article in its ‘UBS investor’s guide’, special edition April 2010, predicting the outcome of the FIFA 2010 Soccer World Cup. http://www.ubs.com/1/e/bank_for_banks/news/topical_stories/edition_10.html
You will agree this is a relevant problem, as the 'uncertainty reduction' on the game’s outcome will give an advantage in sports-betting.
With hindsight, they failed the prediction miserably, claiming:
(1) Brazil is most probable winner – didn’t reach the semis
(2) Germany and Italy likely to go far – true for Germany (3th in Rank) but Italy didn’t survive the first round.
(3) “Spain – favored by many – will likely not do well, and could exit before the semi-final stage” – Spain won the World Cup.
UBS has now an inglorious record of 1 success in 3 attempts - Wordcup 2006 went good, but European Championship 2008 and Wordcup 2010 failed.
I am inclined to argue that you can’t predict the outcome of the game a priori.
1. UBS likely has built a state of the art econometric model but the conclusive verdict about the rightness of the model can only be “it works”. This show: you certainly can make a sound argument about how you measure it, but still failing miserably.
2. But you cannot know if your model is right or you had luck. This is so because the experiment is not repeatable well. The basic dilemma of social sciences: social systems are complex and adaptive. Using a model: the stochastic process is itself complex, if not random. When we cope with induction we can only believe in the stable nature of the stochastic generator. What UBS’ case tells me: there is anecdotal evidence that the underlying principles of “who wins” are not stable. You cannot say if it will work for the next FIFA world championship or not, making it useless.
3. But probably even if you would know the exogenous factors that influence the game, I suspect the endogenous factors in the system are much more important. Making any reasonable forecast before the games started futile.
Mr. Hubbard: can you measure it?
Sincere Regards,
Roland Kofler

