I have a feeling you'll talk about it but you certainly won't be the judge of it.
You don't say. Alan Nathan, the guy whose existence you learned of an hour ago, showed teams how to do this 5 years ago with their HitFX data. Of course the harder a ball is hit, the more likely it is to fall for a hit. Having this information at your disposal doesn't make it a slam dunk to figure out who actually has the ability to do this consistently though. It's not a magic bullet like you seem to think.
Oh, so n=1 then. Much better.
I'd say about 30% of people working in analytics are actually listed on teams' sites. The reasons for that are pretty obvious. There's no incentive to publicly advertise what you're researching.
Fearing has been working for Tampa for the last ~4 years. He was put on their site a month ago. Tango has never been listed on a team's site despite consulting almost full time for various teams throughout the last decade.
Sure. For all intents and purposes, a CDS is an insurance policy on an underlying asset. Traditional statistics work fantastically when the underlying asset is something that's governed by mild randomness (gaussian, semi gaussian environments). That's why things like life insurance, car insurance etc are essentially licenses to print money for those companies. Their models are tight and they'll never lose over the long term. The frequency of almost all events in this domain are quite predictable.
Things change at a fundamental level when the underlying when the underlying asset is something like gov't debt from s***** Country X or a pool of supposedly uncorrelated mortgages. The randomness that runs the show in those domains is of infinite variance and thus can't really be modeled (model error and convexity effects crushes everything here from an analysis standpoint) at least in terms of predicting the frequency of events. Trying to do so leads to monstrosities that do their best to blow up the world. Like this:
http://en.wikipedia.org/wiki/VaR (Quote I just read that I liked: "an airbag that works all the time, except when you have a car accident.")
or this:
http://en.wikipedia.org/wiki/Gaussian_copula#Gaussian_copula
(note the inventor of the latter is as disgusted at it's misapplication in finance as anybody).
So, if you don't really know what the frequency distribution of the underlying asset looks like and can't actually predict frequencies of outcomes, doesn't it seem pretty silly to try to insure said asset?