Well, if you are like the majority of America, you are afflicted with March Madness right now. Unfortunately, the madness this March has been rather tame. Indeed, it's more like March Eccentricity or possibly March Unusual Behavior. Perhaps a psychologist would more accurately be able to describe the precise nature of March's mental lucidity. But I digress. My point is it's not March Madness without upsets. Otherwise, the tournament becomes incredibly predictable and loses a lot of its charm.
Over the past two years, that is precisely what happened. Last year, in defiance of all conventional wisdom, all four number 1 seeds met in the Final Four. This year, all four number 1 seeds have a good chance of repeating that feat (with all four playing for a spot in the Final Four). And the lowest (or is it highest?) seeded of their opponents this round is a 3 seed. With the exception of a few flukes in the first round, there have been no genuine surprises this year. But what has caused the death of the Cinderella in March?
I believe that it is because of the NBA instituting it's 1 year of college ball policy. According to ESPN Radio, the number one thing college football recruits consider is the recent success of the program. I suspect the thought process for basketball recruits can't be much different. Therefore, with waves of top notch high school players being forced to go into college ball to develop their talents, the beneficiaries would be high profile, successful schools. After all, if your plan is to only stay a short while to hype up your draft status, then you want to play on the best team with the most national recognition. Whereas a few years ago, before the rule, a school like George Mason could make an improbable run to the postseason. Now, it's nothing but the powerhouse university's like UConn and UNC.
The irony is that the 1 year of college ball rule has dramatically improved the quality of draft picks and the entertainment level of college basketball's regular season. But there are always unintended consequences to every decision.
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