Because it gives an advantage to tough conferences such as the SEC. THEY DON'T WANT THAT! They want small teams from the MAC, or C-USA to have a chance to play for a title...
Can anyone explain to me why the strength of schedule isn't part of the BCS forumla anymore? It seems to me that it's pretty important and should be figured in.
So why did they drop it and what was the reasoning behind it?
The reason USC finished third in spite of a #1 poll ranking was a relatively poor schedule, which hurt it not only in the SOS portion of the formula, but also the computer rankings, which were heavily SOS-biased because MOV was no longer a factor. That result caused the BCS to practically scrap its formula altogether for 2004.
What is the big great thing about ND??BCS Explained:
To derive a team's poll percentages in the Harris Interactive and the USA Today polls, each team's point total is divided by a maximum 2825 possible points in the Harris Interactive Poll and 1525 possible points in the USA Today poll.
Six computer rankings calculated in inverse points order (25 for #1, 24 for #2, etc.) are used to determine the overall computer component. The best and worst ranking for each team is dropped, and the remaining four are added and divided by 100 (the maximum possible points) to produce a Computer Rankings Percentage. The six computer ranking providers are Anderson & Hester, Richard Billingsley, Colley Matrix, Kenneth Massey, Jeff Sagarin, and Peter Wolfe. Each computer ranking accounts for schedule strength in its formula.
The BCS Average is calculated by averaging the percent totals of the Harris Interactive and USA Today polls, and computer rankings.
By the way, Tennessee was ranked ahead of Cal, ND and Florida in the Harris Poll this week.
Yeah, I'm really glad they got that all worked out. I'm really looking forward to watching BCS games where it's Boise State against Louisville. :boredom:
They did away completely with the QW bonus, the SOS component and the loss component and went with just the AP poll, the coaches' poll and the computer average, with each getting equal weight in the formula.