BCS Rankings: Alabama, Florida State, Oregon Top First BCS Standings Of 2013 Season

First BCS Rankings Of The Season Revealed
LEXINGTON, KY - OCTOBER 12: A J McCarron #10 of the Alabama Crimson Tide gives instructions to his team during the game against the Kentucky Wildcats at Commonwealth Stadium on October 12, 2013 in Lexington, Kentucky. (Photo by Andy Lyons/Getty Images)
LEXINGTON, KY - OCTOBER 12: A J McCarron #10 of the Alabama Crimson Tide gives instructions to his team during the game against the Kentucky Wildcats at Commonwealth Stadium on October 12, 2013 in Lexington, Kentucky. (Photo by Andy Lyons/Getty Images)

Alabama and Florida State hold the top two spots in the first BCS standings of the season. Oregon was a close third behind second-place Florida State.

The Seminoles (.9348 BCS average) are coming off their biggest win of the season, a 51-14 victory at previously unbeaten Clemson.

The Ducks (.9320) have only played one team that was ranked at the time, but could get a boost in the next two weeks with games against UCLA and at Stanford.

Ohio State is a more distant fourth, followed by Missouri in the standings released Sunday night.

The top two teams in the final standings after the end of the regular season play in the Rose Bowl for the national title in January.

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The BCS Average is calculated by averaging the percent totals of the Harris Interactive, USA Today Coaches and Computer polls. Team percentages are derived by dividing a team's actual voting points by a maximum 2625 possible points in the Harris Interactive Poll and 1550 possible points in the USA Today Coaches Poll.

Six computer rankings are used to determine the overall computer component. The highest and lowest ranking for each team is dropped, and the remaining four are added and divided 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.

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