Going with basic formula: (.25*Win%) + (.5*OppWin%) + (.25*OppOppWin%) I've calculated the contribution of each of the current 3 portions of the equation and the impact of games against ou and KU on the 1st and 2nd portions of the equation....
Current RPI: 0.5519
https://www.cbssports.com/collegebasketball/rankings/nitty-gritty-report
Current
Kansas
Win: 0.5701 Rank about 60
Lose: 0.5626 Rank in the rang 65 to 67
These adjustments are made strictly to the 1st and 2nd portion of the RPI equation: our Win% and our Opponents Win%.
For both ou and Kansas, it is safe to assume that the 3rd part of the RPI equation will only help us, as both of their Opponents Win% are significantly higher than our own...but that adjustment is not captured in the estimates above.
Current RPI: 0.5519
https://www.cbssports.com/collegebasketball/rankings/nitty-gritty-report
Current
- Team Contribution (OSU)
- 0.14516
- Opp Contribution (Opp Win%)
- 0.22452
- Opp Opp Contribution
- 0.18221
- Team Contribution (OSU)
- 0.14843 (+0.00327)
- Opp Contribution (Ou's Win%)
- 0.22816 (+0.00364)
Kansas
- Team Contribution (OSU)
- Lose -0.00449
- Win +0.0030
- Opp Contribution (KUs Win%)
- In both cases +0.0083
Win: 0.5701 Rank about 60
Lose: 0.5626 Rank in the rang 65 to 67
These adjustments are made strictly to the 1st and 2nd portion of the RPI equation: our Win% and our Opponents Win%.
For both ou and Kansas, it is safe to assume that the 3rd part of the RPI equation will only help us, as both of their Opponents Win% are significantly higher than our own...but that adjustment is not captured in the estimates above.