Compiled by Felix Perrone (WKU #76), here are all the current standings as of 12/18/2012:
The NCDA is working out how best to sort their standings, to help solve the problem of a spatially divided league without a set amount of games per team. Check out a detailed description of all the standings after the jump…
- Column A denotes the standing place.
- Column B denotes the team and region by color.
- Column C is the average of all the other rankings.
- Column D is the Perrone System
- Column E is basic Win/Loss Percentage
- Column F is the current NHL style
- Column G is the Lieblich System
Column D: The Perrone System:
A win against a team with a 1.0 WLP (win-loss percentage) equals 4 points
A win against a team with a WLP of .75-.999 = 3.5 points
A win against a team with a WLP of .5-.749 = 3.25 points
A win against a team with a WLP of .25-.499 = 3 points
A win against a team with a WLP of .001-.249 = 2.75 points
A win against a team with a WLP of 0 = 2.5 points
Then you add:
An OT-L (Overtime Loss) against a team with a 1.0 WLP = 1.05 points
An OT-L against a team with a WLP of .75-.999 = .975 points
An OT-L against a team with a WLP of .5-.749 = .95 points
An OT-L against a team with a WLP of .25-.499 = .925 points
An OT-L against a team with a WLP of .001-.249 = .9 points
An OT-L against a team with a WLP of 0 = .875 points
Then from that total number you get, you subtract the losses:
A loss against a team with a WLP of 1 = -1.25 points
A loss against a team with a WLP of .75-.999 = -1.375 points
A loss against a team with a WLP of .5-.749 = -1.5 points
A loss against a team with a WLP of .25-.499 = -1.625 points
A loss against a team with a WLP of .001-.249 = -1.75 points
A loss against a team with a WLP of 0 = -2 points
Then you divide all that by TGP (Total Games Played)
So the very basic formula is:
((Wins+OT-Ls)-(Losses))/TGP
But within those Wins, OT-Ls, and Losses would be the wins against teams with WLP of 1, >.75 but <.999, etc
Felix’s top five is:
- UK
- JMU
- MSU
- GVSU
- Kent
Column E: Win/Loss Percentage:
Simply games won over games lost. Overtime does not affect the outcome.
- UK
- JMU
- MSU
- GVSU
- Kent
Column F: NHL-style Standings:
Used for Nationals 2012, and by default the 2013 season, the breakdown is actually sorted first by most Points (W=2, OTL=1, L=0), then highest W/L%, then most matches, and lastly by date of entry into the NCDA.
- UK
- Kent
- MSU
- JMU
- SVSU
Column G: RPI – The Lieblich System:
Lastly. the RPI rankings have been developed by Andy Lieblich (MSU #20). It works like this: “It’s your team’s win percentage x .25+ your opponent’s win percentage x .50+ your opponent’s opponent’s win percentage x .25. This makes strength of schedule a bonus, so not only is winning important but beating good teams is beneficial.”
The top five for the RPI rankings are:
- GVSU
- MSU
- UK
- SVSU
- JMU