After what FS23 just said I'm now waiting for Cornell to be ranked #5 because they played Canadian teams... smh
After what FS23 just said I'm now waiting for Cornell to be ranked #5 because they played Canadian teams... smh
I was just joking. However, that's amazing. I didn't think the '03 squad would be ranked that highly.Do you really think a North Dakota fan would look down on playing Canadian Teams!
EDIT:
You may be interested that currently, Cornell has two other squads in the top 100.
1967-1968 Cornell is currently #32.
2002-2003 Cornell is currently #54.
More than likely both those squads will stay in the top 100 through this season.
The next closest Cornell squad is the 1971-1972 squad which is currently #120.
How about BU 1971-72?
When I am tasked to write a formula, often I will double-check it by running it backwards to make sure it is working as expected: if I need to calculate a net present value, for example, I will take my result and the discount rate and then run a future value calculation to make sure I wind up with the same value as I started with. If there is a discrepancy, then I know that I have to fix something in my formula.
I wonder if some of that kind of reverse testing was done here? If Maine and Cornell are not # 1 and # 2, in some order, might that indicate a subtle flaw in the formula?
Meanwhile, while asking where certain teams ranked who did not make the top 25, what about 48'-49' Boston College, and '53-'54 Rensselaer?
FWIW, I think each of the 5 teams have legitimate arguments as to why they should be #1. Obviously, some arguments are better than others. Ultimately though, it all came down to the formula.
The 1948-1949 Boston College Team is currently #31 (w/186.3212 points, just about 1 point away from top 25).
The 1953-1954 Rensselaer squad is currently #151.
You may also be interested that the 1983-1984 RPI team is currently #110.
Suppose for a moment that there was no formula, and you were picking the top teams of all time using more conventional criteria: win conference regular season, win conference tournament, win NCAA tournament, dominate opposition, have outstanding players, etc. etc. etc. In this universe, you have a team that did not lose a single game all season, you have another team that lost only one game all season. Maybe you poll 50 of the greatest, most knowledgeable men's NCAA division I hockey historians, writers, commenters, etc. and tally up the results of that poll. For now, just for conversation's sake, let's say they had a consensus on # 1 and # 2 as well. In this alternate universe, I just do not see how one makes a compelling argument that an 8-loss team "should" be ranked higher than these other two teams.
One might say that all of these other people and criteria are "wrong" or one might wonder whether maybe there is a subtle misplaced formula weighting on certain arcane criteria, no?
FS23, was the 53-54 RPI team the lowest ranked NCAA champion team?
Perhaps we should come back to this particular discussion when the final rankings are released?
No. That honor would belong to the 1965-1966 Michigan State Spartans, currently ranked #299, and that will likely fall when more NCAA Tournament Teams are added, as that Spartan squad only tallied 32.2226 points. The 1958-1959 North Dakota Fighting Sioux are the second lowest ranked champion, currently ranked #275 with 54.9651 points.
Perhaps
...I wonder if some of your "strengh of schedule" / "strength of conference" formulas might have a subtle, latent miscalculation by including games played against the team under consideration in their overall record?
I don't have the facts at hand, let's suppose team A beats team B three times in a season, and team B's overall record is 29 - 7, so that team B makes the tournament. One might say that team A is a dominant team, but if in the formula, team B's record includes the three losses to team A, then team B's overall strength is understated; it should be viewed as a 29 - 4 team when calculating just how dominant team A was. Similar with strength of conference. If team A does not lose to anyone in their conference all year, all of the other teams' losses to team A should be subtracted from their schedule when calculating how strong the conference "really" was that year.
In other word, if team A is a truly dominant team, then every other team it plays will look relatively weaker by comparison, which then masks how truly dominant team A was when comparing it to other teams from other years.
FreshFish said:You can't be more "dominant" than winning every game you play including the NCAA tournament, by definition! you can be almost equally dominant, you cannot be "more" dominant.
I forgot about the 1966 MSU squad. They were lucky to play what must have been an overconfident Clarkson team who beat them during the season.