First we take base values directly computed from last year's team performance:
RS | Regular season points in prior season |
PS | Post-season performance in prior season |
Factored into these base values is a function of the following modifiers (the calculation is shown below):
Imp | Second-half improvement in prior season |
Ret | Returning players from prior season |
RS = Prior regular season's points, or percentage multiplied by 44 if a team has not played 22 games.
RS | |
Brown | 18 |
Clarkson | 19 |
Colgate | 11 |
Cornell | 24 |
Dartmouth | 26 |
Harvard | 15 |
Princeton | 24 |
Quinnipiac | 19 |
RPI | 24 |
St. Lawrence | 13 |
Union | 36 |
Yale | 35 |
The number of upset (lower seed) advances (+1) or eliminations (-1) in the previous season's ECAC playoffs, multipled by 2. The consolation game is ignored.
PS | |
Brown | 0 |
Clarkson | -2 |
Colgate | +4 |
Cornell | +2 |
Dartmouth | -2 |
Harvard | +2 |
Princeton | -2 |
Quinnipiac | 0 |
RPI | -2 |
St. Lawrence | +2 |
Union | -2 |
Yale | 0 |
One-half (rounded down) of the difference in points gained in the second half (games 12-22) minus the first half (games 1-11) of the prior ECAC regular season.
Pts | G 12-22 | G 1-11 | Diff | Imp | |
Brown | 18 | 7 | 11 | -4 | -2 |
Clarkson | 19 | 6 | 13 | -7 | -3 |
Colgate | 11 | 9 | 2 | +7 | +3 |
Cornell | 24 | 13 | 11 | +2 | +1 |
Dartmouth | 26 | 11 | 15 | -4 | -2 |
Harvard | 15 | 11 | 4 | +7 | +3 |
Princeton | 24 | 11 | 13 | -2 | -1 |
Quinnipiac | 19 | 9 | 10 | -1 | 0 |
RPI | 24 | 12 | 12 | 0 | 0 |
St. Lawrence | 13 | 7 | 6 | +1 | 0 |
Union | 36 | 21 | 15 | +6 | +3 |
Yale | 35 | 15 | 20 | -5 | -2 |
This metric is based on returning % of last year's players. The top 9 forwards are ordered with 9 points for the leading scorer, 8 for the second, etc. The same is done for the four leading defensemen (4, 3, 2, ans 1 point respectively). The percentages are then taken of these rank-ordered points.
We sum these three stats and then multiply by 7 to scale the percentages to a metric comparable to the other season points metrics. (We chose 7 by the following arbitrary logic. The difference between the theoretical max and min of the sum of the three stats is 3.00. Multiplying by 7 gives a theoretical maximum spread of 21 points -- just barely shy of one-half of an ECAC season. That seemed about right. Note that in practice the real spread will be around 1.00, or 7 points -- very close to the max spread of 6 points from the former RetF, RetD and RetG stats.)
The team breakdowns are shown here.
All of last year's significant seniors are assumed non-returning, unless otherwise noted. The only senior from last season known to be returning:
This year the following significant players with eligibility remaining are known to not be returning:
Finally, there is one significant transfer from outside the conference. He will not be eligible this season. We will count him in the 2012-13 Predictions as if he were a returning player, to partly account for his improvement of their prospects. I'm only listing him here to remind myself next fall.
RetF | RetD | RetG | Ret | |
Brown | .62 | 1.00 | 1.00 | 18 |
Clarkson | .51 | .30 | 1.00 | 13 |
Colgate | .64 | 1.00 | 1.00 | 19 |
Cornell | .62 | .70 | .50 | 13 |
Dartmouth | .53 | .50 | 1.00 | 14 |
Harvard | .71 | 1.00 | .03 | 12 |
Princeton | .58 | .40 | .81 | 13 |
Quinnipiac | 1.00 | .70 | .99 | 19 |
RPI | .62 | .70 | .12 | 10 |
St. Lawrence | .58 | 1.00 | 1.00 | 18 |
Union | .78 | .80 | .03 | 11 |
Yale | .56 | .30 | .08 | 7 |
Ned = RS + PS + Imp + Ret
The predicted finish is the rank-order of Ned. Tie-breakers go in order of the stats: first RS, then PS, then Imp.
RS | PS | Imp | Ret | Ned | Rank | |
Brown | 18 | 0 | -2 | 18 | 34 | 8 |
Clarkson | 19 | -2 | -3 | 13 | 27 | 12 |
Colgate | 11 | +4 | +3 | 19 | 37 | 5 |
Cornell | 24 | +2 | +1 | 13 | 40 | 3 |
Dartmouth | 26 | -2 | -2 | 14 | 36 | 6 |
Harvard | 15 | +2 | +3 | 12 | 32 | 11 |
Princeton | 24 | -2 | -1 | 13 | 34 | 7 |
Quinnipiac | 19 | 0 | 0 | 19 | 38 | 4 |
RPI | 24 | -2 | 0 | 10 | 32 | 10 |
St. Lawrence | 13 | +2 | 0 | 18 | 33 | 9 |
Union | 36 | -2 | +3 | 11 | 48 | 1 |
Yale | 35 | 0 | -2 | 7 | 40 | 2 |