Mock Regional Advisory Committee Dashboard
Use the dashboard below to create your own mock regional rankings.
This dashboard uses logic similar
to hockey's Pairwise Ratings to compare teams within regions.
You can assign different weights to different aspects of the
Primary Criteria based on your own preferences. If you think Won-Lost
Percentage should be the end-all-be all, you can give more weight to that
aspect of the comparison. If you think Head-to-Head results should trump
everything else, go for it!
You can also toggle between comparing metrics based on a binary
operator or the relative difference between teams. For example, if Team A has a
winning percentage of 0.900, and Team B has a winning percentage of 0.667, the
Binary Comparison would give Team A +1 comparison point and Team B -1
comparison point. If you switch to the Relative Difference, Team A would be
awarded +0.233 comparison points and Team B would be awarded -0.233 comparison
points. Ties are broken first by head-to-head results and then by RPI. Users
can manipulate RPI to give more or
less weight to winning percentage or strength of schedule.
Users can also select different Pool A (automatic qualifying) teams
for conferences to see how it would affect the Pool C (at-large) race. To
select Pool A teams for each conference, use the tabs on the bottom left of the
dashboard. Pool C projections are based on user-defined weights and team
criteria as of today. Results from Week 11 are not included.
Here's an example comparison, using Mass-Dartmouth, Stevenson, and
Lebanon Valley, using results as of 11/02/2023.
Metric |
Mass-Dartmouth |
Stevenson |
Binary Comparison |
Relative Difference |
Won-Lost Percentage |
8-1 (0.889) |
6-2 (0.750) |
0.889 > 0.750 |
0.889 - 0.750 = 0.149 |
Strength of Schedule |
0.412 |
0.481 |
0.412 < 0.481 |
0.412 - 0.481 = -0.069 |
Head-to-Head |
No results |
+0 Mass-Dartmouth |
+0 Mass-Dartmouth |
|
Common Opponents |
No results |
No results |
+0 Mass-Dartmouth |
+0 Mass-Dartmouth |
If you use only Binary Comparisons with equal weights, the two teams would be
even, and the tie would be broken by RPI. Mass-Dartmouth s standard RPI
(using 3/8 WP and 5/8 SOS) is slightly higher than Stevenson s, so they would
get the point. If you were using the relative differences between metrics, you
would need to give SOS more than twice as much weight as won-lost percentage
for Stevenson to finish ahead. For simplicity, let s just look at the binary
comparison. Then Mass-Dartmouth gets +1 comparison point.
Metric |
Mass-Dartmouth |
Lebanon Valley |
Binary Comparison |
Relative Difference |
Won-Lost Percentage |
8-1 (0.889) |
5-3 (0.625) |
0.889 > 0.625 |
0.889 - 0.625 = 0.264 |
Strength of Schedule |
0.412 |
0.552 |
0.412 < 0.552 |
0.412 - 0.552 = -0.140 |
Head-to-Head |
No results |
+0 Mass-Dartmouth |
+0 Mass-Dartmouth |
|
Common Opponents |
No results |
No results |
+0 Mass-Dartmouth |
+0 Mass-Dartmouth |
Similar to the Mass-Dartmouth/Stevenson binary comparison, this would come down
to RPI for a tie-breaker, with Mass-Dartmouth s slightly higher again. Looking
at the relative differences, you wouldn t need to have double the weight on SOS,
but close to it. Let s call that another +1 comparison point for Mass-Dartmouth.
Metric |
Stevenson |
Lebanon Valley |
Binary Comparison |
Relative Difference |
Won-Lost Percentage |
6-2 (0.750) |
5-3 (0.625) |
0.750 > 0.625 |
0.750 - 0.625 = 0.125 |
Strength of Schedule |
0.481 |
0.552 |
0.481 < 0.552 |
0.481 - 0.552 = -0.071 |
Head-to-Head |
Lebanon Valley beat
Stevenson |
-1 Stevenson |
-1 Stevenson |
|
Common Opponents |
W vs Misericordia W vs Widener L vs DelVal W vs Alvernia |
W vs Misericordia W vs Widener L vs DelVal W vs Alvernia |
+0 Stevenson |
+0 Stevenson |
In this comparison, Lebanon Valley comes out ahead almost any way you compare
the two, unless a nearly unreasonable weight is applied to won-lost percentage.
The head-to-head win and 0.071 point SOS advantage should easily trump Stevenson s
modest WP advantage. Lebanon Valley gets the comparison point.
To get a full ranking, this process is repeated for every team
against every other team within a region. By adding up comparison points, you
achieve a team s final PWR. Ties in PWR are again broken by RPI.