(4) #107 LSU (8-5)

1466.19 (484)

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# Opponent Result Effect % of Ranking Status Date Event
116 Alabama Win 7-6 4.84 7.41% Jan 27th Clutch Classic 2018
84 Emory Win 11-8 50.72 8.96% Jan 27th Clutch Classic 2018
243 Georgia State Win 9-4 -28.89 7.41% Jan 27th Clutch Classic 2018
40 Kennesaw State Loss 5-10 -1.95 7.96% Jan 28th Clutch Classic 2018
267 Emory-B** Win 11-0 0 0% Ignored Jan 28th Clutch Classic 2018
130 Mississippi State Win 9-7 9.46 8.22% Jan 28th Clutch Classic 2018
41 Georgia Tech Loss 4-11 -7.47 11.62% Mar 10th Tally Classic XIII
46 North Carolina-Wilmington Loss 5-11 -11.57 11.62% Mar 10th Tally Classic XIII
180 South Florida Win 11-6 11.04 11.98% Mar 10th Tally Classic XIII
32 Florida Loss 7-15 2.04 12.67% Mar 10th Tally Classic XIII
237 Georgia Tech-B** Win 15-4 0 0% Ignored Mar 10th Tally Classic XIII
245 George Mason University** Win 15-3 0 0% Ignored Mar 11th Tally Classic XIII
54 Florida State Loss 5-12 -29.08 12.16% Mar 11th Tally Classic XIII
**Blowout Eligible

FAQ

The results on this page ("USAU") are the results of an implementation of the USA Ultimate Top 20 algorithm, which is used to allocate post season bids to both colleg and club ultimate teams. The data was obtained by scraping USAU's score reporting website. Learn more about the algorithm here. TL;DR, here is the rating function. Every game a team plays gets a rating equal to the opponents rating +/- the score value. With all these data points, we iterate team ratings until convergence. There is also a rule for discounting blowout games (see next FAQ)
For reference, here is handy table with frequent game scrores and the resulting game value:
"...if a team is rated more than 600 points higher than its opponent, and wins with a score that is more than twice the losing score plus one, the game is ignored for ratings purposes. However, this is only done if the winning team has at least N other results that are not being ignored, where N=5."

Translation: if a team plays a game where even earning the max point win would hurt them, they can have the game ignored provided they win by enough and have suffficient unignored results.