Chest's Free pub
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Washington rose 21 spots, from 40th to 19th, in this week's F/+ rankings following a 49-3 destruction of Arizona. The change in S&P+ (which accounts for half of the F/+ rankings) was even more stark: 30 spots, from 48th to 18th.
How does a jump like that happen this late in the year, long after preseason projections have been phased out of the system? Two primary reasons:
Teams in this portion of the ratings are bunched together. S&P+ is presented in the form of an adjusted scoring margin, and at the moment there's only a touchdown's difference between No. 18 Washington (plus-14.2) and No. 44 Georgia (plus-7.2). Meanwhile, there's a touchdown's difference between No. 1 Clemson (28.7) and No. 4 Ohio State (plus-21.4). This is a crowded section of the bell curve, so a really good game can move you up.
Washington played a really good game. Arizona is a bad team this year -- 87th in F/+, 86th in S&P+ (32nd on offense, 115th on defense) -- but the Huskies' domination was swift and complete. The Wildcats drove for a field goal on their first drive, then finished with five punts, four turnovers and three turnovers on downs. The young Washington offense finished with seven touchdowns in 10 drives. Hard to top that.
Washington is only 4-4 but has played at an incredibly high level in its four wins (average percentile performance: 89.8) and has suffered three one-possession losses. Considering youth, the Huskies are far closer to being a strong team than they should be. They could be something pretty awesome in 2016
that's the full exerpt from this link: http://www.sbnation.com/college-football/2015/11/3/9662926/mark-richt-georgia-hot-seat-brian-schottenheimer-faton-bauta
Comments
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Doog. (Obligatory)
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The key point is that there is always a giant glut of mediocre teams in college football. We shouldn't be reading too much into small improvements in the various analytic ranking systems year over year because the margin separating any two given teams is smaller and smaller as you move down the rankings from 1 to 60 or so.
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They could be something pretty awesome in 2016
Next year is going to be fucking special!!!!!!! -
You've got to dig deeper into the advanced metrical statistical analytics. Our C+H^3 rating is sitting at 52.3÷2...something remarkable for a team where 3.478 out of 7.1 recruits have reached the LMF threshold. However, you have to take into account that our 4 losses impacts the z variable in the ¥+a^2 (z-81) equation, where ¥ is the LMF formula diveded by the beta of yards per play. This theorem has been getting a lot of press lately among the statically affluent, which is rather interesting.
Currently, ¥+a^2 (z-81)=23, which is admittedly surprising.
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Are you sure you ran that through the flux capacitor properly?PostGameOrangeSlices said:You've got to dig deeper into the advanced metrical statistical analytics. Our C+H^3 rating is sitting at 52.3÷2...something remarkable for a team where 3.478 out of 7.1 recruits have reached the LMF threshold. However, you have to take into account that our 4 losses impacts the z variable in the ¥+a^2 (z-81) equation, where ¥ is the LMF formula diveded by the beta of yards per play. This theorem has been getting a lot of press lately among the statically affluent, which is rather interesting.
Currently, ¥+a^2 (z-81)=23, which is admittedly surprising. -
Slocus said:
Are you sure you ran that through the random play generator properly?PostGameOrangeSlices said:You've got to dig deeper into the advanced metrical statistical analytics. Our C+H^3 rating is sitting at 52.3÷2...something remarkable for a team where 3.478 out of 7.1 recruits have reached the LMF threshold. However, you have to take into account that our 4 losses impacts the z variable in the ¥+a^2 (z-81) equation, where ¥ is the LMF formula diveded by the beta of yards per play. This theorem has been getting a lot of press lately among the statically affluent, which is rather interesting.
Currently, ¥+a^2 (z-81)=23, which is admittedly surprising. -
I spent hours double checking the formulas in Wolfram Alpha.Slocus said:
Are you sure you ran that through the flux capacitor properly?PostGameOrangeSlices said:You've got to dig deeper into the advanced metrical statistical analytics. Our C+H^3 rating is sitting at 52.3÷2...something remarkable for a team where 3.478 out of 7.1 recruits have reached the LMF threshold. However, you have to take into account that our 4 losses impacts the z variable in the ¥+a^2 (z-81) equation, where ¥ is the LMF formula diveded by the beta of yards per play. This theorem has been getting a lot of press lately among the statically affluent, which is rather interesting.
Currently, ¥+a^2 (z-81)=23, which is admittedly surprising.
I'd post the dumbed down excel spreadsheet, but the odds of this bored understanding the calculations are slim -
Plagerism but you put a much better effort than I did so I'll allow itPostGameOrangeSlices said:You've got to dig deeper into the advanced metrical statistical analytics. Our C+H^3 rating is sitting at 52.3÷2...something remarkable for a team where 3.478 out of 7.1 recruits have reached the LMF threshold. However, you have to take into account that our 4 losses impacts the z variable in the ¥+a^2 (z-81) equation, where ¥ is the LMF formula diveded by the beta of yards per play. This theorem has been getting a lot of press lately among the statically affluent, which is rather interesting.
Currently, ¥+a^2 (z-81)=23, which is admittedly surprising. -
They lost to Oregon. Nothing else matters.
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Awesome day for the statistically affluent.PostGameOrangeSlices said:You've got to dig deeper into the advanced metrical statistical analytics. Our C+H^3 rating is sitting at 52.3÷2...something remarkable for a team where 3.478 out of 7.1 recruits have reached the LMF threshold. However, you have to take into account that our 4 losses impacts the z variable in the ¥+a^2 (z-81) equation, where ¥ is the LMF formula diveded by the beta of yards per play. This theorem has been getting a lot of press lately among the statically affluent, which is rather interesting.
Currently, ¥+a^2 (z-81)=23, which is admittedly surprising.
