...BTW you can call me 19, both of my friends do.
19, Thanks for considering someone else and me as your two friends. That really means something to me. What it means, I don't know, but it really, really, really means something.
...BTW you can call me 19, both of my friends do.
Joe Esposito @Coach_JEsposito
Things I know for sure 1. The sun will come up today 2. I love our team 3. We will get better 4. We won't point fingers 5. Learn and move on
19, Thanks for considering someone else and me as your two friends. That really means something to me. What it means, I don't know, but it really, really, really means something.
..........................
Why is everyone so high on Ellenson? I have a cousin who coached in the same area that he attended high school, and he said that Ellenson cannot shoot the ball. He is a great jumper, and a nice kid, but his competition in high school was sub-par, and Wisconsin didn't even want him. My understanding is that the Gophers only took Wally to get his much more talented younger brother to commit in the future. Don't be surprised if he never plays much.
Savagerube -- Do you know how they figure the RPI?!
2 comparable teams can have very different RPI rankings. If you do not understand this, then maybe you need to school yourself on what the RPI is, and what it means, etc..
The RPI may have NW at #80, but the Sagarin Rankings have NW at #71 and TeamRankings dot com has NW at #64.
What is the MAJOR factor that drops NW down to #80?
fully 6 games vs tms ranked #200 or higher compared to only 2 games for Mn vs tms ranked that high.
I am NOT saying that NW is as good as Minnesota. I am simply saying that they are better than most have made them out to be.
And as for my comparison of NW and Wichita St, it is a legitimate comparison. Again, not saying that NW is as good as WSU, but their is legitimacy in comparing the two.
Both teams worst loss is to a team ranked just outside the Top 100 in the RPI rankings. BOTH teams have only 3 wins vs Top 50 RPI ranked teams.
WSU has 2 losses, NW has 8. Subtract a game each to #105 and #106 that basically cancel each other out. That leaves 1 to 7.
NW has FOUR losses to teams ranked in the Top 15. WSU hasn't played a single team ranked in the Top 20. So would it be so unheard of to assume that if WSU played 4 games vs Top 15 teams that they might lose those games? They lost to a team ranked #105, it's not out of the realm of possibility. So if you just don't count those 4 games, now that leaves us with 1 to 3.
That's not a HUGE difference seeing as those 2 extra losses were to legit tourney teams 15-4 Maryland and a 2 pt loss to Stanford.
Wichita St's BEST win is vs #28 Creighton. NW has winS vs #10 Mn and a ROAD win vs #29 Illinois.
105 vs 106 for worst losses.
28 vs 29 for best wins(before the win over Minny)
Seems somewhat comparable to me.
You could count their BIG win over Mn as significant enough to cancel out one or two of their losses.
So that would make the 1 loss vs 3 losses comparison drop to 1 vs 2 or 1 vs 1.
So STILL not saying NW is as good as WSU, but in many ways, they ARE comparable.
Savagerube --
Well, a part of me wants to be mean right here, but I won't be. You are simply wrong. That is not how they figure the RPI. Sorry.
Its a mathematical equation and has NOTHING whatsoever to do with a team's ranking.
The benefit of beating a highly ranked team is that the reason they are highly ranked is because they have a lot of wins and not a lot of losses, and their opponents have a lot of wins and not a lot of losses and their opponents opponents have a lot of wins and not a lot of losses.
You can check with any one of the sites that track these different NCAA Selection Committee criteria and you will see that I am right about this.
The formula first takes into account a teams winning percentage, then it takes into account its opponents winning percentages, and then it takes in account its opponents opponents winning percentage. It looks something like this
(WP x .25) + (OWP x .50) + (OOWP x .25) = RPI
So everytime 2 teams play each other, it changes both teams RPI ratings and all of the RPI ratings of all of the opponents they've played so far that season, and all of the RPI ratings of the teams that their opponents have played as well. As the season progresses and more teams have played an increasingly larger number of teams, the # of teams whose RPI rating changes every time a game is played, increases, but the degree by which each teams RPI rating changes decreases.
Does that make sense to you now?