ARM
Fan of chipmunk-like mascots.
Re: 2019 - 20 Rankings
What ground do you have Cornell on?I think UW UM and NE are all on equal ground.
What ground do you have Cornell on?I think UW UM and NE are all on equal ground.
What ground do you have Cornell on?
What ground do you have Cornell on?
much prefer the version by the only hip hop band worth a dam
https://www.youtube.com/watch?v=HZySqMlEuSQ
Higher Ground,
in other news, I think my suggestion that Bemidji be ranked above UMD has come to a solid yes for me
Minnesota takes over the No. 1 ranking from Wisconsin following the Badgers loss to Bemidji State on Saturday. Up to this point the Gophers and Badgers have traded places at No. 1 in every USCHO poll, with Wisconsin claiming the top spot for the season's first 6 weeks until Minnesota took it over for 4 weeks in the month of November. The Badgers reclaimed No. 1 on December 2nd and held it until this week's poll. So for the season Wisconsin had been voted No. 1 for 9 weeks, the Gophers 5.
I noticed that, too. I think that a case can be made for having Cornell above Minnesota, but the Union tie isn't a great result. Or the voter could pick Northeastern above UM based on an eye test. I'm not sure who a voter would place second ahead of Wisconsin. That seemed more strange to me.Interestingly (to me, anyway) there is one voter who has Minn at third, and one voter who has Wisconsin at third (all voters have one or the other at first).
I noticed that, too. I think that a case can be made for having Cornell above Minnesota, but the Union tie isn't a great result. Or the voter could pick Northeastern above UM based on an eye test. I'm not sure who a voter would place second ahead of Wisconsin. That seemed more strange to me.
If you use Goals for/Goals against, especially if you limit it to conference games to account for some extraordinarily weak nonconference opponents, Wisconsin is significantly the weakest of the four teams at the top. You then get into questions of relative conference strength, and I'd still have the Badgers at #2, though it's getting very close. But I can at least see the argument for putting two teams above Wisconsin.
. I'm not sure who a voter would place second ahead of Wisconsin. That seemed more strange to me.
Somebody refresh my memory: isn't there a fairly straight-forward way to figure out if it is the same 'second place' team on both ballots? Aren't we talking about more-or-less solving ten simple equations in ten variables; matrix algebra? It has been WAY too long to remember...
There are more than ten variables; there are ten variables per team. Each team's equation takes the form:
10*a + 9*b + 8*c + 7*d + 6*e + 5*f + 4*g + 3*h + 2*i + 1*j = Point Total
where the letters represent the number of each type of vote a team receives. But those values will not all be the same for each team, and probably won't all be the same for any team. You can't use linear algebra to solve this. I also suspect that there are multiple solutions for many different set of poll results, though it's trivially easy to demonstrate that this is not true for all possible results.
Hmm... But we also know (ignoring 'others receiving votes' for the moment) that a-sub1 + a-sub2 etc adds up to 10 votes cast. So we have ten more equations to throw into the mix.
But, yeah, too much work for such an idle question. Never mind, and thanks.
I think that you proved that your assumption must be true. Because if some other team had received a vote for 2nd, 3rd, or 4th place, then there wouldn't be sufficient "high" votes available to allow all four teams to reach their known point totals via 15 votes.But even if you make that assumption (unless I did something stupid, always a possibility), there is a possible solution that works if team #3 got both of the second place votes, and a solution where team #3 and team #4 each got one of the two second place votes.
Amy Klobuchar getting the nomination of the Democrats