Difference between revisions of "NASAT"
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| 2012 | | 2012 | ||
| California ([[Bellarmine]] and [[Escobar]]) | | California ([[Bellarmine]] and [[Escobar]]) | ||
| − | | [[Team Illinois|Illinois]] ([[Auburn]], [[Carbondale]], [[Loyola]], [[Latin School | + | | [[Team Illinois|Illinois]] ([[Auburn]], [[Carbondale]], [[Loyola]], [[Latin School]]) |
| New York ([[Hunter]] and [[Ardsley]]) | | New York ([[Hunter]] and [[Ardsley]]) | ||
| Georgia ([[Centennial]], [[Norcross]], [[Alpharetta]], [[Bainbridge]], and [[Brookwood]]) | | Georgia ([[Centennial]], [[Norcross]], [[Alpharetta]], [[Bainbridge]], and [[Brookwood]]) | ||
Revision as of 14:05, 14 July 2012
The National All-Star Academic Tournament (NASAT) is run by High School Academic Pyramid Questions. It is a national tournament for state all-star teams, meaning that each state is only allowed to enter one team in the tournament. The first occurrence of this tournament was held June 12-13, 2010 at Vanderbilt and was well-received.
This is not the first tournament to use state all-star teams, since that was formerly done by PAC/NTAE. However, this was the first tournament using all-star teams to feature pyramidal questions and one-on-one matches.
Results
| Year | Champion | Second | Third | Fourth | Location | Field Size | Stats | Set |
|---|---|---|---|---|---|---|---|---|
| 2010 | Pennsylvania (State College) | South Carolina (Dorman and Southside) | Illinois (Auburn, Ignatius, OPRF, Stevenson) | Virginia (Maggie Walker and TJ) | Vanderbilt | 16 | prelims overall | [1] Audio from the 2010 second-place match |
| 2011 | Texas (LASA and Seven Lakes) | Illinois (Auburn, Ignatius, OPRF, Stevenson) | Ohio (Copley, Warren G. Harding, Northmont, Olmsted Falls, Solon, Walnut Hills) | California (Bellarmine, Rancho Bernardo, University) | Maryland | 10 | [2] | [3] |
| 2012 | California (Bellarmine and Escobar) | Illinois (Auburn, Carbondale, Loyola, Latin School) | New York (Hunter and Ardsley) | Georgia (Centennial, Norcross, Alpharetta, Bainbridge, and Brookwood) | Ohio State | 13 | [4] |