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courses:cs211:winter2012:journals:carrie:ch1 [2012/01/12 15:55] hopkinsccourses:cs211:winter2012:journals:carrie:ch1 [2012/01/19 19:38] (current) hopkinsc
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-Chapter 1+====== Chapter 1 ====== 
 + 
 +===== 1.1: Stable Matching Problem  ===== 
  
-1.1: Stable Matching Problem 
 I read the chapter before we worked on this problem in class and it made everything so simple and easy to understand. I am also in the middle of sorority recruitment and so it seemed very relevant. Since as a member of a sorority we have preferences and the freshman have preferences and this whole week is based on matching the sorority with a pledge class. What is actually really interesting about recruitment that most people don't know is that a computer algorithm is used to do the matching every night. (Pretty crazy).  I read the chapter before we worked on this problem in class and it made everything so simple and easy to understand. I am also in the middle of sorority recruitment and so it seemed very relevant. Since as a member of a sorority we have preferences and the freshman have preferences and this whole week is based on matching the sorority with a pledge class. What is actually really interesting about recruitment that most people don't know is that a computer algorithm is used to do the matching every night. (Pretty crazy). 
  
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 I found the proofs most interesting because they were succint and simple. I am also a sucker for a proof by contradiction. I think the best proof was showing it was a stable matching since once you know the trick to show the contradiction it is only a couple lines.  I would like to go over the proof that the solution is unique in class since that is the most complicated.  I found the proofs most interesting because they were succint and simple. I am also a sucker for a proof by contradiction. I think the best proof was showing it was a stable matching since once you know the trick to show the contradiction it is only a couple lines.  I would like to go over the proof that the solution is unique in class since that is the most complicated. 
  
-1.2 Five Representative Problems +===== 1.2 Five Representative Problems ===== 
 + 
 The text briefly went through the following five problems. I pulled a few notes just to remember what they are.  The text briefly went through the following five problems. I pulled a few notes just to remember what they are. 
   * Interval Schedulings   * Interval Schedulings
courses/cs211/winter2012/journals/carrie/ch1.1326383742.txt.gz · Last modified: 2012/01/12 15:55 by hopkinsc
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