Group 1 Paul Davis 4.34 a,b Cliff Grosse  4.31 Agnes Ostrorog 4.33 a,b

Group 2 Jim Freitag  4.33 a,b Matthew Marvich 4.31 Brian Smith 4.34 a,b

Group 3 Rick Heidel 4.33 a,b David Hummel 4.34 a,b Ka Lung Law  4.31

Group 4 Dan Raye 4.31 Jeffrey Wiersema 4.33 a,b Johndamaseni Zilimu 4.34 a,b

 

• The problems are 4.31, 4.33 a,b, 4.34 a,b assigned randomly as shown above.

• Write a first draft of your proof. Handwritten is okay. The first draft should include (a) a very short introduction stating the problem and the method of proof, (b) the proof itself, written in paragraph form with complete sentences, (c) a conclusion commenting on the significance of the problem in the context of this course. See the LaTeX example files on the course webpage for examples of the format.

 
• On Monday, Sept. 30, bring copies of your first draft to give to each member of your group and to Dr. Mortensen.

 
• Before class on Tues., Oct. 1, fill out a "Peer Feedback Form" for each member of your group and bring these to class. Give as many suggestions for improvement as you can.

 
• After discussing your work with your group on Tuesday, rewrite your proof. This should be typed with LaTeX and will be due in class on Friday, Oct. 4. Also turn in the Peer Feedback Forms you received.

 
• NOTE: Your grade on the assignment will be based on the quality of the final draft. Making a reasonable effort on the first draft and completing the Peer Feedback Forms for your group members will count for a small portion of this grade.