MA 334   -   Schedule


Lec. Date Topics Sections
 1  8/21   Real numbers.   Sets.  1.1, 1.2
 2  8/23   Functions.   Methods of proof.  1.2, 1.4  
 3  8/28   Proof by induction.   Sequences.  1.4, 2.1
 4  8/30   Convergence.  2.1
  -   9/4 -- Labor Day --  
 5  9/6   Convergence.  2.1
 6  9/11   Limit theorems.  2.2
 7  9/13   Limit theorems.  2.2
 8  9/18   Cauchy sequences.  2.4
 9  9/20   Bounded monotone sequences.  2.4
 10  9/25   Review  
 11  9/27   Exam 1  
 12  10/2   Supremum and infimum.  2.5
 13  10/4   Supremum and infimum.
  Subsequences and limit points.
 2.5
 2.6
 14  10/9   Bolzano-Weierstrass Theorem.  2.6
 15  10/11   Convergence in R2 and other spaces.   
 16  10/16   Continuity.  3.1
 17  10/18   Continuity.  3.1
 18  10/23    Continuity.
  Continuous functions on closed intervals.  
 3.1
 3.2
 19  10/25   Continuous functions on closed intervals.  3.2
 20  10/30   Review  
 21  11/1   Exam 2  
 22  11/6   Riemann integral.  3.3
 23  11/8   Riemann integral.  3.3
 24  11/13   Riemann integral.  3.3
 25  11/15   Discontinuities.
  Improper integrals.
 3.5
 3.6
 26  11/20   Differentiable functions.  4.1
  -   11/22 -- Thanksgiving --  
 27  11/27   Rolle's Theorem, Mean Value Theorem.  4.2
 28  11/29   The Fundamental Theorem of Calculus.  4.2
 29  12/4   Review