My teaching

Teaching Assistant:

Winter 2002/3 - Section 81 of Algebra 1M (104016).

Spring 2003 - Section 14 of Modern Algebra H (104134).

Winter 2003/4 - Section 11 of Algebra 1M (104016).

Spring 2003/4 - Section 11 of Algebra 1M (104016).
 

Workshop Instructor:

Spring 2003 - Algebra B (104168).
 

Grader:

Spring 2003 - Inroduction to Topology 1 (104142).

Winter 2003/4  - Matrix Theory (106393).

Spring 2005 - Mathematical Logic (106156).
 

Additional exercise sets for Algebra 1M (104016) - prepared together with Prof. A. Berman and I. Ben-Shmuel: here.

Some expository notes I've written for my students (all in Hebrew):

(1) The Sherman-Morrison formula (1 page).

(2) Some (very) elementary remarks about fields (5 pages).

(3) A determinant-free proof that a matrix over an algebraically closed field has an eigenvalue (2 pages).

[Note (3) follows S. Axler's approach).

(4) Some exercises in group theory (1 page) together with hints/solutions (10 pages).

Attention: Please disregard the last part of page 9 in the solutions, starting with the Hebrew word "avur".  The correct answer and argument are given in full on page 10.
 

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Last Updated September 23, 2005