MATH 376 Presentations

MATH 376 Presentations

Last updated 4/24/23

Presentations will be in the order shown. The dates are somewhat unpredictable, so be ready! I will try to alert you when I think you'll be up in the next class period.
Name
What to present
Notes
Date Presented
Chris Lemma 1.1.4 Three parts 1/18/23
Beck Lemma 1.1.6 1/18/23 and 1/20/23
Tyler Lemma 1.1.9 1/20/23
Matthew Lemma 1.1.18 You may assume the inverse exists iff T is bijective. 1/23/23
Zach Lemma 1.1.25 1/23/23
Zach Remark 1.2.6 1/25/23
Tyler Example 1.2.18 (part 7) Discuss the general case and one specific example
Leo Lemma 1.2.24 1/30/23 and 2/1/23
Beck Theorem 1.3.1 Rank-Nullity Theorem 2/1/23
Leo Corollary 1.3.6 This can/should be fairly brief 2/3/23
Chris Corollary 1.3.7 This can/should be fairly brief 2/3/23
Leo RREF is unique (just before Theorem 1.3.8) Briefly remind us about RREF, too. Go here for material. 2/3/23, 2/10/23
Zach Theorem 1.3.11 2/10
Tyler Lemma 1.4.6 2/10
Chris Lemma 1.4.10 2/10
Beck Proposition 1.5.6 2/15
Zach Proposition 1.5.7 2/15
Chris Lemma: ~ is an equivalence relation See Definition 1.5.9 2/15
Tyler V/W is a vector space over F See Remark 1.5.10. Be sure to show that the operations are well defined. 2/15
cstarr Theorem 1.5.13 2/17
Leo Lemma 1.6.2 (1) 2/24
Beck Lemma 1.6.2 (2) 2/24
Zach Example 1.6.9 (1) General and for a specific n 2/27
Chris Example 1.6.9 (2) General and for a specific n 2/27
Tyler Lemma 1.6.18 Relatively complicated. Recommend consultation! Counts as two presentations 3/3
Leo Lemma 1.6.22 (1) Counts as two presentations 3/6
Beck Lemma 1.6.22 (2) Counts as two presentations 3/6
Chris Lemma 1.6.26 Counts as two presentations 3/8
Zach Lemma 1.6.30 Counts as two presentations 3/8
Leo Lemma 3.1.2 (1) and (2) 3/17
Tyler Lemma 3.1.2 (4) 3/15
Beck Theorem 3.1.7 Counts double 3/15
Chris Corollary 3.1.10 3/17
Zach Lemma 3.2.2 3/22
Leo Lemma 3.2.3 3/24
Tyler Theorem 3.3.1 4/5
Beck Lemma 3.3.3 4/3
Leo Lemma 3.3.4 (1) 4/5
Zach Lemma 3.3.4(2) 4/3
Chris Lemma 3.3.5 4/5
Tyler Lemma 4.1.15 4/10
Beck Theorem 4.1.19 4/12
Leo Theorem 4.2.2 4/12
Zach Lemma 4.2.5 4/17
Chris Lemma 4.2.6 (1) 4/17
Tyler Lemma 4.2.6 (2) 4/17

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