Note on
|
Date |
Exams
and Quizzes |
Reading
Assignment -- Complete by date given |
Homework Due -- turn in at beginning of class on date given. See
Exercise Set Problem lists below |
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Wed. |
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Section
1.1 Foundation of logic -- propositional notation |
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Fri.
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Section
1.2 Propositional equivalences, tautologies, contingencies,
contradictions |
Exercise
Set 1 Section 1.1 |
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Mon. |
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Section
1.3 through page 43 Predicates with Quantifiers. |
Exercise Set 2 Section 1.1, con’t |
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Wed. |
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Exercise
Set 3 Section 1.2 |
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Fri. |
Quiz
Sections 1.1, 1.2, 1.3 |
Section
1.5 Rules of Inference |
Exercise
Set 4 Section 1.3 |
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Mon |
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Wed |
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Section
1.6 Introduction to Proofs |
Exercise Set 5 Section 1.5 |
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Fri. |
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Section
2.1 Sets |
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Mon |
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Section
2.2 Set Operations |
Exercise
Set 6 Section 1.6 |
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Wed |
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Section
2.3: Functions |
Exercise
Set 7 Section 2.1 |
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Fri |
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Mon |
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Section
2.4 Sequences and Summations |
Exercise
Set 8 Section 2.2 |
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Wed |
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Fri |
Exam
1 |
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Exercise
Set 10 Section 2.4 |
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Mon |
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Section 3.4 Integers and Division |
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Wed |
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Section 3.5 Primes and Greatest Common Divisors |
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Fri |
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Section 3.6 Integers and Algorithms |
Exercise Set 11 Section 3.4 |
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Mon. |
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Exercise
Set 12 Section 3.5 |
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Wed. |
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Section
3.8 Matrices |
Exercise
Set 13 Section 3.6 |
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Fri. |
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Section
5.1 Basics of Counting |
Exercise Set 14 Section 3.8 |
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Mon. |
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Section
5.2 The Pigeon Hole Principle |
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Wed. |
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Section
5.3 Permutations and Combinations |
Exercise
Set 16 Section 5.2 |
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Fri. |
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Section
6.1 An Introduction to Discrete Probability |
Exercise
Set 17 Section 5.3 |
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Mon 3/02 -Fri. 3/06 |
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Mon. |
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Section 6.2 Probability |
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Wed. |
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Exercise
Set 18 Section 6.1 |
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Fri. |
Exam
2 |
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Exercise
Set 19 Section 6.2 |
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Mon. 03/16 |
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Section
4.1 Mathematical Induction |
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Wed. 03/18 |
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Fri. 03/20 |
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Section 7.1 Recurrence
Relations |
Exercise Set 20 Section 4.1 |
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Mon. 03/23 |
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Section 7.5 Principle of Inclusion- Exclusion |
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Wed. 03/25 |
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Section
9.1 Graphs and Graph Models |
Exercise
Set 21 Section 7.1 |
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Fri. 03/27 |
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Section
9.2 Graph Terminology and Special Types of Graphs |
Exercise
Set 22 Section 7.5 Exercise Set 23: Section 9.1 |
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Mon. 03/30 |
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Section
9.3 Representing Graphs and Graph Isomorphism |
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Wed. 04/01 |
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Section
9.4 Connectivity of Graphs |
Exercise
Set 24: Section 9.2 |
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Fri. 04/03 |
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Section
9.5 Euler and |
Exercise
Set 25 Section 9.3 |
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Mon. 04/06 |
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Exercise
Set 26 Section 9.4 |
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Wed. 04/08 |
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Section
8.3 Representing Relations |
Exercise
Set 27 Section 9.5 Exercise
Set 28: Section 8.1 |
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Fri. 04/10 |
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GOOD
FRIDAY – NO CLASS |
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Mon. 04/13 |
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EASTER
MONDAY – NO CLASS |
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Wed. 04/15 |
Exam
3 |
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Exercise
Set 29: Section 8.3 |
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Fri 04/17 |
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Mon. 04/20 |
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Section
8.5 Equivalence Relations |
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Wed. 04/22 |
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Exercise Set 30: Section 8.5 |
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Fri. 04/24 |
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Wed. 04/29 |
Final
Exam |
3:00
p.m. -- Comprehensive |
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Exercise Set 1 |
Section
1.1, page 16 |
6a,b,c,d; 10
("nevertheless" ,"but" mean "and"); 12; 14; |
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Exercise Set 2 |
Section 1.1 page 18 |
20a,b,d,e,f,g;24a; 28b,d; 32c; 38
a,c; |
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Exercise Set 3 |
Section 1.2, page 28 |
4a; 6; 8c; 10c; 14; 18; 26 |
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Exercise Set 4 |
Section 1.3, page 46 |
2a,b; 6; 10a,b,c,d; 16
(Justify your answers); |
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Exercise Set 5 |
Section 1.5, page 72 |
4 all; 14 all |
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Exercise Set 6 |
Section 1.6, page 85 |
2; 8; 10;18 |
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Exercise Set 7 |
Section 2.1, page 119 |
4; 12; 18 all; 28b;,34 all |
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Exercise Set 8 |
Section 2.2, page 130 |
2 all; 4 all; 16 e using set membership
tables;, 26; 50 all |
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Exercise Set 9 |
Section 2.3, page 146 |
2 all;4 all; 8a,b,c,d,e,f; 10; 11;
12; 13; 18a,b; 26b,c |
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Exercise Set 10 |
Section 2.4, p 160 |
4 all, 10 b,f,h; 13b; 14 a,b;
15a,b; 16b,c; 18a,d |
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Exercise Set 11 |
Section 3.4, page 208 |
10a,b,c; 16a,d; 18, 19 all, 26a,d;
32b |
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Exercise Set 12 |
Section 3.5, page 217 |
4a,b; 12 a b f; 14a; 20a,b,c; 22
for 20a,b,c; 24 |
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Exercise Set 13 |
Section 3.6, page 229 |
2a,c; 4b,c; 6; 8; 24d,e |
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Exercise Set 14 |
Section 3.8, page 244 |
2a; 4b,c; 18; 28 all, 30 |
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Exercise Set 15 |
Section 5.1, page 344 |
2; 4; 6; 8; 10; 12; 20all;
30 all; 42 |
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Exercise Set 16 |
Section 5.2, page 353 |
2; 4; 14; 16; 32 |
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Exercise Set 17 |
Section 5.3, page 360 |
2; 4; 5; 6; 8; 12; 18; 30 |
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Exercise Set 18 |
Section 6.1, page 398 |
2; 4; 6; 8; 10; 12; 16; 24a,b; 38;
30 |
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Exercise Set 19 |
Section
6.2, page 414 |
2; 6; 12;
18 |
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Exercise Set 20 |
Section 4.1, page 279 |
4; 6; 10; 20; 34 |
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Exercise Set 21 |
Section 7.1, page 456 |
2a,d; 4; 6b,d,h; 8a,b,d; 10 |
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Exercise Set 22 |
Section 7.5, page 504 |
2; 4; 8; 10; 16 |
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Exercise Set 23 |
Section 9.1, page 596 |
2; 4; 6; 8; 14; 18 |
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Exercise Set 24 |
Section 9.2, page 608 |
2; 8; 10 for 8; 20; 22; 24 |
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Exercise Set 25 |
Section 9.3, page 618 |
2; 4; 6; 8; 10; 14; 16; 20; 38;
40; 58a |
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Exercise Set 26 |
Section 9.4, page 629 |
2, 3, 4, 5, 6, 12 all, 14 all, 29,
30, 31 |
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Exercise Set 27 |
Section 9.5, page 621 |
2; 4; 6; 10; 18; 30; 32; 38 |
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Exercise Set 28 |
Section 8.1, page 527 |
2; 4; 6; 12; 19 |
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Exercise Set 29 |
Section 8.3, page 542 |
2a,d; 4b; 8 for all of 4; 14; 20
for 3c; 22; 26 |
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Exercise Set 30 |
Section 8.5, page 562 |
2; 22; 23; 24; 27; 36; 44 |