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CS202: Discrete Structures
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Course Introduction
Course Syllabus
Unit 1: Sets, Set Relations, and Set Functions
1.1: Set Notation and Relations
1.2: Basic Set Operations
1.3: Cartesian Products and Power Sets
1.4: Summation Notation and Generalizations
Unit 1 Assessment
Unit 2: Counting Theory
2.1: Rule of Products
2.2: Permutations
2.3: Partitions of Sets and the Law of Addition
2.4: Combinations and the Binomial Theorem
Unit 2 Assessment
Unit 3: Mathematical Logic
3.1: Propositions and Logical Operators
3.2: Truth Tables and Propositions Generated by a Set
3.3: Equivalence and Implication
3.4: The Laws of Logic
Unit 3 Assessment
Unit 4: Mathematical Induction and Proofs
4.1: Mathematical Systems
4.2: Direct Proof
4.3: Indirect Proof
4.4: Propositions over a Universe
4.5: Mathematical Induction
4.6: Strong Induction
Unit 4 Assessment
Unit 5: Probability
5.1: Introduction
5.2: Sample Spaces, Events, and Their Probabilities
5.3: Complements, Intersections, and Unions
5.4: Conditional Probability and Independent Events
Unit 5 Assessment
Unit 6: Recursion
6.1: Introduction
6.2: Transitioning from Informal to Formal
6.3: The Many Faces of Recursion
6.4: Sequences
6.5: Recursion in the Real World
Unit 6 Assessment
Unit 7: Graphs
7.1: A Less-Formal Introduction
7.2: A Formal Introduction
7.3: Graph Structures
7.4: Graph Node Connectivity
7.5: Graph Traversals
7.6: Graph Optimization
7.7: Planarity and Colorings
Unit 7 Assessment
Unit 8: Trees
8.1: Introduction
8.2: Spanning Trees
8.3: Rooted Trees
8.4: Binary Trees
Unit 8 Assessment
Unit 9: Finite-State Automata
9.1: Introduction
9.2: State Transition Diagrams
9.3: Finite-State Machine States
9.4: Putting the Basics to Use
Unit 9 Assessment
Study Guide
Course Feedback Survey
Certificate Final Exam
Proctor-Verified Final Exam
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College Success
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Physics
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CS202: Discrete Structures
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Course Syllabus