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Mathematician @UCif8s-lUrnWzYND-R7LAzHw@youtube.com

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Welcome to Every Other Odd! I'm your guide on this journey t


(5.1.25) Unpacking Products: Connecting Math Computation to Iterative Processes #discretemath (4.10.1) Algorithm Analysis: Tracking Variable Values Through Program Execution (4.9.25) Exploring Graph Theory: Can a Graph Exist with Vertices of Only Two Different Degrees? (4.9.17) A Handshake Problem: Is It Possible for Each of 25 People to Shake Hands with Three Others? (4.8.17) Evaluating Statements: Rational Numbers and Square Roots (4.5.33) Unraveling the Oddity of Integer Parity: A Study of Odd and Even Numbers (4.5.13) Using the Division Algorithm to Determine the Day of the Week in the Future (4.5.9) Dividing 28 by 5: Finding the Quotient through the Division Algorithm (4.4.33) Exploring Coin Combinations: Can Nickels, Dimes, and Quarters Add Up to 472 Cents? (4.4.1) Understanding Divisibility: Is 52 Divisible by 13? (4.1.17) Exploring the Validity of a Mathematical Property: (a+b)² = a² + b² (3.3.37) Formalizing and Negating Statements with Quantifiers and Variables (3.3.1) Unraveling Truth Values of Statements About Capital Cities (3.1.21) Sentence Rearrangement: Shifting Quantifiers to the End in Mathematical Statements (3.1.17) Decoding Existential Statements: A Guide to Rewriting in Formal Notation (2.5.13) Binary Addition Simplified: A Step-by-Step Guide to Adding 1011 and 101 (2.4.9) Finding Boolean Expressions: Solving for Circuits with NOT and OR Gates (2.4.1) Decoding Logic Gate Circuits: Understanding Output Signals with P and Q Inputs (2.3.33) Exploring Valid Arguments with False Conclusions: An Example in Discrete Mathematics (2.3.5) Using Modus Ponens and Modus Tollens: Filling in Blanks for Valid Inferences (2.2.9) Constructing Truth Tables for Biconditionals with Multiple Variables (2.1.37) Negating Statements with De Morgan's Laws in Discrete Mathematics (2.1.33) Applying DeMorgan's Laws to Negate Statements Involving Real Numbers (2.1.25) Applying DeMorgan's Laws to Write Negations of Statements (1.4.1) A Formal Approach to Defining a Graph: Vertex Set, Edge Set, and Endpoint Function