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Discrete Mathematical Structures, Lecture 2.2: Tautology and contradiction
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Discrete Mathematical Structures, Lecture 2.2: Tautology and contradiction.
We begin by motivating the study of Boolean logic with digital circuit, using the AND and OR gates as examples. Next, we define compound Boolean propositions, and discuss the order of operations. A tautology is any proposition that is true for all inputs, and a contradiction is one that is false for all inputs. We give examples of both of these.
UNDER CONSTRUCTION. Completion date: May 2019
We begin by motivating the study of Boolean logic with digital circuit, using the AND and OR gates as examples. Next, we define compound Boolean propositions, and discuss the order of operations. A tautology is any proposition that is true for all inputs, and a contradiction is one that is false for all inputs. We give examples of both of these.
UNDER CONSTRUCTION. Completion date: May 2019
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