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Discrete Mathematical Structures, Lecture 1.1: Basic set theory
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Discrete Mathematical Structures, Lecture 1.1: Basic set theory
In this lecture, we see some basic definitions and concepts in set theory. We begin with Russell's paradox to see why we need to be careful about what is a set and what isn't. After that, we introduce standard set notation for both general sets and specific sets (e.g., natural numbers, integers, rational numbers, real numbers, complex numbers). We also look at set operations such as complements, power sets, unions, and intersections, and conclude with the distributive laws relating unions of intersections, and vice-versa.
In this lecture, we see some basic definitions and concepts in set theory. We begin with Russell's paradox to see why we need to be careful about what is a set and what isn't. After that, we introduce standard set notation for both general sets and specific sets (e.g., natural numbers, integers, rational numbers, real numbers, complex numbers). We also look at set operations such as complements, power sets, unions, and intersections, and conclude with the distributive laws relating unions of intersections, and vice-versa.
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