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  1. Sequences, Sums and Matrices. Much of discrete mathematics is devoted to the study of discrete structures, used to represent discrete objects. Many important discrete structures are built using sets, which are collections of objects.

  2. CS 441 Discrete mathematics for CS M. Hauskrecht Set operations Definition: Let A and B be sets. The union of A and B, denoted by A B, is the set that contains those elements that are either in A or in B, or in both. • Alternate: A B = { x | x A x B }. • Example: • A = {1,2,3,6} B = { 2,4,6,9} • A B = { 1,2,3,4,6,9 } U A B

  3. Chapter 1. Sets. This section will show you how to: use set language and notation, and Venn diagrams to describe sets and represent relationships between sets. N Z R Q. Exercise 1.1. 1 E = = x. < x < x. = A < x. ′. = 2 E x. = x. = B x > = C x. A ∩ B. = 3 E x. ( A ∩ B ) ′ ∩ C. < x < x. x = P x. − x + = = Q x − < x ∈ P. 4 E = x. = A < x.

  4. SET THEORY PROBLEMS. SOLUTIONS. * (1) Formal as a Tux and Informal as Jeans. Describe the following sets in both formal and informal ways. Formal Set Notation Description. Informal English Description. {2, 4, 6, 8, 10, ...} The set of all positive even integers.

  5. Venn diagram is a drawing in which geometric figures such as circles and rectangles are used to represent sets. One use of Venn diagrams is to illustrate the effects of set operations. The shaded region of the Venn diagram below corresponds to S ∩ T.

  6. Basic Concepts of Set Theory. 1.1. Sets and elements. Set theory is a basis of modern mathematics, and notions of set theory are used in all formal descriptions.

  7. Sets, Logic and Categories Solutions to Exercises: Chapter 1. 1.1 Show that the empty set is a subset of every set. Let x be any set. Then for any set z, the implication (z 20/) )(z 2x) is true, since (z 20/) is false; thus 0/ x. 1.2 Which of the following equations are true? If the equation is not true, is one side a subset of the other? (a) S.

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