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  1. If 10 people each shake hands with each other, how many handshakes took place? What does this question have to do with graph theory? Answer. This is asking for the number of edges in \(K_{10}\text{.}\) Each vertex (person) has degree (shook hands with) 9 (people). So the sum of the degrees is \(90\text{.}\)

    • Matching in Bipartite Graphs

      We conclude with one more example of a graph theory problem...

    • Definitions

      Graph Theory Definitions. Graph: A collection of vertices,...

    • Coloring

      How to color a map or a graph with the minimum number of...

    • 4.S

      Solution. For all these questions, we are really coloring...

  2. Introduction to Combinatorics and Graph Theory - Custom Edition for the University of Victoria Discrete Mathematics: Study Guide for MAT212-S - Dr. Kieka Myndardt

  3. 18 wrz 2023 · Discrete mathematics deals with counting individual items, such as whole numbers, rather than continuous quantities like real numbers. Number theory, a major component of discrete math, delves into the properties and behaviors of integers, especially natural numbers and occasionally all integers. Understanding number theory is crucial in comprehend

  4. Any path in the dot and line drawing corresponds exactly to a path over the bridges of Königsberg. Pictures like the dot and line drawing are called graphs. Graphs are made up of a collection of dots called vertices and lines connecting those dots called edges.

  5. Contents. 1 Sets. 5. 2 Sums and Products. 6. 3 Selections and Arrangements Without Repetition. 7. 4 Selections and Arrangements with Repetition, Compound Arrangements or Selections 9. 5 Probability. 12. 6 Permutations and Inclusion{Exclusion principle. 18. 7 Simple graphs, Parity principle, degree sequence, Havel-Hakimi Theorem. 20.

  6. 30 cze 2024 · In this tutorial, we have covered all the topics of Discrete Mathematics for computer science like set theory, recurrence relations, group theory, and graph theory. Recent Articles on Discrete Mathematics! Mathematical Logic. Introduction to Propositional Logic. Applications of Propositional Logic. Propositional and Predicate Logic.

  7. An interesting question immediately arises: given a finite sequence of integers, is it the degree sequence of a graph? Clearly, if the sum of the sequence is odd, the answer is no. If the sum is even, it is not too hard to see that the answer is yes, provided we allow loops and multiple edges.

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