Combinatorics and Graph Theory- Harris, Hurst, Mossinghoff

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SUMMARY

The discussion centers around the book "Combinatorics and Graph Theory" by Harris, Hurst, and Mossinghoff. The participant expresses interest in the book and seeks opinions on its rigor and quality. They specifically mention their capability to handle the rigor of Rudin's "Principles of Mathematical Analysis" and inquire about other rigorous discrete mathematics textbooks that cover foundational concepts such as the combinatorics sum and product rules.

PREREQUISITES
  • Understanding of discrete mathematics concepts
  • Familiarity with combinatorial principles
  • Knowledge of mathematical rigor, particularly in analysis
  • Ability to read and comprehend advanced mathematical texts
NEXT STEPS
  • Research "Discrete Mathematics" by Richard Johnsonbaugh for rigorous content
  • Explore "Concrete Mathematics" by Ronald Graham and Donald Knuth for combinatorial techniques
  • Study "Combinatorial Mathematics" by C. L. Liu for foundational principles
  • Investigate "Introduction to Graph Theory" by Douglas B. West for graph theory applications
USEFUL FOR

Students of pure mathematics, educators in discrete mathematics, and anyone seeking rigorous texts in combinatorics and graph theory.

SrVishi
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Hello, I am a student interested in pure mathematics, and am considering giving this book a try. I was wondering what you all think if this book as I have it in my possession. Is it good? If not, is there any very rigorous (I can handle Rudin Analysis rigor) discrete textbook, like one that proves this like the combinatorics sum and product rules? Any suggestions would be nice.
 
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