Combinatorics/graph theory or number theory books

AI Thread Summary
For those preparing for a summer REU in discrete math and combinatorics, "A Walk Through Combinatorics" by Bona is recommended for a comprehensive overview of combinatorics. Additionally, "Schaum's Outline to Combinatorics" is suggested as a useful resource. For graph theory, it's noted that an introductory text may be beneficial, especially since the algorithms class may not cover it in depth. In terms of number theory, "Number Theory" by Burton is highlighted as a suitable choice for individuals already familiar with elementary number theory and some algebra. These resources are considered valuable for enhancing understanding in these mathematical areas.
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I'm going to be at an REU for discrete math and combinatorics over the summer. Do you have suggestions for combinatorics books to look at? An introduction to graph theory would especially help (I'm taking an algorithms class but I doubt that it would go into much depth regarding graph theory)? I think the book "A Walk Through Combinatorics" (Bona) is quite good for a general overview of combinatorics, but I'm also wondering about what other things I could look at. Also, any suggestions for a number theory book for someone already familiar with elementary number theory and some background in algebra?
 
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These are the best books I read during Math Olympiad Preparations, Surely It will help you.
Schaum's Outline to Combinatorics.

Number Theory by Burton.
 

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