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Jul 7, 2017 at 13:06 history edited Glorfindel CC BY-SA 3.0
grammar corrections, fluff removed as per https://meta.stackexchange.com/q/2950/295232
Jul 17, 2010 at 3:05 comment added The Mathemagician @Owen I think you've confused Gross and Yellen's textbook with collection of papers they've edited. The one I'm referring to is thier wonderful textbook based on Gross' lectures at Columbia University.
Jun 16, 2010 at 12:54 comment added bc919 Andrew, I bought HH&M as it was the recommended text for my university's combinatorics module... Of all the course books I have this is by far the most read. With regards to the books you mention, I am unfamiliar with them, but reading through the content of Gross & Yellen this seems to be an amazing resource, with contributions from some top authors. I must check this out. Personally I have ended up going down the route of looking into Bollobas' books for graph theory, and Stanley for combinatorics... Another book which certainly follows on well from HH&M is Wilf's Generatingfuntionology.
Jun 15, 2010 at 13:46 comment added The Mathemagician @Owen I'm VERY glad someone finally recognized the wonderful text by Harris,Hirst and Mossingoff on a very baffling subject. It is simply one of the most readable and perfectly structured introductions to any subject I've EVER seen. After reading this book and absorbing it's contents,the student will be more then prepared to move on to more advanced texts on the subject like Gross and Yellen's GRAPH THEORY WITH APPLICATIONS (the bible of the subject,in my opinion) and Bona's texts on combinatorics.
Jun 15, 2010 at 10:59 comment added PersonX I second the recommendation of Proofs from the Book.
Jun 15, 2010 at 9:00 history answered bc919 CC BY-SA 2.5