• Combinatorics,
• Extremal Problems and Ramsey Theory,
• Graph Theory,
• Additive Number Theory,
• Multiplicative Number Theory,
• Geometry

• the URL of the paper's review from the Zentralblat web site,
• the URL of the paper's review from the MathSciNet web site,
• the URL of the paper on the Erdős Papers site

Papers reserved so far:

1. A short description of the contents of the paper by Erdős. If it solved a problem, where did the problem come from and how long had it been open? What are the proof techniques used here? Which of them had been used before and which of them are novel? What is the importance of this paper?
2. A list of at least ten publications (papers and books) referring to the paper by Erdős that is your starting point (if you cannot get this many, then your choice of the starting point is unsatisfactory) and a list of publications referring to these publications. These lists should be as complete as possible; at the very least, they must contain all the information that you can get from
   • MathSciNet
   • Google Scholar
   • CiteSeer.IST
3. A critical evaluation of these papers and books. Which of these references, if any, are just superficial and which of them rely on the work of Erdős in a substantial way? How?

The ideal length of the report would be five to ten double-spaced pages, excluding references.