Vinogradov's Elements of Number Theory I can't be the only person here who has fond memories of the problems in Vinogradov's Elements of Number Theory. (For people who have not read it - the text itself is just a concise basic number theory book; most of the substance is in the problems.) At the same time, much of what is good about them became clear to me only later. Vinogradov does not give citations or credits (not even to himself!), let alone any sort of historical overview for why the ideas he introduces in the problem sets are important. Standard names for the theorems the student is asked to prove are also completely missing.
Wouldn't it be a good idea to craft a commentary on Vinogradov's problems? Has anything of the sort been already done?
(Incidentally, something learned there recently made its way to http://polymathprojects.files.wordpress.com/2010/07/polymath1.pdf)
 A: Harald says:

My basic question is how to go about this.

Answer:


*

*If you want to have an intensive discussion with someone over this, through the internet: For communication that may happen burst-by-burst, leading to something definite later, google wave is an idea. 

*For a collaborative effort allowing anyone to contribute: Since you might perhaps want anyone to be able to contribute, starting a wiki is a good option. There are many sites allowing you to create wikis for free. Adding latex support also will be quite easy. If you want a ready-made place listing tricks, methods and their usage, maybe you can create a few pages at Tim Gowers' site "tricki" for various excerpts from Vinogradov's book. 
A: To answer a remark above: yes, I think it would be a very good idea to get together group of interested people to build a commentary. What non-interested people (or people who haven't read and will not read Vinogradov) can do is suggest what current technical tools would be most appropriate for such a collaborative project. I have no idea about that myself.
