What do I move and what do I toss or give away? All the proceedings are now on-line. Maybe keep STOC 1987, my first conference paper? How many different editions of Li and Vitanyi's Kolmogorov tome do I need? How many Introduction to Theory textbooks? Publishers send them to me since it is the one undergraduate class I have consistently taught. I use Sipser, partly because he was my Ph.D. advisor, but mostly because it's a great book.
One approach is to toss everything. As some of my students say, if it's not on the web it can't be of much value. But I can't imagine life without some of the classics. When I want to prove something NP-complete, I still start by finding the closest related problem in Garey & Johnson to reduce from. For that one needs to skim through their list of problems. I have yet to see a good way to skim electronically.
I'm not a luddite. I do all my pleasure reading on the Kindle and read and mark up PDFs on my iPad. But when it comes to math books, we still haven't found a good replacement for paper.
One approach is to toss everything. As some of my students say, if it's not on the web it can't be of much value. But I can't imagine life without some of the classics. When I want to prove something NP-complete, I still start by finding the closest related problem in Garey & Johnson to reduce from. For that one needs to skim through their list of problems. I have yet to see a good way to skim electronically.
I'm not a luddite. I do all my pleasure reading on the Kindle and read and mark up PDFs on my iPad. But when it comes to math books, we still haven't found a good replacement for paper.