Joel David Hamkins
I am Professor of Logic at Oxford University and Sir Peter Strawson Fellow in Philosophy at University College Oxford. I was formerly affiliated with the City University of New York (CUNY Graduate Center, Mathematics, Philosophy and Computer Science & College of Staten Island, Mathematics).
My research is mostly in logic, broadly construed, especially mathematical logic and set theory, with connections to other areas.
My general policy is to try to engage with any question that I find interesting. I strive for self-contained answers with clear explanations. I post answers to questions that I know how to answer or which I am able to figure out. I try to express my mathematical ideas in plain language when possible, preferring to avoid technical notation or terminology when I find that these obscure the idea of an argument. When clarity is enhanced by technical precision, however, I do try to provide it. I am less concerned with whether a question or answer conforms with various official rules, as long as it contains or leads to interesting mathematical ideas. For example, I feel free to make posts answering not the actual question that was asked but a related question, provided that this is interesting. In my view, answers on MathOverflow are mainly for the benefit of the broader community, rather than for the particular person who asked the question.
I regret that in all likelihood, I probably sometimes miss the inclusion of whatever original references from the literature might be relevant for an answer; unfortunately, searching the literature is not as regular a part of my answering process as it might be. I am grateful to those users who supplement posts on MathOverflow with appropriate references and citations.
Meanwhile, contemplating a mathematical puzzle on MathOverflow is one of the routine enjoyments in my life. Read my remarks on MathOverflow: the eternal fountain of mathematics.
I strongly prefer answers that explain a mathematical idea to answers that provide a reference for where that idea might be explained elsewhere. Similarly, I find questions that ask for a mathematical explanation to be more interesting than questions that ask for a reference.
Top network posts
- 287 What are some reasonable-sounding statements that are independent of ZFC?
- 220 What are the most misleading alternate definitions in taught mathematics?
- 217 Can you answer my son's fourth-grade homework question: Which numbers are prime, have digits adding to ten and have a three in the tens place?
- 182 Is the analysis as taught in universities in fact the analysis of definable numbers?
- 147 Solutions to the Continuum Hypothesis
- 122 Most 'unintuitive' application of the Axiom of Choice?
- 122 Are the "proofs by contradiction" weaker than other proofs?
- View more network posts →