What should one do when having a short question to which one can't find the answer? With short questions I mean question which generally can be answered with 'no' or 'yes', a simple example, a simple hint, so on and so forth. Are we allowed to ask such short questions or not?
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Yes. $ $ |
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Feel free to ask! Most questions on the site (not all mind you) have answers which aren't that long, only a few lines, and of these, almost all can have the main ideas of the answer summed up nicely with a short, one or two line hint (or a simple example/counterexample). There's no problem with asking short/easy questions, although if there isn't much indication in the question that the asker has done any work towards the answer the most likely response is a comment saying "what have you tried" (and rightly so, in my opinion). Provided there is some form of working in the question, I can't imagine there are any objections that people could possibly have. A good example of this type of question that has sprung up recently is the "check my proof" type questions, which provide a problem and a complete, or nearly complete proof where the actual question is just "is this proof correct?". Correct proofs usually get a comment saying something along the lines of "seems fine" and I've seen incorrect ones get quite good fixes for the given proof, and/or potentially better methods of doing it. No-one seems to mind these questions, and asking them appears to be very helpful. |
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Yes, you are most welcome to ask such questions. In general, don't worry too much about how you think the answer might be. If you have a legitimate question, then just ask. Even though an answer might just be 'yes', the answerer might still be able to point out some background. In my limited experience, if a person asks a simple question that simple 'yes' or 'no' answer, the question usually reveals something deeper that the questioner might have missed or misunderstood. A good answer might also point out how something simple is actually part of a bigger theory. |
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"Can $a^n + b^n = c^n$ be satisfied for integers $a$, $b$, and $c$ for $n>2$?" "No." Conclusion: people do not study math to find terse answers to complex questions. I am hopeful that most answerers on this site will understand this and elaborate where it is warranted. |
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