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anomaly
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How to narrow Narrowing down a research topic in mathematics?

I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.)

  How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result?

  I would like to avoid--- to the extent that one can with something as unpredictable as research--- going down an alley that turns out to be trivial or intractable.

How to narrow down a research topic in mathematics?

I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.)

  How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result?

  I would like to avoid--- to the extent that one can with something as unpredictable as research--- going down an alley that turns out to be trivial or intractable.

Narrowing down a research topic

I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.) How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result? I would like to avoid--- to the extent that one can with something as unpredictable as research--- going down an alley that turns out to be trivial or intractable.

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Jeromy Anglim
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Narrowing How to narrow down a research topic in mathematics?

I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.) 

How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result? 

I would like to avoid--- to the extent that one can with something as unpredictable as research--- going down an alley that turns out to be trivial or intractable.

Narrowing down a research topic

I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.) How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result? I would like to avoid--- to the extent that one can with something as unpredictable as research--- going down an alley that turns out to be trivial or intractable.

How to narrow down a research topic in mathematics?

I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.) 

How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result? 

I would like to avoid--- to the extent that one can with something as unpredictable as research--- going down an alley that turns out to be trivial or intractable.

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anomaly
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I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.) How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result? I would like to avoid--- to the extent that one can with something as unpredictable as research--- going down an alley that turns out to be trivial or intractable.

I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.) How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result?

I would like to work on a research project in my particular field of mathematics. While I'm familiar with the area in general, I'm having a bit of trouble choosing an inquiry narrow enough to be productive. There are lists of open questions, but open questions are generally open for a reason, and I don't have the luxury of spending a decade on a single narrow problem. (This is also the sort of thing one normally picks up in grad school, but my advisor handed me a list of problems he found in a paper somewhere and insisted that I choose among them. Also, I don't have access to any sort of mentor or other useful figure to steer me in a useful direction.) How do I go from "I want to learn about X" or "It seems like there's a useful connection between X and Y" to some specific, publishable result? I would like to avoid--- to the extent that one can with something as unpredictable as research--- going down an alley that turns out to be trivial or intractable.

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anomaly
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