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Ask HN: What's an unsolved problem in your field?

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Ask HN: What's an unsolved problem in your field?

#1
There might be several different categories of problems, from the literal "unsolved" (i.e. mathematics / physics) to systemic (i.e. human resources / advertising).

Some examples that come to mind:

    Brand Influencer — "The Algorithm" prevents exposure, sales, etc.

    Customer Service — Explaining warranty status, other than "because it's the least we have to do legally".

    Mathematician — The length of pi is continually increasing, and there doesn't appear to be an end.

    Software Engineering — Thoroughly understanding a codebase in a reasonable amount of time.
Ideally, this would be less of a "here's why X field is bad" thought exercise, and more of a "that's interesting, I wonder if X problem could be solved" thought exercise.

Re: Ask HN: What's an unsolved problem in your field?

#3
> The length of pi is continually increasing, and there doesn't appear to be an end.

Huh? How is this an unsolved problem? It's known that pi is an irrational number, so it doesn't have an "end". We can always compute more digits. Or did you mean something different?

Re: Ask HN: What's an unsolved problem in your field?

#6
Here is a problem that I've been thinking about for some time: suppose I express using some type of logic that I want the shortest path between two vertices of a graph. Given this logical description of the problem, is it possible for a computer program to emit Dijkstra's algorithm or some other efficient algorithm? One of the things that have interested me lately is logic programming, but I'm wondering if there has been any research done on using logic programming as a means of algorithmic discovery? What are the theoretical limitations of doing this? It took bright minds to come up with the various graph algorithms that we use today, and so I'm assuming there's a fundamental limitation that makes it difficult to convert declarative expressions of a problem into specific efficient algorithms.

Re: Ask HN: What's an unsolved problem in your field?

#7

> The length of pi is continually increasing, and there doesn't appear to be an end. Huh? How is this an unsolved problem? It's known that pi is an irrational number, so it doesn't have an "end". We can always compute more digits. Or did you mean something different?

Too much Aronofsky?

Re: Ask HN: What's an unsolved problem in your field?

#10
In Python education: Getting new language learners to a functional local development environment as quickly and painlessly as possible.

"Just use Anaconda/pipenv/the-Python-installer/Docker/etc" isn't a great answer, because they probably tried one of those six months ago, got into a weird state and can't remember what it did or where it put things.

Obligatory XKCD: https://xkcd.com/1987/

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