> The fact that he, Srivastava and Spielman were able to solve it “says something about what I hope will be the future of mathematics,” he said. When mathematicians import ideas across fields, “that’s when I think these really interesting jumps in knowledge happen.”
So much yes.
Academia is hyper-focused, over specializing everywhere. There is little incentive to spending time making one's work understandable to a wider audience. I would argue that this is actually dis-incentivised as the downside to "making it look easy" is very bad indeed. But it's worse than this: the typical academic seems to have little ability to even explain their work to others within the same micro-field. Once again, the emphasis is on making it look as complicated as possible, in the interests of securing prestige (and funding).
> There is little incentive to spending time making one's work understandable to a wider audience.
I wonder if there's a way to create incentive here? Or perhaps even a need to fill for the academics who are poor at explaining their work? Maybe some kind of layman's explanation service for technical papers with the authors' hope that by better explaining their research, they might be able to gain a wider audience or be more often referenced?
Computer scientists are hardly "outsiders" to math problems. The famous computer scientists (Turing, Knuth, Dijkstra etc) were all mathematicians by training.
I think it's intriguing that they took an experimental approach to what is originally a theoretical problem: Generate lots of examples with a computer and see if you notice any patterns.
We do that all the time in mathematics though; generate some random examples of the phenomena you're investigating to see if there are any "easy" counterexamples. If not, try to visualize them and see if patterns emerge. This is an easy way to build up intuition on a problem: seeing "how" something behaves gives you clues about where to look when you go to prove it.
Some of the first code I ever wrote outside of a classroom was in Mathematica to generate examples that would later fuel the results in a set of two papers (in pure mathematics).
Could do with a "[2013]", just to be clear this is an editorial on the history of the problem and solution, rather than "actual news" of a problem just cracked.
[+] [-] mathgenius|10 years ago|reply
So much yes.
Academia is hyper-focused, over specializing everywhere. There is little incentive to spending time making one's work understandable to a wider audience. I would argue that this is actually dis-incentivised as the downside to "making it look easy" is very bad indeed. But it's worse than this: the typical academic seems to have little ability to even explain their work to others within the same micro-field. Once again, the emphasis is on making it look as complicated as possible, in the interests of securing prestige (and funding).
[+] [-] seventytwo|10 years ago|reply
I wonder if there's a way to create incentive here? Or perhaps even a need to fill for the academics who are poor at explaining their work? Maybe some kind of layman's explanation service for technical papers with the authors' hope that by better explaining their research, they might be able to gain a wider audience or be more often referenced?
[+] [-] glxc|10 years ago|reply
[+] [-] Ar-Curunir|10 years ago|reply
[+] [-] noiseman|10 years ago|reply
[+] [-] k2enemy|10 years ago|reply
[+] [-] mherrmann|10 years ago|reply
[+] [-] AngrySkillzz|10 years ago|reply
[+] [-] jackmaney|10 years ago|reply
[+] [-] wrigby|10 years ago|reply
[+] [-] amatus|10 years ago|reply
[+] [-] kitd|10 years ago|reply
[+] [-] bsder|10 years ago|reply
The problem was preconceived bias, not ability to prove.
[+] [-] IGetConfused|10 years ago|reply
[+] [-] OJFord|10 years ago|reply
(Very interesting regardless though)
[+] [-] dang|10 years ago|reply
[+] [-] GFK_of_xmaspast|10 years ago|reply