In what became 5th most-read new post on LessWrong in 2012, Morendil told us about a study widely cited in its field... except that source cited, which isn't online and is really difficult to get, makes a different claim — and turns out to not even be the original research, but a PowerPoint presentation given ten years after the original study was published!
Fortunately, the original study turns out to be freely available online, for all to read; Morendil's post has a link. The post also tells us the author and the year of publication. But that's all: Morendil didn't provide a list of references; he showed how the presentation is usually cited, but didn't give a full citation for the original study.
The link is broken now. The Wayback machine doesn't have a copy. The address doesn't give hints about the study's title. I haven't been able to find anything on Google Scholar with author, year, and likely keywords.
I rest my case.
I think my explanation of my thoughts is lacking, let me give a specific example of what I mean.
Imagine a teacher with a penchant for pointless questions ask non-mathematics students the following question:
"What is 6+7+8+9+...+347"?
Most of the students in the classroom will begin dutifully adding the numbers up. Some of them won't even bother - they've estimated the time it will take and it isn't worth the effort to solve such uninteresting busywork.
Of course, someone will take about five seconds to shout out that they have an answer.
Now the other students know that there is a way to solve the problem that doesn't involve investing a large amount of time. They'll get out of "let's tediously add all the numbers" mode and go into "let's find a quick shortcut to solving this" mode.
Everyone knew a solution existed, but they didn't imagine it would be the quick, clever sort of solution until someone actually solved it quickly. The fact that someone found the answer without investing large amounts of time and resources into the problem gave them vital information about the best method for finding the answer.
One could also appeal to the story about Gauss as a child adding up 1..100 by a clever trick, and none of his classmates figuring it out despite clearly seeing that Gauss must've done something clever.
But notice how your example does not fit my points: "since you don't know how they solved it or usually how long they took"; in this case, you have a very good estimate of how long it will take them to use the O(n) summation algorithm from all your past sums, and since you were all assigned the problem at the same time, you also know precisely how l... (read more)