Physicists Find Users Uninterested After 36 Hours
SuperGrads writes "Statistical physicists working in the US and Hungary have found that the number of people reading a particular news story on the web decreases with time by a power law rather than exponentially as was previously thought. The finding has implications for the study of information flow in social networks, marketing and web design."
Users Find Physicists Uninteresting After 3.6 seconds.
It could be worse, it could be Monday.
Are we still talking about this?
The story will get posted again on slashdot 37 hours later.
I'm wondering if these same researches tried to define what their subjects defined as "news"? If something was newsworthy, I'm guessing they likely found out about it over time. Maybe the people didn't read it because they were informed from other sources?
Sounds like a bit of a flawed evaluation to me.
I'll create an amusing sig when I have something meaningful to post.
Please reread your own sig.
Actually, nobody cares about this sort of thing, and these so-called "statistical physicists" would all be cleaning gutters for a living right now.. except the guy from HR is too terrified to go downstairs and fire them. The last time he tried, they somehow irrevocably proved to him that not only was it statistically impossible that he had arrived to give them their pink slips, but they also proved his trousers, eyebrows, and cat out of existence with nothing more than a slide rule and a whiteboard.
Slashdot Burying Stories About Slashdot Media Owned
One has to wonder how the site's story policy affects the drop-off. That is, is the drop-off because users are uninterested or not reading, or is it because after that time the story drops off the main pages and becomes hard to find to read?
The Mongrel Dogs Who Teach
Good luck in explaining the spike in traffic 3 full days after the article was posted.
Suckers!
SCO employee? Check out the bounty
I can see these physicists really scratching their heads when the article gets slashdotted 72 hours after the published date (July 7).
The difference is whether the independent variable is the base or the exponent. A power function is something like f(x)=x^(.5) whereas an exponential function could be f(x)= (.5)^x.