170 karma · joined May 30, 2011
Does it check how long it took the user/bot to fill up the form and dismisses it if it was too fast?
I don't see how the error detracted her in any way, and, as I highlighted it, it was a quick 2-minute fix.
I also don't think the Google algorithm is to blame. If her Wikipedia entry had followed the style guidelines ( http://en.wikipedia.org/wiki/Wikipedia:Manual_of_Style/Biogr... ), her birth date would have been parsed correctly.
For the record, I didn't find her post funny or even particularly well-written.
I guess if there's something that can be taken from this article it's "Program or be Programmed". The author didn't understand the inner workings of the Google Factbox data, so she assumed computers control her identity and her online information. However, with a little more computer knowledge, you can figure out how to control this data yourself.
Humans control the computers; it's not the other way around.
The author talks about something (google indexing) she admits she doesn't understand.
She doesn't understand that by editing her Wikipedia article, the google crawler would update her infobox data pretty quickly.
Her birth data was added to the wikipedia entry today and the google infobox is fixed. It took less than 2 hours. Not something worth whining about.
FTFY - Even though the majority of HN readership is American, it's still not the center of the world. Sorry.
The second method won't work if the sales do not follow a Poisson distribution, for instance a product will have better sales at launch and during advertising campaigns. The sales figures don't always float around a constant average.
Also, I hadn't checked the math on the second method but the units don't add up.
On the LHS, you have [sales / pixel]x[pixels] = [sales]
On the RHS, you have ([sales / pixel]x[pixels])² = [sales]²
IIRC, the left hand side should be squared.
(Page isn't loading for me)
For a friction force Fr, the terminal velocity is reached when the acceleration becomes null:
mg + Fr = 0
mg - k* Vterm² = 0
k, the friction coefficient depends on different parameters: http://en.wikipedia.org/wiki/Drag_equation
So in the end, the terminal velocity will depend on:
- The guy's weight (contrary to a free-fall's acceleration which is independent of mass)
- The "contact surface" between the body and the atmosphere.
- The atmosphere's density (which is lower than on Earth's surface).
The guy aims at reaching Mach 1. Note that due to the lower atmospheric pressure at this altitude, Mach 1 is a bit smaller than it is on the Earth's surface ( 301 m/s at 29 000 meters and -48 degrees C compared to 340 m/s at sea level ).
Finally, the term "free fall" is not appropriate as the definition of a free fall is "any motion of a body where its weight is the only force acting upon it."( http://en.wikipedia.org/wiki/Free_fall ) This does not take into account the drag which is not negligible here.
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