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Also doctors cure people from diseases,you are forgetting sekky.
Wrong, medicine does... I get your point though, without the doctors, it would take a lot of recourses to find out what drug to take. I have to agree with sekky a bit here, though. Being a medical doctor is pretty much remembering a bunch of things. While this is an accomplishment, it's not really a question of being smart or not. This is of course a generalization, and some of the courses you have to take in order to become a medical doctor requires you to be good at other things than remembering.
Yeah, there's no version of it, which isn't online.. Unless you've used an emulated server.
I used to play it, yeah
Now this is cool! I'm a big fan of the history behind math and mathematicians. So this is just awesome if you ask me! http://www.berlingske.dk/viden/artikel:aid=866616 (I'm going to translate this)
A danish researcher must have felt like Indiana Jones in 1906. With a magnifying glass, he discovered that the hidden writings in a prayer book, in a monastery, were documents by the Greek mathematician Archimedes. The documents have showed up again, and they'll be published no later than 2008.
SANTA FE: Some scientists calls it the "most important scientific manuscript, which has ever been sold at an auction" but it doesn't show, if you don't know it.
The 348 pages are falling apart, severely attack by fungus, and at first sight the text doesn't look important, either. The book contains fire christian motives, painted by a con artist sometime in the 20. century, and furthermore it contains prayers and mass texts written in Constantantinople in 1229.
Pretty interresting, but not enough to pull out the superlatives.
But underneath it all, like the pea under twenty madrasses and twenty eitherdown quilt, hides the real high spot: Greek texts by the mathematician Archimedes and the politician Hyperides, and using new technology the scientists have been able to reveal most of the most of the documents, which will be published later this year or next year.
»The history concerning Archimedes and Hyperides will have to be rewritten,« says curator Will Noel at Walters Museum of Art in Baltimore, where the manuscript can be found.
And it's all because of a danish philologist and school manager.
John Ludvig Heiberg was head of the school Borgerdydsskolen in Copenhagen, and later a professor of Greek studies at the University of Copenhagen. In the beginning of 1900 he was one of the biggest experts when it came to Archimedes. Heiberg was writing a ground-braking work on the Greek mathematician, and in 1906 he got a tip form a colleague: In a monastery in Istanbul - former Constantantinople - was an old book of prayers, but through the prayers you could catch a glimpse of mathematical formulæ and wordings, possibly by Archimedes.
Palimpsest
Researchers calls these texts written on top of old documents palimsests, and it is likely that monks in 1229 have tried to scrape the text off the old goat skin books, to use them for a more religious purpose.
Heibergs curiosity was awakened, and he adressed the monastery for permission to have the book sent to the university for examination, but was turned down. The danish researcher had enough Indiana Jones in him, to not take no for an answer though. He travelled to Istanbul. Armed with a magnifying glass a camera, he started to examine the book, and was the first to ever know the thrush: The text under the prayers, were the unique source to the latin translations, and Heiberg identified amongst others the original manuscript to the riddle Stomachion and his discoveries concerning lift force.
It was a sensation, because Archimedes was - and Archimedes is - one of the greatest mathematicians in history, and Heiberg could use this information to publish the complete work of the mathematician.
Last call
Heiberg died in 1928, and for the most of the 20. century, researched were looking for this book. Unsuccesfully.
... Okay, now I'm tired of this, sorry. I'm sure you'll be able to find many articles in international newspapers. The rest of the article's only about finding the document again. I am, for one, thrilled to see what the content is! WHY IS BALTIMORE SO FAR AWAY?!?
it is a formula already
Toast wrote:In Knuth's upper arrow notation, how many powers do you raise n to?
means raise a to itself n-1 times. For example,
Then basically there is a "tower" of n a's.
I can post more on this notation once I figure out how to make the LaTeX work here. (does someone know how to do underbraces in this forum? I can't see you get it to work)
MathsIsFun - I'm not sure how correct the workplace assumption is correct. Studies in Denmark have shown that it is much more common than most people thought. I can't remember the precise details, but for obvious reasons the bullying was carried out in a different manner (you can't fight or throw files out right there at work).
Yes, you are correct, Patrick!
That is what it is.
I had even given examples of H(1)=1,
H(2)=4, H(3)=1.2².3³=1 x 4 x 27=108.
Oh well, I guess I'm turning blind.. Thanks for sharing the knowledge though Had never heard of hyperfactorials before!
Is the hyperfactorial meant to be:
Well, the timezone was +9:30 and T=1hr 33min = 93,0 minutes
Just throwing out observations here.
I guess travelling is going to cost something, right? If it is, you might want someone to own trainstations etc., or else the pool of money will just decrease all the time, 'til no one has enough money to travel.
This will show as:
I'm still not convinced ricky, maybe I just didn't understand it. Can you please try to explain it again?
edit: Okay, I think I got it now (reread it) - but how does this help us? Sure, we can approximate the answer, but it still isn't quite the actual number, is it?
What are you talking about, seriously?
Ooh, I actually have a user in there I'm not going to tell what it's called though
I would help you, but I just can't understand what you wrote in the first post. Sorry.
but it's pointless. You can already post those things in there, if you want
ah darn
http://en.wikipedia.org/wiki/String_theory
The Smilies Are Great
I'm going to have to disagree with you
Correct I wonder if he's still working on that
Please notify me. When I come to think about it, weren't you the one with the "all problem"-solving algoritm?
It's the same as me Saying N1 = 5 N2 = 4 "Now make N2 = N1" N3 = N1 / N1
Result = N2 = N3 x N1
I'm sorry, but 5 times 1 doesn't equal 4.... N3 is going to be 1 since 5/5 is 1, and N1 is still 5, so N3 times N1 is 5. N2 was 4 so N3 times N1 != N2
The rest made no sense
Well, that's very little information - but a hint could be %