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Today, you probably pay a flat fee for your Internet service and, for the most part, you don't pay anything for the various Web sites you visit or services you use. In the pre-CIX Internet days, it was an entirely different story.
Unless you were lucky enough to live close to an online service point of presence you had to use a dial-up modem to call up an X.25 packet switched wide area network (WAN). This connection service alone could cost anywhere from an affordable $1 an hour to a wallet busting $30 an hour, which you could then use to connect with an online service. The online service would also typically charge you a monthly fee plus an additional fee of $1 to $6 an hour. And you thought your ISP was expensive!
That's between $2 and $36 per hour. At the speeds mentioned, you could transfer 135,000 bytes per hour. That's $0.00237 to
$0.0427 per 160 bytes, which is much less than the $0.20 that we are charged today for text messaging without a plan. Incredible.
Apparently, it hasn't leared how to spell yet.
It's very possible that this is just a coincidence and that this has nothing to do with the meaning of the bits. Sure, it seems like there's no way it could be by accident that a number around 6.8 billion is prime, but there is:
The chances of a random number x being prime are about ln x. ln 6830770643 ~= 22.6, but it's possible that the first number had to be 1, which would mean (since it's palindromic) the last number has to be 1 (making the number odd), excluding 2 as a possible factor. This puts the chance at more like 11.3. It's quite possible that we're reading too much into this. This might've just been randomly picked by an artist, (and then made symmetrical by making it a palindrome) instead of designed by a geek (and intentionally including a hidden meaning or just making it a prime or something).
In searching for additional evidence that primes were an intentionally selected theme, I looked at:
(each half of the palindrome, with and without the 1 in the center)
One of these is prime: 0100100111010011_2=18899_10, 18899 is prime. I'm not sure what it means, but I doubt those substrings were chosen for their primality.
I'm from the UK, is 4+3+2=( )+2 a commonly used / commonly understood way of presenting the problem in the US?
No, that's not standard usage in the US or anywhere else that I'm aware of.
It's always possible the report was not properly representing what he was trying to convey, but the report definitely shows usage that isn't clear for anyone, unless it was explained on the test. No wonder people are confused.
It seems that more and more mathematicians are using a new, high level language named "research student".