Tennis and Déjà Vu

It is as though I've said this before. Australian
EDIT: Looks like Stosur lost 6-4 7-6 D:
It is as though I've said this before. French

I don't remember saying anything about injections and exercise, although it may be in one of my random musings (see intravenous morphine). On the subject of injections, my left arm seems to be somewhat in pain during movement, even though there's not much of a mark to suggest that. Still, I hear this vaccine lasts for 20 years, although I remember tetanus vaccines only lasting 10 (get another one?)

Go Sam Stosur, you can do it! At least statistics say so, the match is on right now and will apparently go until 0100 in the morning. The French Open is played on clay courts though, so things could go wrong. Jack says "Aussie aussie aussie! Oui oui oui!". Some cantonese-speaking folks should be laughing by now (a crude joke, but better than a "Snapple")

I seem to have a lot of spare time lately, so I've been able to read some... things. MANGA! I am now up to date with Naruto, Bleach, D.Gray-Man, and Fullmetal Alchemist (not all this weekend, obviously). Although, I hear people being up to date on more than 10 series, which kinda eclipses my list (not that it actually matters).

Spare time. Means acquiring music, acquiring software (OSS, obviously), and woah, I'm gonna try Damn Small Linux at school (might even work on the netbooks, who knows). I should probably start learning how to program properly beyond printing and echo...

Now, I had some somewhat interesting things to put here before, but they're currently blanked out of my mind. Wait here go (sort of):

Problem 1. Consider the following operation on positive real numbers written on a blackboard:
Choose a number r written on the blackboard, erase that number, and then write a
pair of positive real numbers a and b satisfying the condition 2r^2 = ab on the board.
Assume that you start out with just one positive real number r on the blackboard, and
apply this operation k^2 - 1 times to end up with k^2 positive real numbers, not necessarily
distinct. Show that there exists a number on the board which does not exceed kr.

And...

5 (IBO 2002 – B4)
A species of fungus can dissimilate glucose and produce ATP in two ways.
Aerobically: C6H12O6 + 6O2 → 6 CO2 + 6 H2O,
Anaerobically: C6H12O6 → 2 C2H5OH + 2 CO2
This fungus is cultivated in a glucose-containing medium. Half of the total ATP production is anaerobic.
1. What is the ratio between the rates of aerobic and anaerobic catabolism of
glucose?
2. What is the expected oxygen consumption (moles per mole of consumed glucose)?
3. What is the expected CO2 evolution (moles per mole of consumed glucose)?

That should be enough to make people go to sleep for now. (To think I thought I knew something about ATP -_-)