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Alvaro wrote:When I say that we have physicists, astronomers and so on, I should actually say that we have former physicists, former astronomers and so on. I was a geometrist in my previous life, but now I work there as a programmer/software engineer. Some of the other guys I mentioned are also programmers, while some others so research (basically statistics).
GeekDog wrote:Safari wrote:Okey, c = fastest. Heat = particles "moving/shaking". Can you then say that when atoms are moving in the speed of light, c, thats the hottest anything can get?
-273,15 °C is when they're not moving at all.
No, there is no 'hottest' (as far as we know). What prevents things going faster than light, and arises from special relativity (and has incidentally been observed a lot in particle physics experiments, if you believe that sort of thing) is that when you accelerate something, it becomes heavier. Thus, by inertia, the next time you want it to accelerate, putting the same amount of impulse (impulse = force x time) will give you a smaller increase in speed.
This is very closely linked to E = mc^2, which you must have heard of. It's basically saying that when you make something go faster, you increase its kinetic energy. An increase in energy is equivalent to an increase in mass.
As an aside, special relativity is founded on the assumption that c (speed of light in a vacuum) is equal in all inertial reference frames. Once you've made that assumption, it's easy to work out for yourself. No calculus required! The reason people believe this to be true is that assuming c is the maximum speed leads to all kinds of interesting consequences, all of which (so far) appear to occur in reality.
leas5040 wrote:Alvaro wrote:Errr, not exactly. These physicists and I (and astronomers, and experts in speech recognition...) write programs to model financial markets and invest in them automatically. I work for a hedge fund that uses quantitative methods.
I'm somewhat curious. How do the other people factor in to how you make investments? Are there certain patterns in nature (i.e. celestials movements as studied by the astronomers) that correlate to market fluctuations, and that's how you base predictions, or what? [...]
Zen wrote:leas5040 wrote:Alvaro wrote:Errr, not exactly. These physicists and I (and astronomers, and experts in speech recognition...) write programs to model financial markets and invest in them automatically. I work for a hedge fund that uses quantitative methods.
I'm somewhat curious. How do the other people factor in to how you make investments? Are there certain patterns in nature (i.e. celestials movements as studied by the astronomers) that correlate to market fluctuations, and that's how you base predictions, or what? [...]
If there was, sure someone would tell you
X-ecute wrote:If there is a maximum speed then there is a maximum heat... Safari was right.
Alvaro wrote:X-ecute wrote:If there is a maximum speed then there is a maximum heat... Safari was right.
I don't see the connection. You can give a particle arbitrary ammounts of energy (no limit), and will acquire arbitrarily large temperatures (no limit). No matter how much energy the particle has, though, it will never go faster than c. I don't see any problem with this picture.
X-ecute wrote:But energy itself is speed. The faster the molecules are moving the more energy it has and heat is energy.
Alvaro wrote:X-ecute wrote:But energy itself is speed. The faster the molecules are moving the more energy it has and heat is energy.
The thing is that the relation between speed and energy is not E=1/2*m*v^2 as Newton thought. There is a correction term that makes energy go to infinity as v approaches c.
I think the correct relativistic formula is
Kinetic Energy = m*c^2*(-1+1/sqrt(1-v^2/c^2))
If we use units in which c=1 and we consider an object of mass 1, the kinetic energy would be
-1+1/sqrt(1-x*x)
A plot of that function will show that we can give a particle as much kinetic energy as we want, but the speed never gets to c.
If you plot x*x/2 next to it, you will see that for values under .1*c, Newton's formula is a great approximation.
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