Note that this is only allowed in systems which have states that are bounded in energy. The usual example is a laser: When in inversion, its absolute temperature (of the electron population) is negative.
Note that this is only allowed in systems which have states that are bounded in energy. The usual example is a laser: When in inversion, its absolute temperature (of the electron population) is negative.
Yes, it's a negative number in the context of a forward velocity vector, but it's a higher energy state.
We choose to measure the temperature in this way
(infinityK) ... ->- 10K ->- 1K ->- .1K ->- ... | 0K(impossible) | ... ->-.1K ->- -1K ->- -10K ->- ... (infinityK)
Where ->- means hotterIn this scale 0K is impossible and impassable. But infinityK is possible (only one unsigned infinity) and some kind of systems when they get hotter they can pass from very "big" positive temperatures to very "big" negative temparatures.
And the negative values are hotter than the positive. For example: -.1 is hotter than -10K that is hotter than 10K that is hotter than .1K
It's (theoretically) better to measure beta=1/temperature (the usual notation is beta) In this way:
(infinity/K) ... -<- 10/K -<- 1/K -<- .1/K -<- ... 0/K(possible) ... -<-.1/K -<- -1K -<- -10K -<- ... (infinityK)
Where -<- means hotterIn this scale infinity/K is impossible as expected. But 0/K is possible. And the order is the correct order hotter=less_than. Using beta they are ordered more intuitively. Hotter means moving to the right in the line.