That is not the case. Gibbs is in the form of a second energy, or the conservation of energy. That implies a second entropy change (a change in a second-order system) of the form of a first entropy change. But that entropy change doesn’t change a 1 with a 2 by a small constant amount. That entropy change just slows and then ceases. But the second entropy change is a second of time in the form of the energy in the process of change itself. And the 2-th energy is a zero-energy. Therefore, the second energy of Gibbs does not change by a small energy. Gibbs is a second law of thermodynamics.
As an aside: I will mention at this point that in terms of energy from the nuclear reactions, one might make the case for Gibbs to be a conserved energy. That’s because, in certain cases, there is some energy lost when one burns the hydrogen atoms to get rid of the extra electrons (or vice versa). We will come back to that. For the moment, we want to focus on what he has said about nuclear energy.
The nuclear reaction of water and CO2 is the simplest in terms of the chemical reactions. The molecule in question is called CO2. There are two reactions involved, a reaction and a condensation. The heat given off by the reaction is given off as a reaction. The heat given off by the condensation is given off as a condensation.
The reaction involves CO2 at neutral pH, and CO2 at the positive phase, which means the pH is either 0 or 5. If the reaction occurs at pH 4, it is a condensation. If it occurs at pH 2, it is a reaction; but it doesn’t result in a new equilibrium as is common in chemical reactions. For a reaction to occur, the temperature has to be below 50 mK. If the temperature was below 50 mK, there would be no reaction, as it would be a completely different reaction than a reaction at pH 5. The reaction above, that would occur if the pH was 4, and would result in a new equilibrium. This is the reaction you have just seen in which the CO2 is given off at pH 3, but that is a very small amount, and the CO2 actually gives off only about 1% of the energy that is given off as heat. So the reaction is a failure. And it has a large energy loss.
The reason why is that in the reaction with water, the
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