DrW wrote:The second law of thermodynamics will eventually have it's way. However, considering sets or assemblages of auto-catalytic polymers (proteins or RNA at the micro scale) as being "open" thermodynamic systems, taking in energy and materials from the environment, you will agree that they can ignore, or at least postpone, the ultimate consequences of the second law for a while - just as we are doing now.
Physics Guy wrote:The Second Law has its way all the time; biological processes don't postpone its consequences at all. Entropy isn't the bad guy. It's not even precisely "disorder". It increases in all spontaneous processes—whether the processes are ones that we find constructive or destructive. Entropy increases in death and decay; it also increases in birth and growth. If entropy didn't increase as life evolves we wouldn't be here. The idea that entropy has to be overcome by life is a creationist myth.
Your comments reflect the following passage from my biochemistry textbook by Albert Lehninger.
Lehninger in Biochemistry wrote: "-living organisms preserve their internal order by taking from their surroundings free energy, in the form of nutrients or sunlight, and returning to their surroundings an equal amount of energy as heat and entropy.
However, it is also true, as I stated, that in open thermodynamic systems at the micro scale, the entropy is decreased within sets of auto-catalytic polymers. This decrease is also found within living organisms.
Living organisms take in the energy they need to decrease their entropy, by eating food or photosynthesis, etc. ... Some energy is always wasted and some given off as heat, so in a wider context, the overall entropy is increased even when entropy decreases locally within an organism.
(Also see "Self-organization and entropy reduction in a living cell, Paul C.W. Davies, et al in Biosystems. 2013 Jan; 111(1): 1–10.)
If you decide to read the papers I cited on Constraint Closure, you will see that these approaches take into consideration the scale or granularity, as well as time dependence, of the system being described. The papers cited would also address some of the other questions you posed.