Examining the Second Law a little closer
Sep. 27th, 2004 05:00 pm![[personal profile]](https://www.dreamwidth.org/img/silk/identity/user.png)
One of the things I've been pondering lately is the second law of thermodynamics, which asserts that entropy will always tend to increase.
I've never thought before to examine the experimental basis on which this law is based. My question is this: if this law is based on observations that have all involved the examination of isolated systems -- gas or liquid in an airtight jar, etc. -- then how do we know for certain that it will always tend to increase in systems that are not isolated? I'm not doubting that it is a tendency for the entropy of a given system to increase, but what I'm curious about is the logical leap from laboratory work to the assertion of a law that applies globally everywhere in the universe. I'm not even sure I doubt that... but I just want to look a little closer.
I've never thought before to examine the experimental basis on which this law is based. My question is this: if this law is based on observations that have all involved the examination of isolated systems -- gas or liquid in an airtight jar, etc. -- then how do we know for certain that it will always tend to increase in systems that are not isolated? I'm not doubting that it is a tendency for the entropy of a given system to increase, but what I'm curious about is the logical leap from laboratory work to the assertion of a law that applies globally everywhere in the universe. I'm not even sure I doubt that... but I just want to look a little closer.
no subject
Date: 2004-09-27 02:26 pm (UTC)no subject
Date: 2004-09-27 02:29 pm (UTC)We should keep in mind, though, that the second law doesn't deny that there are cases where entropy decreases -- just that those cases are necessarily accompanied by a paired circumstance where entropy increases as much or more.
This can be tied, perhaps ironically, to cosmology: if you assume an eternally expanding universe and finite matter/energy, it follows that entropy is generally increasing and the universe will eventually suffer a cold death.
The natural corollary which unfortunately seems to go unnoticed is that if you posit a contracting universe, it follows that entropy would generally decrease.
And as you posit increasingly complex cosmological models where uniform expansion or contraction are not so easily spoken of, so too does the entropy issue become complicated.
no subject
Date: 2004-09-27 02:42 pm (UTC)no subject
Date: 2004-09-27 03:23 pm (UTC)In the immortal words of MC Hawking:
Defining entropy as disorder's not complete,
'cause disorder as a definition doesn't cover heat.
So my first definition I would now like to withdraw,
and offer one that fits thermodynamics second law.
First we need to understand that entropy is energy,
energy that can't be used to state it more specifically.
In a closed system entropy always goes up,
that's the second law, now you know what's up.
Really, I just wanted to quote MC Hawking :-)