Measure Entropy: Can Absolute Entropy be Zero?

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The discussion centers on the concept of measuring 'absolute entropy' within a system and whether entropy can reach zero at absolute zero temperature (0 Kelvin). It is established that while absolute entropy is not directly measurable like momentum or temperature, it can be theoretically defined. A system can have zero entropy, particularly in the case of a single particle that has been maximally observed, but achieving this in complex systems is practically impossible, as zero entropy is an asymptotic limit. The conversation highlights that entropy serves as a useful tool for navigating thermodynamic charts, such as Moliere charts, which aid in practical applications like turbine operation. Although there is no direct instrument for measuring entropy, the discussion suggests that entropy differences can be calculated based on standard states of elements and compounds, making it theoretically feasible to determine absolute entropy. However, practical measurement remains challenging, akin to the difficulties faced in determining absolute temperature using idealized methods.
Lafith
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Can we measure 'absolute entropy' of a system.
Also can entropy become zero at 0 kelvin.is it possible only theoretically?
 
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Entropy is not a system observable, we don't measure it the same way we measure momentum or even temperature. So "no" literally to your question however we can define absolute entropy so that ...
Theoretically yes you can have a zero entropy system (any single particle which has been maximally observed) but in practice for complex systems zero entropy is an asymptotic limit like zero temperature and indeed you can't have non-zero temperature without some amount of entropy.
 
For me entropy is a navigation aid to help one find where he is in the steam tables.
It's a number, just as on a channel marker, that is also written on your navigation chart to show where you are .
It's a tremendously handy tool for practical work with Moliere charts where it's the horizontal axis..

https://ecourses.ou.edu/cgi-bin/ebook.cgi?doc=&topic=th&chap_sec=06.2&page=theory
upload_2017-3-19_9-6-17.png

In a turbine, expansion moves straight down the chart and moisture extraction moves diagonally up along a constant temperature line.

There's no entropy gage or measuring instrument that i know of.

I don't understand entropy. But then , one doesn't have to understand momentum and impulse to drive a nail.
Use it to solve homework problems and confidence in your skill will grow .

If "The light comes on" , would you kindly enlighten me ?old jim
 
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In principle, it can be done. We know the entropy of all elements in its standard state, so the measurement boils down to measuring entropy differences between the pure elements and the compound or mixture at some given temperature and pressure (or whatever variables define the equilibrium state in question). Now you can set up a reference process in the course of which a given amount of entropy is created. Now you can test out how much of this reference process you need minimally to convert your pure elements into the compound in the given state. If the entropy for this process is negative, you have to reverse your standard process. So in principle, you can test how much of a standard entropy process you need just like you test how much of different weights you need to bring a balance into balance when you determine mass.
While this is theoretically sound, in practice, it is usually completely imperformable, but this should not come as a surprise. It is also completely impracticable to determine almost any absolute temperature using a reversible Carnot engine, nevertheless, it could be done in principle, and this is all what counts.
 
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