Individual states of a particular energy level

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The discussion focuses on the concept of "individual states" within a specific energy level in thermodynamics, particularly in the context of statistical mechanics. It clarifies that a microstate refers to the configuration of a component within a thermodynamic system, such as the spin of particles. The number of microstates can vary significantly even at the same energy level, as demonstrated by examples like the arrangement of particles or balls in a bucket. The conversation emphasizes that terms in science can have multiple interpretations, and understanding the context is crucial. Overall, the relationship between energy levels and their corresponding individual states is complex and multifaceted.
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In thermodynamics what is meant by "the number of individual states that belongs to one energy level"?My current understanding is that different individual states of one energy means a system with different pressure,volume and temperature that belongs to a particular energy level?

please can someone correct me if I am wrong?
 
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look and see what is meant by "energy level" and see.
the simplest thing to look at, though, is the 3D particles-in-a-box from statistical mechanics.
 
Like most things, few terms in Science have one single unambiguous meaning or definition. Words are tools, and just like any tool, they can be used in an infinite number of ways. Since you didn't give us the specific context :(
I'd have to speculate as to what the author meant. Not sure why you'd want us to do that? OK. Here goes:
In statistical thermodynamics, a microstate is the configuration of a COMPONENT of a (thermodynamic) system.
A common example would be the spin of a two particle system. A system ↑ ↓ would have the same energy as a system ↓ ↑ in most circumstances (where the arrows represent the spins of the two particles (atoms, electrons,..).
You can appreciate, using your imagination, what happens to the number of microstates in a macroscopic system. So, in all but the simplest cases, indeed the same energy level (of a population) will have numerous (configurational) states. Note that there is no requirement in my two spin example for the ↑ and ↓ states to have the same energy, indeed normally they won't. (In any sort of electrical field, if we're talking about charged particles...)
A more macroscopic example could be a bucket of balls...the exact position of each ball is a state, but there are an almost infinite number of similar configurations with the same energy. (picture balls of different colors, every time you mix them up, you've changed the system's configuration (microstate) but NOT necessarily its energy (with a bit of tamping, say).
 
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