Can't understand what's thermal equilibrium

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Thermal equilibrium is defined as a state where temperatures are unchanging over time and uniform across space, and it is foundational to the concept of temperature, which is established through the zeroth law of thermodynamics. In thermal equilibrium, two systems in contact can exchange energy without any net energy transfer, meaning their temperatures must be equal. This state is characterized by an increase in entropy, as the total number of accessible states rises while energy exchange occurs. The definition of thermal equilibrium relies on the assumption that systems contain a large number of particles, leading to a unique temperature for each equilibrium state. Understanding these concepts is crucial for grasping the fundamentals of thermodynamics.
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In wikipedia it says: "Thermal equilibrium is a theoretical physical concept, used especially in theoretical texts, that means that all temperatures of interest are unchanging in time and uniform in space."

But isn't temperature defined because of the thermal equilibrium concept? It's defined because of the zeroth law, and the zeroth law uses thermal equilibrium concept.
 
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Yes, first we define thermal equilibrium, then we define temperature.
 
Because temperature is relative?
 
If you have two systems which can exchange energy, but neither can do work on the other, thermal equilibrium is the state in which no net energy transfer takes place. It turns out one quantity has to be equal in both systems for this to occur, and we call this quantity the temperature.
 
Given two systems in "thermal contact" (aka, two systems that can exchange energy) and constraints on the combined system (for example, a constant total energy = U) we know that the entropy, aka the number of states, must always increase ignoring slight fluctuations.

The condition that an exchange of energy between the two systems has no effect on the total entropy is DEFINED to be thermal equilibrium. Temperature is then DEFINED by this thermal equilibrium condition.

The uniqueness of thermal equilibrium (aka, a single peak in the combined multiplicity functions) and therefore temperature is an assumption based on the properties of systems with very large numbers of particles.
 
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