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On the other hand, **Fermi-Dirac statistics** apply to *fermions*. These are particles with half-integer spin (1/2, 3/2, etc.). Fermions, like electrons, *cannot* occupy the same quantum state. This is known as the **Pauli exclusion principle**. Think of it like a dance party where no two people can be in the same spot. This principle has a massive impact on the behavior of fermions. It prevents them from collapsing into the lowest energy state. Even at absolute zero, fermions still have some energy, a concept known as *zero-point energy*. This is a crucial concept when considering the properties of electrons in metals, as well as the stability of neutron stars. This behavior is key to understanding the properties of many materials. The behavior of electrons in metals or the stability of neutron stars is an example. This means that these particles are forced to occupy different energy levels, leading to a different distribution of particles than in the case of bosons. This leads to unique properties. This is due to the principle.
