The derivation of this physical description makes an approximation by taking the product over i of the factorial of n sub i plus g sub i over n sub i factorial times g sub i factorial. This framework includes a constant with an inverse that is approximated by a function whose maximum is at the zeta function of 3 over 2. This descriptions derivation can thought of as examining the ways of arranging circles and barriers in a straight line. This description is written mathematically as n sub i equals g sub i over negative one plus b times e to the e sub I over kt. This is symmetric with the interchange of any two objects and this describes indistinguishable particles. This distribution allows for many particles to occupy the same state. For 10
The derivation of this physical description makes an approximation by taking the product over i of the factorial of n sub i plus g sub i over n sub i factorial times g sub i factorial. This framework includes a constant with an inverse that is approximated by a function whose maximum is at the zeta function of 3 over 2. This descriptions derivation can thought of as examining the ways of arranging circles and barriers in a straight line. This description is written mathematically as n sub i equals g sub i over negative one plus b times e to the e sub I over kt. This is symmetric with the interchange of any two objects and this describes indistinguishable particles. This distribution allows for many particles to occupy the same state. For 10 points, name this distribution of particles like photons that have integer spin.
The derivation of this physical description makes an approximation by taking the product over i of the factorial of n sub i plus g sub
Bose-Einstein distribution [or Bose-Einstein statistics]