# Input data
N = 6000. # Number of particles in a system
e = 3. # The number of energy states with equal spacing
n1 = 3000. # Number of particles in the lower level
n2 = 2500. # Number of particles in the middle level
n3 = 500. # Number of particles in the upper level
n11 = 3001. # Number of particles in the lower level in the second case
n22 = 2498. # Number of particles in the middle level in the second case
n33 = 501. # Number of particles in the upper level in the second case
g = 1. # Let us assume the probability of locating a particle in a certain energy state is one
# Calculations
P1 = 1. / (2500. * 2499) # The probability in the first case
P2 = 1. / (3001. * 501) # The probability in the second case
P = P2 / P1 # Comparing the relative probabilities
# Output
print 'By comparing the relative probabilities P = %3.1f \n (It means the transfer of one particle from the middle to the\n upper and the lower state has changed the probability by a factor %3.1f \n Hence both the distributions are not near the equilibrium state)' % (P, P)