To calculate nucleosynthesis and electron density on graphene,could help me find average distance between neighbor zeros of Hermite Polynoms n=10^{6)?In attached fig.4 (see http://dx.doi.org/10.4236/jmp.2015.67103 ) it is shown, the linear density of charged particles (which form the quantum structure in external magnetic field) grows with growing this field and with growing number of particles (which form the structure , from 2 to 15 particles). Technically, the number of particles equals the number of Hermite (physical) polynomial. The average distance between the neighbor zero-points of Hermite polynomial is connected with distance between particles of quantum structure (see eq.(35) in http://dx.doi.org/10.4236/jmp.2015.67103 ). It is shown that the quantum structure attracts the particles. Thus, the intriguing question is, what is the density of particles would be, if the number of particles equals n=10^{3} ; 10^{6} and more (at any fixed magnetic field). That would be interesting information for understanding the Nebula formation, Star formation, of (super?) high electron conductivity, the electron density on the graphene, etc .