In the solid state physics, one could imagine that if the lattice constant (a) is increased, then what will be the consequences? According to band theory, as long as one starts with a half-filled band (i.e. one electron per unit cell), then, the system will not change but will remain metallic no matter how the atoms were pulled far apart, that will lead to an absurd. Where, at very large lattice separation, there exists a limit, where the conductor becomes just an array of atoms which implies the delocalisation of the electrons at each atom around their nucleus, Hence, the conductor in this limit tends to be an insulator. The big question now is (Why for large values of the lattice constant that array must be an insulator?).At very small lattice separation, the quantum mechanical tunnelling occurs with perfect transmission coefficient, hence, with perfect delocalisation, which ensures the case of a conductor. At very large lattice separation, the quantum mechanical tunnelling is forbidden with zero transmission coefficient, hence, with zero delocalisation. Hence, the localisation coefficient is perfect, and indeed this is the case of an insulator. At very large lattice separation, the conductor becomes an insulator. Applying the negative, critical potential on the lattice separation region allows the delocalisation coefficient to be perfect due to the qunatisation of the critical potential, then, an insulator becomes a conductor. Therefore, (The Insuductor) is an insulator which converted into a conductor under the quantised, critical field.