The probability of a diabatic ("DYE-uh-BAT-ik") transition in a system with this many energy levels is given by the Landau–Zener formula.
Resistivity due to electron–electron scattering varies with this power of temperature according to the Bloch–Gruneisen ("block GROON-eye-zin") formula. The log of this number appears in Landauer's formula for the energy needed to erase one bit of information. This is the largest dimension in which continuous symmetries [emphasize] cannot be broken by short-range interactions, according to the Mermin–Wagner theorem. The probability of a diabatic ("DYE-uh-BAT-ik") transition in a system with this many energy levels is given by the Landau–Zener formula. Transitions in a system with this many energy levels are described by the Einstein coefficients. A beam of silver atoms split to form this number of spots on a screen in the Stern–Gerlach experiment. For 10 points, give the number of spin states possessed by an electron, which is also the mass number of deuterium.
Resistivity due to electron–electron scattering varies with this power of temperature according to the Bloch–Gruneisen ("block GROON-eye-zin") formula.
two [accept two-dimensional or two-level system or two-state system] &lt;Physics&gt;