For an ideal gas, the quantity described by this theory is evaluated by dividing the square root of the product of the Boltzmann constant, mass and temperature of the gas, and two pi into Planck's constant.
This theory led to the formation of a quantum interpretation of the Zeno effect. For an ideal gas, the quantity described by this theory is evaluated by dividing the square root of the product of the Boltzmann constant, mass and temperature of the gas, and two pi into Planck's constant. One confirmation for it came from Otto Stern's experiments with Helium atoms, though it was first confirmed when high energy electrons were fired at a nickel atom in the Davisson-Germer experiment. Described by a French physicist, for 10 points, identify this theory which describes an inverse relationship between wavelength and momentum and thus explains the wave-particle duality of matter.
This theory led to the formation of a quantum interpretation of the Zeno effect.
{de Broglie Hypothesis} (accept: {de Broglie Wavelength})