It implies the Abbe sine condition from optics, and Hirschman's formulation states it as a lower bound on the sums of Shannon entropies of two quantities, such as angular momenta in two perpendicular directions.
It implies the Abbe sine condition from optics, and Hirschman's formulation states it as a lower bound on the sums of Shannon entropies of two quantities, such as angular momenta in two perpendicular directions. It arises because the commutator of the matrices denoted X and P is non-zero, but it can relate other quantities, such as the energy of a state and the length of time it exists. Most commonly expressed as delta-p delta-x is greater than h-bar over 2, for ten points, what fundamental relation of quantum mechanics limits the precision with which a particle's position and momentum may be simultaneously known, named for German physicist Werner?
It implies the Abbe sine condition from optics, and Hirschman's formulation states it as a lower bound on the sums of Shannon entropies of two quantities, such as angular momenta in two perpendicular directions.
{Heisenberg uncertainty} principle