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. 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