The Lie group that most accurately describes isometries in this theory is the Poincare group.
The Lie group that most accurately describes isometries in this theory is the Poincare group. One experiment in this theory shortened one arm on an interferometer and is named for Kennedy and Thorndike. When the Schrodinger equation is corrected for this, it becomes the Klein-Gordon equation. The diagram that uses hyperbolas and light cones to show this theory and the space in which this theory takes place are both named for Minkowski. Events in this theory are four-vectors, and one quantity that appears in this theory is represented with a gamma and called the Lorentz factor. Name this theory which explains phenomena like time dilation and length contraction.
The Lie group that most accurately describes isometries in this theory is the Poincare group.
{special relativity} [prompt on “relativity,” do not accept or prompt “general relativity”]