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The energy-time [uncertainty] relation is usually interpreted, in a practical sense, to signify that the lifetime of an emission (the amount of time taken for the intensity of the light emitted to decay to some separate proportion of its initial intensity) will be uncertain by an amount related to the uncertainty in its energy. The uncertainty in the lifetime can be translated into an uncertainty in the exact moment of emission of a quantum particle. In other words, the more sharply we can measure (in time) the lifetime, and, hence, the moment of creation, of a quantum particle... the more uncertain will be its energy, and vice versa.
Jim Baggott. Beyond Measure, pg. 38.
Jim Baggott. Beyond Measure, pg. 38.
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The wave train produced by a single quantum "transition" is demonstrably one or two feet long [1-2 ns]; th time an atom requires to radiate this wave train is about the same as the lifetime of an excited state.
W.H.Cropper. The Quantum Physicists, pg. 99.
W.H.Cropper. The Quantum Physicists, pg. 99.
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The photon picture of light suggests, that the process of light emission is rather like firing a bullet from a gun, while that of light absorption is similar to a bullet hitting a target. This image correctly predicts, that an atom emitting or absorbing a photon reacts by recoiling.
Hey & Walters. The New Quantum Universe, pg. 144.
Hey & Walters. The New Quantum Universe, pg. 144.
Math:
For the atom, of mass m, emitting a photon of energy E = h f, w.h.t.:


For a hydrogen atom
, emitting a 3 eV photon, the acceleration is about 108 Gs (terran standard). is this correct ?

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), which last longer, would accelerate less. Yet, 'intuitively', why wouldn't more sharply defined energy states, suffer 'sharper' transitions, back down to the ground state, and so accelerate more on emission, even if emission was a long time in coming 








