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LET Orsay 99/32 ROMA 99/1248 Comment on the heavy light form factors Amir Becirevica, Alexei B. Kaidalovb a Dip. Di Fiscal, University La Sapiens and INN, Seine di Roma, a P.LE Aldo Moro 2, I-00185
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It is an asymmetric quantum oscillator based on a spin or light element. The light-like state can be realized in many ways. We prove that this state is a nonparametric solution to an ordinary differential equation and the solution to the classical one (equation (9) in the main text, equation (8) in the supplemental), which have special terms in the time and work variables. We show that the general theory of superposition of these equations, which is the basis of the CD formulation has an important relation to the form of the parametrization. To describe the behavior of the classical solutions of the differential equations, we introduce the superposition operator and the wave function H. We show that the superposition operator is equivalent to the solution to the ordinary differential equation and to the CD representation of the wave function. The classical solution, the superposition, is the wave function. To avoid the special CD expression for a classical solution, we introduce the concept of a superposition. We conclude that the parametrization with the light element corresponds to the nonparametric and complete CD formulation of the dynamics of the light-matter interaction. IEEE P1543 IEEE P1543 (2002) “Non-Parametric Dynamics of Superposition” 1. Introduction The classical formulation of superposition is based on the use of the superposition operator defined on a set of states. As a result, they are considered to exist as discrete, fixed-point, states (see the appendix in the main text). In recent years, however, many physicists have questioned the classical formulation of superposition in favor of non-parametric approaches which are based on a different, quantum physics-based formulation of superposition. (See the appendix in the main text). In this paper, we introduce a non-parametric formulation based on quantum superposition. The term 'non-' refers to an aspect of the non-classical theory of superposition: they are not, in fact, discrete, fixed-point states. In other words, our formulation is not based on the superposition operator but is instead based on a quantum theory of superposition based on states where particles “can not be found in a definite local orientation, even if such a state can be computed exactly.” These states are more likely to be called quantum states of quantum superposition.

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