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# Hooft, G't ( 2009 ) Entangled quantum states in a local deterministic theory ", 2nd Vienna Symposium on the Foundations of Modern Physics ( June 2009 ), ITP-UU-09 / 77, SPIN-09 / 30 ; arXiv: 0908. 3408v1.
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# and Hooft
# and 2009
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# and quantum
# The quantum mechanical description of large systems will closely approximate the classical description.
# She can broadcast this ( quantum ) information, and Bob can obtain the information via some suitable receiver.
# Reductionism with respect to physics and questions regarding whether quantum mechanics can fully explain all chemical phenomena.
# Transmission Coefficient ( quantum mechanics ) ( dimensionless )-Represents the probability flux of a transmitted wave relative to that of an incident wave.
# in the other it corresponds to a probability distribution — specifically, the probability that the quantum of charge is located at any particular point within spatial dimensions.
# they are interpretations of a phenomenology, a set of observations, including both those obtained by empirical research, and more informal subjective ones ( the fact that humans invariably observe an unequivocal world is important in the interpretation of quantum mechanics ).
# The rapid rate at which quantum descriptions become more complicated as the size of a system increases.
# In the context of quantum mechanics, " classical theory " refers to theories of physics that do not use the quantisation paradigm, particularly Newtonian mechanics ( which is also known as classical mechanics ).
# the quantum kernel is instead of ( the quantum kernel is nonlocal from a classical heat kernel viewpoint, but it is local in the sense that it does not allow signals to be transmitted ),
# the quantum vacuum state is Lorentz invariant ( although not manifestly in the above ), whereas the classical thermal state is not ( the classical dynamics is Lorentz invariant, but the Gibbs probability density is not a Lorentz invariant initial condition ).
# Development of methods for solving quantum problems where the perturbation cannot be considered small in perturbation theory and where quantum numbers are large.
# Semiclassical methods such as periodic-orbit theory connecting the classical trajectories of the dynamical system with quantum features.
# ( finite ) for < math > r < r_0 </ math > and 0 elsewhere, or a particle in the spherical equivalent of the square well, useful to describe scattering and bound states in a nucleus or quantum dot.
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