  Recently a New Relativity Principle has been proposed by one of the authors
as the underlying physical and geometrical foundations of String and {\bf M}
Theory. It is explicitly shown that within the framework of the New Relativity
Theory, some Quantum Mechanical Paradoxes like the Einstein-Rosen Podolsky and
the Black Hole Information Loss, are easily resolved. Such New Relativity
Theory requires the introduction of an Infinite Dimensional Quantum Spacetime
as has been shown recently by one of us. This can be viewed as just another way
of looking at Feynman's path integral formulation of Quantum Mechanics. Instead
of having an infinite dimensional funcional integral over $all$ paths, smooth,
forwards and backwards in time, random and fractal, in a finite-dimensional
spacetime, one has a finite number of paths in an Infinite Dimensional Quantum
Spacetime. We present a few-lines proof why there is no such a thing as an {\bf
EPR} Paradox in this New Relativity theory. The reason is {\bf not} due to a
superluminal information speed but to a {\bf divergent} information charge
density. In the infinite dimensional limit, due to the properties of gamma
functions, the hypervolume enclosed by a $D$-dim hypersphere, of finite nonzero
radius, shrinks to zero : to a {\bf hyperpoint}, the infinite-dimensional
analog af a point. For this reason, Information flows through the
infinite-dimensional hypersurface of nonzero radius, but zero size, the
hyperpoint, in an instant. In this fashion we imbue an abstract mathematical
"point" with a true physical meaning : it is an entity in infinite dimensions
that has zero hypervolume at nonzero radius . A plausible resolution of the
Information Loss Paradox in Black Holes is proposed.
