Quantum Structure of Spacetime and Its Entropy in a Cyclic Universe with
  Negative Curvature II: Data Analysis and Results
  In the Part I of this work we show that Friedmann equations and the
thermodynamical Gibbs-Duhem relation determine a general form of the Hubble
function called Model E which predicts a dynamical Dark Energy and Dark Matter
with equations of state w_0=-1 and w_M=0, respectively. We identify Dark Energy
and Dark Matter with Space. General theory of relativity asserts that Space is
gravitational fields. We propose the Space has a specific quantum structure:
entangled Space quanta form Dark Energy, non-entangled ones form Dark Matter.
We identify Dark Matter and Dark Energy as the gravitational fields generated
by Fisher information metric from the probability distributions p and q of the
entropies carried by their quanta, respectively. This model of the quantum
structure of the spacetime determines a specific form of the dynamical terms of
Dark Energy and Dark Matter and predicts the existence of a new "residual"
matter term with equation of state w_r=-1/3. This term plays a role of a
curvature term in the Hubble function with negative curvature k=-1. Its
consistency with the curvature term in the Robertson-Walker metric then
predicts a positive present curvature density \Omega_{c,0} which places
constraints on the cosmological parameters. In this work we test these
predictions in fits to the Hubble data and angular diameter distance data. The
fits confirm all predictions and support our model of the quantum structure of
the spacetime.
