Adami, Chris, N. J. Cerf. "What Information Theory Can Tell Us about Quantum
Reality." arXiv (6/14/98).
http://xxx.lanl.gov/abs/quant-ph/9806047
Represents the Ithaca interpretation of quantum mechanics: Quantum reality is
complete, but appears incomplete from the observer's point of view for fundamental
reasons arising from the quantum information theory of measurement. Quantum
information theory tells us that only correlations, not the correlata, are physically
accessible.
Bossard, David C. "Information and Order in the Universe: How Much Is
There?" IBRI research reports No. 10.
http://www.ibri.org/10information.htm
Cahill, Reginald T., Christopher M. Klinger, Kirsty Kitto. "Process
Physics: Modelling Reality as Self-organising Information." arXiv
(9/8/00)
http://xxx.lanl.gov/abs/gr-qc/0009023
The new Process Physics models reality as self-organising relational information
and takes account of the limitations of logic, discovered by Gödel and extended
by Chaitin, by using the concept of self-referential noise. Space and quantum
physics are emergent and unified, and described by a Quantum Homotopic Field
Theory of fractal topological defects embedded in a three dimensional fractal
process-space.
Cahill, Reginald T., Christopher M. Klinger. "Self-referential Noise as
a Fundamental Aspect of Reality." arXiv (5/21/99).
http://xxx.lanl.gov/abs/gr-qc/9905082
Generalising results from Gödel and Chaitin in mathematics suggests that systems
that are sufficiently rich that self-referencing is possible contain intrinsic
randomness. The authors argue that this is relevant to modelling the universe,
even though it is by definition a closed system.
Orthuber, Wolfgang. "To the Finite Information Content of the Physically
Existing Reality." arXiv (8/28/01).
http://xxx.lanl.gov/abs/quant-ph/0108121
The thesis that, in the physical reality, only a finite information quantity
can be processed within a finite time interval. For mathematical models whose
representation requires a processing of an infinite quantity of information,
for example irrational numbers, no (exact) equivalent exists in the physical
reality. So mathematical calculations, which have an equivalent in physical
reality, can include only rational (finitely many elementary) combinations of
rational numbers.