Version 1
: Received: 1 April 2021 / Approved: 1 April 2021 / Online: 1 April 2021 (16:20:57 CEST)
Version 2
: Received: 7 September 2021 / Approved: 9 September 2021 / Online: 9 September 2021 (11:08:57 CEST)
Amaral, M.; Fang, F.; Hammock, D.; Irwin, K. Geometric State Sum Models from Quasicrystals. Foundations 2021, 1, 155–168, doi:10.3390/foundations1020011.
Amaral, M.; Fang, F.; Hammock, D.; Irwin, K. Geometric State Sum Models from Quasicrystals. Foundations 2021, 1, 155–168, doi:10.3390/foundations1020011.
Amaral, M.; Fang, F.; Hammock, D.; Irwin, K. Geometric State Sum Models from Quasicrystals. Foundations 2021, 1, 155–168, doi:10.3390/foundations1020011.
Amaral, M.; Fang, F.; Hammock, D.; Irwin, K. Geometric State Sum Models from Quasicrystals. Foundations 2021, 1, 155–168, doi:10.3390/foundations1020011.
Abstract
In light of the self-simulation hypothesis, a simple form implementation of the principle of efficient language is discussed in a self-referential geometric quasicrystalline state sum model in three dimensions. Emergence is discussed in context of geometric state sum models.
Keywords
self-simulation hypothesis, principle of efficient language, quasicrystals, game of life, emergence, state sum models
Subject
Physical Sciences, Theoretical Physics
Copyright:
This is an open access article distributed under the Creative Commons Attribution License which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
