Golden Ratio Computer architecture
1 like1,379 views
This document proposes a holographic computer architecture based on optimal packing systems found in nature. It models storage as fractal tetrahedra and rhomboids packed inside each other in a space-filling manner. Each smaller tetrahedron and rhomboid represents a "file" or "folder". Larger structures like triacontahedra represent clusters that can pack together indefinitely. The system is based on the golden ratio and could enable infinite, navigable holographic storage in a simple and elegant way mirroring natural optimization principles.
Golden Ratio Computer architecture
- 1. H o l o g ra p h i c Co m p u t e r A rc h i t e ct u r e Optimal Storage System for 4 dimensional computing
- 2. A resource book for Holographic Computer Architecture. We model optimal storage systems specifically suited to holographic computing Each module can contain near infinite smaller fractal units, all modelling is based upon the golden ratio. Many options and combinations are possible, we have simply applied nature’s own optimum packing systems.
- 3. When nature arranges herself for optimum success, she selects tetrahedra to ‘closest pack’ in 3D arrangements. We have selected the simplest possible prime volumetric divisions of space by dissecting the Disdyakis & Rhombic Triacontahedron.
- 5. Quasicrystalline Forms Children learning to pack ‘space’ in the most economical way
- 6. Here are the nets for four prime minimum volume phi ratio tetrahedra: E tetra is the square folded. U-V-W tetra come from the mid section of the square. U-Red/Green, V-Yellow/Violet, W-Blue/Orange. A little trial and error is expected initially when making the nets, just keep in mind ALL measurements are golden ratio.
- 8. Science tells us photons are best portrayed as crystalline space, we’re modelling photonic genetics and forming them into ‘Fractal Storage Spaces’.
- 9. Potentially infinite storage. Sub dividing the UVWs into smaller by phi ratio ‘uvw’ tetra. Superluminal wavelengths based on powers of golden ratio have been plotted.
- 10. Colour coding is the key to which tetra goes where.
- 11. Modelling EUVWs & two Rhombohedra, by following the colours carefully the sub-euvw’s can be constructed. These are the units we use to construct the ‘membranes’ presented throughout this book.
- 12. Acute Rhombohedron made from the EUVW’s. These Rhomboids can fill space in a number of ways, optimally they pack to form the Rhombic Hexecontahedron. Each phi tetra is a volumetric ‘File’, while the phi rhomboids are ‘Folders’.
- 13. The principle is simple and elegant in the extreme. While the system is still ahead in linear time when holograms become the norm. We could be well positioned for a new computer architecture with this system where every phi ratio tetra will contain potentially an infinite number of smaller by phi scale phi tetra, a perfect solution for folders & files, plus it would be highly educational to work with as it demonstrates the way nature works optimally.
- 15. Files inside folders. Every acute rhomboid is packed with smaller phi tetra, every phi tetra is packed with smaller phi tetra.
- 16. Icosahedron radius is Rhomboid edge length, Rhomboid vertex is the same as stellated Icosa vertex. Collecting and storing clusters of folders. Rhomboids build polyhedral Structures
- 18. Oblate Rhomboid packed with UVW tetra, a flat golden rhomboid used as ‘folder’ for different medium e.g.; photos.
- 19. Rhomboids pack to make the Rhombic Triacontahedron
- 20. Storage spaces that pack inside each other in the most efficent way
- 21. One of 120 phi E tetra packed with smaller phi tetra radiates out from the centre of a Triacontahedron
- 22. Navigating storage space Triacontahedron packed with rhomboids and phi tetrahedra
- 24. Modelling the phi tetra packing aids learning to navigate 3D hologram computing
- 25. Clusters of Triacontahedra: all membranes modelled here use golden ratio edge lengths.
- 26. Packing can expand omni- directionally outward, maintaining phi ratio volumetric units throughout and phi ratios to centre
- 27. Clustering of Triaconta can continue to grow, 12-144-1728-20736 units of the same size inside triaconta membranes of 12,144,1728.
- 28. Interspaces between triacontahedra are filled with the phi tetrahedra, these make spaces for ‘system files’.
- 30. Mega-clusters are possible in an unlimited number
- 31. Links: Bucky Fuller: E Tetra. http:// www.rwgrayprojects.com/synerge... Dan Winter: fractals. http://www.fractalfield.com David Koski: Volumetric golden spiral. http:// www.youtube.com/watch?v=LkWp_K... Sandor Kabai: http://www.kabai.hu RA the Law of One: http://www.lawofone.info Krsanna Duran:Earthgrid research. http:// timestar.drupalgardens.com Djwal Khul: Cosmic Fire. http://www.lucistrust.org: 8081/obooks/ Earthgrids: Google Earth upload. http:// www.vortexmaps.com Bashar: All Space Filling. https://youtu.be/ 6BqTCsIMMMc Stephen Phillips: Polyhedral Universe. http:// www.smphillips.8m.com Marvin Solit: Synergetics. http://www.youtube.com/ watch?v=VEHanK... Robert Gray: http://www.rwgrayprojects.com/Lynn/ NC... Fractal Solar System: http://www.spirasolaris.ca/ sbb4c.html Dawn Stranges:Ether. http://www.svpvril.com/ dawn.html Lynnclaire Dennis: http://www.near-death.com/ experiences... Monroe Institute: http://www.monroeinstitute.org/ assets... Friends who have inspired this project.