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Infinity [interrupted] series
Tessellations can cover a plane with a pattern of flat shapes to infinity. There are only three shapes that can form regular tessellations: the equilateral triangle, square and the regular hexagon. The arrow cube is based on a hexagonal lattice. Any one of these three shapes can be duplicated infinitely to fill a plane or canvas. In mathematics tessellations can be generalized to higher dimensions and a variety of geometries.
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"The infinite in mathematics is always unruly unless it is properly treated."
James Newman and Edward Kassner, Mathematics and the Imagination
“Our provocative ascription of free will to elementary particles is deliberate, since our theorem asserts that if experimenters have a certain freedom, then particles have exactly the same kind of freedom. Indeed, it is natural to suppose that this latter freedom is the ultimate explanation of our own.”
― John Horton Conway, The Strong Free Will Theorem
“There are considerable mysteries surrounding the strange values that Nature's actual particles have for their mass and charge. For example, there is the unexplained 'fine structure constant' ... governing the strength of electromagnetic interactions, ....”
― Roger Penrose, The Road to Reality: A Complete Guide to the Laws of the Universe
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