See The Righteious Gemstone and Boole vs. Galois.
Update of 9:48 AM EDT Oct. 28 . . .
Related material —
Markdown version uploaded Oct. 28, 2025, to NotebookLM.
See The Righteious Gemstone and Boole vs. Galois.
Update of 9:48 AM EDT Oct. 28 . . .
Related material —
Markdown version uploaded Oct. 28, 2025, to NotebookLM.
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Louis H. Kauffman on the Logic Garnet — "This is a remarkable connection of polyhedral geometry with basic logic. The meaning and application of this connection is yet to be fully appreciated. It is a significant linkage of domains. On the one hand, we have logic embedded in everyday speech. One does not expect to find direct connections of the structure of logical speech with the symmetries of Euclidean Geometry. It is the surprise of this connection that appeals to the intuition. Logic and reasoning are properties of language/mind in action. Geometry and symmetry are part of the mindset that would discover eternal forms and grasp the world as a whole. To find, by going to the source of logic, that we build simultaneously a world of reason and a world of geometry incites a vision of the full combination of the temporal and the eternal, a unification of action and contemplation. The relationship of logic and geometry demands a deep investigation. This investigation is in its infancy."
— Louis H. Kauffman, "The Mathematics of Charles Sanders Peirce." |
Wikpedia on the Logic Garnet —
Zellweger himself reportedly died on August 7, 2022.
See also this journal on the above YouTube date.
Nabokov's Transparent Things :
"Its ultimate vision was the incandescence of a book or a box
grown completely transparent and hollow. This is, I believe, it :
not the crude anguish of physical death but the incomparable
pangs of the mysterious mental maneuver needed to pass from
one state of being to another. Easy, you know, does it, son."
The University of Ghent animation in the previous post suggests
a check of the author's other pages. One such offering:
For the Church of Synchronology (and Halloween season) —
One of the April 25, 2015, posts now tagged Contra Faustus:
Also on January 16, 2016 —
Source of animated gif: https://cage.ugent.be/~hs/polyhedra/dodeca.html.
Related reading —
Unfortunately, the volume of the dodecahedron formed by
unfolding a cube as in the University of Ghent animation above
is not double that of the cube, since refolding the cube leaves
an empty space inside … not shown in the Ghent animation.
But taking six congruent square pyramids that form a cube and using
them to cover the faces of a second, congruent, cube yields a
rhombic dodecahedron. This does offer a sort of solution to the
Delian problem… provided the new rhombic-dodecahedral altar is
found to be fit for ceremonial use. See . . .
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