Graphtor
Kosmacrux · Graphtor
The gallery of characteristic graphs: from the graph of a single pole to the tesseract, built, unfolded and walked.
Graphtor: the Daturoma graph workshop
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- Build: the graph of a pole is the pole and its four neighbors, as in Kosmagest. Joining complete dimensions raises the level, up to the characteristic graph, the union of all four, with its 16 edges of affinity and opposition.
- Unfold: the tesseract is the double cover of the characteristic graph; each pole has two copies, an emitting one and a receiving one. Directions: each relation both ways. Walk a landa: trace it on the characteristic graph and follow its walk on the tesseract, with its dimensions biased, in equilibrium or absent.