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Number Tiling Combinatorics / Pascalloids / Scallation & AlgebraLogical multi-dimensional geometric extensions of Pascal's Triangle are given.
http://ntc.egrd.net/
Logical multi-dimensional geometric extensions of Pascal's Triangle are given.
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Number Tiling Combinatorics / Pascalloids / Scallation & Algebra | ntc.egrd.net Reviews
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Logical multi-dimensional geometric extensions of Pascal's Triangle are given.
ntc.egrd.net
7var Hexagonal Pascalloid
http://ntc.egrd.net/7varHexagonIndex.html
Including the central number (G). There are many special numbers, centered numbers here, with our Seven Variable hexagonal Pascalloid or Seven variable 3d to 2d projected cube. The number 440 (Hertzian value for the note 'A') turns up at N=. But not in the center. This must also be both coincidence and not coincidence, it is just an information attractor (a number) and in that way they are transitive, like sounds, or verbs.
Prismatic Number Tiling Combinatroric Pascalloid
http://ntc.egrd.net/Prismatic%20Index.html
Two screenshots of the Prism Pascalloid at N=1, expressed as:. Three rotated images of what is expressed as. Total is equal to 6. As before with Two-dimensional Pascalloids, we begin with a unit. As it may turn out, a decimal displaced unit in some cases, addition remains the same as long as there is just '1' at N = 0. We are beginning in this case with a Prism as an algabreic geometry, following the equation. A B)(C D)(E F G). Where N = 0 is the start.,. Or using Combinatorics arriving at:.
Heptagonal Pascalloid
http://ntc.egrd.net/7varHeptanomialindex.html
There is a divergence of polynomial accuracy with respect to the seven variable algabreic expansion beginning at N=5. There we find 142 instances of the number 60, whereas in the expansion of (a b c d e f g).
Nine Cornered Pascalloid
http://ntc.egrd.net/9varNineGonIndex.html
I suggest using some proper method from the late 19th or early 20th centuries adapting the word Neumenial Pascalloid. These sheets of coefficient numbers would be lined up along a z-axis through the screen forming an z=N based pyramidical lattice of numbers.
6 var Hexagonal Pascalloid
http://ntc.egrd.net/6varHexagonIndex.html
Hexagonal ring alg., unipolar, with no known equation. A a hexagonal ring of variables with no center variable. Variables assigned to corners in a clockwise direction, though this is arbitrary. There are six input variables and one output variable for each cell in the spread-sheet calculation. An above cluster of numbers is the source of the number below (N 1). The terms are yet unclear, but it is the. As yet un-displayed algorythmically derived fractional exponent terms.
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Number Tiling Combinatorics / Pascalloids / Scallation & Algebra
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