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What is N-Cross-Polytope

Normal Partitions and Hierarchical Fillings of N-Dimensional Spaces
The convex polytope of dimension n in which opposite related of centrum edges do not have connection of edge.
Published in Chapter:
Higher Dimensions in the Theory of Heredity
DOI: 10.4018/978-1-7998-6768-5.ch004
Abstract
On the basis Mendel's experiments, a mathematical model is constructed that describes the results of these experiments in a wide range of parameters. There is shown that in the mathematical model of Mendel's experiments, based on real patterns of plant development, there are equilibrium positions between the dominant and recessive forms. This equilibrium position is stable and located in the multidimensional space of system phenotypes. This newly discovered behavior of the dominant and recessive forms in the vicinity of the equilibrium position (true) differs significantly from the logistic equilibrium position in the Hardy-Weinberg principle, built without taking into account the real patterns in the plant population. The geometry of the neighborhood of the compound of two nucleic acid helices with nitrogen bases was investigated. It is proved that this neighborhood is a cross-polytope of dimension 13 (polytope of hereditary information), in the coordinate planes of which there are complementary hydrogen bonds of nitrogenous bases.
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More Results
The Polytopes of the Higher Dimension in Physics and Chemistry and Construction of Spaces of the Higher Dimension
The convex polytope of dimension n in which opposite related of centrum edges not have connection of edge.
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Parallelohedrons of Higher Dimension and Partition of N-Dimensional Spaces
The convex polytope of dimension n in which opposite related of centrum edges do not have connection of edge.
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On the Conditions for the Existence of Higher-Dimensional Polytopes
The convex polytope of dimension n in which opposite related of centrum edges not have connection of edge.
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Dimension of Chemical Compounds of Atoms Metals With Atoms No Metals
The convex polytope of dimension n in which opposite related of centrum edges do not have connection of edge.
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The Law of Conservation of Incidents in the Space of Nanoworld
The convex polytope of dimension n in which opposite related of centrum edges do not have connection of edge.
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Parallelohedrons and Stereohedrons of Delaunay
The convex polytope of dimension n in which opposite related of centrum edges do not have connection of edge.
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Incident Conservation Law
The convex polytope of dimension n in which opposite related of centrum edges does not have connection of edge.
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The Geometry of the Structure of Nucleic Acids With Regard to the Higher Dimension of the Components
A convex polytope of dimension n in which every two vertices opposite to the center of the polytope have no connection by an edges, and the remaining vertices joined by edges.
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