Non-Euclidean Geometry in Materials of Living and Non-Living Matter in the Space of the Highest Dimension
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87 550 Ft
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Product details:
- Publisher Nova Science Publishers, Inc
- Date of Publication 1 August 2022
- ISBN 9781685078850
- Binding Hardback
- No. of pages281 pages
- Size 229x152 mm
- Weight 541 g
- Language English 442
Categories
Long description:
This monograph briefly describes the properties of Euclidean geometry and Riemannian geometry. The significance of the genetic code in connection with the established laws of transmission of hereditary information in the polytope of hereditary information and their sequence in the chain of nucleotides is discussed. Information processes in living matter play a significant role in ensuring the sustainable existence of living organisms. In this regard, the monograph pays great attention to the study of information flows in polytopes of the highest dimension, which are biomolecules. It is shown that the higher the dimensionality of the polytope, the more powerful the information flow it has. This allows living organisms to create reliable protection against harmful external influences (for example, from viruses). In general, the monograph represents a new worldview of nature and life on Earth, which is based on the highest dimension of the molecules of chemical compounds.
MoreTable of Contents:
Preface; Euclidean Geometry and Non-Euclidean Geometry; Geometry of the Polytopes of Higher Dimensions; Non-Euclidean Properties of the Geometry of Polytopes of Higher Dimension; Polytopes of the Highest Dimension of Inert Substances; "Inert" Substances as a Self-Regulating Medium Tending to Capture Space; Spatial Models of Sugars and Their Compounds; The Theory of the Folder and Native Structures of the Proteins; Geometry of the Structure of Nucleic Acids in the Space of the Highest Dimension; Interaction of Nucleic Acids in the Space of Higher Dimension and the Transmission of Hereditary Information; Dimension of Substances and Life; Summary; References; Index.
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Non-Euclidean Geometry in Materials of Living and Non-Living Matter in the Space of the Highest Dimension
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