Applied Physics and Mathematics Annotation << Back NATURAL NUMBER SYSTEM WITH RELIABILITY S.N. GUZEVICH The article considers a natural number system built on the condition of equality of straight lines connecting the spherical fields of objects with the help of parallactic rays drawn from the centers and surfaces of the fields of objects to their surfaces and converging in their centers. The transmission of information is realized by right-angled triangles having the similarity and dependence of the geometric mean, realizing the construction of longitudinal and transverse observation planes, along which information is transmitted between the surfaces of spherical objects, realizing their equilibrium in space. The equilibrium is based on the equality of the influence of the laws of geometric and arithmetic mean of the sizes of the radii of the fields of objects in the longitudinal and transverse planes. Measurements of the constructed spatial images of fields are performed on objects using a pair of meters located on circles. The reliability of measurements is confirmed by the formation of processes and objects on Earth in the proportions of the “golden section”. Keywords: postulates and axioms of Euclid, parallactic angle, image of an object, base, paired parallactic coordinate system, fields, reliability, resolution, equilibrium measurements. DOI: 10.25791/pfim.05.2022.1240 Pp. 15-25.