The exact value of Pi from a different perspective: a value applied to energy and matter processes called Hei (ה)
DOI:
https://doi.org/10.71112/xhrr4s19Keywords:
Pi Value, Hei (ה), Geometry, Energetic processes, MathematicsAbstract
This research aims to publish the exact value of pi, also called Hei (ה), for in-depth study and application in various scientific fields that contribute to the development of the world.
This numerical value, Hei (ה), refers not only to the material but also the energetic application of all processes occurring in the world and the Universe. Therefore, the Hei (ה) value, the exact value of pi—the word "exact" refers not to a finite value of pi, but rather to the fact that its value allows for the complete and precise realization of all material and energetic processes that occur around us.
I think it's time to learn the true value of pi, its exact value. This doesn't mean it has a limited value, because it could be infinite, but rather that its function, its use, is exact in mathematics. For example, the common value of pi, 3.14, is somewhat imprecise in mathematical processes because when we process the number using trigonometric ratios and the geometry of equilateral triangles, a considerable difference arises, which we will discuss later.
In conclusion, this exact value of pi, which I call Hei and symbolize as (ה), will be useful for working on both the physical and material levels, as well as on the level of energy. What I mean is that we will gain a better understanding of the energy processes that occur around us on the planet and in the Universe.
Downloads
References
Archimedes. (c. 250 a.C.). On the measurement of a circle (De mensura circuli). En T. L. Heath (Ed.), The works of Archimedes (pp. 91–98). Cambridge University Press (1897). https://archive.org/details/worksofarchimede00arch
Borwein, J. M. (2013). The life of π: From Archimedes to ENIAC and beyond. En Extremal optimization and beyond (pp. 1–24). Springer https://silo.tips/download/the-life-of-pi-from-archimedes-to-eniac-and-beyond#google_vignette
Euler, L. (1748). Introductio in analysin infinitorum (Vol. 1). Marcum-Michaelem Bousquet & Socios. https://scholarlycommons.pacific.edu/euler-works/101/
Gauss, C. F. (1809). Theoria motus corporum coelestium in sectionibus conicis solem ambientium. Friedrich Perthes y Johann Heinrich Besser. https://www.cambridge.org/core/books/theoria-motus-corporum-coelestium-in-sectionibus-conicis-solem-ambientium/D1F5F5A35E5A7011A08108863B8715D7
Kanada, Y., Ushiro, Y., Kuroda, H., & Kudoh, T. (2002). Calculation of π to 1,241,100,000,000 decimal places by supercomputer. Information Technology Center, University of Tokyo. https://www.davidhbailey.com/dhbpapers/dhb-kanada.pdf
Lambert, J. H. (1768). Mémoire sur quelques propriétés remarquables des quantités transcendantes circulaires et logarithmiques. Mémoires de l'Académie Royale des Sciences de Berlin, 24, 265–322. https://link.springer.com/chapter/10.1007/978-1-4757-4217-6_18
Legendre, A.-M. (1794). Éléments de géométrie (Notes sur la non-rationalité de π et π^2). Firmin Didot. https://archive.org/details/lmentsdegomtrie02legegoog/page/n5/mode/2up
Leibniz, G. W. (1674). De vera proportione circuli ad quadratum in numeris explicata. Acta Eruditorum (1682). https://archive.org/details/s1id11852090
Lindemann, F. (1882). Über die Zahl π. Mathematische Annalen, 20(2), 213–225. https://doi.org/10.1007/BF01446522
Liu Hui. (263). Jiu Zhang Suanshu [Los nueve capítulos sobre el arte matemático] (Comentario explicativo y método de polígonos para la aproximación de π). https://ctext.org/jiuzhang-suanshu/es
Newton, I. (1665). De analysi per aequationes número terminorum infinitas (Publicado en 1711 por W. Jones). Londres. https://archive.org/details/analysisperquan00jonegoog
Ramanujan, S. (1914). Modular equations and approximations to π. Quarterly Journal of Mathematics, 45, 350–372. https://link.springer.com/chapter/10.1007/978-1-4757-3240-5_64
Viète, F. (1593). Variorum de rebus mathematicis responsorum, liber VIII. Mettayer. https://archive.org/details/bub_gb_SM2Az-oKgoEC
Wallis, J. (1655). Arithmetica Infinitorum. Typis Leonardi Lichfield. https://ia801601.us.archive.org/34/items/ArithmeticaInfinitorum/ArithmeticaInfinitorum_text.pdf
Zu Chongzhi. (480). Zhui Shu [Método de interpolación] (Establecimiento de la aproximación de π≈355/113). https://link.springer.com/article/10.1007/s00407-026-00365-z
Downloads
Published
Issue
Section
License
Copyright (c) 2026 Carlos Roberto Mendoza Arguello (Autor/a)

This work is licensed under a Creative Commons Attribution 4.0 International License.






