Submit Manuscript | http://medcraveonline.com Introduction This article synthesizes insights from three seminal works: Georges-Louis Le Sage’s 1783 paper, 1 Albert Einstein’s 1935 paper, 2 and Peter Higgs’ 1964 paper, 3 along with Isaac Asimov’s 1966 paper, 4 which presents a model for the origin of matter and explains the absence of antimatter in our universe, a genius idea that has remained unknown until today. These foundational works were brought together in a theory called Ulianov Theory, 5 developed by Dr. Ulianov. The Ulianov Theory (UT) was initially presented in 2007, 6 considering only Asimov’s original idea, and concluded in 2024, 7 after 17 years of studies and improvements. The theory posits that the basic particles of UT, referred to as Ulianov Holes, are in fact Einstein-Rosen bridges modeled as Ulianov Wormholes (UWH). Furthermore, Dr. Ulianov’s calculations of the density and pressure of the Higgs field 8 matched the values (Planck density and Planck pressure) predicted by UT for a type of Ulianov Perfect Liquid (UPL), 9 which led to the development of the Higgs Ulianov Perfect Liquid (HUPL) model. This model generates a gravitational pressure model 10 that fits into Le Sage’s general model by substituting corpuscles with Higgs bosons. Criticisms of the Higgs boson model for not calculating particles’ masses or gravitational forces were addressed by using the HUPL pressure to derive Newton’s gravitational law and deduce a novel equation for calculating the value of G , Newton’s universal gravitational constant. It should be noted, that the focus of this article is to present a theoretical equation that allows for the calculation of Newton’s gravitational constant. However, this cannot be something left disconnected in space, and thus it is presented within the broader context. Some aspects of the Ulianov Theory, while briefly touched upon here, only represent a small part of a much larger framework. For a deeper understanding of this topic, it is essential to consult the material provided in the references. 5,7 Broken symmetries and the masses of gauge bosons In this section, we conduct a basic analysis of the Higgs field equations, starting with a real φ field and then a complex φ field. We observe that since the expected energy value of the Higgs field in a vacuum is positive (246 GeV), the Higgs field has mass. To calculate the real density of the Higgs field, we define a thought experiment using a Higgs Ulianov Box (HUB), which converts virtual Higgs boson pairs (that annihilate with zero energy generation) into two real Higgs bosons (that decay generating energy). The theoretical mass density in the Higgs field is extremely high ( 96 5.15 10 × kg/m ), and the pressure inside the HUB is equal to the Planck pressure ( 113 4.63 10 P p = × Pascal). We explain the lack of observable effects from these values in our daily lives by suggesting that we live inside an ocean where water molecules are replaced by Higgs bosons. These bosons behave like a non-compressible ideal gas, which can be modeled as an ideal liquid (without friction or viscosity) called HUPL (Higgs Ulianov Perfect Liquid). Thus, the entire universe can be modeled as a HUO (Higgs Ulianov Ocean), filled with HUPL at a practically constant pressure equal to the Planck pressure. Modeling The Higgs field The Higgs field is a complex scalar field, but for simplification, we initially consider a real scalar field φ described by the Lagrangian: ( ) 1 1 22 4 2 4 V φ µφ λφ = + ( ) ( ) 2 1 2 V φ φ µ = ∂ −  (1) with 0 λ > and 2 0 µ < . The Lagrangian (1) is invariant under the transformation φ φ →− . The potential ( ) V φ has the form given in Figure 1a with two minimum points satisfying the equation: ( ) 2 2 0 V φ µ λφ φ ∂ = + = ∂ (2) This yields the solutions: 2 2 2 v v µ φ φ λ =− = ⇒ =± (3) Phys Astron Int J. 2024;8(3):171‒181. 171 ©2024 Ulianov. This is an open access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and build upon your work non-commercially. A theoretical formula for calculating G : Newton’s Universal Gravitational Constant Volume 8 Issue 3 - 2024 Dr. Policarpo Yoshin Ulianov MSc, PhD R&D Department, Power Opticks Tecnologia, Av. Luiz Boiteux Piazza, Brazil Correspondence: Dr. Policarpo Yoshin Ulianov MSc PhD, R&D Department, Power Opticks Tecnologia, Av. Luiz Boiteux Piazza, Florian´opolis, 88056-000, SC, Brazil, Email Received: August 21, 2024 | Published: October 09, 2024 Abstract This article synthesizes insights from three seminal works: Georges-Louis Le Sage’s 1783 paper, Albert Einstein’s 1935 paper, and Peter Higgs’ 1964 paper, along with Isaac Asimov’s 1966 paper, which presents a model for the origin of matter and explains the absence of antimatter in our universe. These four foundational works were integrated into the Ulianov Theory, developed by Dr. Policarpo Yoshin Ulianov. The Ulianov Theory proposes a new model of fundamental particles and interactions, leading to a novel theoretical equation for calculating Newton’s universal gravitational constant G . This theoretical framework not only addresses criticisms of the Higgs boson model but also provides a robust method for calculating gravitational forces and the value of G . Physics & Astronomy International Journal Review Article Open Access