<?xml version="1.0" encoding="UTF-8"?><!DOCTYPE article PUBLIC "-//NLM//DTD Journal Publishing DTD v3.0 20080202//EN" "http://dtd.nlm.nih.gov/publishing/3.0/journalpublishing3.dtd">
<article xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink" dtd-version="3.0" xml:lang="en" article-type="research article">
 <front>
  <journal-meta>
   <journal-id journal-id-type="publisher-id">
    jhepgc
   </journal-id>
   <journal-title-group>
    <journal-title>
     Journal of High Energy Physics, Gravitation and Cosmology
    </journal-title>
   </journal-title-group>
   <issn pub-type="epub">
    2380-4327
   </issn>
   <issn publication-format="print">
    2380-4335
   </issn>
   <publisher>
    <publisher-name>
     Scientific Research Publishing
    </publisher-name>
   </publisher>
  </journal-meta>
  <article-meta>
   <article-id pub-id-type="doi">
    10.4236/jhepgc.2025.112022
   </article-id>
   <article-id pub-id-type="publisher-id">
    jhepgc-141715
   </article-id>
   <article-categories>
    <subj-group subj-group-type="heading">
     <subject>
      Articles
     </subject>
    </subj-group>
    <subj-group subj-group-type="Discipline-v2">
     <subject>
      Physics 
     </subject>
     <subject>
       Mathematics
     </subject>
    </subj-group>
   </article-categories>
   <title-group>
    Four Spatial Dimension World-Universe Cosmology
   </title-group>
   <contrib-group>
    <contrib contrib-type="author" xlink:type="simple">
     <name name-style="western">
      <surname>
       Vladimir S.
      </surname>
      <given-names>
       Netchitailo
      </given-names>
     </name>
    </contrib>
   </contrib-group> 
   <aff id="affnull">
    <addr-line>
     aLivermore, CA, USA
    </addr-line> 
   </aff> 
   <pub-date pub-type="epub">
    <day>
     18
    </day> 
    <month>
     03
    </month>
    <year>
     2025
    </year>
   </pub-date> 
   <volume>
    11
   </volume> 
   <issue>
    02
   </issue>
   <fpage>
    262
   </fpage>
   <lpage>
    274
   </lpage>
   <history>
    <date date-type="received">
     <day>
      26,
     </day>
     <month>
      January
     </month>
     <year>
      2025
     </year>
    </date>
    <date date-type="published">
     <day>
      28,
     </day>
     <month>
      January
     </month>
     <year>
      2025
     </year> 
    </date> 
    <date date-type="accepted">
     <day>
      28,
     </day>
     <month>
      March
     </month>
     <year>
      2025
     </year> 
    </date>
   </history>
   <permissions>
    <copyright-statement>
     © Copyright 2014 by authors and Scientific Research Publishing Inc. 
    </copyright-statement>
    <copyright-year>
     2014
    </copyright-year>
    <license>
     <license-p>
      This work is licensed under the Creative Commons Attribution International License (CC BY). http://creativecommons.org/licenses/by/4.0/
     </license-p>
    </license>
   </permissions>
   <abstract>
    This article represents the culmination of a decade-long effort to develop the World-Universe Cosmology (WUC), building upon a series of published works. These include the first one, “5D World-Universe Model. Space-Time-Energy” [1] and the last one, “JWST Discoveries and the Hypersphere World-Universe Model. Transformative New Cosmology” [2], both featured in the Journal of High Energy Physics, Gravitation and Cosmology. WUC is a unified model of the World built around the concept of the Cosmic Medium, composed of particles (protons, electrons, photons, neutrinos, and universe-created particles). WUC provides a mathematical framework that enables precise calculation of Medium-bound physical parameters: Gravitational parameter, Hubble’s parameter, Absolute age of the World, Intergalactic plasma parameters, Temperature of microwave background radiation and the Minimum energy of photons. This paper aligns WUC with the theoretical framework developed by P. Wesson and J. Overduin [3] [4], albeit assigning a new physical meaning to the fourth spatial coordinate associated with the total energy of the Observable World.
   </abstract>
   <kwd-group> 
    <kwd>
     World-Universe Model
    </kwd> 
    <kwd>
      Universe-Created Particles
    </kwd> 
    <kwd>
      Gravity
    </kwd> 
    <kwd>
      Cosmic Medium
    </kwd> 
    <kwd>
      Fourth Spatial Coordinate
    </kwd> 
    <kwd>
      Observable World
    </kwd>
   </kwd-group>
  </article-meta>
 </front>
 <body>
  <sec id="s1">
   <title>1. Introduction</title>
   <p>In 1937, P. Dirac proposed a new basis for cosmology: the hypothesis of a variable gravitational “constant” G <xref ref-type="bibr" rid="scirp.141715-5">
     [5]
    </xref>; and later (1974) added the notion of continuous creation of matter in the World <xref ref-type="bibr" rid="scirp.141715-6">
     [6]
    </xref>.</p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>In 1983, P. Wesson developed 5D Space-Time-Mass theory that associates the fourth spatial coordinate 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msup> 
       <mi>
         x 
       </mi> 
       <mn>
         4 
       </mn> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mi>
          G 
        </mi> 
        <mi>
          m 
        </mi> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
      </mrow> 
      <mo>
        ∝ 
      </mo> 
      <mi>
        t 
      </mi> 
     </mrow> 
    </math> with the rest mass of particles. The gravitational constant serves as the dimension-transposing parameter <xref ref-type="bibr" rid="scirp.141715-3">
     [3]
    </xref>.</p>
   <p>According to J. Overduin and P. Wesson (1994): “a fifth dimension might be associated with rest mass via 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msup> 
       <mi>
         x 
       </mi> 
       <mn>
         4 
       </mn> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mi>
          G 
        </mi> 
        <mi>
          m 
        </mi> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
      </mrow> 
      <mo>
        ∝ 
      </mo> 
      <mi>
        t 
      </mi> 
     </mrow> 
    </math>. The chief effect of this new coordinate on four-dimensional physics was that particle rest mass, usually assumed to be constant, varied with time” <xref ref-type="bibr" rid="scirp.141715-4">
     [4]
    </xref>. It is worth noting that in WUC, the gravitational parameter 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        G 
      </mi> 
      <mo>
        ∝ 
      </mo> 
      <msup> 
       <mi>
         τ 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msup> 
     </mrow> 
    </math> and this “chief effect” do not arise.</p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>J. Overduin and P. Wesson postulated <xref ref-type="bibr" rid="scirp.141715-4">
     [4]
    </xref> that “Metrics which do not depend on 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msup> 
       <mi>
         x 
       </mi> 
       <mn>
         4 
       </mn> 
      </msup> 
     </mrow> 
    </math> can give rise only to induced matter composed of (massless) photons (this is the case of the Big Bang Model); while those which depend on 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msup> 
       <mi>
         x 
       </mi> 
       <mn>
         4 
       </mn> 
      </msup> 
     </mrow> 
    </math> give back equations of state for fluids composed of massive particles” (this is the case of WUC).</p>
   <p>WUC supplies this “fluid” that J. Overduin and P. Wesson have predicted: it is, in fact, the Cosmic Medium (CM) of the Observable World (OW). According to WUC, empty space does not exist; instead, OW is filled with CM that consists of particles with rest energy: protons, electrons, photons, neutrinos, and Universe-Created Particles (UCPs). The Intergalactic voids discussed by astronomers are, in fact, examples of CM in its purest. Consequently, the Cosmic Medium of OW as described by WUC can serve as further evidence in favor of the four spatial dimension views of WUC.</p>
   <p>WUC follows these ideas, albeit introducing a different mechanism of matter creation and the fourth spatial coordinate associated with the total energy of OW, which is a 3D Hubble Bubble.</p>
  </sec><sec id="s2">
   <title>2. Fundamental Issues in Cosmology</title>
   <p>It is well-known that any theory is based on certain hypotheses. WUC and Big Bang Model (BBM) are principally different models with fundamentally different hypotheses <xref ref-type="bibr" rid="scirp.141715-2">
     [2]
    </xref>:</p>
   <p>Initial Conditions:</p>
   <p>• BBM: Proposes an “Initial Singularity” with infinite energy density of the total Matter of the universe, which was created from absolutely Nothing. The need for the universe to begin at t = 0, avoids a temporal singularity. Extremely rapid expansion of spacetime (inflation). There is no center of expansion in the 3D universe.</p>
   <p>• WUC: Suggests a fluctuation in the Eternal Universe that created a four spatial dimension Nucleus of the World with an extrapolated radius equal to a basic size unit: 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        a 
      </mi> 
      <mo>
        = 
      </mo> 
      <mn>
        1.7705641 
      </mn> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          14 
        </mn> 
       </mrow> 
      </msup> 
      <mtext>
          
      </mtext> 
      <mtext>
        m 
      </mtext> 
     </mrow> 
    </math>. The World is a Hypersphere of the Nucleus and has a finite extrapolated energy density (about 10<sup>4</sup> times less than nuclear density). The Nucleus expands in Its fourth spatial dimension at the speed 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mi>
       c 
     </mi> 
    </math> (a gravitodynamic constant that is identical to the electrodynamic constant c in Maxwell’s equations), resulting in the even stretching of the World. There is no need for dark energy!</p>
   <p>Structure of Observable World:</p>
   <p>• BBM: Assumes an almost infinite homogeneous and isotropic universe around the initial singularity with the age 13.787 ± 0.020 Byr. The observable universe is a spherical region of the universe consisting of all matter that can be observed from the Earth with the diameter of 93 Bly.</p>
   <p>• WUC: Describes the Finite Boundless World that is the Hypersphere of the 4D Nucleus with the 3-dimensional surface volume of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         V 
       </mi> 
       <mi>
         H 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        2 
      </mn> 
      <msup> 
       <mi>
         π 
       </mi> 
       <mn>
         2 
       </mn> 
      </msup> 
      <msup> 
       <mi>
         R 
       </mi> 
       <mn>
         3 
       </mn> 
      </msup> 
     </mrow> 
    </math>. The absolute age of OW is 14.226 Byr. OW is the 3D Hubble Bubble with the radius 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        R 
      </mi> 
      <mo>
        = 
      </mo> 
      <mn>
        14.226 
      </mn> 
      <mtext>
          
      </mtext> 
      <mtext>
        Bly 
      </mtext> 
     </mrow> 
    </math>, the volume 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         V 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mn>
          4 
        </mn> 
        <mi>
          π 
        </mi> 
        <msup> 
         <mi>
           R 
         </mi> 
         <mn>
           3 
         </mn> 
        </msup> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mn>
         3 
       </mn> 
      </mrow> 
     </mrow> 
    </math>, and the total volume 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         V 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
        <mi>
          T 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        2 
      </mn> 
      <mi>
        π 
      </mi> 
      <msup> 
       <mi>
         R 
       </mi> 
       <mn>
         3 
       </mn> 
      </msup> 
     </mrow> 
    </math>. It is a Patchwork Quilt of various main luminous superclusters ( 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mo>
        ≳ 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mn>
         3 
       </mn> 
      </msup> 
     </mrow> 
    </math>). The ratio of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         V 
       </mi> 
       <mi>
         H 
       </mi> 
      </msub> 
     </mrow> 
    </math> to 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         V 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
        <mi>
          T 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> is: 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mrow> 
       <mrow> 
        <msub> 
         <mi>
           V 
         </mi> 
         <mi>
           H 
         </mi> 
        </msub> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msub> 
         <mi>
           V 
         </mi> 
         <mrow> 
          <mi>
            O 
          </mi> 
          <mi>
            W 
          </mi> 
         </mrow> 
        </msub> 
       </mrow> 
      </mrow> 
      <mo>
        = 
      </mo> 
      <mi>
        π 
      </mi> 
     </mrow> 
    </math>. It means that in the Hypersphere World could exist three “Parallel Worlds” with the same laws of physics because all points of the Hypersphere are equivalent and there are no preferred centers in it.</p>
   <p>The Microwave Background Radiation (MBR) “Cold Spot” is an anomalous region in the cosmic MBR that appears significantly larger and colder than expected. This region is approximately 70 μK colder than the average MBR temperature of 2.725 K, whereas typical temperature fluctuations have a root mean square of only 18 μK. At certain points, the “cold spot” reaches a temperature deficit of 140 μK below the average.</p>
   <p>A controversial hypothesis proposed by L. Mersini-Houghton suggests that the “cold spot” is “the unmistakable imprint of another universe beyond the edge of our own” <xref ref-type="bibr" rid="scirp.141715-7">
     [7]
    </xref>. If validated, this would provide the first empirical evidence supporting the existence of a parallel universe, a concept that had previously been explored only in theoretical models. Within the framework of WUC, this anomaly can be interpreted as a consequence of interactions with “Parallel Worlds.”</p>
   <p>Cosmic Medium of Observable World:</p>
   <p>• BBM: Often implies a vacuum state in the universe.</p>
   <p>• WUC: Proposes that CM, which is both homogeneous and isotropic, while the distribution of Macroobjects (MOs) is spatially inhomogeneous, anisotropic, and temporally non-simultaneous. CM consists of protons, electrons, photons, neutrinos, and UCPs, previously referred to as “Dark Matter Particles.” The rejection of the luminiferous aether in 1905 was a critical moment for Classical Physics; however, CM proposed by WUC could be considered a revival of this concept, acting as a savior for Classical Physics.</p>
   <p>Conservation Laws:</p>
   <p>• BBM: Does not explicitly emphasize the creation and conservation of angular momentum in its foundational principles.</p>
   <p>• WUC: Stands out as the only cosmological model that provides a mechanism for angular momentum creation and is consistent with the fundamental law of its conservation.</p>
   <p>Macroobject Formation:</p>
   <p>• BBM: MOs form from the bottom, extrasolar systems (ESS) up to galaxies and superclusters.</p>
   <p>• WUC: MOs form from the top, superclusters down to galaxies and ESS due to an Explosive Volcanic Rotational Fission of Superclusters’ Overspinning Cores (made up of UCPs), which were created by the Universe during the “Dark (invisible) Epoch” for 0.44 Byr. The formation of galaxies and ESS is not a process that concluded ages ago; instead, it is ongoing.</p>
   <p>In conclusion. WUC presents a radically different approach to understanding OW compared to BBM, challenging long-held assumptions, and offering new perspectives on the fundamental nature of Cosmology and Classical Physics. The hypotheses of BBM are mathematical, while those of WUC are more physical in nature. Both models may seem incredible, but there is a key difference: BBM fails to explain many of experimental results observed by contemporary Astronomy, whereas WUC does!</p>
  </sec><sec id="s3">
   <title>3. Why Four Spatial Dimension Observable World?</title>
   <p>1) WUC introduced a concept of the Hypersphere World to address the absence of the center of expansion in 3D universe, associated with “Initial Singularity.” In frames of WUC, the center of expansion resides in the center of the 4D Nucleus.</p>
   <p>2) The expansion of the Nucleus causes the stretching of Its surface, which constitutes the Hypersphere World. There is no need for dark energy.</p>
   <p>3) Creation of Matter is a direct consequence of the Nucleus expansion in the fourth spatial dimension associated with the total energy of OW. Creation of UCPs occurs homogeneously in all points of the Hypersphere World.</p>
   <p>4) J. Overduin and P. Wesson postulated that “Metrics which depend on 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msup> 
       <mi>
         x 
       </mi> 
       <mn>
         4 
       </mn> 
      </msup> 
     </mrow> 
    </math> give back equations of state for fluids composed of massive particles.” WUC supplies this “fluid,” which consists of “massive” particles with rest energy: protons, electrons, photons, neutrinos, and UCPs.</p>
   <p>5) According to WUC, all parameters of OW depending on dimensionless time-varying quantity Q, which is a ratio of radius R to a basic size unit a (Q = R/a), are a manifestation of the Worlds’ curvature in the fourth spatial dimension.</p>
   <p>6) Leveraging the Inter-Connectivity of primary cosmological parameters revealed by WUC, we demonstrate that the gravitational parameter 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         G 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math>, which can be measured directly, enables the determination of all other cosmological parameters that are not directly measurable. Using 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         G 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math>, we calculate the radius of the curvature R as follows: 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         G 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        → 
      </mo> 
      <msub> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        → 
      </mo> 
      <mi>
        R 
      </mi> 
      <mo>
        = 
      </mo> 
      <mi>
        a 
      </mi> 
      <mo>
        × 
      </mo> 
      <msub> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        1.3459 
      </mn> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mrow> 
        <mn>
          26 
        </mn> 
       </mrow> 
      </msup> 
      <mtext>
          
      </mtext> 
      <mtext>
        m 
      </mtext> 
     </mrow> 
    </math>.</p>
  </sec><sec id="s4">
   <title>4. Energy Density of Observable World</title>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>In WUC, OW is the Hubble Bubble with the radius 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        R 
      </mi> 
      <mo>
        = 
      </mo> 
      <mi>
        c 
      </mi> 
      <mi>
        τ 
      </mi> 
     </mrow> 
    </math> (where c is a gravitodynamic constant that is identical to the electrodynamic constant c in Maxwell’s equations and 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mi>
       τ 
     </mi> 
    </math> is a cosmological time) and an energy density of a spherical surface 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         σ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
     </mrow> 
    </math> that is a temperature invariant surface enthalpy <xref ref-type="bibr" rid="scirp.141715-8">
     [8]
    </xref>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         σ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mi>
          h 
        </mi> 
        <mi>
          c 
        </mi> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msup> 
         <mi>
           a 
         </mi> 
         <mn>
           3 
         </mn> 
        </msup> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math></p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>where h is the Planck constant. With Nikola Tesla’s principle at heart, there is no energy in matter other than that received from the environment, we calculate an energy of OW 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        4 
      </mn> 
      <mi>
        π 
      </mi> 
      <msup> 
       <mi>
         R 
       </mi> 
       <mn>
         2 
       </mn> 
      </msup> 
      <msub> 
       <mi>
         σ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
     </mrow> 
    </math></p>
   <p>and an average energy density of OW 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mn>
          3 
        </mn> 
        <msub> 
         <mi>
           σ 
         </mi> 
         <mn>
           0 
         </mn> 
        </msub> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mi>
         R 
       </mi> 
      </mrow> 
      <mo>
        = 
      </mo> 
      <mn>
        3 
      </mn> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msup> 
     </mrow> 
    </math></p>
   <p>that is inversely proportional to R. An energy density unit 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
     </mrow> 
    </math> equals to: 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mi>
          h 
        </mi> 
        <mi>
          c 
        </mi> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msup> 
         <mi>
           a 
         </mi> 
         <mn>
           4 
         </mn> 
        </msup> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math> and the dimensionless time-varying quantity Q equals:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <msup> 
         <mi>
           a 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           4 
         </mn> 
        </msup> 
       </mrow> 
       <mrow> 
        <mn>
          8 
        </mn> 
        <mi>
          π 
        </mi> 
        <mi>
          h 
        </mi> 
        <mi>
          c 
        </mi> 
       </mrow> 
      </mfrac> 
      <mo>
        × 
      </mo> 
      <msubsup> 
       <mi>
         G 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msubsup> 
      <mo>
        = 
      </mo> 
      <mn>
        0.7599440 
      </mn> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mrow> 
        <mn>
          40 
        </mn> 
       </mrow> 
      </msup> 
     </mrow> 
    </math></p>
   <p>where 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         G 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> is a value of the experimentally measured Gravitational parameter <xref ref-type="bibr" rid="scirp.141715-9">
     [9]
    </xref>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         G 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        6.674334 
      </mn> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          11 
        </mn> 
       </mrow> 
      </msup> 
      <mtext>
          
      </mtext> 
      <msup> 
       <mtext>
         m 
       </mtext> 
       <mn>
         3 
       </mn> 
      </msup> 
      <mo>
        ⋅ 
      </mo> 
      <msup> 
       <mrow> 
        <mtext>
          kg 
        </mtext> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msup> 
      <mo>
        ⋅ 
      </mo> 
      <msup> 
       <mtext>
         s 
       </mtext> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          2 
        </mn> 
       </mrow> 
      </msup> 
     </mrow> 
    </math></p>
   <p>The quantity Q that is a measure of the Size R and Age 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         A 
       </mi> 
       <mi>
         τ 
       </mi> 
      </msub> 
     </mrow> 
    </math> of OW, is, in fact, the Dirac Large Number ( 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         t 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
     </mrow> 
    </math> is a basic time unit: 
    <math display="inline" xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         t 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mi>
         a 
       </mi> 
       <mo>
         / 
       </mo> 
       <mi>
         c 
       </mi> 
      </mrow> 
      <mo>
        = 
      </mo> 
      <mn>
        5.9059662 
      </mn> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          23 
        </mn> 
       </mrow> 
      </msup> 
      <mtext>
          
      </mtext> 
      <mtext>
        s 
      </mtext> 
     </mrow> 
    </math>):</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        Q 
      </mi> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mi>
         R 
       </mi> 
       <mo>
         / 
       </mo> 
       <mi>
         a 
       </mi> 
      </mrow> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <msub> 
         <mi>
           A 
         </mi> 
         <mi>
           τ 
         </mi> 
        </msub> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msub> 
         <mi>
           t 
         </mi> 
         <mn>
           0 
         </mn> 
        </msub> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math></p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>WUC is based on two parameters only: dimensionless Rydberg constant 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        α 
      </mi> 
      <mo>
        = 
      </mo> 
      <msup> 
       <mrow> 
        <mrow> 
         <mo>
           ( 
         </mo> 
         <mrow> 
          <mn>
            2 
          </mn> 
          <mi>
            a 
          </mi> 
          <msub> 
           <mi>
             R 
           </mi> 
           <mi>
             ∞ 
           </mi> 
          </msub> 
         </mrow> 
         <mo>
           ) 
         </mo> 
        </mrow> 
       </mrow> 
       <mrow> 
        <mrow> 
         <mn>
           1 
         </mn> 
         <mo>
           / 
         </mo> 
         <mn>
           3 
         </mn> 
        </mrow> 
       </mrow> 
      </msup> 
     </mrow> 
    </math> (that is named the fine-structure constant now and 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         R 
       </mi> 
       <mi>
         ∞ 
       </mi> 
      </msub> 
     </mrow> 
    </math> is the Rydberg constant) and time-varying quantity Q. We stress that the best theory is the one which is based on the minimum number of dimensionless parameters.</p>
  </sec><sec id="s5">
   <title>5. Critical Energy Density</title>
   <p>The principal idea of WUC is that the energy density of OW 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> equals to a critical energy density 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math>, which can be found by considering a sphere of radius 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         R 
       </mi> 
       <mi>
         M 
       </mi> 
      </msub> 
     </mrow> 
    </math> and enclosed mass M that can be calculated by multiplication of critical mass density by the volume of the sphere. When OW has the critical density, the Hubble velocity 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        H 
      </mi> 
      <mo>
        × 
      </mo> 
      <msub> 
       <mi>
         R 
       </mi> 
       <mi>
         M 
       </mi> 
      </msub> 
     </mrow> 
    </math> ( 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        H 
      </mi> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mi>
         c 
       </mi> 
       <mo>
         / 
       </mo> 
       <mi>
         R 
       </mi> 
      </mrow> 
     </mrow> 
    </math> is the Hubble parameter) equals the escape velocity 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         v 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          s 
        </mi> 
        <mi>
          c 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> <xref ref-type="bibr" rid="scirp.141715-10">
     [10]
    </xref>:</p>
   <p>
    <math display="inline" xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msubsup> 
       <mi>
         v 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          s 
        </mi> 
        <mi>
          c 
        </mi> 
       </mrow> 
       <mn>
         2 
       </mn> 
      </msubsup> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <mn>
          2 
        </mn> 
        <mi>
          G 
        </mi> 
        <mi>
          M 
        </mi> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           R 
         </mi> 
         <mi>
           M 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <mn>
          2 
        </mn> 
        <mi>
          G 
        </mi> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           R 
         </mi> 
         <mi>
           M 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <mo>
        × 
      </mo> 
      <mfrac> 
       <mrow> 
        <mn>
          4 
        </mn> 
        <mi>
          π 
        </mi> 
       </mrow> 
       <mn>
         3 
       </mn> 
      </mfrac> 
      <msubsup> 
       <mi>
         R 
       </mi> 
       <mi>
         M 
       </mi> 
       <mn>
         3 
       </mn> 
      </msubsup> 
      <mo>
        × 
      </mo> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           ρ 
         </mi> 
         <mrow> 
          <mi>
            c 
          </mi> 
          <mi>
            r 
          </mi> 
         </mrow> 
        </msub> 
       </mrow> 
       <mrow> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
      </mfrac> 
      <mo>
        = 
      </mo> 
      <msup> 
       <mrow> 
        <mrow> 
         <mo>
           ( 
         </mo> 
         <mrow> 
          <mi>
            H 
          </mi> 
          <mo>
            × 
          </mo> 
          <msub> 
           <mi>
             R 
           </mi> 
           <mi>
             M 
           </mi> 
          </msub> 
         </mrow> 
         <mo>
           ) 
         </mo> 
        </mrow> 
       </mrow> 
       <mn>
         2 
       </mn> 
      </msup> 
     </mrow> 
    </math></p>
   <p>which gives an equation for 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mn>
          3 
        </mn> 
        <msup> 
         <mi>
           H 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <mn>
          8 
        </mn> 
        <mi>
          π 
        </mi> 
        <mi>
          G 
        </mi> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math></p>
   <p>This equation can be rewritten as:</p>
   <p>
    <math display="inline" xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mfrac> 
       <mrow> 
        <mn>
          4 
        </mn> 
        <mi>
          π 
        </mi> 
        <mi>
          G 
        </mi> 
       </mrow> 
       <mrow> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
      </mfrac> 
      <mo>
        × 
      </mo> 
      <mfrac> 
       <mn>
         2 
       </mn> 
       <mn>
         3 
       </mn> 
      </mfrac> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <msub> 
       <mi>
         μ 
       </mi> 
       <mi>
         g 
       </mi> 
      </msub> 
      <mo>
        × 
      </mo> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         M 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <msup> 
       <mi>
         H 
       </mi> 
       <mn>
         2 
       </mn> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
       <mrow> 
        <msup> 
         <mi>
           R 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
      </mfrac> 
     </mrow> 
    </math></p>
   <p>where 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         μ 
       </mi> 
       <mi>
         g 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <mn>
          4 
        </mn> 
        <mi>
          π 
        </mi> 
        <mi>
          G 
        </mi> 
       </mrow> 
       <mrow> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
      </mfrac> 
     </mrow> 
    </math> is a gravitomagnetic parameter and 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         M 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mn>
         2 
       </mn> 
       <mn>
         3 
       </mn> 
      </mfrac> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> is an energy density of CM.</p>
   <p>Considering that 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        H 
      </mi> 
      <mo>
        ∝ 
      </mo> 
      <msup> 
       <mi>
         R 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msup> 
     </mrow> 
    </math>, it is easy to see the gravitational parameter 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        G 
      </mi> 
      <mo>
        ∝ 
      </mo> 
      <msup> 
       <mi>
         R 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msup> 
     </mrow> 
    </math>. We emphasize that the values of the main cosmological parameters G and H depend on the value of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         M 
       </mi> 
      </msub> 
     </mrow> 
    </math> which is the characteristic of CM that is homogeneous and isotropic. The critical energy density of OW in the present Epoch equals to:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        3 
      </mn> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        × 
      </mo> 
      <msubsup> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          x 
        </mi> 
        <mi>
          p 
        </mi> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msubsup> 
      <mo>
        = 
      </mo> 
      <mn>
        4.980161 
      </mn> 
      <mtext>
          
      </mtext> 
      <mrow> 
       <mrow> 
        <mtext>
          GeV 
        </mtext> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msup> 
         <mtext>
           m 
         </mtext> 
         <mtext>
           3 
         </mtext> 
        </msup> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math></p>
  </sec><sec id="s6">
   <title>6. Cosmic Medium Composed of Particles</title>
   <p>Intergalactic Plasma, Microwave Background Radiation (MBR), and Far-Infrared Background Radiation speak in favor of existence of CM:</p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>• Intergalactic plasma parameters, consisting of protons with mass 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         m 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
     </mrow> 
    </math> and electrons with mass 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         m 
       </mi> 
       <mi>
         e 
       </mi> 
      </msub> 
     </mrow> 
    </math>, can be found by investigations of Fast Radio Bursts, which are millisecond duration radio signals originating from distant galaxies. These signals are dispersed according to precise physical law and this dispersion is a key observable quantity that in tandem with a redshift measurement, can be used for physical investigations. The dispersion measure and redshift, conducted by E. F. Keane, et al. in 2016 <xref ref-type="bibr" rid="scirp.141715-11">
     [11]
    </xref>, provide the measurement of the cosmic density of ionized baryons in the intergalactic medium 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         Ω 
       </mi> 
       <mrow> 
        <mi>
          I 
        </mi> 
        <mi>
          G 
        </mi> 
        <mi>
          M 
        </mi> 
        <mo> 
        </mo> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> that equals:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         Ω 
       </mi> 
       <mrow> 
        <mi>
          I 
        </mi> 
        <mi>
          G 
        </mi> 
        <mi>
          M 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        4.9 
      </mn> 
      <mo>
        ± 
      </mo> 
      <mn>
        1.3 
      </mn> 
      <mi>
        % 
      </mi> 
     </mrow> 
    </math></p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>which is in excellent agreement with the predicted by WUC value of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         Ω 
       </mi> 
       <mrow> 
        <mi>
          p 
        </mi> 
        <mo> 
        </mo> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        4.8 
      </mn> 
      <mi>
        % 
      </mi> 
     </mrow> 
    </math>.</p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>• Minimum Energy of Photons. Analysis of the Intergalactic plasma shows that the value of the lowest plasma frequency 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ν 
       </mi> 
       <mrow> 
        <mi>
          m 
        </mi> 
        <mi>
          i 
        </mi> 
        <mi>
          n 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> is:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ν 
       </mi> 
       <mrow> 
        <mi>
          m 
        </mi> 
        <mi>
          i 
        </mi> 
        <mi>
          n 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <msub> 
       <mi>
         ν 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <msup> 
       <mrow> 
        <mrow> 
         <mo>
           ( 
         </mo> 
         <mrow> 
          <mfrac> 
           <mrow> 
            <msub> 
             <mi>
               m 
             </mi> 
             <mi>
               e 
             </mi> 
            </msub> 
           </mrow> 
           <mrow> 
            <msub> 
             <mi>
               m 
             </mi> 
             <mi>
               p 
             </mi> 
            </msub> 
           </mrow> 
          </mfrac> 
         </mrow> 
         <mo>
           ) 
         </mo> 
        </mrow> 
       </mrow> 
       <mrow> 
        <mrow> 
         <mn>
           1 
         </mn> 
         <mo>
           / 
         </mo> 
         <mn>
           2 
         </mn> 
        </mrow> 
       </mrow> 
      </msup> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mrow> 
         <mn>
           1 
         </mn> 
         <mo>
           / 
         </mo> 
         <mn>
           2 
         </mn> 
        </mrow> 
       </mrow> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mn>
        4.53228 
      </mn> 
      <mtext>
          
      </mtext> 
      <mtext>
        Hz 
      </mtext> 
     </mrow> 
    </math></p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>where 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ν 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mi>
         c 
       </mi> 
       <mo>
         / 
       </mo> 
       <mi>
         a 
       </mi> 
      </mrow> 
     </mrow> 
    </math> and 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math> is the electron-to-proton mass ratio. Photons with energy smaller than 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          p 
        </mi> 
        <mi>
          h 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mi>
        h 
      </mi> 
      <msub> 
       <mi>
         ν 
       </mi> 
       <mrow> 
        <mi>
          m 
        </mi> 
        <mi>
          i 
        </mi> 
        <mi>
          n 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> cannot propagate in the intergalactic plasma. Thus, 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        h 
      </mi> 
      <msub> 
       <mi>
         ν 
       </mi> 
       <mrow> 
        <mi>
          m 
        </mi> 
        <mi>
          i 
        </mi> 
        <mi>
          n 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> is the smallest amount of energy a photon may possess, which equals to the value:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          p 
        </mi> 
        <mi>
          h 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <msup> 
       <mrow> 
        <mrow> 
         <mo>
           ( 
         </mo> 
         <mrow> 
          <mfrac> 
           <mrow> 
            <msub> 
             <mi>
               m 
             </mi> 
             <mi>
               e 
             </mi> 
            </msub> 
           </mrow> 
           <mrow> 
            <msub> 
             <mi>
               m 
             </mi> 
             <mi>
               p 
             </mi> 
            </msub> 
           </mrow> 
          </mfrac> 
         </mrow> 
         <mo>
           ) 
         </mo> 
        </mrow> 
       </mrow> 
       <mrow> 
        <mrow> 
         <mn>
           1 
         </mn> 
         <mo>
           / 
         </mo> 
         <mn>
           2 
         </mn> 
        </mrow> 
       </mrow> 
      </msup> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mrow> 
         <mn>
           1 
         </mn> 
         <mo>
           / 
         </mo> 
         <mn>
           2 
         </mn> 
        </mrow> 
       </mrow> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mn>
        1.87433 
      </mn> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          14 
        </mn> 
       </mrow> 
      </msup> 
      <mtext>
          
      </mtext> 
      <mtext>
        eV 
      </mtext> 
     </mrow> 
    </math></p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>where a basic energy unit 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
     </mrow> 
    </math> equals to:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mi>
          h 
        </mi> 
        <mi>
          c 
        </mi> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mi>
         a 
       </mi> 
      </mrow> 
      <mo>
        = 
      </mo> 
      <mn>
        70.025252 
      </mn> 
      <mtext>
          
      </mtext> 
      <mtext>
        MeV 
      </mtext> 
     </mrow> 
    </math></p>
   <p>This value of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          p 
        </mi> 
        <mi>
          h 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> predicted by WUC in 2013 is in good agreement with the value obtained by L. Bonetti, et al. in 2017 <xref ref-type="bibr" rid="scirp.141715-12">
     [12]
    </xref>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          p 
        </mi> 
        <mi>
          h 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        ≲ 
      </mo> 
      <mtext> 
      </mtext> 
      <mn>
        2.2 
      </mn> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          14 
        </mn> 
       </mrow> 
      </msup> 
      <mtext>
          
      </mtext> 
      <mtext>
        eV 
      </mtext> 
     </mrow> 
    </math></p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>• Origin of Cosmic Microwave Background Radiation (MBR). According to BBM, the photons that existed at the time of photon decoupling (380,000 years after the Big Bang) have been propagating ever since, though growing fainter and less energetic, since the expansion of space causes their wavelength to increase over time. These photons are the same photons that we see in MBR now. But then, why is MBR a perfect black-body? What is the mechanism of photons wavelength increasing over time and growing fainter and less energetic?</p>
   <p>According to WUC, the concept of wavelength is classical, not quantum. Wavelength, in this view, is a property of an ensemble of quantum objects (such as photons or electrons), all of which possess four-momenta but no individual wavelength. By definition, Black-body radiation is the thermal electromagnetic radiation within or surrounding a body in thermodynamic equilibrium with its environment. In WUC, the black-body spectrum of MBR is due to thermodynamic equilibrium of photons with Intergalactic plasma. It explains why MBR is a perfect black-body radiation.</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         e 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
     </mrow> 
    </math> is an energy density of electrons and 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <mn>
          2 
        </mn> 
        <msup> 
         <mi>
           π 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
        <mi>
          α 
        </mi> 
       </mrow> 
       <mn>
         3 
       </mn> 
      </mfrac> 
      <mo> 
      </mo> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> is an energy density of protons in CM. We assume that the energy density of MBR 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          M 
        </mi> 
        <mi>
          B 
        </mi> 
        <mi>
          R 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> equals to twice the value of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         e 
       </mi> 
      </msub> 
     </mrow> 
    </math> (due to two polarizations of photons) and consider the Stefan–Boltzmann law:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          M 
        </mi> 
        <mi>
          B 
        </mi> 
        <mi>
          R 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        2 
      </mn> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         e 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        4 
      </mn> 
      <msup> 
       <mi>
         π 
       </mi> 
       <mn>
         2 
       </mn> 
      </msup> 
      <mi>
        α 
      </mi> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <mn>
          8 
        </mn> 
        <msup> 
         <mi>
           π 
         </mi> 
         <mn>
           5 
         </mn> 
        </msup> 
       </mrow> 
       <mrow> 
        <mn>
          15 
        </mn> 
       </mrow> 
      </mfrac> 
      <mfrac> 
       <mrow> 
        <msubsup> 
         <mi>
           k 
         </mi> 
         <mi>
           B 
         </mi> 
         <mn>
           4 
         </mn> 
        </msubsup> 
       </mrow> 
       <mrow> 
        <msup> 
         <mrow> 
          <mrow> 
           <mo>
             ( 
           </mo> 
           <mrow> 
            <mi>
              h 
            </mi> 
            <mi>
              c 
            </mi> 
           </mrow> 
           <mo>
             ) 
           </mo> 
          </mrow> 
         </mrow> 
         <mn>
           3 
         </mn> 
        </msup> 
       </mrow> 
      </mfrac> 
      <msubsup> 
       <mi>
         T 
       </mi> 
       <mrow> 
        <mi>
          M 
        </mi> 
        <mi>
          B 
        </mi> 
        <mi>
          R 
        </mi> 
       </mrow> 
       <mn>
         4 
       </mn> 
      </msubsup> 
     </mrow> 
    </math></p>
   <p>where 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         k 
       </mi> 
       <mi>
         B 
       </mi> 
      </msub> 
     </mrow> 
    </math> is the Boltzmann constant. The calculated value of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         T 
       </mi> 
       <mrow> 
        <mi>
          M 
        </mi> 
        <mi>
          B 
        </mi> 
        <mi>
          R 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> is:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         T 
       </mi> 
       <mrow> 
        <mi>
          M 
        </mi> 
        <mi>
          B 
        </mi> 
        <mi>
          R 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           E 
         </mi> 
         <mn>
           0 
         </mn> 
        </msub> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           k 
         </mi> 
         <mi>
           B 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <msup> 
       <mrow> 
        <mrow> 
         <mo>
           ( 
         </mo> 
         <mrow> 
          <mfrac> 
           <mrow> 
            <mn>
              15 
            </mn> 
            <mi>
              α 
            </mi> 
           </mrow> 
           <mrow> 
            <mn>
              2 
            </mn> 
            <msup> 
             <mi>
               π 
             </mi> 
             <mn>
               3 
             </mn> 
            </msup> 
           </mrow> 
          </mfrac> 
          <mfrac> 
           <mrow> 
            <msub> 
             <mi>
               m 
             </mi> 
             <mi>
               e 
             </mi> 
            </msub> 
           </mrow> 
           <mrow> 
            <msub> 
             <mi>
               m 
             </mi> 
             <mi>
               p 
             </mi> 
            </msub> 
           </mrow> 
          </mfrac> 
         </mrow> 
         <mo>
           ) 
         </mo> 
        </mrow> 
       </mrow> 
       <mrow> 
        <mrow> 
         <mn>
           1 
         </mn> 
         <mo>
           / 
         </mo> 
         <mn>
           4 
         </mn> 
        </mrow> 
       </mrow> 
      </msup> 
      <mo>
        × 
      </mo> 
      <msup> 
       <mi>
         Q 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mrow> 
         <mn>
           1 
         </mn> 
         <mo>
           / 
         </mo> 
         <mn>
           4 
         </mn> 
        </mrow> 
       </mrow> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mn>
        2.725245 
      </mn> 
      <mtext>
          
      </mtext> 
      <mtext>
        K 
      </mtext> 
     </mrow> 
    </math></p>
   <p>which is in excellent agreement with the measured value of 2.72548 ± 0.00057 K by D. J. Fixsen in 2009 <xref ref-type="bibr" rid="scirp.141715-13">
     [13]
    </xref>.</p>
   <p>• Far-Infrared Background Radiation. The cosmic Far-Infrared Background (FIRB), which was announced in 1998, is part of the Cosmic Infrared Background with wavelengths near one hundred microns, which is the peak power wavelength of the black-body radiation at temperature 29 K. We calculate the temperature of its peak 
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    </math></p>
   <p>that is in an excellent agreement with experimentally measured value of 29 K <xref ref-type="bibr" rid="scirp.141715-14">
     [14]
    </xref>.</p>
   <p>• Mass-Varying Neutrinos. It is established that there are three different types of neutrinos: electronic 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
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    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
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    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
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    </math>, and their antiparticles. Neutrino oscillations imply that neutrinos have non-zero masses. We analyzed this phenomenon and calculated the values of their masses <xref ref-type="bibr" rid="scirp.141715-15">
     [15]
    </xref>:</p>
   <p>
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   <p>
    <math display="inline" xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
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         </mi> 
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         </mi> 
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       </mrow> 
      </msub> 
      <mo>
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      </mo> 
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        7.5 
      </mn> 
      <mtext>
          
      </mtext> 
      <mrow> 
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        </mtext> 
       </mrow> 
       <mo>
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         </mi> 
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         </mn> 
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       </mrow> 
      </mrow> 
     </mrow> 
    </math></p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         m 
       </mi> 
       <mrow> 
        <msub> 
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           ν 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
      </msub> 
      <mo>
        ≅ 
      </mo> 
      <mn>
        0.31 
      </mn> 
      <mtext>
          
      </mtext> 
      <mrow> 
       <mrow> 
        <mtext>
          meV 
        </mtext> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
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           2 
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    </math></p>
   <p>which are in good agreement with experimental results obtained in <xref ref-type="bibr" rid="scirp.141715-16">
     [16]
    </xref>-<xref ref-type="bibr" rid="scirp.141715-18">
     [18]
    </xref>.</p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>• Universe-Created Particles. In our previous articles, we followed the standard paradigm “Dark Matter” that is not quite right for WUC, in which OW consists of particles of Ordinary Matter: protons, electrons, photons, and neutrinos. On the other hand, there are particles created by the Universe, UCPs of a new kind of “Universe-Created Matter” (UCM). In 2024, we introduced a new term, UCPs, which have the following characteristics: UC Fermions (UCF) or Bosons, Rest Energies (see <xref ref-type="table" rid="table1">
     Table 1
    </xref>), Weak Interaction, and Self-annihilation, like Majorana fermions <xref ref-type="bibr" rid="scirp.141715-2">
     [2]
    </xref>. Ordinary particles are a byproduct of UCPs self-annihilation. It is easy to switch from Dark (D) Matter to Universe-Created (UC) Matter.</p>
   <table-wrap id="table1">
    <label>
     <xref ref-type="table" rid="table1">
      Table 1
     </xref></label>
    <caption>
     <title>
      <xref ref-type="bibr" rid="scirp.141715-"></xref>Table 1. Universe-Created particles.</title>
    </caption>
    <table class="MsoTableGrid custom-table" border="0" cellspacing="0" cellpadding="0"> 
     <tr> 
      <td class="custom-bottom-td acenter" width="50.16%" colspan="3"><p style="text-align:center">Fermion</p></td> 
      <td class="custom-bottom-td acenter" width="49.84%" colspan="3"><p style="text-align:center">Boson</p></td> 
     </tr> 
     <tr> 
      <td class="custom-bottom-td custom-top-td acenter" width="12.56%"><p style="text-align:center">Particle</p></td> 
      <td class="custom-bottom-td custom-top-td acenter" width="17.11%"><p style="text-align:center">Rest Energy</p></td> 
      <td class="custom-bottom-td custom-top-td acenter" width="20.50%"><p style="text-align:center">Value</p></td> 
      <td class="custom-bottom-td custom-top-td acenter" width="12.54%"><p style="text-align:center">Particle</p></td> 
      <td class="custom-bottom-td custom-top-td acenter" width="17.09%"><p style="text-align:center">Rest Energy</p></td> 
      <td class="custom-bottom-td custom-top-td acenter" width="20.21%"><p style="text-align:center">Value</p></td> 
     </tr> 
     <tr> 
      <td class="custom-top-td acenter" width="12.56%"><p style="text-align:center">UCF1</p></td> 
      <td class="custom-top-td acenter" width="17.11%"><p style="text-align:center"> 
        <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
          <msup> 
           <mi>
             α 
           </mi> 
           <mrow> 
            <mo>
              − 
            </mo> 
            <mn>
              2 
            </mn> 
           </mrow> 
          </msup> 
          <msub> 
           <mi>
             E 
           </mi> 
           <mn>
             0 
           </mn> 
          </msub> 
         </mrow> 
        </math></p></td> 
      <td class="custom-top-td acenter" width="20.50%"><p style="text-align:center">1.3149948 TeV</p></td> 
      <td class="custom-top-td acenter" width="12.54%"><p style="text-align:center">DIRAC</p></td> 
      <td class="custom-top-td acenter" width="17.09%"><p style="text-align:center"> 
        <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
          <msup> 
           <mi>
             α 
           </mi> 
           <mn>
             0 
           </mn> 
          </msup> 
          <msub> 
           <mi>
             E 
           </mi> 
           <mn>
             0 
           </mn> 
          </msub> 
         </mrow> 
        </math></p></td> 
      <td class="custom-top-td acenter" width="20.21%"><p style="text-align:center">70.025252 MeV</p></td> 
     </tr> 
     <tr> 
      <td class="acenter" width="12.56%"><p style="text-align:center">UCF2</p></td> 
      <td class="acenter" width="17.11%"><p style="text-align:center"> 
        <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
          <msup> 
           <mi>
             α 
           </mi> 
           <mrow> 
            <mo>
              − 
            </mo> 
            <mn>
              1 
            </mn> 
           </mrow> 
          </msup> 
          <msub> 
           <mi>
             E 
           </mi> 
           <mn>
             0 
           </mn> 
          </msub> 
         </mrow> 
        </math></p></td> 
      <td class="acenter" width="20.50%"><p style="text-align:center">9.5959804 GeV</p></td> 
      <td class="acenter" width="12.54%"><p style="text-align:center">ELOP</p></td> 
      <td class="acenter" width="17.09%"><p style="text-align:center"> 
        <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
          <mrow> 
           <mn>
             2 
           </mn> 
           <mo>
             / 
           </mo> 
           <mn>
             3 
           </mn> 
          </mrow> 
          <msup> 
           <mi>
             α 
           </mi> 
           <mn>
             1 
           </mn> 
          </msup> 
          <msub> 
           <mi>
             E 
           </mi> 
           <mn>
             0 
           </mn> 
          </msub> 
         </mrow> 
        </math></p></td> 
      <td class="acenter" width="20.21%"><p style="text-align:center">340.66596 keV</p></td> 
     </tr> 
     <tr> 
      <td class="acenter" width="12.56%"><p style="text-align:center">UCF3</p></td> 
      <td class="acenter" width="17.11%"><p style="text-align:center"> 
        <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
          <msup> 
           <mi>
             α 
           </mi> 
           <mn>
             2 
           </mn> 
          </msup> 
          <msub> 
           <mi>
             E 
           </mi> 
           <mn>
             0 
           </mn> 
          </msub> 
         </mrow> 
        </math></p></td> 
      <td class="acenter" width="20.50%"><p style="text-align:center">3.7289394 keV</p></td> 
      <td class="acenter" width="12.54%"><p style="text-align:center">XION</p></td> 
      <td class="acenter" width="17.09%"><p style="text-align:center"> 
        <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
          <mrow> 
           <mn>
             1 
           </mn> 
           <mo>
             / 
           </mo> 
           <mn>
             2 
           </mn> 
          </mrow> 
          <msup> 
           <mi>
             α 
           </mi> 
           <mn>
             6 
           </mn> 
          </msup> 
          <msub> 
           <mi>
             E 
           </mi> 
           <mn>
             0 
           </mn> 
          </msub> 
         </mrow> 
        </math></p></td> 
      <td class="acenter" width="20.21%"><p style="text-align:center">5.2870895 μeV</p></td> 
     </tr> 
     <tr> 
      <td class="acenter" width="12.56%"><p style="text-align:center">UCF4</p></td> 
      <td class="acenter" width="17.11%"><p style="text-align:center"> 
        <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
          <msup> 
           <mi>
             α 
           </mi> 
           <mn>
             4 
           </mn> 
          </msup> 
          <msub> 
           <mi>
             E 
           </mi> 
           <mn>
             0 
           </mn> 
          </msub> 
         </mrow> 
        </math></p></td> 
      <td class="acenter" width="20.50%"><p style="text-align:center">0.19857107 eV</p></td> 
      <td class="acenter" width="12.54%"><p style="text-align:center"></p></td> 
      <td class="acenter" width="17.09%"><p style="text-align:center"></p></td> 
      <td class="acenter" width="20.21%"><p style="text-align:center"></p></td> 
     </tr> 
    </table>
   </table-wrap>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref></p>
   <p>These particles are “dark,” optically invisible when astronomers observe OW with telescopes only. The contemporary Astronomy allows us to observe OW on wavelengths from radio waves up to gamma rays! Then, they are not “dark” at all. The first known binary star system was Cygnus X-1 (1971) that is typically the brightest persistent source of hard X-rays with energies up to sixty keV. In 2000, R. Minchin, et al. discovered binary galaxy system VIRGOHI 21 with NGC 4254, which has a 21-cm emission.</p>
   <p>These two kinds of Matter have different origins of radiations <xref ref-type="bibr" rid="scirp.141715-2">
     [2]
    </xref>:</p>
   <p>• Ordinary particles radiate Electromagnetic waves from Radio waves up to X-rays by electrons outside nuclei.</p>
   <p>• UCPs radiate Gamma rays, which are emitted by nuclei, as a result of self-annihilation of UCPs with rest energies, covering eighteen orders of magnitude (see <xref ref-type="table" rid="table1">
     Table 1
    </xref>).</p>
   <p>WUC proposes multicomponent UCM system consisting of two couples of co-annihilating UCPs: a heavy fermion UCF1 (1.3 TeV) and a light spin-0 boson, DIRAC (70 MeV) that is a dipole of Dirac’s monopoles with charge 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        μ 
      </mi> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mi>
         e 
       </mi> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <mn>
          2 
        </mn> 
        <mi>
          α 
        </mi> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math> (e is an elementary charge); a heavy fermion UCF2 (9.6 GeV) and a light spin-0 boson, ELOP (340 keV) that is a dipole of preons with electrical charge e/3; fermions UCF3 (3.7 keV) and UCF4 (0.2 eV), and boson XION (5.3 μeV).</p>
   <p>The reason for this multicomponent UCM system was to explain:</p>
   <p>• The diversity of Very High Energy gamma-ray sources in OW.</p>
   <p>• The diversity of UCM Cores of Macroobjects of OW (Superclusters, Galaxies, and ESS), which are Fermion Compact Objects and UCM Reactors in WUC.</p>
   <p>• Content of Observable World. OW consists of CM and MOs. Total energy density of OW equals to the critical energy density throughout the World’s evolution. The energy density of CM is two-thirds of the total energy density and MOs (Superclusters, Galaxies, ESS, etc.), one-third in all cosmological times. The relative energy density of UCPs is about 92.8% and Ordinary particles (protons, electrons, photons, and neutrinos), about 4.8% in CM and 2.4% in MOs.</p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>One of the principal ideas of WUC holds that relative energy densities of the World’s particles in terms of the critical energy density 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
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        </mi> 
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    </math> are constants in all times and proportional to the proton energy density in the World’s CM 
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      <msub> 
       <mi>
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       </mi> 
       <mi>
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    </math> that in the present Epoch equals:</p>
   <p>
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      <msub> 
       <mi>
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       </mi> 
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       </mrow> 
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       </mn> 
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       </mi> 
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      </msub> 
      <mo>
        = 
      </mo> 
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      </mn> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
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        </mi> 
        <mi>
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        </mi> 
       </mrow> 
      </msub> 
      <mo>
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      </mo> 
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      </mn> 
      <mtext>
          
      </mtext> 
      <mrow> 
       <mrow> 
        <mtext>
          MeV 
        </mtext> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msup> 
         <mtext>
           m 
         </mtext> 
         <mtext>
           3 
         </mtext> 
        </msup> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math></p>
   <p>WUC holds that the energy density of all types of self-annihilating UCPs is proportional to 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
     </mrow> 
    </math>. In all, there are six distinct types of self-annihilating UCPs: UCF1, UCF2, DIRAC, ELOP, UCF3, and UCF4. Then the total energy density of UCPs 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
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        </mi> 
        <mi>
          C 
        </mi> 
        <mi>
          P 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> is</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          U 
        </mi> 
        <mi>
          C 
        </mi> 
        <mi>
          P 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        6 
      </mn> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        0.28808793 
      </mn> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math></p>
   <p>that is in good agreement with the results in <xref ref-type="bibr" rid="scirp.141715-19">
     [19]
    </xref>. The total XION energy density 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
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        </mi> 
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        </mi> 
        <mi>
          O 
        </mi> 
        <mi>
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        </mi> 
       </mrow> 
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     </mrow> 
    </math> is:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
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       </mi> 
       <mrow> 
        <mi>
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        </mi> 
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        </mi> 
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        </mi> 
        <mi>
          N 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        1.35 
      </mn> 
      <msup> 
       <mi>
         π 
       </mi> 
       <mn>
         2 
       </mn> 
      </msup> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        0.63974563 
      </mn> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math></p>
   <p>The total baryonic energy density 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         B 
       </mi> 
      </msub> 
     </mrow> 
    </math> is:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         B 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        1.5 
      </mn> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
     </mrow> 
    </math></p>
   <p>The sum of electron and MBR energy densities 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          M 
        </mi> 
        <mi>
          B 
        </mi> 
        <mi>
          R 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> equals to:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          e 
        </mi> 
        <mi>
          M 
        </mi> 
        <mi>
          B 
        </mi> 
        <mi>
          R 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        1.5 
      </mn> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
      <mo>
        + 
      </mo> 
      <mn>
        2 
      </mn> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        3.5 
      </mn> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
     </mrow> 
    </math></p>
   <p>We take energy density of neutrinos 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         ν 
       </mi> 
      </msub> 
     </mrow> 
    </math> to equal:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         ν 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          M 
        </mi> 
        <mi>
          B 
        </mi> 
        <mi>
          R 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math></p>
   <p>For Far-Infrared Background Radiation energy density 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          F 
        </mi> 
        <mi>
          I 
        </mi> 
        <mi>
          R 
        </mi> 
        <mi>
          B 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> we take</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          F 
        </mi> 
        <mi>
          I 
        </mi> 
        <mi>
          R 
        </mi> 
        <mi>
          B 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mn>
         1 
       </mn> 
       <mrow> 
        <mn>
          40 
        </mn> 
       </mrow> 
      </mfrac> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mfrac> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
     </mrow> 
    </math></p>
   <p>Then the energy density of OW 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         W 
       </mi> 
      </msub> 
     </mrow> 
    </math> equals to the theoretical critical energy density:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         W 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mo>
         [ 
       </mo> 
       <mrow> 
        <mn>
          1.35 
        </mn> 
        <msup> 
         <mi>
           π 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
        <mo>
          + 
        </mo> 
        <mn>
          7.5 
        </mn> 
        <mo>
          + 
        </mo> 
        <mrow> 
         <mo>
           ( 
         </mo> 
         <mrow> 
          <mn>
            5.5 
          </mn> 
          <mo>
            + 
          </mo> 
          <mrow> 
           <mn>
             1 
           </mn> 
           <mo>
             / 
           </mo> 
           <mrow> 
            <mn>
              40 
            </mn> 
           </mrow> 
          </mrow> 
         </mrow> 
         <mo>
           ) 
         </mo> 
        </mrow> 
        <mfrac> 
         <mrow> 
          <msub> 
           <mi>
             m 
           </mi> 
           <mi>
             e 
           </mi> 
          </msub> 
         </mrow> 
         <mrow> 
          <msub> 
           <mi>
             m 
           </mi> 
           <mi>
             p 
           </mi> 
          </msub> 
         </mrow> 
        </mfrac> 
       </mrow> 
       <mo>
         ] 
       </mo> 
      </mrow> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mi>
         p 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <msub> 
       <mi>
         ρ 
       </mi> 
       <mrow> 
        <mi>
          c 
        </mi> 
        <mi>
          r 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math></p>
   <p>From this equation we can calculate the value of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mrow> 
       <mn>
         1 
       </mn> 
       <mo>
         / 
       </mo> 
       <mi>
         α 
       </mi> 
      </mrow> 
     </mrow> 
    </math> using electron-to-proton mass ratio 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mfrac> 
       <mn>
         1 
       </mn> 
       <mi>
         α 
       </mi> 
      </mfrac> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <msup> 
         <mi>
           π 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
       <mrow> 
        <mn>
          60 
        </mn> 
       </mrow> 
      </mfrac> 
      <mrow> 
       <mo>
         [ 
       </mo> 
       <mrow> 
        <mn>
          54 
        </mn> 
        <msup> 
         <mi>
           π 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
        <mo>
          + 
        </mo> 
        <mn>
          300 
        </mn> 
        <mo>
          + 
        </mo> 
        <mrow> 
         <mo>
           ( 
         </mo> 
         <mrow> 
          <mn>
            220 
          </mn> 
          <mo>
            + 
          </mo> 
          <mn>
            1 
          </mn> 
         </mrow> 
         <mo>
           ) 
         </mo> 
        </mrow> 
        <mfrac> 
         <mrow> 
          <msub> 
           <mi>
             m 
           </mi> 
           <mi>
             e 
           </mi> 
          </msub> 
         </mrow> 
         <mrow> 
          <msub> 
           <mi>
             m 
           </mi> 
           <mi>
             p 
           </mi> 
          </msub> 
         </mrow> 
        </mfrac> 
       </mrow> 
       <mo>
         ] 
       </mo> 
      </mrow> 
      <mo>
        = 
      </mo> 
      <mn>
        137.03600 
      </mn> 
     </mrow> 
    </math></p>
   <p>which is in excellent agreement with the commonly adopted value of 137.035999. It follows that there is a direct correlation between constants 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mi>
       α 
     </mi> 
    </math> and 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math> expressed by the obtained equation. As shown, 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mrow> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           e 
         </mi> 
        </msub> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msub> 
         <mi>
           m 
         </mi> 
         <mi>
           p 
         </mi> 
        </msub> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math> is not an independent constant but is instead derived from α.</p>
   <p>As a conclusion:</p>
   <p>• The World’s energy density is inversely proportional to a dimensionless time-varying quantity, 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mi>
       Q 
     </mi> 
    </math> in all cosmological times.</p>
   <p>• The particles relative energy densities are proportional to constant 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mi>
       α 
     </mi> 
    </math>.</p>
  </sec><sec id="s7">
   <title>7. There Is No Cosmic Medium, There Is Nothing!</title>
   <p>In 1937, Nikola Tesla declared, “All attempts to explain the workings of the universe without recognizing the existence of the aether and the indispensable function it plays in the phenomena are futile and destined to oblivion.” The concept of the Cosmic Medium plays a fundamental role in WUC.</p>
   <p>WUC, being a classical model, introduces classical notions only from the moment the first ensemble of particles emerged, at a cosmological time 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        τ 
      </mi> 
      <mo> 
      </mo> 
      <mo>
        ≳ 
      </mo> 
      <msup> 
       <mrow> 
        <mn>
          10 
        </mn> 
       </mrow> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          18 
        </mn> 
       </mrow> 
      </msup> 
      <mtext>
          
      </mtext> 
      <mtext>
        s 
      </mtext> 
     </mrow> 
    </math>, which defined by the value of 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        Q 
      </mi> 
      <mo> 
      </mo> 
      <mo>
        ≳ 
      </mo> 
      <msup> 
       <mi>
         α 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          2 
        </mn> 
       </mrow> 
      </msup> 
      <mo>
        ≅ 
      </mo> 
      <mn>
        18780 
      </mn> 
     </mrow> 
    </math>.</p>
   <p>Time, Space, and Gravitation are intrinsically linked to the Impedance (characterized by the Hubble parameter 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        H 
      </mi> 
      <mo>
        = 
      </mo> 
      <msup> 
       <mi>
         τ 
       </mi> 
       <mrow> 
        <mo>
          − 
        </mo> 
        <mn>
          1 
        </mn> 
       </mrow> 
      </msup> 
     </mrow> 
    </math>), the Gravitomagnetic parameter, and the energy density of CM, respectively. Consequently, Time, Space, and Gravitation cannot be discussed independently of CM.</p>
   <p>Gravity, under WUC, is not an interaction but rather a manifestation of CM. This perspective aligns with the Le Sage’s theory of gravitation, which, in WUC, is based on UCPs, referred to as XIONs. Notably, the energy density of CM constitutes two-thirds of the total energy density of OW.</p>
   <p>Unique properties of Aether were discussed by J. McCullagh in 1846 <xref ref-type="bibr" rid="scirp.141715-20">
     [20]
    </xref> who proposed a theory of a rotationally elastic medium. The potential energy of deformation in such a medium depends only on the rotation of the volume elements and not on their compression or general distortion. This theory produces equations analogous to Maxwell’s equations. Aether with these properties can transmit transverse waves. WUC is based on Maxwell’s equations, and McCullagh’s theory is a good fit for description of CM.</p>
   <p>Mach’s principle. A very general statement of a Mach’s principle is “Local physical laws are determined by the large-scale structure of the universe.” In WUC, Local Physics is linked with the large-scale structure of OW through the dimensionless quantity Q. The proposed approach to the fourth spatial dimension agrees with Mach’s principle. Applied to WUC, it follows that all parameters of the World depending on Q are a manifestation of the Worlds’ curvature in the fourth spatial dimension.</p>
   <p>All physical laws in OW are determined by CM, that is, both homogeneous and isotropic. We can use well-known equations considering time-varying physical parameters, depending on Q. Indeed, CM emerges as the cornerstone of Classical Physics, a savior of its principles. Let us not discard this profound concept with the tide of modernity: we must not throw the baby out with the bathwater!</p>
  </sec><sec id="s8">
   <title>8. Physical Meaning of the Fourth Spatial Coordinate</title>
   <p>According to J. M. Overduin and P. S. Wesson: “a fifth dimension might be associated with rest mass via 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msup> 
       <mi>
         x 
       </mi> 
       <mn>
         4 
       </mn> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mrow> 
       <mrow> 
        <mi>
          G 
        </mi> 
        <mi>
          m 
        </mi> 
       </mrow> 
       <mo>
         / 
       </mo> 
       <mrow> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
      </mrow> 
     </mrow> 
    </math>” <xref ref-type="bibr" rid="scirp.141715-4">
     [4]
    </xref>. In WUC, there are the following parameters <xref ref-type="bibr" rid="scirp.141715-2">
     [2]
    </xref>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        G 
      </mi> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <msup> 
         <mi>
           a 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           4 
         </mn> 
        </msup> 
       </mrow> 
       <mrow> 
        <mn>
          8 
        </mn> 
        <mi>
          π 
        </mi> 
        <mi>
          h 
        </mi> 
        <mi>
          c 
        </mi> 
       </mrow> 
      </mfrac> 
      <mo>
        × 
      </mo> 
      <mfrac> 
       <mi>
         a 
       </mi> 
       <mi>
         R 
       </mi> 
      </mfrac> 
     </mrow> 
    </math></p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         σ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <mi>
          h 
        </mi> 
        <mi>
          c 
        </mi> 
       </mrow> 
       <mrow> 
        <msup> 
         <mi>
           a 
         </mi> 
         <mn>
           3 
         </mn> 
        </msup> 
       </mrow> 
      </mfrac> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mi>
         h 
       </mi> 
       <mrow> 
        <msup> 
         <mi>
           a 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
        <msub> 
         <mi>
           t 
         </mi> 
         <mn>
           0 
         </mn> 
        </msub> 
       </mrow> 
      </mfrac> 
      <mo>
        = 
      </mo> 
      <msub> 
       <mi>
         J 
       </mi> 
       <mi>
         h 
       </mi> 
      </msub> 
     </mrow> 
    </math></p>
   <p>that is, in fact, an angular momentum flux density 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         J 
       </mi> 
       <mi>
         h 
       </mi> 
      </msub> 
     </mrow> 
    </math>. Then the total energy of the observable World 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math>:</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        4 
      </mn> 
      <mi>
        π 
      </mi> 
      <msup> 
       <mi>
         R 
       </mi> 
       <mn>
         2 
       </mn> 
      </msup> 
      <msub> 
       <mi>
         σ 
       </mi> 
       <mn>
         0 
       </mn> 
      </msub> 
      <mo>
        = 
      </mo> 
      <mn>
        4 
      </mn> 
      <mi>
        π 
      </mi> 
      <msup> 
       <mi>
         R 
       </mi> 
       <mn>
         2 
       </mn> 
      </msup> 
      <mo>
        × 
      </mo> 
      <msub> 
       <mi>
         J 
       </mi> 
       <mi>
         h 
       </mi> 
      </msub> 
      <mo>
        = 
      </mo> 
      <msub> 
       <mi>
         I 
       </mi> 
       <mi>
         h 
       </mi> 
      </msub> 
     </mrow> 
    </math></p>
   <p>
    <xref ref-type="bibr" rid="scirp.141715-"></xref>is a total angular momentum flux that is a vector along the fourth spatial dimension, which is associated with 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msub> 
       <mi>
         E 
       </mi> 
       <mrow> 
        <mi>
          O 
        </mi> 
        <mi>
          W 
        </mi> 
       </mrow> 
      </msub> 
     </mrow> 
    </math> via</p>
   <p>
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <msup> 
       <mi>
         x 
       </mi> 
       <mn>
         4 
       </mn> 
      </msup> 
      <mo>
        = 
      </mo> 
      <mfrac> 
       <mrow> 
        <mn>
          2 
        </mn> 
        <mi>
          G 
        </mi> 
       </mrow> 
       <mrow> 
        <msup> 
         <mi>
           c 
         </mi> 
         <mn>
           2 
         </mn> 
        </msup> 
       </mrow> 
      </mfrac> 
      <mo>
        × 
      </mo> 
      <mfrac> 
       <mrow> 
        <msub> 
         <mi>
           E 
         </mi> 
         <mrow> 
          <mi>
            O 
          </mi> 
          <mi>
            W 
          </mi> 
         </mrow> 
        </msub> 
       </mrow> 
       <mrow> 
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        = 
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        × 
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        </msup> 
       </mrow> 
       <mrow> 
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          8 
        </mn> 
        <mi>
          π 
        </mi> 
        <mi>
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       </mrow> 
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     </mrow> 
    </math></p>
   <p>The Eternal Universe continuously creates ensembles of “massive” UCPs with ensembles’ angular momenta.</p>
   <p>As a conclusion:</p>
   <p>• The gravitational parameter functions as a dimension-transposing factor.</p>
   <p>• The fourth spatial coordinate corresponds to the cosmological time 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mi>
       τ 
     </mi> 
    </math>, defined as 
    <math xmlns="http://www.w3.org/1998/Math/MathML"> <mrow> 
      <mi>
        τ 
      </mi> 
      <mo>
        = 
      </mo> 
      <msub> 
       <mi>
         t 
       </mi> 
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         0 
       </mn> 
      </msub> 
      <mo>
        × 
      </mo> 
      <mi>
        Q 
      </mi> 
     </mrow> 
    </math>.</p>
  </sec><sec id="s9">
   <title>9. Conclusions</title>
   <p>Four Spatial Dimension World-Universe Cosmology presents a fresh approach to understanding the Observable World and the science of Cosmology. It builds on the foundations of Classical Physics and has the potential to challenge core assumptions in both Cosmology and Classical Physics. Rather than claiming to explain all existing cosmological data or presenting a fully developed theory, WUC serves as a starting point for a New Cosmology envisioned by Paul Dirac in 1937. While further refinement by the global physics community is essential, World-Universe Cosmology’s insights, combined with the groundbreaking discoveries of the JWST and the legacy of Dirac’s ideas over 87 years, underscore the need for a Paradigm Shift in Astronomy, Cosmology, and Classical Physics.</p>
   <p>Four Spatial Dimension World-Universe Cosmology invites recognition.</p>
  </sec><sec id="s10">
   <title>Acknowledgements</title>
   <p>I am deeply grateful to Academician A. Prokhorov and Prof. A. Manenkov for their decisive influence on my scientific journey. My eternal gratitude goes to my Scientific Father, P. Dirac, whose genius foresaw the future of Physics in a new Cosmology. I am also profoundly thankful to N. Tesla, another extraordinary genius. I am very grateful to P. Wesson for the development of Space-Time-Matter theory. I extend my sincere thanks to C. Corda for publishing my manuscripts in the Journal of High Energy Physics, Gravitation and Cosmology. I appreciate R. Kuhn, N. Percival, and H. Ricker for their valuable comments and suggestions, which have significantly improved my publications. Special thanks to my son, I. Netchitailo, for helping me clarify WUC and enhance its understanding.</p>
  </sec>
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