<?xml version="1.0" encoding="UTF-8"?>
<article xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink" dtd-version="1.1" xml:lang="en">
  <front>
    <journal-meta>
      <journal-id>authorea</journal-id>
      <publisher>
        <publisher-name>Authorea</publisher-name>
      </publisher>
    </journal-meta>
    <article-meta>
      <article-id pub-id-type="doi">10.15200/winn.141487.76774</article-id>
      <title-group>
        <article-title>Fundamentals of Relativization</article-title>
      </title-group>
      <contrib-group>
        <contrib contrib-type="author" corresp="yes">
          <name>
            <surname>Farmer</surname>
            <given-names>Hontas</given-names>
          </name>
          <address>
            <institution>Richard J. Daley College</institution>
          </address>
        </contrib>
      </contrib-group>
      <pub-date date-type="preprint" publication-format="electronic">
        <day>17</day>
        <month>4</month>
        <year>2023</year>
      </pub-date>
      <self-uri xlink:href="https://doi.org/10.15200/winn.141487.76774">This preprint is available at https://doi.org/10.15200/winn.141487.76774</self-uri>
      <abstract abstract-type="abstract">
        <p>A new approach to reconciling General Relativity with Quantum Field
Theory is Relativization, the act of making a physical model which obeys
the principles of special relativity and General Relativity. This
approach immediately yields results that no other approach has. I have
established the foundations and fundamentals of relativization via a set
of axioms. Expressions such as appear
Pμ⁢|p&gt;=kμ⁢|p&gt;P^{\mu}\left|p\right\rangle\,=k^{\mu}\left|p\right\rangle,
or ==kμ⁢=kμ\left\langle
p\right|P^{\mu}\left|p\right\rangle\,=\,\left\langle
p\right|k^{%
\mu}\left|p\right\rangle\,=k^{\mu}\left\langle
p\right.\left|p\right\rangle\,=%
k^{\mu}. Such expressions appear in textbooks and
papers but they are given a clearer interpretation in this model. Using
this new approach to the problem, I will formulate the standard model as
a relativized model in a curved space time with a locally valid
graviton-Higgs interaction. This interaction will lead to a renormalized
perturbation theory that can be summed up exactly to give the amplitude
of graviton-graviton interaction as approximately C⁢o⁢s⁢h⁢(p)Cosh(p). I
will solve a Schrodinger equation for a gravitationally bound system and
get theoretical predictions relating to the thermodynamics of Planck
scale black holes. Relativization has already provided a finite
quantitative prediction for the quantum corrections to the local
gravitational field, and gives results compatible with established black
hole thermodynamics. Further research will certainly yield new insights.</p>
      </abstract>
      <kwd-group kwd-group-type="author-created">
        <kwd>hilbert space</kwd>
        <kwd>quantum field theory</kwd>
        <kwd>relativization</kwd>
      </kwd-group>
    </article-meta>
  </front>
</article>
