Testing Build Env

This commit is contained in:
John Haverlack 2025-11-06 10:27:28 -09:00
parent 629308b296
commit 657ca6a2ab
10 changed files with 202 additions and 264 deletions

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@ -10,6 +10,20 @@
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@ -21,7 +35,8 @@
"title": "README"
}
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"currentTab": 1
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"direction": "vertical"
@ -247,20 +262,24 @@
"obsidian-kanban:Create new board": false
}
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"active": "aea7b6310a1ff6ff",
"active": "09afe60c287c13ed",
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"chapters/01_Chapter1.md",
"README.md",
"chapters/00_Introduction.md",
"chapters/Terminology.md",
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"build/lib/img/unit-circle-with-tau.png",
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@ -271,12 +290,7 @@
"build/lib/img/Revolving_circles.480x480_white.png",
"build/lib/img/Revolving_circles.480x480.png",
"build/lib/img/Poo.png",
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"chapters/01_Chapter1.md",
"pm/Book Action Items.md",
"chapters/Citations.md",
"chapters/Terminology.md",
"chapters/Unitfication.md",
"chapters/03_Cylindrical_Spacetime.md",
"chapters/07_Consciousness_Continued.md",

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@ -112,7 +112,7 @@ sudo apt install texlive texlive-xetex texlive-latex-extra texlive-fonts-recomme
#### lmodern
```
apt install lmodern
sudo apt install lmodern
```
#### epubcheck

BIN
build/b3.epub Normal file

Binary file not shown.

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@ -6,26 +6,12 @@
<meta name="viewport" content="width=device-width, initial-scale=1.0, user-scalable=yes" />
<title>00_Introduction</title>
<style>
/* Default styles provided by pandoc.
** See https://pandoc.org/MANUAL.html#variables-for-html for config info.
*/
code{white-space: pre-wrap;}
span.smallcaps{font-variant: small-caps;}
div.columns{display: flex; gap: min(4vw, 1.5em);}
div.column{flex: auto; overflow-x: auto;}
span.underline{text-decoration: underline;}
div.column{display: inline-block; vertical-align: top; width: 50%;}
div.hanging-indent{margin-left: 1.5em; text-indent: -1.5em;}
/* The extra [class] is a hack that increases specificity enough to
override a similar rule in reveal.js */
ul.task-list[class]{list-style: none;}
ul.task-list li input[type="checkbox"] {
font-size: inherit;
width: 0.8em;
margin: 0 0.8em 0.2em -1.6em;
vertical-align: middle;
}
.display.math{display: block; text-align: center; margin: 0.5rem auto;}
/* CSS for syntax highlighting */
html { -webkit-text-size-adjust: 100%; }
ul.task-list{list-style: none;}
pre > code.sourceCode { white-space: pre; position: relative; }
pre > code.sourceCode > span { display: inline-block; line-height: 1.25; }
pre > code.sourceCode > span:empty { height: 1.2em; }
@ -89,26 +75,8 @@
code span.va { color: #19177c; } /* Variable */
code span.vs { color: #4070a0; } /* VerbatimString */
code span.wa { color: #60a0b0; font-weight: bold; font-style: italic; } /* Warning */
/* CSS for citations */
div.csl-bib-body { }
div.csl-entry {
clear: both;
}
.hanging-indent div.csl-entry {
margin-left:2em;
text-indent:-2em;
}
div.csl-left-margin {
min-width:2em;
float:left;
}
div.csl-right-inline {
margin-left:2em;
padding-left:1em;
}
div.csl-indent {
margin-left: 2em;
} </style>
.display.math{display: block; text-align: center; margin: 0.5rem auto;}
</style>
<link rel="stylesheet" href="conf/style.css" />
</head>
<body>
@ -184,50 +152,39 @@ window.MathJax = {
<nav id="TOC" role="doc-toc">
<h2 id="toc-title">Contents</h2>
<ul>
<li><a href="#introduction" id="toc-introduction">Introduction</a>
<li><a href="#introduction">Introduction</a>
<ul>
<li><a href="#conventions" id="toc-conventions">Conventions</a>
<li><a href="#conventions">Conventions</a>
<ul>
<li><a href="#new-concepts" id="toc-new-concepts">New Concepts</a></li>
<li><a href="#new-concepts">New Concepts</a></li>
</ul></li>
</ul></li>
<li><a href="#chapter-1" id="toc-chapter-1">Chapter 1</a></li>
<li><a href="#example-content" id="toc-example-content">Example
Content</a>
<li><a href="#best-words-ever">Best Words Ever</a></li>
<li><a href="#example-content">Example Content</a>
<ul>
<li><a href="#si-conversion-factors" id="toc-si-conversion-factors">SI
Conversion Factors</a></li>
<li><a href="#physical-constants" id="toc-physical-constants">Physical
Constants</a></li>
<li><a href="#fine-structure-constant"
id="toc-fine-structure-constant">Fine Structure Constant</a></li>
<li><a href="#newtons-law-of-gravity"
id="toc-newtons-law-of-gravity">Newtons Law of Gravity</a>
<li><a href="#si-conversion-factors">SI Conversion Factors</a></li>
<li><a href="#physical-constants">Physical Constants</a></li>
<li><a href="#fine-structure-constant">Fine Structure Constant</a></li>
<li><a href="#newtons-law-of-gravity">Newtons Law of Gravity</a>
<ul>
<li><a href="#relativistic-energy-momentum-relation"
id="toc-relativistic-energy-momentum-relation">Relativistic Energy
<li><a href="#relativistic-energy-momentum-relation">Relativistic Energy
Momentum Relation</a></li>
</ul></li>
<li><a href="#plancks-constant" id="toc-plancks-constant">Plancks
<li><a href="#plancks-constant">Plancks Constant</a></li>
<li><a href="#planck-length">Planck Length</a></li>
<li><a href="#fine-structure-constant-1">Fine Structure
Constant</a></li>
<li><a href="#planck-length" id="toc-planck-length">Planck
Length</a></li>
<li><a href="#fine-structure-constant-1"
id="toc-fine-structure-constant-1">Fine Structure Constant</a></li>
<li><a href="#sage-code" id="toc-sage-code">Sage Code</a></li>
<li><a href="#sage-code">Sage Code</a></li>
</ul></li>
<li><a href="#terminology" id="toc-terminology">Terminology</a></li>
<li><a href="#citations" id="toc-citations">Citations</a></li>
<li><a href="#terminology">Terminology</a></li>
<li><a href="#citations">Citations</a></li>
</ul>
</nav>
<h1 id="introduction">Introduction</h1>
<blockquote>
<p><em>If I have seen further it is by standing on the shoulders of
Giants.</em></p>
<p> Isaac Newton <span class="citation"
data-cites="IsaacNewtonLetter">(<a href="#ref-IsaacNewtonLetter"
role="doc-biblioref"><span>“Isaac <span>Newton</span> Letter to
<span>Robert Hooke</span>, 1675,”</span> n.d.</a>)</span></p>
<p> Isaac Newton</p>
</blockquote>
<h2 id="conventions">Conventions</h2>
<p>In this book well use a few conventions.</p>
@ -244,7 +201,7 @@ represent mainstream physics or math concepts.</p>
<div class="callout-established">
<p><strong>Established Concept</strong></p>
<p> Einsteins Relativistic Dynamics Equations <span
class="math display"><em>E</em><sup>2</sup>=(<em>m</em><sub>0</sub><em>c</em><sup>2</sup>)<sup>2</sup>+(<em>p</em><em>c</em>)<sup>2</sup></span></p>
class="math display"><em>E</em><sup>2</sup>=(<em>m</em><sub>0</sub><em>c</em><sup>2</sup>)<sup>2</sup>+(<em>p</em><em>c</em>)<sup>2</sup></span></p>
</div>
<p>New ideas proposed by the author which have not been peer reviewed,
verified or tested, and should be looked at with scrutiny.</p>
@ -263,7 +220,7 @@ disprove.</p>
class="math inline"><em>c</em>=1</span>: <span
class="math display"><em>E</em><sup>2</sup>=<em>m</em><sub>0</sub><sup>2</sup>+<em>p</em><sup>2</sup></span></p>
</div>
<h1 id="chapter-1">Chapter 1</h1>
<h1 id="best-words-ever">Best Words Ever</h1>
<p>Blah blah blah</p>
<h1 id="example-content">Example Content</h1>
<p>In <span class="math inline"><em>R</em><em>ν</em></span> the <a
@ -285,56 +242,56 @@ digits.</p>
<col style="width: 58%" />
</colgroup>
<thead>
<tr>
<tr class="header">
<th>Conversion Factor</th>
<th>Symbol</th>
<th>Value</th>
</tr>
</thead>
<tbody>
<tr>
<tr class="odd">
<td>meters to Planck Length</td>
<td><span
class="math inline"><em>χ</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$1.74542\times10^{34}
\frac{L}{m}$</span></td>
</tr>
<tr>
<tr class="even">
<td>seconds to Planck Length</td>
<td><span
class="math inline"><em>τ</em><sub><em>p</em></sub></span></td>
<td><span class="math inline">$5.23264\times10^{42}
\frac{L}{s}$</span></td>
</tr>
<tr>
<tr class="odd">
<td>mass to Planck Length</td>
<td><span
class="math inline"><em>G</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$1.62871\times10^8
\frac{L}{kg}$</span></td>
</tr>
<tr>
<tr class="even">
<td>energy to Planck Length</td>
<td><span
class="math inline"><em>E</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$1.81219\times10^9
\frac{L}{J}$</span></td>
</tr>
<tr>
<tr class="odd">
<td>momentum to Planck Length</td>
<td><span
class="math inline"><em>P</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$5.43280\times10^{-1} \frac{L\cdot s}{kg
\cdot m}$</span></td>
</tr>
<tr>
<tr class="even">
<td>temperature to Planck Length</td>
<td><span
class="math inline"><em>k</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$2.501998\times10^{-14}
\frac{L}{K}$</span></td>
</tr>
<tr>
<tr class="odd">
<td>charge to Planck Length</td>
<td><span
class="math inline"><em>C</em><sub><em>P</em></sub></span></td>
@ -359,7 +316,7 @@ on the the speed of light yields a unit-less number with a value of
<col style="width: 22%" />
</colgroup>
<thead>
<tr>
<tr class="header">
<th>Quantity</th>
<th>Symbol</th>
<th>SI</th>
@ -367,27 +324,27 @@ on the the speed of light yields a unit-less number with a value of
</tr>
</thead>
<tbody>
<tr>
<tr class="odd">
<td>Speed of Light</td>
<td><span class="math inline"><em>c</em></span></td>
<td><span class="math inline">$299792458 \frac{m}{s}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="even">
<td>Reduced Gravitational Constant</td>
<td><span class="math inline"><em>G</em><sub>0</sub></span></td>
<td><span class="math inline">$8.38659\times10^{-10} \frac{m^3}{kg \cdot
s^2}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="odd">
<td>Boltzmanns Constant</td>
<td><span class="math inline"><em>k</em></span></td>
<td><span class="math inline">$k=1.380649\times10^-23
\frac{J}{K}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="even">
<td>Permittivity of Free Space</td>
<td><span
class="math inline"><em>ϵ</em><sub><em>o</em></sub></span></td>
@ -395,7 +352,7 @@ class="math inline"><em>ϵ</em><sub><em>o</em></sub></span></td>
\frac{C^{2}s^2}{kg \cdot m^3}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="odd">
<td>Permeability of Free Space</td>
<td><span
class="math inline"><em>μ</em><sub><em>o</em></sub></span></td>
@ -403,14 +360,14 @@ class="math inline"><em>μ</em><sub><em>o</em></sub></span></td>
c^{2}}}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="even">
<td>Reduced Plancks Constant</td>
<td><span class="math inline"></span></td>
<td><span class="math inline">$1.054571726\times10^-34 \frac{kg \cdot
m^2}{s}$</span></td>
<td><span class="math inline">1<em>L</em><sup>2</sup></span></td>
</tr>
<tr>
<tr class="odd">
<td>Mass of the Electron</td>
<td><span
class="math inline"><em>m</em><sub><em>e</em></sub></span></td>
@ -419,15 +376,15 @@ class="math inline">9.10938×10<sup>31</sup><em>k</em><em>g</em></span>
<td><span
class="math inline">1.48366×10<sup>22</sup><em>L</em></span></td>
</tr>
<tr>
<tr class="even">
<td>Charge of the Electron</td>
<td><span class="math inline"><em>e</em><sup></sup></span></td>
<td><span
class="math inline">1.60218×10<sup>19</sup><em>C</em></span></td>
class="math inline">1.60218×10<sup>19</sup><em>C</em></span></td>
<td><span
class="math inline">3.02822×10<sup>1</sup><em>L</em></span></td>
class="math inline">3.02822×10<sup>1</sup><em>L</em></span></td>
</tr>
<tr>
<tr class="odd">
<td>Unit Cycle</td>
<td><span class="math inline"><em>Θ</em></span></td>
<td><span
@ -455,7 +412,7 @@ class="math inline">1 <em>m</em><em>e</em><em>t</em><em>e</em><em>r</em> (<em>
<li><span
class="math inline">1 <em>k</em><em>i</em><em>l</em><em>o</em><em>m</em><em>e</em><em>t</em><em>e</em><em>r</em> (<em>k</em><em>m</em>)=1000 <em>m</em><em>e</em><em>t</em><em>e</em><em>r</em><em>s</em> (<em>m</em>)</span></li>
<li><span
class="math inline">1 <em>m</em><em>i</em><em>l</em><em>e</em>=5280 <em>f</em><em>e</em><em>e</em><em>t</em> (<em>f</em><em>t</em> <em>o</em><em>r</em> <sup></sup>)</span></li>
class="math inline">1 <em>m</em><em>i</em><em>l</em><em>e</em>=5280 <em>f</em><em>e</em><em>e</em><em>t</em> (<em>f</em><em>t</em> <em>o</em><em>r</em> )</span></li>
<li><span class="math inline">$1\ foot\ (ft\ or\ ') = 12\ inches\ (in\
or\ ")$</span></li>
<li><span class="math inline">$1\ inch\ (") = 2.54\ centimeters\
@ -537,7 +494,7 @@ the total energy (<span class="math inline"><em>E</em></span>), rest
mass (<span class="math inline"><em>m</em><sub>0</sub></span>) and
momentum (<span class="math inline"><em>p</em></span>) of a system.</p>
<p><span
class="math inline"><em>E</em><sup>2</sup>=(<em>m</em><sub>0</sub><em>c</em><sup>2</sup>)<sup>2</sup>+(<em>p</em><em>c</em>)<sup>2</sup></span></p>
class="math inline"><em>E</em><sup>2</sup>=(<em>m</em><sub>0</sub><em>c</em><sup>2</sup>)<sup>2</sup>+(<em>p</em><em>c</em>)<sup>2</sup></span></p>
<p>Where space and time are both measure in units of meters, c=1.</p>
<p><span
class="math inline"><em>E</em><sup>2</sup>=(<em>m</em><sub>0</sub>)<sup>2</sup>+(<em>p</em>)<sup>2</sup></span></p>
@ -702,56 +659,56 @@ class="math inline"><em>M</em><sub><em>P</em></sub></span>:</p>
<col style="width: 40%" />
</colgroup>
<thead>
<tr>
<tr class="header">
<th>Conversion Factor</th>
<th>Symbol</th>
<th>Value</th>
</tr>
</thead>
<tbody>
<tr>
<tr class="odd">
<td>meters to Planck Length</td>
<td><span
class="math inline"><em>χ</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$1.74542\times10^{34}
\frac{L}{m}$</span></td>
</tr>
<tr>
<tr class="even">
<td>seconds to Planck Length</td>
<td><span
class="math inline"><em>τ</em><sub><em>p</em></sub></span></td>
<td><span class="math inline">$5.23264\times10^{42}
\frac{L}{s}$</span></td>
</tr>
<tr>
<tr class="odd">
<td>mass to Planck Length</td>
<td><span
class="math inline"><em>G</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$1.62871\times10^8
\frac{L}{kg}$</span></td>
</tr>
<tr>
<tr class="even">
<td>energy to Planck Length</td>
<td><span
class="math inline"><em>E</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$1.81219\times10^9
\frac{L}{J}$</span></td>
</tr>
<tr>
<tr class="odd">
<td>momentum to Planck Length</td>
<td><span
class="math inline"><em>P</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$5.43280\times10^{-1} \frac{L\cdot s}{kg
\cdot m}$</span></td>
</tr>
<tr>
<tr class="even">
<td>temperature to Planck Length</td>
<td><span
class="math inline"><em>k</em><sub><em>P</em></sub></span></td>
<td><span class="math inline">$2.501998\times10^{-14}
\frac{L}{K}$</span></td>
</tr>
<tr>
<tr class="odd">
<td>charge to Planck Length</td>
<td><span
class="math inline"><em>C</em><sub><em>P</em></sub></span></td>
@ -771,7 +728,7 @@ class="math inline">$c=\frac{1}{\sqrt{\epsilon_o \mu_o}}$</span></p>
<col style="width: 30%" />
</colgroup>
<thead>
<tr>
<tr class="header">
<th>Quantity</th>
<th>Symbol</th>
<th>SI</th>
@ -779,27 +736,27 @@ class="math inline">$c=\frac{1}{\sqrt{\epsilon_o \mu_o}}$</span></p>
</tr>
</thead>
<tbody>
<tr>
<tr class="odd">
<td>Speed of Light</td>
<td><span class="math inline"><em>c</em></span></td>
<td><span class="math inline">$299792458 \frac{m}{s}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="even">
<td>Gravitational Constant</td>
<td><span class="math inline"><em>G</em><sub>0</sub></span></td>
<td><span class="math inline">$8.38659\times10^{-10} \frac{m^3}{kg \cdot
s^2}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="odd">
<td>Boltzmanns Constant</td>
<td><span class="math inline"><em>k</em></span></td>
<td><span class="math inline">$k=1.380649\times10^-23
\frac{J}{K}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="even">
<td>Permittivity of Free Space</td>
<td><span
class="math inline"><em>ϵ</em><sub><em>o</em></sub></span></td>
@ -807,7 +764,7 @@ class="math inline"><em>ϵ</em><sub><em>o</em></sub></span></td>
\frac{C^{2}s^2}{kg \cdot m^3}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="odd">
<td>Permeability of Free Space</td>
<td><span
class="math inline"><em>μ</em><sub><em>o</em></sub></span></td>
@ -815,14 +772,14 @@ class="math inline"><em>μ</em><sub><em>o</em></sub></span></td>
c^{2}}}$</span></td>
<td>1</td>
</tr>
<tr>
<tr class="even">
<td>Plancks Constant</td>
<td><span class="math inline"></span></td>
<td><span class="math inline">$1.054571726\times10^-34 \frac{kg \cdot
m^2}{s}$</span></td>
<td><span class="math inline">1<em>L</em><sup>2</sup></span></td>
</tr>
<tr>
<tr class="odd">
<td>Mass of the Electron</td>
<td><span
class="math inline"><em>m</em><sub><em>e</em></sub></span></td>
@ -831,13 +788,13 @@ class="math inline">9.10938×10<sup>31</sup><em>k</em><em>g</em></span>
<td><span
class="math inline">1.48366×10<sup>22</sup><em>L</em></span></td>
</tr>
<tr>
<tr class="even">
<td>Charge of the Electron</td>
<td><span class="math inline"><em>e</em><sup></sup></span></td>
<td><span
class="math inline">1.60218×10<sup>19</sup><em>C</em></span></td>
class="math inline">1.60218×10<sup>19</sup><em>C</em></span></td>
<td><span
class="math inline">3.02822×10<sup>1</sup><em>L</em></span></td>
class="math inline">3.02822×10<sup>1</sup><em>L</em></span></td>
</tr>
</tbody>
</table>
@ -935,13 +892,6 @@ Rν √ℏ = (5.72928e-35)*m
si lP = (1.61620e-35)*sqrt(m^2)
Rν lP = (2.77455e-47)*sqrt(m^3/kg)</code></pre>
<h1 id="terminology">Terminology</h1>
<h1 class="unnumbered" id="citations">Citations</h1>
<div id="refs" class="references csl-bib-body hanging-indent"
role="list">
<div id="ref-IsaacNewtonLetter" class="csl-entry" role="listitem">
<span>“Isaac <span>Newton</span> Letter to <span>Robert Hooke</span>,
1675.”</span> n.d.
</div>
</div>
<h1 id="citations">Citations</h1>
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@ -2,28 +2,23 @@
\PassOptionsToPackage{unicode}{hyperref}
\PassOptionsToPackage{hyphens}{url}
\PassOptionsToPackage{dvipsnames,svgnames,x11names}{xcolor}
%
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12pt,
]{book}
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\usepackage{amsmath,amssymb}
\setcounter{secnumdepth}{5}
\usepackage{lmodern}
\usepackage{iftex}
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\usepackage[T1]{fontenc}
\usepackage[utf8]{inputenc}
\usepackage{textcomp} % provide euro and other symbols
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\usepackage{unicode-math} % this also loads fontspec
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\defaultfontfeatures{Scale=MatchLowercase}
\defaultfontfeatures[\rmfamily]{Ligatures=TeX,Scale=1}
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\usepackage{lmodern}
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% xetex/luatex font selection
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\setsansfont[]{Libertinus Sans}
\setmainfont[]{Linux Libertine O}
\setsansfont[]{Linux Biolinum O}
\setmonofont[]{DejaVu Sans Mono}
\fi
% Use upquote if available, for straight quotes in verbatim environments
@ -42,6 +37,18 @@
}{% if KOMA class
\KOMAoptions{parskip=half}}
\makeatother
\usepackage{xcolor}
\IfFileExists{xurl.sty}{\usepackage{xurl}}{} % add URL line breaks if available
\IfFileExists{bookmark.sty}{\usepackage{bookmark}}{\usepackage{hyperref}}
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colorlinks=true,
linkcolor={blue},
filecolor={Maroon},
citecolor={Blue},
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pdfcreator={LaTeX via pandoc}}
\urlstyle{same} % disable monospaced font for URLs
\usepackage[margin=1in]{geometry}
\usepackage{color}
\usepackage{fancyvrb}
\newcommand{\VerbBar}{|}
@ -92,55 +99,21 @@
\makesavenoteenv{longtable}
\usepackage{graphicx}
\makeatletter
\newsavebox\pandoc@box
\newcommand*\pandocbounded[1]{% scales image to fit in text height/width
\sbox\pandoc@box{#1}%
\Gscale@div\@tempa{\textheight}{\dimexpr\ht\pandoc@box+\dp\pandoc@box\relax}%
\Gscale@div\@tempb{\linewidth}{\wd\pandoc@box}%
\ifdim\@tempb\p@<\@tempa\p@\let\@tempa\@tempb\fi% select the smaller of both
\ifdim\@tempa\p@<\p@\scalebox{\@tempa}{\usebox\pandoc@box}%
\else\usebox{\pandoc@box}%
\fi%
}
\def\maxwidth{\ifdim\Gin@nat@width>\linewidth\linewidth\else\Gin@nat@width\fi}
\def\maxheight{\ifdim\Gin@nat@height>\textheight\textheight\else\Gin@nat@height\fi}
\makeatother
% Scale images if necessary, so that they will not overflow the page
% margins by default, and it is still possible to overwrite the defaults
% using explicit options in \includegraphics[width, height, ...]{}
\setkeys{Gin}{width=\maxwidth,height=\maxheight,keepaspectratio}
% Set default figure placement to htbp
\makeatletter
\def\fps@figure{htbp}
\makeatother
% definitions for citeproc citations
\NewDocumentCommand\citeproctext{}{}
\NewDocumentCommand\citeproc{mm}{%
\begingroup\def\citeproctext{#2}\cite{#1}\endgroup}
\makeatletter
% allow citations to break across lines
\let\@cite@ofmt\@firstofone
% avoid brackets around text for \cite:
\def\@biblabel#1{}
\def\@cite#1#2{{#1\if@tempswa , #2\fi}}
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\usepackage[most]{tcolorbox}
\usepackage{graphicx}
\tcbuselibrary{breakable}
@ -187,16 +160,9 @@
after = \par\vspace{6pt}
}
\usepackage{bookmark}
\IfFileExists{xurl.sty}{\usepackage{xurl}}{} % add URL line breaks if available
\urlstyle{same}
\hypersetup{
colorlinks=true,
linkcolor={blue},
filecolor={Maroon},
citecolor={Blue},
urlcolor={Blue},
pdfcreator={LaTeX via pandoc}}
\ifLuaTeX
\usepackage{selnolig} % disable illegal ligatures
\fi
\author{}
\date{}
@ -206,25 +172,28 @@
\renewcommand*\contentsname{Contents}
{
\hypersetup{linkcolor=}
\setcounter{tocdepth}{3}
\tableofcontents
}
\mainmatter
\chapter{Introduction}\label{introduction}
\hypertarget{introduction}{%
\chapter{Introduction}\label{introduction}}
\begin{quote}
``\emph{If I have seen further it is by standing on the shoulders of
Giants.}''
-- Isaac Newton (\citeproc{ref-IsaacNewtonLetter}{{``Isaac {Newton}
Letter to {Robert Hooke}, 1675,''} n.d.})
-- Isaac Newton
\end{quote}
\section{Conventions}\label{conventions}
\hypertarget{conventions}{%
\section{Conventions}\label{conventions}}
In this book we'll use a few conventions.
\subsection{New Concepts}\label{new-concepts}
\hypertarget{new-concepts}{%
\subsection{New Concepts}\label{new-concepts}}
As many of the topics discussed in this book are a mix of
\textbf{established} math and physics, \textbf{proposed} dualistic
@ -259,11 +228,13 @@ Speculative Concept With the speed of light, \(c = 1\):
\[E^2 = m_{0}^2 + p^2 \]
\end{speculativebox}
\chapter{Chapter 1}\label{chapter-1}
\hypertarget{best-words-ever}{%
\chapter{Best Words Ever}\label{best-words-ever}}
Blah blah blah
\chapter{Example Content}\label{example-content}
\hypertarget{example-content}{%
\chapter{Example Content}\label{example-content}}
In \(R\nu\) the
\href{https://en.wikipedia.org/wiki/Planck_units\#Planck_length}{Planck
@ -272,17 +243,18 @@ defined approximately to be:
\[\boxed{L_P=\sqrt{\hbar}=5.72928\times10^{-35}m=1 L}\] Where \(1\ L\),
is 1 Planck Length of distance.
\subsection{SI Conversion Factors}\label{si-conversion-factors}
\hypertarget{si-conversion-factors}{%
\subsection{SI Conversion Factors}\label{si-conversion-factors}}
The following conversion factors can be used to convert observable
quantities of measure from the \emph{SI} system of units to \(R\nu\) to
\textasciitilde6 significant digits.
\begin{longtable}[]{@{}
>{\raggedright\arraybackslash}p{(\linewidth - 4\tabcolsep) * \real{0.3256}}
>{\raggedright\arraybackslash}p{(\linewidth - 4\tabcolsep) * \real{0.0930}}
>{\raggedright\arraybackslash}p{(\linewidth - 4\tabcolsep) * \real{0.5814}}@{}}
\toprule\noalign{}
>{\raggedright\arraybackslash}p{(\columnwidth - 4\tabcolsep) * \real{0.3256}}
>{\raggedright\arraybackslash}p{(\columnwidth - 4\tabcolsep) * \real{0.0930}}
>{\raggedright\arraybackslash}p{(\columnwidth - 4\tabcolsep) * \real{0.5814}}@{}}
\toprule
\begin{minipage}[b]{\linewidth}\raggedright
Conversion Factor
\end{minipage} & \begin{minipage}[b]{\linewidth}\raggedright
@ -290,10 +262,8 @@ Symbol
\end{minipage} & \begin{minipage}[b]{\linewidth}\raggedright
Value
\end{minipage} \\
\midrule\noalign{}
\midrule
\endhead
\bottomrule\noalign{}
\endlastfoot
meters to Planck Length & \(\chi_P\) &
\(1.74542\times10^{34} \frac{L}{m}\) \\
seconds to Planck Length & \(\tau_p\) &
@ -306,9 +276,11 @@ temperature to Planck Length & \(k_P\) &
\(2.501998\times10^{-14} \frac{L}{K}\) \\
charge to Planck Length & \(C_P\) &
\(1.89007\times10^{18} \frac{L}{C}\) \\
\bottomrule
\end{longtable}
\subsection{Physical Constants}\label{physical-constants}
\hypertarget{physical-constants}{%
\subsection{Physical Constants}\label{physical-constants}}
Applying conversion factors from the table above, we can convert SI
values to Reduced Natural Units. For example, performing this analysis
@ -317,11 +289,11 @@ on the the speed of light yields a unit-less number with a value of 1:
\(c = 299792458 \frac{m}{s} = 299792458 \frac{m}{s} \cdot 1.74542\times10^{34} \frac{L}{m} \cdot \frac{1}{5.23264\times10^{42} \frac{L}{s}} = 1.00000\)
\begin{longtable}[]{@{}
>{\raggedright\arraybackslash}p{(\linewidth - 6\tabcolsep) * \real{0.2273}}
>{\raggedright\arraybackslash}p{(\linewidth - 6\tabcolsep) * \real{0.0909}}
>{\raggedright\arraybackslash}p{(\linewidth - 6\tabcolsep) * \real{0.4545}}
>{\raggedright\arraybackslash}p{(\linewidth - 6\tabcolsep) * \real{0.2273}}@{}}
\toprule\noalign{}
>{\raggedright\arraybackslash}p{(\columnwidth - 6\tabcolsep) * \real{0.2273}}
>{\raggedright\arraybackslash}p{(\columnwidth - 6\tabcolsep) * \real{0.0909}}
>{\raggedright\arraybackslash}p{(\columnwidth - 6\tabcolsep) * \real{0.4545}}
>{\raggedright\arraybackslash}p{(\columnwidth - 6\tabcolsep) * \real{0.2273}}@{}}
\toprule
\begin{minipage}[b]{\linewidth}\raggedright
Quantity
\end{minipage} & \begin{minipage}[b]{\linewidth}\raggedright
@ -331,10 +303,8 @@ SI
\end{minipage} & \begin{minipage}[b]{\linewidth}\raggedright
\(\nu\)
\end{minipage} \\
\midrule\noalign{}
\midrule
\endhead
\bottomrule\noalign{}
\endlastfoot
Speed of Light & \(c\) & \(299792458 \frac{m}{s}\) & 1 \\
Reduced Gravitational Constant & \(G_0\) &
\(8.38659\times10^{-10} \frac{m^3}{kg \cdot s^2}\) & 1 \\
@ -352,9 +322,11 @@ Charge of the Electron & \(e^-\) & \(-1.60218\times10^{-19} C\) &
\(-3.02822\times10^{-1} L\) \\
Unit Cycle & \(\Theta\) & \(2\pi = 6.28318...\ Radians\) &
\(1 \tau = 6.28318...\ Radians\) \\
\bottomrule
\end{longtable}
\section{Fine Structure Constant}\label{fine-structure-constant}
\hypertarget{fine-structure-constant}{%
\section{Fine Structure Constant}\label{fine-structure-constant}}
As a consistency check, we compute the
\emph{\href{https://en.wikipedia.org/wiki/Fine-structure_constant}{Fine
@ -363,7 +335,8 @@ ratio that should be independent of our system of units.
\(\huge{\alpha=\frac{e^2}{4\pi\epsilon_o\hbar c}=\frac{e^2}{2\tau}=0.00729735\frac{1}{137}}\)
\subsubsection{Dimensional Analysis}\label{dimensional-analysis}
\hypertarget{dimensional-analysis}{%
\subsubsection{Dimensional Analysis}\label{dimensional-analysis}}
The reader should be familiar with high school physics and chemistry
\href{https://en.wikipedia.org/wiki/Dimensional_analysis}{dimensional
@ -388,7 +361,8 @@ How many kilometers are in 1 mile?
Note that each unit in the denominator cancels with one if the numerator
until we are left with only km.
\section{Newton's Law of Gravity}\label{newtons-law-of-gravity}
\hypertarget{newtons-law-of-gravity}{%
\section{Newton's Law of Gravity}\label{newtons-law-of-gravity}}
The force of gravity (\(F_g\)) between 2 masses, \(m1\) and \(m2\)
separated by distance \(r\) is given by
@ -407,7 +381,8 @@ The strength of gravitational force follow the inverse square law
distributing gravitational flux over the surface area of a sphere
(\(4\pi r^2\)).
\subsubsection{Inverse Square Law}\label{inverse-square-law}
\hypertarget{inverse-square-law}{%
\subsubsection{Inverse Square Law}\label{inverse-square-law}}
Any source of a signal strength (\(S_0\)) that radiates isotropically in
3-dimensional space will distribute that signal strength (\(S_0\)) over
@ -415,12 +390,11 @@ the surface area of a sphere (\(SA = 4 \pi r\)) of radius (\(r\)). Such
that the intensity (\(I\)) at distance (\(r\)) is:
\[I(r) = \frac{S_0}{4 \pi r^{2}}=\frac{S_0}{2 \tau r^{2}}\]
\pandocbounded{\includegraphics[keepaspectratio,alt={inverse square law}]{lib/img/Inverse_square_law.svg.png}}
\#\#\#\# \(R\nu\) Reduced Gravitational Constant In this version of
Newton's Law of Gravity we introduce a new constant \(G_0\), the reduced
gravitational constant to accommodate for the factor of \(4\pi = 2\tau\)
which is has been integrated in the SI version of the gravitational
constant.
\includegraphics{lib/img/Inverse_square_law.svg.png} \#\#\#\# \(R\nu\)
Reduced Gravitational Constant In this version of Newton's Law of
Gravity we introduce a new constant \(G_0\), the reduced gravitational
constant to accommodate for the factor of \(4\pi = 2\tau\) which is has
been integrated in the SI version of the gravitational constant.
\(F_g =G \frac{m_{1} m_{2}}{r^{2}}= G_0 \frac{m_{1} m_{2}}{4 \pi r^{2}}=G_0 \frac{m_{1} m_{2}}{2 \tau r^{2}}\)
@ -444,8 +418,9 @@ Observation This implies that not only can space an time be measure in
units of meters, but so can mass.
\end{quote}
\hypertarget{relativistic-energy-momentum-relation}{%
\subsection{Relativistic Energy Momentum
Relation}\label{relativistic-energy-momentum-relation}
Relation}\label{relativistic-energy-momentum-relation}}
Einsteins
\href{https://en.wikipedia.org/wiki/Energy\%E2\%80\%93momentum_relation}{Relativistic
@ -468,7 +443,8 @@ know that they are fundamentally ``made'' out of the same stuff because
they have the same units.}
\end{quote}
\paragraph{Objects of mass at rest}\label{objects-of-mass-at-rest}
\hypertarget{objects-of-mass-at-rest}{%
\paragraph{Objects of mass at rest}\label{objects-of-mass-at-rest}}
For an object at rest with no momentum (\(p = 0\)) we see Einstein's
famous equations:
@ -486,7 +462,8 @@ Or, with \(c=1\), this is much simpler to understand. Energy = Momentum
\(E=p\)
\section{Planck's Constant}\label{plancks-constant}
\hypertarget{plancks-constant}{%
\section{Planck's Constant}\label{plancks-constant}}
The \href{https://en.wikipedia.org/wiki/Planck_constant}{Reduced Planck
constant} , ħ, represents a conversion factor for relating the
@ -516,7 +493,8 @@ which the square root of is suspiciously close to the Plank length:
\[\boxed{\sqrt{\hbar}=\sqrt{3.282462\times10^{-69}m^2}=5.72928\times10^{-35}m}\]
\subsubsection{Planck Area}\label{planck-area}
\hypertarget{planck-area}{%
\subsubsection{Planck Area}\label{planck-area}}
The
\href{https://en.wikipedia.org/wiki/Planck_units\#Derived_units}{Planck
@ -555,7 +533,8 @@ With the limiting case being at the Plank scale.
\(S=\frac{\pi\cdot \sqrt{\hbar}}{\hbar G_0}\)
\section{Planck Length}\label{planck-length}
\hypertarget{planck-length}{%
\section{Planck Length}\label{planck-length}}
https://en.wikipedia.org/wiki/Planck\_length
@ -637,10 +616,10 @@ equal to the Plank Mass, \(M_P\):
\[\boxed{L_P=T_P=M_P}\]
\begin{longtable}[]{@{}
>{\raggedright\arraybackslash}p{(\linewidth - 4\tabcolsep) * \real{0.3000}}
>{\raggedright\arraybackslash}p{(\linewidth - 4\tabcolsep) * \real{0.3000}}
>{\raggedright\arraybackslash}p{(\linewidth - 4\tabcolsep) * \real{0.4000}}@{}}
\toprule\noalign{}
>{\raggedright\arraybackslash}p{(\columnwidth - 4\tabcolsep) * \real{0.3000}}
>{\raggedright\arraybackslash}p{(\columnwidth - 4\tabcolsep) * \real{0.3000}}
>{\raggedright\arraybackslash}p{(\columnwidth - 4\tabcolsep) * \real{0.4000}}@{}}
\toprule
\begin{minipage}[b]{\linewidth}\raggedright
Conversion Factor
\end{minipage} & \begin{minipage}[b]{\linewidth}\raggedright
@ -648,10 +627,8 @@ Symbol
\end{minipage} & \begin{minipage}[b]{\linewidth}\raggedright
Value
\end{minipage} \\
\midrule\noalign{}
\midrule
\endhead
\bottomrule\noalign{}
\endlastfoot
meters to Planck Length & \(\chi_P\) &
\(1.74542\times10^{34} \frac{L}{m}\) \\
seconds to Planck Length & \(\tau_p\) &
@ -664,17 +641,18 @@ temperature to Planck Length & \(k_P\) &
\(2.501998\times10^{-14} \frac{L}{K}\) \\
charge to Planck Length & \(C_P\) &
\(1.89007\times10^{18} \frac{L}{C}\) \\
\bottomrule
\end{longtable}
Applying conversion factors from the table above, we can convert SI
values to Reduced Natural Units. \(c=\frac{1}{\sqrt{\epsilon_o \mu_o}}\)
\begin{longtable}[]{@{}
>{\raggedright\arraybackslash}p{(\linewidth - 6\tabcolsep) * \real{0.2308}}
>{\raggedright\arraybackslash}p{(\linewidth - 6\tabcolsep) * \real{0.2308}}
>{\raggedright\arraybackslash}p{(\linewidth - 6\tabcolsep) * \real{0.2308}}
>{\raggedright\arraybackslash}p{(\linewidth - 6\tabcolsep) * \real{0.3077}}@{}}
\toprule\noalign{}
>{\raggedright\arraybackslash}p{(\columnwidth - 6\tabcolsep) * \real{0.2308}}
>{\raggedright\arraybackslash}p{(\columnwidth - 6\tabcolsep) * \real{0.2308}}
>{\raggedright\arraybackslash}p{(\columnwidth - 6\tabcolsep) * \real{0.2308}}
>{\raggedright\arraybackslash}p{(\columnwidth - 6\tabcolsep) * \real{0.3077}}@{}}
\toprule
\begin{minipage}[b]{\linewidth}\raggedright
Quantity
\end{minipage} & \begin{minipage}[b]{\linewidth}\raggedright
@ -684,10 +662,8 @@ SI
\end{minipage} & \begin{minipage}[b]{\linewidth}\raggedright
\(\nu\)
\end{minipage} \\
\midrule\noalign{}
\midrule
\endhead
\bottomrule\noalign{}
\endlastfoot
Speed of Light & \(c\) & \(299792458 \frac{m}{s}\) & 1 \\
Gravitational Constant & \(G_0\) &
\(8.38659\times10^{-10} \frac{m^3}{kg \cdot s^2}\) & 1 \\
@ -703,9 +679,11 @@ Mass of the Electron & \(m_e\) & \(9.10938\times10^{-31} kg\) &
\(1.48366\times10^{-22} L\) \\
Charge of the Electron & \(e^-\) & \(-1.60218\times10^{-19} C\) &
\(-3.02822\times10^{-1} L\) \\
\bottomrule
\end{longtable}
\section{Fine Structure Constant}\label{fine-structure-constant-1}
\hypertarget{fine-structure-constant-1}{%
\section{Fine Structure Constant}\label{fine-structure-constant-1}}
https://en.wikipedia.org/wiki/Fine-structure\_constant As a consistency
check, we compute the \emph{Fine Structure Constant} using Reduced
@ -719,7 +697,8 @@ internally consistent values for \(c\), \(\epsilon_o\), \(\hbar\) and
\(e-\). And also \(G_o\) which was used to computer prior values is also
consistent.
\section{Sage Code}\label{sage-code}
\hypertarget{sage-code}{%
\section{Sage Code}\label{sage-code}}
Unit Analysis computations have been performed with
\href{https://www.sagemath.org/}{Sage Math}.
@ -790,7 +769,8 @@ Unit Analysis computations have been performed with
\end{Highlighting}
\end{Shaded}
\subsubsection{Output}\label{output}
\hypertarget{output}{%
\subsubsection{Output}\label{output}}
\begin{verbatim}
pi = 3.14159
@ -806,17 +786,11 @@ si lP = (1.61620e-35)*sqrt(m^2)
Rν lP = (2.77455e-47)*sqrt(m^3/kg)
\end{verbatim}
\chapter{Terminology}\label{terminology}
\hypertarget{terminology}{%
\chapter{Terminology}\label{terminology}}
\chapter*{Citations}\label{citations}
\addcontentsline{toc}{chapter}{Citations}
\protect\phantomsection\label{refs}
\begin{CSLReferences}{1}{1}
\bibitem[\citeproctext]{ref-IsaacNewtonLetter}
{``Isaac {Newton} Letter to {Robert Hooke}, 1675.''} n.d.
\end{CSLReferences}
\hypertarget{citations}{%
\chapter{Citations}\label{citations}}
\backmatter
\end{document}

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@ -3,7 +3,7 @@
> “*If I have seen further it is by standing on the shoulders of Giants.*”
>
> -- Isaac Newton [@IsaacNewtonLetter]
> -- Isaac Newton
## Conventions

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# Chapter 1
# Best Words Ever
Blah blah blah

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@ -1,6 +1,6 @@
from: markdown
to: epub
output-file: build/Paths-to-Perception.epub
output-file: build/b3.epub
metadata:
title: "Big Beautiful Book"

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@ -11,8 +11,8 @@ standalone: true
metadata:
mainfont: "Libertinus Serif"
sansfont: "Libertinus Sans"
mainfont: "Linux Libertine O"
sansfont: "Linux Biolinum O"
monofont: "DejaVu Sans Mono"
date: "" # <-- forces maketitle to exist, but blank
link-citations: true