Graph, Wall, Tome: Difference between revisions

From The Portal Wiki
(39 intermediate revisions by 6 users not shown)
Line 1: Line 1:
<div style="float:right;padding:20px;">__TOC__</div>
Fundamental physics is an unknown world to most people. Equations, symbols, and incomprehensible terms abound, and unless you've studied post-grad mathematics and physics, this world is inaccessible to you. Although there are several great resources to map the way toward complete understanding. Most people will not undertake the journey to understand the source code to the world that we all inhabit.
Fundamental physics is an unknown world to most people. Equations, symbols, and incomprehensible terms abound, and unless you've studied post-grad mathematics and physics, this world is inaccessible to you. Although there are several great resources to map the way toward complete understanding. Most people will not undertake the journey to understand the source code to the world that we all inhabit.


The goal of the Graph, Wall, Tome project is to solve this problem by building a portal anyone can use to travel to the amazing world that we call fundamental physics.
''The goal of the Graph, Wall, Tome project is to solve this problem by building a portal anyone can use to travel to the amazing world that we call fundamental physics.''


The name of the project stems from the fact that there are 3 resources that themselves contain all that you need for an almost complete understanding of the world.
The name of the project stems from the observation that there are three resources that themselves contain all that you need for an almost complete understanding of the world.


# '''The Graph''' - A paragraph written by Edward Witten
# [[#The Graph|The Graph]] - A paragraph written by Edward Witten
# '''The Wall''' - The iconic wall of Stony Brook University
# [[#The Wall|The Wall]] - The iconic wall of Stony Brook University
# '''The Tome''' - The book 'The Road to Reality' by Roger Penrose
# [[#The Tome|The Tome]] - The book 'The Road to Reality' by Roger Penrose


These resources are available to everyone, but will be sought by almost none. A goal of the Graph, Wall, Tome project is to convert these resources into a medium that can be widely disseminated, and which can not be ignored.
These resources are available to everyone, but will be sought by almost none. A goal of the Graph, Wall, Tome project is to convert these resources into a medium that can be widely disseminated, and which can not be ignored.
Line 21: Line 23:
Success will generate yet further insights, opening up a more fundamental understanding of the nature of reality - for the individuals involved, and - for humanity as a whole.
Success will generate yet further insights, opening up a more fundamental understanding of the nature of reality - for the individuals involved, and - for humanity as a whole.


== Ongoing Sub-Projects ==


Β 
* [[The Road to Reality Study Notes|Studying the Tome]] - The Tome can be intimidating. This problem can be solved 1.) by creating resources that make it easier to digest its content and 2.) by going through the chapters together.
__TOC__
* [[Annotating the Wall]] - The goal is to provide understandable explanations for all concepts shown on the Wall.
* [[Animating the Wall]] - The goal is to make the wall more inviting and the symbols on it less cryptic.
* [[Defacing the Wall]] - How can the wall be improved?
* [[Decoding the Graph-Wall-Tome Connection]] - What are the common themes that appear in the Graph, the Wall, and the Tome? What do they hint at?
* [[Editing the Graph]] - The goal is to create an updated version of the Graph since there are several small aspects of itΒ  that can and should be improved.
* [[Geometry|Geometry Project]] - The aim is to create and collect resources related to Frederic P. Schuller's lecture series titled "Lectures on Geometrical Anatomy of Theoretical Physics" that provides a great introduction to geometrical concepts that are essential for the Graph, Wall, Tome project.
* [[Holonomy Project]] - The goal is to create visualizations for the effect known as "holonomy", whereby parallel transporting a vector around a loop in a curved space leads to the vector changing upon returning to the start of the loop. How/how much the vector changes orientation/position in space is the holonomy of that loop in that space. This effect reveals deep information about the curvature of the space itself.


== Eric Weinstein's Prompt ==
== Eric Weinstein's Prompt ==


<blockquote>
<blockquote style="width:500px">
A request: Try to draw the lines through the three. View it as a unified idea:<br>
A request: <br>
Try to draw the lines through the three. View it as a unified idea:<br>
The paragraph gets edited.<br>
The paragraph gets edited.<br>
The wall gets defaced and grafittied.<br>
The wall gets defaced and grafittied.<br>
Line 38: Line 48:
</blockquote>
</blockquote>


Moreover, in an [https://www.youtube.com/watch?v=X9JLij1obHY interview with Joe Rogan], Eric Weinstein remarked:
== The Graph, The Wall, The Tome ==
Β 
===The Graph===


<blockquote>"What I think theoretical physics has failed to do it hasn't build a portal for most people to even understand what the issues are, what are the objects, what is the game."</blockquote>
[[file:The-graph.png|right|class=shadow|350px]]


== The Graph ==
The Graph is a paragraph (at the bottom of page 20) from Edward Witten's paper [https://cds.cern.ch/record/181783/files/cer-000093203.pdf Physics and Geometry]:


<blockquote>
<blockquote style="width:850px">
If one wants to summarise our knowledge of physics in the briefest possible terms, there are three really fundamental observations:
If one wants to summarize our knowledge of physics in the briefest possible terms, there are three really fundamental observations:
(i) Spacetime is a pseudo-Riemannian manifold $$M$$, endowed with a metric tensor and governed by geometrical laws.
(i) Spacetime is a pseudo-Riemannian manifold $$M$$, endowed with a metric tensor and governed by geometrical laws.
(ii) Over M is a vector bundle $$X$$ with a nonabelian gauge group $$G$$.
(ii) Over $$M$$ is a vector bundle $$X$$ with a non-abelian gauge group $$G$$.
(iii) Fermions are sections of $$(\hat{S}{+} \otimes V{R}) \oplus (\hat{S}_ \otimes V_{\bar{R}})$$. $$R$$ and $$\bar{R}$$ are not isomorphic; their failure to be isomorphic explains why the light fermions are light and presumably has its origins in representation difference $$\Delta$$ in some underlying theory.
(iii) Fermions are sections of $$(\hat{S}_{+} \otimes V_{R}) \oplus (\hat{S}_{-} \otimes V_{\tilde{R}})$$. $$R$$ and $$\tilde{R}$$ are not isomorphic; their failure to be isomorphic explains why the light fermions are light and presumably has its origins in representation difference $$\Delta$$ in some underlying theory.
All of this must be supplemented with the understanding that the geometrical laws obeyed by the metric tensor, the gauge fields, and the fermions are to be interpreted in quantum mechanical terms.
All of this must be supplemented with the understanding that the geometrical laws obeyed by the metric tensor, the gauge fields, and the fermions are to be interpreted in quantum mechanical terms.
</blockquote>
</blockquote>


The original publicationΒ  [https://cds.cern.ch/record/181783/files/cer-000093203.pdf Physics and Geometry by Edward Witten] can be accessed via the CERN Document Server. The paragraph is found at the bottom of page 20. Eric tweeted about the paragraph [https://twitter.com/EricRWeinstein/status/928296366853328896?s=20 posted here].
An updated version of the Graph can be found [[Editing_the_Graph|here]].
Β 
=== Editing the Pagragraph ===
Β 
Eric Weinstein suggested several alterations, that have been included below:
Β 
* In (ii), β€œvector bundle X” should be changed to principal G-bundle.
* Also in (ii), β€œnonabelian gauge group G” should be changed to nonabelian structure group G.
* In (iii), <math>\ R</math> and <math>\tilde R</math> should be (complex) linear representations of G and so they are not equivalent.
* He mentioned that some info was not required, and that the Higgs is remarkably absent.
Β 
This is a modified version of the paragraph:
Β 
<blockquote>
If one wants to summarise our knowledge of physics in the briefest possible terms, there are three really fundamental observations:
Β 
# [https://en.wikipedia.org/wiki/Spacetime Spacetime] is a [https://en.wikipedia.org/wiki/Pseudo-Riemannian_manifold pseudo-Riemannian manifold] $$M$$, endowed with a [[metric tensor]] and governed by [https://en.wikipedia.org/wiki/Geometry geometrical laws].
# Over $$M$$ is a [https://en.wikipedia.org/wiki/Principal_bundle principal bundle] $$P_{G}$$, with a [https://en.wikipedia.org/wiki/Non-abelian_group non-abelian structure group] $$G$$.
# [https://en.wikipedia.org/wiki/Fermion Fermions] are sections of $$(\hat{S}_{+} \otimes V_{R}) \oplus (\hat{S}\_ \otimes V_{\bar{R}})$$. $$R$$ and $$\bar{R}$$ are not [https://en.wikipedia.org/wiki/Isomorphism isomorphic]; their failure to be isomorphic explains why the light fermions are light.
# The masses of elementary particles are generated through the Higgs mechanism.
Β 
All of this must be supplemented with the understanding that the geometrical laws obeyed by the metric tensor, the [https://en.wikipedia.org/wiki/Introduction_to_gauge_theory gauge fields], and the fermions are to be interpreted in [https://en.wikipedia.org/wiki/Quantum_mechanics quantum mechanical] terms.
</blockquote>
Β 
== The Wall ==
Β 
<div class="floatright" style="text-align: center">
[[File:Newwall.png|center|class=shadow|400px]]
[https://dev.theportal.dev/wall/ High Resolution Interactiv Version of the Wall]
Β 
[[File:Key-to-wall.png|center|class=shadow|400px]]
</div>
Β 
This [http://www.math.stonybrook.edu/~tony/scgp/wall-story/wall-story.html image is carved into a wall at Stony Brook University]. It contains many of the most fundamental equations of physics, providing a formulaic representation of all reality.
Β 
Several of the equations have been identified as having direct connections to statements in 'The Graph' (identified by numbers)
Β 
=== Key and Explanations ===
Β 
''The following should be completed according to the list of explanations on this page: http://scgp.stonybrook.edu/archives/6264''
Β 
<span class="highlight">[[Talk:Graph,_Wall,_Tome#EricRWeinstein_2020-02-02_at_1%3A31_PM | New suggestions from Eric]]</span>
Β 
*I.Β  [[Jones polynomial]] for right trefoil knot; [https://theportal.wiki/wiki/Jones_polynomial Witten’s path-integral formulation] for Jones polynomial using Chern-Simons action
*II.Β  [[Feynmann Diagram]] illustrating [[Associativity]] equation in [[Quantum Field Theory]]
*III. [[Yang-Baxter equation]]
*IV.Β  [[Lorenz Attractor]]: Lorenz equations with orbit
*V.Β  Diagram of a black hole with [[Schwarzschild radius]]
*VI.Β  The five [[regular polyhedra]]
*VII. Equiangular spiral drawn in "golden" rectangle (side ratio = golden mean g), ratio of consecutive [[Fibonacci numbers]] approaches g, represented by its continued fraction expansion.
*VIII.[[Babylonian computation of the square root of 2]]
*IX.Β  Visual proof of the [[Pythagorean Theorem]]
*X.Β  [[Cell decomposition of torus; Euler characteristic; Gauss-Bonnet formula.]]
*XI.Β  Archimedes: [[On the Sphere and Cylinder]].
*XII. [[Aharanov-Bohm effect]]
*XIII.[[Supergravity Langangian]]; root diagramm for [[Lie group E8]]
*XIV. [[Navier-Stokes equation]] with flow around cylinder.
Β 
Β 
*0.Β  In Ellipse: ([[Kepler's 1st law]] represented by star, ellipse, planet)
*1.Β  [[Kepler's 2nd law]]
*2.Β  [[Newton's force-acceleration equation]]
*3.Β  [[Kepler's 3rd law]]
*4.Β  [[Newton's gravitational law]]
*5.Β  [[Einstein's General Relativity equation]]
*6.Β  [[SchrΓΆdinger's equation]]
*7.Β  [[Dirac equation]]
*8.Β  [[Atiyah-Singer Theorem]]
*9.Β  [[Yang-Mills equations]]
*10.Β  [[Defining relation of Supersymmetry]]
Β 
Β 
*A. [[Einstein’s mass-energy equation]]
*B. [[Maxwell's Equations]]
*C. [[Stoke's Theorem]]
*D. [[The boundary of a boundary is zero]]
*E. [[Heisenberg's indeterminacy relation]]
*F. [[Euler's formula for Zeta-function]]
*G. Interaction between two string; [[Feynman diagram]] shows corresponding interaction of particles, here the Compton scattering of a photon off an electron.
Β 
=== Defacing the Wall ===
What should be in and what should be out of the future wall? Let's determine that[[https://theportal.wiki/wiki/Defacing_the_wall here]].
Β 
Β 
Β 
Eric talked about some of the important equations on the wall. There are 2 different recorded versions of the conversation if you want to listen to it. (Where? Is there a transcript or summary of the most important points?)


== The Tome ==
===The Wall===


[[File:The-tome.png|right|class=shadow|250px]]
The following [http://www.math.stonybrook.edu/~tony/scgp/wall-story/wall-story.html image is carved into a wall at Stony Brook University]. It contains many of the most fundamental equations of physics, providing a formulaic representation of all reality.


This book by Roger Penrose contains a comprehensive account of the physical universe. Β 
<div style="text-align: center;">'''[https://dev.theportal.dev/wall/ click here for an interactive version of the Wall].'''</div>
<gallery mode="packed" heights=600px>
File:Newwall.png|center|class=shadow|400px|The Wall
File:Key-to-wall.png|center|class=shadow|400px|Explanations for the Wall
</gallery>


To gain an understanding and intuition for the information contained in 'The Graph', and 'The Wall', reading this book will provide a great head-start.
=== The Tome ===


With 34 chapters spread over 1000 pages, including diagrams, equations, and descriptions, there are multiple avenues for understanding all concepts.


See our [[The Road to Reality Study Notes|study notes]]
[[File:The-tome.png|right|class=shadow|150px]]


=== Book Details ===
The Tome is the book Road to Reality by Roger Penrose which contains a comprehensive account of the physical universe. To gain an understanding and intuition for the information contained in 'The Graph', and 'The Wall', reading this book will provide a great head-start. With 34 chapters spread over 1000 pages, including diagrams, equations, and descriptions, there are multiple avenues for understanding all concepts.


* ISBN: 978-0679776314
* ISBN: 978-0679776314
* [https://www.amazon.com/Road-Reality-Complete-Guide-Universe/dp/0679776311 Road to Reality by Roger Penrose (2004)]
* [https://www.amazon.com/Road-Reality-Complete-Guide-Universe/dp/0679776311 Road to Reality by Roger Penrose on Amazon]
* Purchase the book somehow, then get the [https://www.academia.edu/351112/The_Road_to_Reality_Sir_Roger_Penrose PDF here]
* There appears to be a [https://www.amazon.com/Road-Reality-Complete-Guide-Universe-ebook/dp/B01BS7NTA6 Kindle Edition] that isn't available in the US. If anyone in the community has a way to get a Kindle version of the book, please add it here.
* There appears to be a [https://www.amazon.com/Road-Reality-Complete-Guide-Universe-ebook/dp/B01BS7NTA6 Kindle Edition] that isn't available in the US. If anyone in the community has a way to get a Kindle version of the book, please add it here.
* Purchase the book somehow, then get the [https://www.academia.edu/351112/The_Road_to_Reality_Sir_Roger_Penrose pdf here]
* [https://discord.gg/3xgrNwJ The Portal Book Club] - We have a weekly group that meets to talk about this book. Come join us in Discord!


== Methodology ==
Study notes for the Tome can be found [[The_Road_to_Reality_Study_Notes|here]].


* Create/assemble resources that allow uninitiated to quickly and easily get up to speed with state of project.
Reference material by chapter can be found [[The Road to Reality|here]].
* Create/assemble resources that provide analogies for more complex principles - to demonstrate a key feature of the principle.
* Create/assemble resources that provide a geometric intuition for the equations of fundamental physics - Geometric interpretations are most amenable to being visually represented.
* Create/assemble resources that allow the geometric visualisation/intuition for principles of foundational physics.
* Rinse and repeat.


== Project Files ==
== Further Project Ideas==
Β 
A working area for the project is located in a [https://drive.google.com/drive/folders/1yPZHTNy47jUpmD-RMRCVtitfD-gQBRhP google drive].
Β 
It includes a [https://docs.google.com/document/d/1sB_LTltdq8J6mIKyPRaHQWKEuLk0ZXuwYQZb78BnNuk/edit?usp=sharing list of tasks] that can be worked on by individuals or groups of individuals. (add a comment to let people know if you're working on something)
Β 
This file also has an area to list specific areas of aptitude or interest for those people who are not sure how to contribute.
Β 
== Accelerators ==
Β 
[[Accelerators:|Accelerators: 2 minute guides to fundamental principles.]]
Β 
== An Example ==
Β 
'''Imagine:''' It's 1915, and you've made one of the greatest discoveries in hundreds of years. You visit your mother and show her your work:
Β 
Β 
$$R_{\mu v}-\frac{1}{2}Rg_{\mu v} = 8 \pi T_{\mu v}$$
Β 
Β 
'That's nice dear', she responds, unaware of the implications of your discovery.
Β 
The problem, is that although this equation carries with it the secrets of gravity, to a layman it is merely a bunch of letters and symbols.
Β 
Now, consider this single image.
Β 
Β 
[[File:sheetsunx.gif||Curved Space-Time]]
Β 
Instantly, the meaning becomes clear. Gravity warps space(time), and matter, planets, and even light follows a path that is curved by the warped geometry.


* Organize expeditions - (guided or unguided) tours through the portal and into the wonderful world we call physics. Intellectual tourism.
* Create/assemble resources that provide a geometric intuition for the equations and principles of fundamental physics - Geometric interpretations are most amenable to being visually represented.Β  An example, is shown [[Example Visualization|here]].
* Create [[Accelerators:|Accelerators: 2 minute guides to fundamental principles.]]
* Create/assemble resources that allow uninitiated to quickly and easily get up to speed with state of the project.
* Create/assemble resources that provide analogies for more complex principles - to demonstrate a key feature of the principle.
* Annotate/colorize the most important equations
* Publish discussions and comments on chapters of the Tome.
* Publish study guide for the Tome.
* Publish roadmaps for navigating through the Tome.
* Create dependency graphs for chapters of the Tome.
* Create expandable version of the Graph, i.e. multiple versions of the Graph that reveal more and more details.
* Create fully-fledged learning path like [https://github.com/bmorelli25/Become-A-Full-Stack-Web-Developer]


== Resources &amp; References ==
== Resources &amp; References ==


* [https://drive.google.com/open?id=1sB_LTltdq8J6mIKyPRaHQWKEuLk0ZXuwYQZb78BnNuk Working folder for Projects]
* Files related to the projected can be found in a [https://drive.google.com/drive/folders/1yPZHTNy47jUpmD-RMRCVtitfD-gQBRhP Google Drive Folder].
* [https://drive.google.com/open?id=1sB_LTltdq8J6mIKyPRaHQWKEuLk0ZXuwYQZb78BnNuk List of Tasks related to the Project] (no longer up to date)
* [https://www.dropbox.com/s/xdickldblj574mf/eric%20wall%20-%20tome%20-%20graph.m4a?dl=0| Recording of original call w/ Eric]
* [https://www.dropbox.com/s/xdickldblj574mf/eric%20wall%20-%20tome%20-%20graph.m4a?dl=0| Recording of original call w/ Eric]
* <span class="highlight">[[Eric’s Most Important Set of Books]]<span>
* [[Eric’s Most Important Set of Books]]
* [https://physicstravelguide.com/ The Physics Travel Guide] (A didactic Wiki that explains concepts in three levels of difficulty.)
* [https://physicstravelguide.com/ The Physics Travel Guide] - a didactic Wiki that explains math and physics concepts in three levels of difficulty.
* [https://github.com/rossant/awesome-math Awesome Math] - a curated list of useful math resources.
* Information about the GWT project were first collected in a Google Doc titled [https://docs.google.com/document/d/1Bo5ny0UyC8gEHiAaDR2Al2OSGscUWPS8NFI-hvB1z4o/edit?pli=1 Graph, Wall, Tome - Problem Solving].
* Information about the GWT project were first collected in a Google Doc titled [https://docs.google.com/document/d/1Bo5ny0UyC8gEHiAaDR2Al2OSGscUWPS8NFI-hvB1z4o/edit?pli=1 Graph, Wall, Tome - Problem Solving].
Β 
* [https://www.youtube.com/playlist?list=PL5TiDYF_g45BA3abSyNl7M4pFzihZdoHT Relevant conversations with Eric on The Portal Discord Server]
Β 
Β 
=== Video Playlists ===
Β 
* [https://www.youtube.com/playlist?list=PL5TiDYF_g45BA3abSyNl7M4pFzihZdoHT Conversations with Eric on The Portal Discord Server]
* [https://www.youtube.com/playlist?list=PL5TiDYF_g45Az5qgAP5Lj8Y3qKPSib1eP Misc recordings on The Portal Server for project and other notable conversations]
* [https://www.youtube.com/playlist?list=PL5TiDYF_g45Az5qgAP5Lj8Y3qKPSib1eP Misc recordings on The Portal Server for project and other notable conversations]
* [https://www.youtube.com/playlist?list=PL5TiDYF_g45CyK7w7ZXH24FiuASYes2VO Wall-Tome-Graph Concept Explanation Videos]
[[Category:Graph, Wall, Tome]]
[[Category:Projects]]

Revision as of 08:46, 31 July 2020

Fundamental physics is an unknown world to most people. Equations, symbols, and incomprehensible terms abound, and unless you've studied post-grad mathematics and physics, this world is inaccessible to you. Although there are several great resources to map the way toward complete understanding. Most people will not undertake the journey to understand the source code to the world that we all inhabit.

The goal of the Graph, Wall, Tome project is to solve this problem by building a portal anyone can use to travel to the amazing world that we call fundamental physics.

The name of the project stems from the observation that there are three resources that themselves contain all that you need for an almost complete understanding of the world.

  1. The Graph - A paragraph written by Edward Witten
  2. The Wall - The iconic wall of Stony Brook University
  3. The Tome - The book 'The Road to Reality' by Roger Penrose

These resources are available to everyone, but will be sought by almost none. A goal of the Graph, Wall, Tome project is to convert these resources into a medium that can be widely disseminated, and which can not be ignored.

This project will require bi-directional information transfer, and the minds of people with many different aptitudes.

  • We need mathematicians, topologists, geometers, and physicists to understand these resources, and all of their implications.
  • We need explainers and educators, to convey this information to a wider audience, and
  • We need artists, linguists, and programmers to create intuitive visualisations.

The Portal will create a community of people, working together to achieve these aims.

Success will generate yet further insights, opening up a more fundamental understanding of the nature of reality - for the individuals involved, and - for humanity as a whole.

Ongoing Sub-Projects

  • Studying the Tome - The Tome can be intimidating. This problem can be solved 1.) by creating resources that make it easier to digest its content and 2.) by going through the chapters together.
  • Annotating the Wall - The goal is to provide understandable explanations for all concepts shown on the Wall.
  • Animating the Wall - The goal is to make the wall more inviting and the symbols on it less cryptic.
  • Defacing the Wall - How can the wall be improved?
  • Decoding the Graph-Wall-Tome Connection - What are the common themes that appear in the Graph, the Wall, and the Tome? What do they hint at?
  • Editing the Graph - The goal is to create an updated version of the Graph since there are several small aspects of it that can and should be improved.
  • Geometry Project - The aim is to create and collect resources related to Frederic P. Schuller's lecture series titled "Lectures on Geometrical Anatomy of Theoretical Physics" that provides a great introduction to geometrical concepts that are essential for the Graph, Wall, Tome project.
  • Holonomy Project - The goal is to create visualizations for the effect known as "holonomy", whereby parallel transporting a vector around a loop in a curved space leads to the vector changing upon returning to the start of the loop. How/how much the vector changes orientation/position in space is the holonomy of that loop in that space. This effect reveals deep information about the curvature of the space itself.

Eric Weinstein's Prompt

A request:
Try to draw the lines through the three. View it as a unified idea:
The paragraph gets edited.
The wall gets defaced and grafittied.
The Sacred Tome gets Re-Written
But follow the skeins through each.
The graph points to the wall.
And the wall to the Tome.
And the Tome leads to the Search.

The Graph, The Wall, The Tome

The Graph

The-graph.png

The Graph is a paragraph (at the bottom of page 20) from Edward Witten's paper Physics and Geometry:

If one wants to summarize our knowledge of physics in the briefest possible terms, there are three really fundamental observations: (i) Spacetime is a pseudo-Riemannian manifold $$M$$, endowed with a metric tensor and governed by geometrical laws. (ii) Over $$M$$ is a vector bundle $$X$$ with a non-abelian gauge group $$G$$. (iii) Fermions are sections of $$(\hat{S}_{+} \otimes V_{R}) \oplus (\hat{S}_{-} \otimes V_{\tilde{R}})$$. $$R$$ and $$\tilde{R}$$ are not isomorphic; their failure to be isomorphic explains why the light fermions are light and presumably has its origins in representation difference $$\Delta$$ in some underlying theory. All of this must be supplemented with the understanding that the geometrical laws obeyed by the metric tensor, the gauge fields, and the fermions are to be interpreted in quantum mechanical terms.

An updated version of the Graph can be found here.

The Wall

The following image is carved into a wall at Stony Brook University. It contains many of the most fundamental equations of physics, providing a formulaic representation of all reality.

The Tome

The-tome.png

The Tome is the book Road to Reality by Roger Penrose which contains a comprehensive account of the physical universe. To gain an understanding and intuition for the information contained in 'The Graph', and 'The Wall', reading this book will provide a great head-start. With 34 chapters spread over 1000 pages, including diagrams, equations, and descriptions, there are multiple avenues for understanding all concepts.

Study notes for the Tome can be found here.

Reference material by chapter can be found here.

Further Project Ideas

  • Organize expeditions - (guided or unguided) tours through the portal and into the wonderful world we call physics. Intellectual tourism.
  • Create/assemble resources that provide a geometric intuition for the equations and principles of fundamental physics - Geometric interpretations are most amenable to being visually represented. An example, is shown here.
  • Create Accelerators: 2 minute guides to fundamental principles.
  • Create/assemble resources that allow uninitiated to quickly and easily get up to speed with state of the project.
  • Create/assemble resources that provide analogies for more complex principles - to demonstrate a key feature of the principle.
  • Annotate/colorize the most important equations
  • Publish discussions and comments on chapters of the Tome.
  • Publish study guide for the Tome.
  • Publish roadmaps for navigating through the Tome.
  • Create dependency graphs for chapters of the Tome.
  • Create expandable version of the Graph, i.e. multiple versions of the Graph that reveal more and more details.
  • Create fully-fledged learning path like [1]

Resources & References