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Decapitalize files in prep
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src/doc/en/prep/index.rst

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@@ -25,7 +25,6 @@ Although any mathematics the reader is not familiar with can simply be
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skipped at first, we do assume throughout that the reader is familiar
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with the concept of a function and different kinds of numbers. We also
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make liberal use of basic examples from calculus, linear algebra, and
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other areas. In the :doc:`Quickstart tutorials <quickstart>`, we assume
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familiarity with the topics at the level of a student who has just
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completed a course in the subject, or of a faculty member who is about
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to teach it.
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.. toctree::
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:maxdepth: 2
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Prelude - Getting Logged In <Logging-On>
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Introductory Tutorial <Intro-Tutorial>
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Basic Symbolics and Plotting <Symbolics-and-Basic-Plotting>
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Calculus <Calculus>
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Introductory Programming <Programming>
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Advanced 2D Plotting <Advanced-2DPlotting>
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Prelude - Getting Logged In <logging-on>
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Introductory Tutorial <intro-tutorial>
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Basic Symbolics and Plotting <symbolics-and-basic-plotting>
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Calculus <calculus>
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Introductory Programming <programming>
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Advanced 2D Plotting <advanced-2D-plotting>
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Quickstart Tutorials <quickstart>

src/doc/en/prep/Intro-Tutorial.rst renamed to src/doc/en/prep/intro-tutorial.rst

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@@ -14,9 +14,9 @@ by NSF DUE 0817071). It is licensed under the Creative Commons
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Attribution\-ShareAlike 3.0 license (`CC BY\-SA
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<http://creativecommons.org/licenses/by-sa/3.0/>`_).
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If you are unsure how to log on to a Sage server, start using a local
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installation, or to create a new worksheet, you might find the
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:doc:`prelude on logging in <Logging-On>` helpful.
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If you are unsure how to log on to a Sage server, start using a local
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installation, or to create a new worksheet, you might find the
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:doc:`prelude on logging in <logging-on>` helpful.
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Otherwise, you can continue with this tutorial, which has the
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following sections:

src/doc/en/prep/Logging-On.rst renamed to src/doc/en/prep/logging-on.rst

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@@ -19,7 +19,7 @@ This document describes how to get into a Sage worksheet in the first
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place. If you already feel comfortable with this process, or at least
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comfortable enough to see how to actually use Sage, the main content of
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the tutorials begins with :doc:`the introductory tutorial
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<Intro-Tutorial>`.
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<intro-tutorial>`.
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There are three main types of worksheets for Sage, all of which have
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somewhat similar behavior.
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There are three actions you can take, each of which is highlighted
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in the next picture. Note that if you have no previous worksheets,
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the third option to "export" them will not make sense.
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the third option to "export" them will not make sense.
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.. image:: media/NotebookExportDetails.png
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:align: center

src/doc/en/prep/quickstart.rst

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@@ -19,20 +19,20 @@ reference manual.
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Finally, the last tutorial is a special one introducing the reader to
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creation of interactive material in Sage. It's highly recommended that
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you study the :doc:`Programming tutorial <Programming>` before tackling
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you study the :doc:`Programming tutorial <programming>` before tackling
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this one.
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Contents:
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.. toctree::
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:maxdepth: 2
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Abstract Algebra <Quickstarts/Abstract-Algebra>
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Differential Equations <Quickstarts/Differential-Equations>
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Graph Theory/Discrete Math <Quickstarts/Graphs-and-Discrete>
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Linear Algebra <Quickstarts/Linear-Algebra>
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Multivariable Calculus <Quickstarts/Multivariable-Calculus>
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Numerical Analysis <Quickstarts/NumAnalysis>
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Number Theory/Cryptography <Quickstarts/Number-Theory>
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Statistics and Distributions <Quickstarts/Statistics-and-Distributions>
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Creating Interacts <Quickstarts/Interact>
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Abstract Algebra <quickstarts/abstract-algebra>
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Differential Equations <quickstarts/differential-equations>
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Graph Theory/Discrete Math <quickstarts/graphs-and-discrete>
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Linear Algebra <quickstarts/linear-algebra>
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Multivariable Calculus <quickstarts/multivariable-calculus>
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Numerical Analysis <quickstarts/numerical-analysis>
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Number Theory/Cryptography <quickstarts/number-theory>
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Statistics and Distributions <quickstarts/statistics-and-distributions>
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Creating Interacts <quickstarts/interact>

src/doc/en/prep/Quickstarts/Graphs-and-Discrete.rst renamed to src/doc/en/prep/quickstarts/graphs-and-discrete.rst

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~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
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This is also briefly mentioned in the :doc:`Number theory quickstart
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<Number-Theory>`. Sage has a number of good pedagogical resources
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<number-theory>`. Sage has a number of good pedagogical resources
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for cryptography.
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.. skip

src/doc/en/prep/Quickstarts/Interact.rst renamed to src/doc/en/prep/quickstarts/interact.rst

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@@ -45,7 +45,7 @@ This was important because it allowed you to step back and think about
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what you would really be doing.
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Now for the technical part. We make this a ``def`` function \- see the
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:doc:`programming tutorial <../Programming>`.
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:doc:`programming tutorial <../programming>`.
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::
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src/doc/en/prep/Quickstarts/Linear-Algebra.rst renamed to src/doc/en/prep/quickstarts/linear-algebra.rst

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@@ -17,7 +17,7 @@ Linear algebra underpins a lot of Sage's algorithms, so it is fast,
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robust and comprehensive. We've already seen some basic linear algebra,
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including matrices, determinants, and the ``.rref()`` method for
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row-reduced echelon form in the :doc:`Programming Tutorial
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<../Programming>`, so the content here continues from there to some
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<../programming>`, so the content here continues from there to some
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extent.
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Matrices and Vectors
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sage: H.eigenvalues() # random
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[-10.08361801792048?, -2.682220984496031?, 4.739405672111427?, -1.320116668180795? - 10.88676412262347?*I, -1.320116668180795? + 10.88676412262347?*I]
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According to the :doc:`Numerical analysis quickstart <NumAnalysis>`,
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According to the :doc:`Numerical analysis quickstart <numerical-analysis>`,
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the question marks indicate that the actual
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number is inside the interval found by incrementing and
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decrementing the last digit of the printed number. So 9.1? is a number

src/doc/en/prep/Quickstarts/Multivariable-Calculus.rst renamed to src/doc/en/prep/quickstarts/multivariable-calculus.rst

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Here we compute the arclength between :math:`t=0` and :math:`t=1` by
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integrating the normalized derivative. As pointed out in the
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:doc:`calculus tutorial <../Calculus>`, the syntax for
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:doc:`calculus tutorial <../calculus>`, the syntax for
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``numerical_integral`` is slightly nonstandard -- we just put in the
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endpoints, not the variable.
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