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4 changes: 4 additions & 0 deletions publication/publication-619.ptx
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Expand Up @@ -67,6 +67,10 @@
<geometry>papersize={7in,10in},margin=1in</geometry>
</page>
<asymptote links="no" />
<insertions pagebreaks="LE1-individual-practice LE2-activity-identify-row-ops LE2-activity-complete-RREF"/>
<insertions pagebreaks="EV1-activity-sketch3 EV3-activity-arbitrary EV3-p-two-chains EV6-observation-dimension"/>
<insertions pagebreaks="AT2-exercises AT3-activity-basis-kernel AT4-activity-not-surjective-dim"/>
<insertions pagebreaks="GT1-individual-practice GT4-individual-practice"/>

</latex>

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2 changes: 1 addition & 1 deletion source/linear-algebra/source/01-LE/01.ptx
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Expand Up @@ -993,7 +993,7 @@ Augmented matrix:
</activity>
</subsection>

<subsection>
<subsection xml:id="LE1-individual-practice">
<title>Individual Practice</title>
<activity>
<introduction>
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4 changes: 2 additions & 2 deletions source/linear-algebra/source/01-LE/02.ptx
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Expand Up @@ -540,7 +540,7 @@ most complicated to simplest (in your opinion).
</activity>


<activity estimated-time='5'>
<activity estimated-time='5' xml:id="LE2-activity-identify-row-ops">
<statement>
<p>
Here we've written the sorted linear systems from <xref ref="LE2-activity-sort"/>
Expand Down Expand Up @@ -815,7 +815,7 @@ This will keep you from undoing your progress towards an RREF matrix.
</p>
</observation>

<activity estimated-time='10'>
<activity estimated-time='10' xml:id="LE2-activity-complete-RREF">
<statement>
<p>
Complete the following RREF calculation (multiple row operations may be needed
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6 changes: 3 additions & 3 deletions source/linear-algebra/source/02-EV/01.ptx
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Expand Up @@ -116,7 +116,7 @@ we refer to this real number as a <term>scalar</term>.
</statement>
</definition>

<activity estimated-time='10'>
<activity estimated-time='10' xml:id="EV1-activity-sketch">
<introduction>
<p>
Consider <m>\vspan\left\{\left[\begin{array}{c}1\\2\end{array}\right]\right\}</m>.
Expand Down Expand Up @@ -165,7 +165,7 @@ we refer to this real number as a <term>scalar</term>.



<activity estimated-time='10'>
<activity estimated-time='10' xml:id="EV1-activity-sketch2">
<introduction>
<p>
Consider <m>\vspan\left\{\left[\begin{array}{c}1\\2\end{array}\right],
Expand Down Expand Up @@ -251,7 +251,7 @@ we refer to this real number as a <term>scalar</term>.
</task>
</activity>

<activity estimated-time='5'>
<activity estimated-time='5' xml:id="EV1-activity-sketch3">
<statement>
<p component="html">
Sketch a representation of all the vectors belonging to
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4 changes: 3 additions & 1 deletion source/linear-algebra/source/02-EV/03.ptx
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Expand Up @@ -132,7 +132,7 @@
</statement>
</definition>

<activity estimated-time='5'>
<activity estimated-time='5' xml:id="EV3-activity-arbitrary">
<introduction>
<p>
Consider an arbitrary homogeneous vector equation <m>x_1 \vec{v}_1 + \cdots+x_n \vec{v}_n = \vec{0}</m>.
Expand Down Expand Up @@ -495,6 +495,8 @@ Proofs of an equality <m>\mathrm{LEFT}=\mathrm{RIGHT}</m> should generally be of
<li>
<p>
Using two chains of equalities:
</p>
<p xml:id="EV3-p-two-chains">
<md>
<mrow>
\mathrm{LEFT} &amp;= \cdots &amp; \mathrm{RIGHT} &amp;=\cdots
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2 changes: 1 addition & 1 deletion source/linear-algebra/source/02-EV/06.ptx
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Expand Up @@ -207,7 +207,7 @@ T=\left\{
<sage language="octave" component="html">
</sage>

<observation>
<observation xml:id="EV6-observation-dimension">
<p>
Even though we found different bases for them,
<m>\vspan S</m> and <m>\vspan T</m> are exactly the same subspace of <m>\IR^4</m>,
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2 changes: 1 addition & 1 deletion source/linear-algebra/source/03-AT/02.ptx
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Expand Up @@ -704,7 +704,7 @@ T\left(\left[\begin{array}{c} -5 \\ 0 \\ -3 \\ -2 \end{array}\right]\right)



<subsection>
<subsection xml:id="AT2-exercises">
<title>Exercises</title>
<p component="preview">
Exercises available at <url href="https://tbil.org/preview/linear-algebra/exercises/#/bank/AT2/"/>
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2 changes: 1 addition & 1 deletion source/linear-algebra/source/03-AT/03.ptx
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Expand Up @@ -235,7 +235,7 @@ Let <m>T: \IR^3 \rightarrow \IR^2</m> be the linear transformation with the foll
</statement>
</observation>

<activity estimated-time='10'>
<activity estimated-time='10' xml:id="AT3-activity-basis-kernel">
<statement>
<p>
Let <m>T: \IR^4 \rightarrow \IR^3</m> be the linear transformation whose standard matrix is:
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2 changes: 1 addition & 1 deletion source/linear-algebra/source/03-AT/04.ptx
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Expand Up @@ -686,7 +686,7 @@ means <m>T</m> is (A) <em>injective</em>, (B) <em>surjective</em>, or
</p>
</observation>

<activity estimated-time='3'>
<activity estimated-time='3' xml:id="AT4-activity-not-surjective-dim">
<statement>
<p>
What can you conclude about the linear map
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4 changes: 2 additions & 2 deletions source/linear-algebra/source/05-GT/01.ptx
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Expand Up @@ -67,7 +67,7 @@ standard matrix <m>A = \left[\begin{array}{cc} 2 &amp; 0 \\ 0 &amp; 3 \end{array
transforms the unit square.
</p>
<figure xml:id="GT1-unit-square-transform">
<image width="75%" xml:id="GT1-image-unit-square-transform">
<image width="65%" xml:id="GT1-image-unit-square-transform">
<latex-image>
\begin{tikzpicture}
\fill[red!50!white] (0,0) rectangle (1,1);
Expand Down Expand Up @@ -1073,7 +1073,7 @@ Or we may use a formula:
</observation>
</subsection>

<subsection>
<subsection xml:id="GT1-individual-practice">
<title>Individual Practice</title>
<activity>
<introduction>
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2 changes: 1 addition & 1 deletion source/linear-algebra/source/05-GT/04.ptx
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Expand Up @@ -120,7 +120,7 @@ associated with the eigenvalue <m>2</m>.
</sage>
</subsection>

<subsection>
<subsection xml:id="GT4-individual-practice">
<title>Individual Practice</title>
<activity>
<introduction>
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4 changes: 2 additions & 2 deletions source/linear-algebra/source/applications/pagerank.ptx
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Expand Up @@ -168,7 +168,7 @@ This corresponds to the <term>page rank system</term>:
<observation>
<statement>
<figure>
<image width="50%" xml:id="pagerank-3p-network2">
<image width="40%" xml:id="pagerank-3p-network2">
<latex-image>
\begin{tikzpicture}
\begin{scope}[every node/.style={circle,thick,draw}]
Expand Down Expand Up @@ -260,7 +260,7 @@ That is, find the eigenspace associated with <m>\lambda=1</m> for the matrix
</p>
<sidebyside widths="45% 45%">
<figure>
<image width="75%" xml:id="pagerank-3p-network3">
<image width="60%" xml:id="pagerank-3p-network3">
<latex-image>
\begin{tikzpicture}
\begin{scope}[every node/.style={circle,thick,draw}]
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4 changes: 4 additions & 0 deletions xsl/print.xsl
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Expand Up @@ -203,6 +203,10 @@
<xsl:text>\label{#4}</xsl:text>
</xsl:if>
<xsl:text>\hypertarget{#4}{}}, after={\notblank{#3}{\par\rule{\workspacestrutwidth}{#3}\par\vfill}{\par}}}&#xa;</xsl:text>
<!--Start sections (except for first section of each chapter) on new page-->
<!--<xsl:text>\setlength\extrarowheight{5pt} &#xa; \newcommand{\sectionbreak}{\ifnum\value{section}>1\clearpage\thispagestyle{plain}\fi\phantomsection}&#xa;</xsl:text>-->
<!--Start sections on new page-->
<xsl:text>\setlength\extrarowheight{5pt} &#xa; \newcommand{\sectionbreak}{\clearpage\thispagestyle{plain}}&#xa;</xsl:text>
</xsl:param>

</xsl:stylesheet>
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