more math fixes

chapters/03_oscillation.html

@@ -294,7 +294,7 @@ <h2>3.4 Pointing in the Direction of Movement</h2>
 
 <p>OK. We know that the definition of tangent is:</p>
 
-<div data-type="equation">{tangent}({angle}) = \frac{{velocity}_y}{{velocity}_x}</div>
+<div data-type="equation">{tangent}({angle}) = \frac{velocity_x}{velocity_y}</div>
 
 <p>The problem with the above is that we know velocity, but we don’t know the angle. We have to solve for the angle. This is where a special function known as <em>inverse tangent</em> comes in, sometimes referred to as <em>arctangent</em> or <em>tan<sup>-1</sup></em>. (There is also an <em>inverse sine</em> and an <em>inverse cosine</em>.)</p>
 

chapters/06_steering.html

@@ -760,10 +760,10 @@ <h2>6.7 The Dot Product</h2>
 
 <p>The two formulas for dot product can be derived from one another with <a href="http://mathworld.wolfram.com/DotProduct.html">trigonometry</a>, but for our purposes we can be happy with operating on the assumption that:</p>
 
-<div data-type="equation">\vec{A}\cdot\vec{B}=||\vec{A}||\times||\vec{B}||
+<div data-type="equation">\vec{A}\cdot\vec{B}=||\vec{A}||\times||\vec{B}||</div>
 
-<p><span data-type="equation">\vec{A}\cdot\vec{B} = ||\vec{A}||\times||\vec{B}||\times\cos(\theta)</span><br />
-<span data-type="equation">\vec{A}\cdot\vec{B} = a_x\times b_x + a_y\times b_y</span></p>
+<<p><span data-type="equation">\vec{A}\cdot\vec{B} = ||\vec{A}||\times||\vec{B}||\times\cos(\theta)</span><br />
+<span data-type="equation">\vec{A}\cdot\vec{B}=a_x\times b_x + a_y\times b_y</span></p>
 
 <p>both hold true and therefore:</p>
 
@@ -837,7 +837,7 @@ <h5>Exercise 6.9</h5>
 	<p>If two vectors (<span data-type="equation">\vec{A}</span> and <span data-type="equation">\vec{B}</span>) are orthogonal (i.e. perpendicular), the dot product (<span data-type="equation">\vec{A}\cdot\vec{B}</span>) is equal to 0.</p>
 	</li>
 	<li>
-	<p>If two vectors are unit vectors, then the dot product is simply equal to cosine of the angle between them, i.e. <span data-type="equation">\vec{A}\cdot\vec{B}\=\cos(\theta)</span> if <span data-type="equation">\vec{A}</span> and <span data-type="equation">\vec{B}</span> are of length 1.</p>
+	<p>If two vectors are unit vectors, then the dot product is simply equal to cosine of the angle between them, i.e. <span data-type="equation">\vec{A}\cdot\vec{B}=\cos(\theta)</span> if <span data-type="equation">\vec{A}</span> and <span data-type="equation">\vec{B}</span> are of length 1.</p>
 	</li>
 </ol>
 </section>

magicbook.json

@@ -2,7 +2,23 @@
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    "destination":"build/:build",
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+      "chapters/00_1_titlepage.html",
+      "chapters/00_2_dedication.html",
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+      "chapters/00_5_preface.html",
+      "chapters/00_6_TOC.html",
+      "chapters/00_7_intro.html",
+      "chapters/01_vectors.html",
+      "chapters/02_forces.html",
+      "chapters/03_oscillation.html",
+      "chapters/04_particles.html",
+      "chapters/05_physicslib.html",
+      "chapters/06_steering.html",
+      "chapters/07_ca.html",
+      "chapters/08_fractals.html",
+      "chapters/09_ga.html",
+      "chapters/10_nn.html",
+      "chapters/xx_1_furtherreading.html"
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