correcting typos

Author: mhjensen

doc/pub/week7/html/week7-bs.html

@@ -104,7 +104,6 @@
                None,
                'rewriting-the-string-of-matrices'),
               ('More rewriting tricks', 2, None, 'more-rewriting-tricks'),
-              ('Example', 2, None, 'example'),
               ('The $\\boldsymbol{Z}\\otimes \\boldsymbol{I}$ term',
                2,
                None,
@@ -313,7 +312,6 @@
      <!-- navigation toc: --> <li><a href="#rewriting-our-strings-of-pauli-matrices" style="font-size: 80%;">Rewriting our strings of Pauli matrices</a></li>
      <!-- navigation toc: --> <li><a href="#rewriting-the-string-of-matrices" style="font-size: 80%;">Rewriting the string of matrices</a></li>
      <!-- navigation toc: --> <li><a href="#more-rewriting-tricks" style="font-size: 80%;">More rewriting tricks</a></li>
-     <!-- navigation toc: --> <li><a href="#example" style="font-size: 80%;">Example</a></li>
      <!-- navigation toc: --> <li><a href="#the-boldsymbol-z-otimes-boldsymbol-i-term" style="font-size: 80%;">The \( \boldsymbol{Z}\otimes \boldsymbol{I} \) term</a></li>
      <!-- navigation toc: --> <li><a href="#the-specific-eigenvalues" style="font-size: 80%;">The specific eigenvalues</a></li>
      <!-- navigation toc: --> <li><a href="#the-boldsymbol-i-otimes-boldsymbol-z-term" style="font-size: 80%;">The \( \boldsymbol{I}\otimes\boldsymbol{Z} \) term</a></li>
@@ -981,7 +979,7 @@ <h2 id="rewriting-the-string-of-matrices" class="anchor">Rewriting the string of
 <!-- subsequent paragraphs come in larger fonts, so start with a paragraph -->
 <p>Use the fact that \( \sigma_i^2 = I \) and \( \sigma_i \sigma_j = -\sigma_j \sigma_i \) for \( i \neq j \) to simplify the expression. For example:</p>
 $$
-\boldsymbol{X} \boldsymbol{Y} = -\boldsymbol{Y} \boldsymbol{X} = i \boldsymbol{X}.
+\boldsymbol{X} \boldsymbol{Y} = -\boldsymbol{Y} \boldsymbol{X} = i \boldsymbol{Z}.
 $$
 </div>
 </div>
@@ -1008,27 +1006,6 @@ <h2 id="more-rewriting-tricks" class="anchor">More rewriting tricks </h2>
 </div>
 
 
-<!-- !split -->
-<h2 id="example" class="anchor">Example </h2>
-
-<p>A simple example is </p>
-$$
-\boldsymbol{P} = \boldsymbol{X} \boldsymbol{Y} \otimes \boldsymbol{Z}.
-$$
-
-<p>To rewrite this for measurement we use the commutation relations to reorder the terms if needed.
-Then we eimplify using identities:
-</p>
-$$
-\boldsymbol{X} \boldsymbol{Y} = i \boldsymbol{Z}.
-$$
-
-<p>We obtain then </p>
-$$
-\boldsymbol{P} = (i \boldsymbol{Z}) \otimes \boldsymbol{Z} = i (\boldsymbol{Z} \otimes \boldsymbol{Z}).
-$$
-
-
 <!-- !split -->
 <h2 id="the-boldsymbol-z-otimes-boldsymbol-i-term" class="anchor">The \( \boldsymbol{Z}\otimes \boldsymbol{I} \) term </h2>
 

doc/pub/week7/html/week7-reveal.html

@@ -815,7 +815,7 @@ <h2 id="rewriting-the-string-of-matrices">Rewriting the string of matrices </h2>
 <p>Use the fact that \( \sigma_i^2 = I \) and \( \sigma_i \sigma_j = -\sigma_j \sigma_i \) for \( i \neq j \) to simplify the expression. For example:</p>
 <p>&nbsp;<br>
 $$
-\boldsymbol{X} \boldsymbol{Y} = -\boldsymbol{Y} \boldsymbol{X} = i \boldsymbol{X}.
+\boldsymbol{X} \boldsymbol{Y} = -\boldsymbol{Y} \boldsymbol{X} = i \boldsymbol{Z}.
 $$
 <p>&nbsp;<br>
 </div>
@@ -842,33 +842,6 @@ <h2 id="more-rewriting-tricks">More rewriting tricks </h2>
 </div>
 </section>
 
-<section>
-<h2 id="example">Example </h2>
-
-<p>A simple example is </p>
-<p>&nbsp;<br>
-$$
-\boldsymbol{P} = \boldsymbol{X} \boldsymbol{Y} \otimes \boldsymbol{Z}.
-$$
-<p>&nbsp;<br>
-
-<p>To rewrite this for measurement we use the commutation relations to reorder the terms if needed.
-Then we eimplify using identities:
-</p>
-<p>&nbsp;<br>
-$$
-\boldsymbol{X} \boldsymbol{Y} = i \boldsymbol{Z}.
-$$
-<p>&nbsp;<br>
-
-<p>We obtain then </p>
-<p>&nbsp;<br>
-$$
-\boldsymbol{P} = (i \boldsymbol{Z}) \otimes \boldsymbol{Z} = i (\boldsymbol{Z} \otimes \boldsymbol{Z}).
-$$
-<p>&nbsp;<br>
-</section>
-
 <section>
 <h2 id="the-boldsymbol-z-otimes-boldsymbol-i-term">The \( \boldsymbol{Z}\otimes \boldsymbol{I} \) term </h2>
 

doc/pub/week7/html/week7-solarized.html

@@ -131,7 +131,6 @@
                None,
                'rewriting-the-string-of-matrices'),
               ('More rewriting tricks', 2, None, 'more-rewriting-tricks'),
-              ('Example', 2, None, 'example'),
               ('The $\\boldsymbol{Z}\\otimes \\boldsymbol{I}$ term',
                2,
                None,
@@ -902,7 +901,7 @@ <h2 id="rewriting-the-string-of-matrices">Rewriting the string of matrices </h2>
 <p>
 <p>Use the fact that \( \sigma_i^2 = I \) and \( \sigma_i \sigma_j = -\sigma_j \sigma_i \) for \( i \neq j \) to simplify the expression. For example:</p>
 $$
-\boldsymbol{X} \boldsymbol{Y} = -\boldsymbol{Y} \boldsymbol{X} = i \boldsymbol{X}.
+\boldsymbol{X} \boldsymbol{Y} = -\boldsymbol{Y} \boldsymbol{X} = i \boldsymbol{Z}.
 $$
 </div>
 
@@ -926,27 +925,6 @@ <h2 id="more-rewriting-tricks">More rewriting tricks </h2>
 </div>
 
 
-<!-- !split --><br><br><br><br><br><br><br><br><br><br>
-<h2 id="example">Example </h2>
-
-<p>A simple example is </p>
-$$
-\boldsymbol{P} = \boldsymbol{X} \boldsymbol{Y} \otimes \boldsymbol{Z}.
-$$
-
-<p>To rewrite this for measurement we use the commutation relations to reorder the terms if needed.
-Then we eimplify using identities:
-</p>
-$$
-\boldsymbol{X} \boldsymbol{Y} = i \boldsymbol{Z}.
-$$
-
-<p>We obtain then </p>
-$$
-\boldsymbol{P} = (i \boldsymbol{Z}) \otimes \boldsymbol{Z} = i (\boldsymbol{Z} \otimes \boldsymbol{Z}).
-$$
-
-
 <!-- !split --><br><br><br><br><br><br><br><br><br><br>
 <h2 id="the-boldsymbol-z-otimes-boldsymbol-i-term">The \( \boldsymbol{Z}\otimes \boldsymbol{I} \) term </h2>
 

doc/pub/week7/html/week7.html

@@ -208,7 +208,6 @@
                None,
                'rewriting-the-string-of-matrices'),
               ('More rewriting tricks', 2, None, 'more-rewriting-tricks'),
-              ('Example', 2, None, 'example'),
               ('The $\\boldsymbol{Z}\\otimes \\boldsymbol{I}$ term',
                2,
                None,
@@ -979,7 +978,7 @@ <h2 id="rewriting-the-string-of-matrices">Rewriting the string of matrices </h2>
 <p>
 <p>Use the fact that \( \sigma_i^2 = I \) and \( \sigma_i \sigma_j = -\sigma_j \sigma_i \) for \( i \neq j \) to simplify the expression. For example:</p>
 $$
-\boldsymbol{X} \boldsymbol{Y} = -\boldsymbol{Y} \boldsymbol{X} = i \boldsymbol{X}.
+\boldsymbol{X} \boldsymbol{Y} = -\boldsymbol{Y} \boldsymbol{X} = i \boldsymbol{Z}.
 $$
 </div>
 
@@ -1003,27 +1002,6 @@ <h2 id="more-rewriting-tricks">More rewriting tricks </h2>
 </div>
 
 
-<!-- !split --><br><br><br><br><br><br><br><br><br><br>
-<h2 id="example">Example </h2>
-
-<p>A simple example is </p>
-$$
-\boldsymbol{P} = \boldsymbol{X} \boldsymbol{Y} \otimes \boldsymbol{Z}.
-$$
-
-<p>To rewrite this for measurement we use the commutation relations to reorder the terms if needed.
-Then we eimplify using identities:
-</p>
-$$
-\boldsymbol{X} \boldsymbol{Y} = i \boldsymbol{Z}.
-$$
-
-<p>We obtain then </p>
-$$
-\boldsymbol{P} = (i \boldsymbol{Z}) \otimes \boldsymbol{Z} = i (\boldsymbol{Z} \otimes \boldsymbol{Z}).
-$$
-
-
 <!-- !split --><br><br><br><br><br><br><br><br><br><br>
 <h2 id="the-boldsymbol-z-otimes-boldsymbol-i-term">The \( \boldsymbol{Z}\otimes \boldsymbol{I} \) term </h2>