corrected typos

Author: mhjensen

doc/pub/week11/html/week11-bs.html

@@ -122,7 +122,6 @@
               ('Deriving a circuit', 2, None, 'deriving-a-circuit'),
               ('Rotation gate', 2, None, 'rotation-gate'),
               ('Proceeding', 2, None, 'proceeding'),
-              ('Two-qubit system', 2, None, 'two-qubit-system'),
               ('Two-qubit case', 2, None, 'two-qubit-case'),
               ('QFT matrix', 2, None, 'qft-matrix'),
               ('Three-qubit case', 2, None, 'three-qubit-case'),
@@ -207,7 +206,6 @@
      <!-- navigation toc: --> <li><a href="#deriving-a-circuit" style="font-size: 80%;">Deriving a circuit</a></li>
      <!-- navigation toc: --> <li><a href="#rotation-gate" style="font-size: 80%;">Rotation gate</a></li>
      <!-- navigation toc: --> <li><a href="#proceeding" style="font-size: 80%;">Proceeding</a></li>
-     <!-- navigation toc: --> <li><a href="#two-qubit-system" style="font-size: 80%;">Two-qubit system</a></li>
      <!-- navigation toc: --> <li><a href="#two-qubit-case" style="font-size: 80%;">Two-qubit case</a></li>
      <!-- navigation toc: --> <li><a href="#qft-matrix" style="font-size: 80%;">QFT matrix</a></li>
      <!-- navigation toc: --> <li><a href="#three-qubit-case" style="font-size: 80%;">Three-qubit case</a></li>
@@ -701,8 +699,8 @@ <h2 id="notation-for-binary-fraction" class="anchor">Notation for binary fractio
 
 <!-- !split -->
 <h2 id="more-notations" class="anchor">More notations </h2>
-<p>Then we can see that</p>
 
+<p>Then we can see that</p>
 $$
 \begin{equation*}
 |x\rangle \rightarrow \frac{1}{\sqrt{2^{n}}}\left[|0\rangle+e^{-2 \pi i 0 . x_{n}}|1\rangle\right] \otimes\left[|0\rangle+e^{-2 \pi i 0 . x_{n-1} x_{n}}|1\rangle\right] \otimes \cdots \otimes\left[|0\rangle+e^{-2 \pi i 0 . x_{1} x_{2} \cdots x_{n}}|1\rangle\right] 
@@ -775,11 +773,6 @@ <h2 id="proceeding" class="anchor">Proceeding </h2>
 
 <!-- \includegraphics[max width=\textwidth]{2024_03_18_c1d427fa6b85efa365f1g-5} -->
 
-<!-- !split -->
-<h2 id="two-qubit-system" class="anchor">Two-qubit system </h2>
-
-<p>These notes will be extended, see Hundt section 6.2</p>
-
 <!-- !split -->
 <h2 id="two-qubit-case" class="anchor">Two-qubit case </h2>
 

doc/pub/week11/html/week11-reveal.html

@@ -710,8 +710,8 @@ <h2 id="notation-for-binary-fraction">Notation for binary fraction </h2>
 
 <section>
 <h2 id="more-notations">More notations </h2>
-<p>Then we can see that</p>
 
+<p>Then we can see that</p>
 <p>&nbsp;<br>
 $$
 \begin{equation*}
@@ -796,12 +796,6 @@ <h2 id="proceeding">Proceeding </h2>
 <!-- \includegraphics[max width=\textwidth]{2024_03_18_c1d427fa6b85efa365f1g-5} -->
 </section>
 
-<section>
-<h2 id="two-qubit-system">Two-qubit system </h2>
-
-<p>These notes will be extended, see Hundt section 6.2</p>
-</section>
-
 <section>
 <h2 id="two-qubit-case">Two-qubit case </h2>
 

doc/pub/week11/html/week11-solarized.html

@@ -149,7 +149,6 @@
               ('Deriving a circuit', 2, None, 'deriving-a-circuit'),
               ('Rotation gate', 2, None, 'rotation-gate'),
               ('Proceeding', 2, None, 'proceeding'),
-              ('Two-qubit system', 2, None, 'two-qubit-system'),
               ('Two-qubit case', 2, None, 'two-qubit-case'),
               ('QFT matrix', 2, None, 'qft-matrix'),
               ('Three-qubit case', 2, None, 'three-qubit-case'),
@@ -648,8 +647,8 @@ <h2 id="notation-for-binary-fraction">Notation for binary fraction </h2>
 
 <!-- !split --><br><br><br><br><br><br><br><br><br><br>
 <h2 id="more-notations">More notations </h2>
-<p>Then we can see that</p>
 
+<p>Then we can see that</p>
 $$
 \begin{equation*}
 |x\rangle \rightarrow \frac{1}{\sqrt{2^{n}}}\left[|0\rangle+e^{-2 \pi i 0 . x_{n}}|1\rangle\right] \otimes\left[|0\rangle+e^{-2 \pi i 0 . x_{n-1} x_{n}}|1\rangle\right] \otimes \cdots \otimes\left[|0\rangle+e^{-2 \pi i 0 . x_{1} x_{2} \cdots x_{n}}|1\rangle\right] 
@@ -722,11 +721,6 @@ <h2 id="proceeding">Proceeding </h2>
 
 <!-- \includegraphics[max width=\textwidth]{2024_03_18_c1d427fa6b85efa365f1g-5} -->
 
-<!-- !split --><br><br><br><br><br><br><br><br><br><br>
-<h2 id="two-qubit-system">Two-qubit system </h2>
-
-<p>These notes will be extended, see Hundt section 6.2</p>
-
 <!-- !split --><br><br><br><br><br><br><br><br><br><br>
 <h2 id="two-qubit-case">Two-qubit case </h2>
 

doc/pub/week11/html/week11.html

@@ -226,7 +226,6 @@
               ('Deriving a circuit', 2, None, 'deriving-a-circuit'),
               ('Rotation gate', 2, None, 'rotation-gate'),
               ('Proceeding', 2, None, 'proceeding'),
-              ('Two-qubit system', 2, None, 'two-qubit-system'),
               ('Two-qubit case', 2, None, 'two-qubit-case'),
               ('QFT matrix', 2, None, 'qft-matrix'),
               ('Three-qubit case', 2, None, 'three-qubit-case'),
@@ -725,8 +724,8 @@ <h2 id="notation-for-binary-fraction">Notation for binary fraction </h2>
 
 <!-- !split --><br><br><br><br><br><br><br><br><br><br>
 <h2 id="more-notations">More notations </h2>
-<p>Then we can see that</p>
 
+<p>Then we can see that</p>
 $$
 \begin{equation*}
 |x\rangle \rightarrow \frac{1}{\sqrt{2^{n}}}\left[|0\rangle+e^{-2 \pi i 0 . x_{n}}|1\rangle\right] \otimes\left[|0\rangle+e^{-2 \pi i 0 . x_{n-1} x_{n}}|1\rangle\right] \otimes \cdots \otimes\left[|0\rangle+e^{-2 \pi i 0 . x_{1} x_{2} \cdots x_{n}}|1\rangle\right] 
@@ -799,11 +798,6 @@ <h2 id="proceeding">Proceeding </h2>
 
 <!-- \includegraphics[max width=\textwidth]{2024_03_18_c1d427fa6b85efa365f1g-5} -->
 
-<!-- !split --><br><br><br><br><br><br><br><br><br><br>
-<h2 id="two-qubit-system">Two-qubit system </h2>
-
-<p>These notes will be extended, see Hundt section 6.2</p>
-
 <!-- !split --><br><br><br><br><br><br><br><br><br><br>
 <h2 id="two-qubit-case">Two-qubit case </h2>