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correcting typos
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doc/pub/week1/html/week1-bs.html

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@@ -2660,7 +2660,7 @@ <h2 id="1-commutator-identities" class="anchor">1: Commutator identities </h2>
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<ol>
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<li> \( [\hat{A}+\hat{B},\hat{C}]= [\hat{A},\hat{C}]+[\hat{B},\hat{C}] \);</li>
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<li> \( [\hat{A},\hat{B}\hat{C}]= [\hat{A},\hat{B}]\hat{C}+\hat{B}[\hat{A},\hat{C}] \); and</li>
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<li> \( [\hat{A},[\hat{B}\hat{C}]]= [\hat{B},[\hat{C},\hat{A}]]+[\hat{C},[\hat{A},\hat{B}]]=0 \) (the so-called Jacobi identity).</li>
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<li> \( [\hat{A},[\hat{B}\hat{C}]]+[\hat{B},[\hat{C},\hat{A}]]+[\hat{C},[\hat{A},\hat{B}]]=0 \) (the so-called Jacobi identity).</li>
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</ol>
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<!-- !split -->
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<h2 id="2-pauli-matrices" class="anchor">2: Pauli matrices </h2>

doc/pub/week1/html/week1-reveal.html

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@@ -2599,7 +2599,7 @@ <h2 id="1-commutator-identities">1: Commutator identities </h2>
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<ol>
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<p><li> \( [\hat{A}+\hat{B},\hat{C}]= [\hat{A},\hat{C}]+[\hat{B},\hat{C}] \);</li>
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<p><li> \( [\hat{A},\hat{B}\hat{C}]= [\hat{A},\hat{B}]\hat{C}+\hat{B}[\hat{A},\hat{C}] \); and</li>
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<p><li> \( [\hat{A},[\hat{B}\hat{C}]]= [\hat{B},[\hat{C},\hat{A}]]+[\hat{C},[\hat{A},\hat{B}]]=0 \) (the so-called Jacobi identity).</li>
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<p><li> \( [\hat{A},[\hat{B}\hat{C}]]+[\hat{B},[\hat{C},\hat{A}]]+[\hat{C},[\hat{A},\hat{B}]]=0 \) (the so-called Jacobi identity).</li>
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</ol>
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</section>
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doc/pub/week1/html/week1-solarized.html

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<ol>
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<li> \( [\hat{A}+\hat{B},\hat{C}]= [\hat{A},\hat{C}]+[\hat{B},\hat{C}] \);</li>
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<li> \( [\hat{A},\hat{B}\hat{C}]= [\hat{A},\hat{B}]\hat{C}+\hat{B}[\hat{A},\hat{C}] \); and</li>
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<li> \( [\hat{A},[\hat{B}\hat{C}]]= [\hat{B},[\hat{C},\hat{A}]]+[\hat{C},[\hat{A},\hat{B}]]=0 \) (the so-called Jacobi identity).</li>
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<li> \( [\hat{A},[\hat{B}\hat{C}]]+[\hat{B},[\hat{C},\hat{A}]]+[\hat{C},[\hat{A},\hat{B}]]=0 \) (the so-called Jacobi identity).</li>
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</ol>
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<!-- !split --><br><br><br><br><br><br><br><br><br><br>
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<h2 id="2-pauli-matrices">2: Pauli matrices </h2>

doc/pub/week1/html/week1.html

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@@ -2551,7 +2551,7 @@ <h2 id="1-commutator-identities">1: Commutator identities </h2>
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<ol>
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<li> \( [\hat{A}+\hat{B},\hat{C}]= [\hat{A},\hat{C}]+[\hat{B},\hat{C}] \);</li>
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<li> \( [\hat{A},\hat{B}\hat{C}]= [\hat{A},\hat{B}]\hat{C}+\hat{B}[\hat{A},\hat{C}] \); and</li>
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<li> \( [\hat{A},[\hat{B}\hat{C}]]= [\hat{B},[\hat{C},\hat{A}]]+[\hat{C},[\hat{A},\hat{B}]]=0 \) (the so-called Jacobi identity).</li>
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<li> \( [\hat{A},[\hat{B}\hat{C}]]+[\hat{B},[\hat{C},\hat{A}]]+[\hat{C},[\hat{A},\hat{B}]]=0 \) (the so-called Jacobi identity).</li>
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</ol>
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<!-- !split --><br><br><br><br><br><br><br><br><br><br>
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<h2 id="2-pauli-matrices">2: Pauli matrices </h2>
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