minor ipdates

Author: mhjensen

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

@@ -721,17 +721,17 @@ <h2 id="the-exponentiality-of-qm-i" class="anchor">The exponentiality of QM I </
 <ol>
 <li> Answer 1: 100+ years of extremely clever approximations and shortcuts for calculations.</li>
 <ul>
-  <li> Examples: Bethe ansatz, Feynman diagrams, perturbation theory, mean field approximations, \dots</li>
+  <li> Examples: Bethe ansatz, Feynman diagrams, perturbation theory, mean field approximations, \( \dots \)</li>
 </ul>
-<li> Answer 2: computer simulations</li>
+<li> Answer 2: Computer simulations</li>
 <ul>
-  <li> Examples: Density functional theory, Quantum Markov Chain Monte Carlo</li>
+  <li> Examples: Density functional theory, Quantum Markov Chain Monte Carlo, Full Configuration interaction theory, Coupled-Cluster, DMRG, \( \dots \)</li>
 </ul>
 <li> Answer 3: studying systems that allow for Answers 1 and 2 above</li>
 <ul>
   <li> Systems that are mostly classical</li>
-  <li> Systems with non-strongly interacting particles</li>
-  <li> Lucky that most things we&#8217;ve studied so far fall in this category!</li>
+  <li> Very often we simualte systems with non-strongly interacting particles (1), but can do strongly interacting (Monte Carlo methods)</li>
+  <li> Most systems  studied assume that a single-particle basis is a good approximation.</li>
 </ul>
 </ol>
 </div>

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

@@ -400,23 +400,23 @@ <h2 id="the-exponentiality-of-qm-i">The exponentiality of QM I </h2>
 <p><li> Answer 1: 100+ years of extremely clever approximations and shortcuts for calculations.</li>
 <ul>
 
-<p><li> Examples: Bethe ansatz, Feynman diagrams, perturbation theory, mean field approximations, \dots</li>
+<p><li> Examples: Bethe ansatz, Feynman diagrams, perturbation theory, mean field approximations, \( \dots \)</li>
 </ul>
 <p>
-<p><li> Answer 2: computer simulations</li>
+<p><li> Answer 2: Computer simulations</li>
 <ul>
 
-<p><li> Examples: Density functional theory, Quantum Markov Chain Monte Carlo</li>
+<p><li> Examples: Density functional theory, Quantum Markov Chain Monte Carlo, Full Configuration interaction theory, Coupled-Cluster, DMRG, \( \dots \)</li>
 </ul>
 <p>
 <p><li> Answer 3: studying systems that allow for Answers 1 and 2 above</li>
 <ul>
 
 <p><li> Systems that are mostly classical</li>
 
-<p><li> Systems with non-strongly interacting particles</li>
+<p><li> Very often we simualte systems with non-strongly interacting particles (1), but can do strongly interacting (Monte Carlo methods)</li>
 
-<p><li> Lucky that most things we&#8217;ve studied so far fall in this category!</li>
+<p><li> Most systems  studied assume that a single-particle basis is a good approximation.</li>
 </ul>
 <p>
 </ol>

doc/pub/week1/html/week1-solarized.html

@@ -580,17 +580,17 @@ <h2 id="the-exponentiality-of-qm-i">The exponentiality of QM I </h2>
 <ol>
 <li> Answer 1: 100+ years of extremely clever approximations and shortcuts for calculations.</li>
 <ul>
-  <li> Examples: Bethe ansatz, Feynman diagrams, perturbation theory, mean field approximations, \dots</li>
+  <li> Examples: Bethe ansatz, Feynman diagrams, perturbation theory, mean field approximations, \( \dots \)</li>
 </ul>
-<li> Answer 2: computer simulations</li>
+<li> Answer 2: Computer simulations</li>
 <ul>
-  <li> Examples: Density functional theory, Quantum Markov Chain Monte Carlo</li>
+  <li> Examples: Density functional theory, Quantum Markov Chain Monte Carlo, Full Configuration interaction theory, Coupled-Cluster, DMRG, \( \dots \)</li>
 </ul>
 <li> Answer 3: studying systems that allow for Answers 1 and 2 above</li>
 <ul>
   <li> Systems that are mostly classical</li>
-  <li> Systems with non-strongly interacting particles</li>
-  <li> Lucky that most things we&#8217;ve studied so far fall in this category!</li>
+  <li> Very often we simualte systems with non-strongly interacting particles (1), but can do strongly interacting (Monte Carlo methods)</li>
+  <li> Most systems  studied assume that a single-particle basis is a good approximation.</li>
 </ul>
 </ol>
 </div>

doc/pub/week1/html/week1.html

@@ -657,17 +657,17 @@ <h2 id="the-exponentiality-of-qm-i">The exponentiality of QM I </h2>
 <ol>
 <li> Answer 1: 100+ years of extremely clever approximations and shortcuts for calculations.</li>
 <ul>
-  <li> Examples: Bethe ansatz, Feynman diagrams, perturbation theory, mean field approximations, \dots</li>
+  <li> Examples: Bethe ansatz, Feynman diagrams, perturbation theory, mean field approximations, \( \dots \)</li>
 </ul>
-<li> Answer 2: computer simulations</li>
+<li> Answer 2: Computer simulations</li>
 <ul>
-  <li> Examples: Density functional theory, Quantum Markov Chain Monte Carlo</li>
+  <li> Examples: Density functional theory, Quantum Markov Chain Monte Carlo, Full Configuration interaction theory, Coupled-Cluster, DMRG, \( \dots \)</li>
 </ul>
 <li> Answer 3: studying systems that allow for Answers 1 and 2 above</li>
 <ul>
   <li> Systems that are mostly classical</li>
-  <li> Systems with non-strongly interacting particles</li>
-  <li> Lucky that most things we&#8217;ve studied so far fall in this category!</li>
+  <li> Very often we simualte systems with non-strongly interacting particles (1), but can do strongly interacting (Monte Carlo methods)</li>
+  <li> Most systems  studied assume that a single-particle basis is a good approximation.</li>
 </ul>
 </ol>
 </div>