*** empty log message ***

Eigenmath.tex

@@ -532,11 +532,11 @@ $${1\over8}\pi$$
 
 \include{francois-viete}
 
-\include{example2}
+\include{vector-curl}
 
-\include{example3}
+\include{qho}
 
-\include{example4}
+\include{hydrogen-wavefunctions}
 
 \include{space-shuttle-and-corvette}
 

qho.tex

@@ -1,9 +1,4 @@
-
-\newpage
-
-\index{quantum harmonic oscillator}
-
-\noindent
+\section*{Quantum-harmonic-oscillator}
 For total energy $E$, kinetic energy $K$ and potential energy $V$ we have
 $$E=K+V$$
 The corresponding formula for a quantum harmonic oscillator is

vector-curl.tex

@@ -1,7 +1,4 @@
-
-\newpage
-
-\noindent
+\section*{Vector curl}
 The curl of a vector function can be expressed in tensor form as
 $$\mathop{\rm curl}{\bf F}=\epsilon_{ijk}\,{\partial F_k\over\partial x_j}$$
 where $\epsilon_{ijk}$ is the Levi-Civita tensor.