You are an expert in writing code in many different languages. Your goal is to perform code completion for the following code, keeping in mind the rest of the code and the file meta data.
    Metadata details:
    filename: ODFPlot.m
    path of file: ./repos/mtex/doc/ODFAnalysis
    
    the code of the file until where you have to start completion: %% Visualizing ODFs
%
%%
% Since an orientation density function (ODF) is a function on the three
% dimensional, non Euclidean orientation space its proper visualization is
% a challenging task. In general one distinguishes two approaches
%
% # Choose a parameterisation of the orientation space by three variables,
% e.g., by the Euler angles $\varphi_1$, $\Phi$, $\varphi_2$ and make a
% three dimensional half transluent contour plot of the function
% # Choose a series of two dimensional sections through the orientation
% space and plot the ODF only at the sections.
%
%%
% In order to demonstrate the different visualization techniques let us
% first define a model ODF.

cs = crystalSymmetry('32');
mod1 = orientation.byEuler(90*degree,40*degree,110*degree,'ZYZ',cs);
mod2 = orientation.byEuler(50*degree,30*degree,-30*degree,'ZYZ',cs);

odf = 0.1*unimodalODF(mod1) ...
  + 0.2*unimodalODF(mod2) ...
  + 0.7*fibreODF(Mi
    
function (ODF) is a function on the three
% dimensional, non Euclidean orientation space its proper visualization is
% a challenging task. In general one distinguishes two approaches
%
% # Choose a parameterisation of the orientation space by three variables,
% e.g., by the Euler angles $\varphi_1$, $\Phi$, $\varphi_2$ and make a
% three dimensional half transluent contour plot of the function
% # Choose a series of two dimensional sections through the orientation
% space and plot the ODF only at the sections.
%
%%
% In order to demonstrate the different visualization techniques let us
% first define a model ODF.

cs = crystalSymmetry('32');
mod1 = orientation.byEuler(90*degree,40*degree,110*degree,'ZYZ',cs);
mod2 = orientation.byEuler(50*degree,30*degree,-30*degree,'ZYZ',cs);

odf = 0.1*unimodalODF(mod1) ...
  + 0.2*unimodalODF(mod2) ...
  + 0.7*fibreODF(Miller(0,0,1,cs),vector3d(1,0,0),'halfwidth',10*degree);

%%
% and lets switch to the LaboTex colormap
setMTEXpref('defaultColorMap',LaboTeXColorMap);

%% Three Dimensional Plots
%
% Visualizing an ODF in three dimensions is done by the command
% <SO3Fun.plot3d.html |plot3d|>.

plot3d(odf)

%%
% By default this command represents the ODF in the Bunge Euler angle space
% $\varphi_1$, $\Phi$, $\varphi_2$. The range of the Euler angles depend