These notebooks contain the code necessary to display the Sierpinski-Menger fractal sponge, as well as the default output for the code. The sponge is the three-dimensional ...

The Graphics Gallery picture "Hyperbolic Tiling of the Poincare Disk" (by I. Rivin) shows a tiling by infinite triangles such that for adjacent triangles ABC and BCD, AD is ...

This notebook expands on the MathUser article "Customizing Mathematica with init.m" (MathUser #5, Winter 93-94). It shows how Macintosh and Windows Mathematica users can set ...

One of the useful tools in Mathematica 4.2 is the ability to manipulate XML data. This notebook provides an example of how to use Mathematica to convert a regular row-column ...

This example shows the visualization and image analysis of a human foot using Mathematica and MathGL3d. The notebook describes various methods used to interactively ...

This notebook discusses some of the complexities that can arise from seemingly simple circuits.

The purpose of this Mathematica notebook is to demonstrate a method for displaying and analyzing airfoils, using ComplexMapPlot.m.

This Mathematica notebook and its accompanying template-based MathLink program compare the following generators of fractals of iterated Sin and Cos functions on the complex ...

Turning an Autocad object into a Mathematica object requires a small amount of work. This notebook demonstrates all of the steps required to turn a DXF file into a ...

This notebook defines the functions PointPlot, PointPlot3D, PointParamPlot3D, SpaceCurve, and PointSpaceCurve. These functions let you make discrete point plots in two and ...