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Education :: Mathematics
The automata which are modeled in this application are composed of a set of spheres whose size and axis are relative to one another, and where each sphere is rolling upon the surface of one other sphere in a fully deterministic pattern in space and in time. The paths through space taken by one or more points within each sphere can also be visualized as the automaton carries out is choreographed movements.
Windows | Freeware
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Education :: Mathematics
The automata which are modeled in this application are composed of a set of spheres whose size and axis are relative to one another, and where each sphere is rolling upon the surface of one other sphere in a fully deterministic pattern in space and in time. The paths through space taken by one or more points within each sphere can also be visualized as the automaton carries out is choreographed movements.
Windows | Freeware
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Education :: Mathematics
One might wonder if there is a 3-dimensional golden-rectangular-solid that is analagous to the 2-dimensional golden-rectangle, which can be sub-divided recursively so that each left-over rectangular solid has the same proportions as the original rectangular solid. The 3D analogue to the 2D golden rectangle does indeed exist, and is depicted by this application.
Windows | Freeware
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Business :: Other
Out n About! for Outlook is an In Out Status Board add-in with integrated Phone Message Pad, Mobile Reminders, and Outlook Contact Synchronization. Out n About! is the ideal solution for receptionists or managers to track the whereabouts of employees in their organization. Out n About! replaces the old fashioned, magnetic in/out status boards commonly used in organizations.
Windows | Shareware
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Education :: Mathematics
Visualization of the polyhedra whose vertices have repelled each other on the surface of a sphere, until their positions have stabilized. The simplest such polyhedron has 4 vertices, and naturally becomes a tetrahedron. The remaining polyhedra, with an integral number of vertices, are NOT regular polyhedra. I call them "quantum hulls" because they are all convex hulls with triangular faces, and the number of vertices is quantized.
Windows MAC | Freeware
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