1 
Stellations in Two Dimensions 
This set of notes discusses stellations of two cores in two dimensions. This material is discussed briefly at the beginning of the next set of notes.
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2 
Stellations of Two Cores 
This draft manuscript looks at stellations of two cores; that is, looking at how space is divided into regions by the facial planes of two different polyhedra.
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3 
Dodecadodecahedral Stellations 
This set of notes looks at which uniform polyhedra can be viewed as stellations of two dodecahedra of different sizes.
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4 
Icosidodecahedral Stellations

This set of notes looks at which uniform polyhedra can be viewed as stellations of an icosahedron and a dodecahedron.
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5 
A Theory of Stellations

This set of notes discusses stellations of two cores in the abstract.
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6 
Describing Stellations Using a Binary System

This set of notes introduces a binary system to describe stellations which can be adapted to writing code to produce cell adjacency diagrams.
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7 
Cell Adjacency Diagrams

This set of figures is a collection of cell adjacency diagrams produced using the binary system described in the previous set of notes.
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8 
Irregular Pentagonal Dodecahedra 
This draft looks at stellations of dodecahedra whose faces are congruent irregular pentagons.
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9 
Duals of Stellations

This set of notes explores the fact that the dual of a stellation of a given polyhedron is a faceting of the dual of that polyhedron.
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10 
Creating Stellation Diagrams

This set of notes describes the mathematics of creating stellation diagrams. It can easily be adapted to a computer program.
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11 
Perfect Polyhedra

Several uniform polyhedra contain small cells which are difficult to build by hand. By adjusting the distances to the origin of some of the facial planes of a polyhedron, many of these small cells degenerate to a point and make for easier construction.
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