more mappings

README.md

@@ -8,19 +8,15 @@ Manipulation of polyhedra and tilings using Python. This package is designed to
     pip3 install git+git://github.com/brsr/antitile.git
 
 ## Usage
-The package includes a number of scripts. These can be piped together with programs from Antiprism:
+The package includes a number of scripts.
 * `gcopoly.py`: The Goldberg-Coxeter subdivision operation of tilings
 * `balloon.py`: Balloon tiling of the sphere
 * `cellular.py`: Colors polyhedra using cellular automata
-* `nslerp.py`: Naive slerp surfaces
 * `gcostats.py`: Statistics of the polyhedra/tiling, focused on the use of GCO to model the sphere (see also `off_report` in Antiprism)
 * `view_off.py`: A viewer for OFF files using matplotlib, allowing for export to SVG (see also `antiview` in Antiprism)
-
-These are free-standing:
-* `breakdown.py`: Visualize breakdown structures
 * `factor.py`: Factors Gaussian, Eisenstein, Steineisen (Eisenstein expressed with the 6th root of unity instead of 3rd), and regular integers.
 
-OFF files for the regular icosahedron, octahedron, tetrahedron, cube, and 3- and 4-edged dihedra are included in the `data` folder in the source.
+Some Jupyter notebooks exploring various aspects of these programs are included in the `misc` folder in the source, as well as some OFF files for simple polyhedra including the 3- and 4-dihedra.
 
 ## Examples
 Statistics of a geodesic polyhedron (created using what geodesic dome people call Method 1):
@@ -34,13 +30,13 @@ Visualize a Goldberg polyhedron, with color:
 Create a quadrilateral-faced similar grid subdivision polyhedron, put it into canonical form (so the faces are all flat), and color it using Conway's Game of Life with random initial condition:
 
 	gcopoly.py -a 5 -b 3 cube.off | canonical | off_color test.off -f n | cellular.py -v -b=3 -s=2,3
-	view_off.py cellular100.off 
+	view_off.py cellular100.off
 	# or whatever the last file is if it reaches steady state early
 
 `gcopoly.py` can subdivide non-orientable surfaces too, at least for Class I and II subdivisions. Here, the base is a Möbius strip-like surface with 12 faces:
 
-	unitile2d 2 -s m -w 4 -l 1 | gcopoly.py -a 2 -b 2 -n | view_off.py	
-	
+	unitile2d 2 -s m -w 4 -l 1 | gcopoly.py -a 2 -b 2 -n | view_off.py
+
 A quadrilateral balloon polyhedra, which happens to resemble a peeled coconut:
 
     balloon.py 8 -pql | view_off.py