Move tire coloring transfer to restrictions paper
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@@ -11,17 +11,17 @@ All papers are at `papers/<name>/paper.tex`. The current set:
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| `colored_edge_flip_classes` | Colored Edge Flip Classes |
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| `colored_pentagon_contractions` | Colored Pentagon Reductions |
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| `coloring_nested_tire_dual_graphs` | Coloring Nested Tire Dual Graphs |
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| `coloring_nested_tire_graphs` | Coloring Nested Tire Graphs |
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| `even_level_graph_generators` | Even Level Graph Generators: a constructive conjecture stronger than the Four Color Theorem |
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| `face_monochromatic_pairs` | Face-Monochromatic Pairs and the Four Colour Theorem |
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| `iterated_reduction_in_reduced_dual` | An Iterated Reduction in the Reduced Dual |
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| `level_resolutions_of_maximal_planar_graphs` | Level Resolutions of Maximal Planar Graphs |
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| `level_switching` | Level Switching |
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| `nested_tire_decompositions_of_plane_triangulations` | Nested Tire Decompositions of Plane Triangulations |
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| `plane_depth` | Plane Depth |
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| `plane_depth_sequencing` | Plane Depth Sequencing |
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| `plane_diamond_coloring` | Plane Diamond Coloring |
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The papers form a connected programme around plane triangulations, BFS-level structure, and the Four Colour Theorem. `plane_depth` introduces the level / dual-depth framework that downstream papers build on; `coloring_nested_tire_graphs` develops the tire-tread tree-of-treads decomposition.
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The papers form a connected programme around plane triangulations, BFS-level structure, and the Four Colour Theorem. `plane_depth` introduces the level / dual-depth framework that downstream papers build on; `nested_tire_decompositions_of_plane_triangulations` develops the tire-tread tree-of-treads decomposition.
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## Creating a New Paper
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