FIGURE_INDEX.json

Paper X: Universal Residual Seeds and Conditional Occupied-System Completion

FIGURE_INDEX.json

Download original file

This is the original source text. Reading it does not run or verify the program.

Read the typeset paper

Skip source text

1 [
2   {
3     "name": "01_three_questions",
4     "title": "A root, a branch, and an occupied carrier",
5     "kind": "editable TikZ vector drawing",
6     "numerical_geometry_only": true
7   },
8   {
9     "name": "03_residual_grid",
10     "title": "Residual fibers in a finite coefficient ring",
11     "kind": "editable TikZ vector drawing",
12     "numerical_geometry_only": true
13   },
14   {
15     "name": "04_digits",
16     "title": "A compatible stream for one quarter in Z5",
17     "kind": "editable TikZ vector drawing",
18     "numerical_geometry_only": true
19   },
20   {
21     "name": "05_smooth_grid",
22     "title": "All points of a two-parameter smooth chart at depth three",
23     "kind": "editable TikZ vector drawing",
24     "numerical_geometry_only": true
25   },
26   {
27     "name": "06_weights",
28     "title": "Delayed activation of weighted coordinates",
29     "kind": "editable TikZ vector drawing",
30     "numerical_geometry_only": true
31   },
32   {
33     "name": "07_singular_forest",
34     "title": "Actual reductions of square-zero residues",
35     "kind": "editable TikZ vector drawing",
36     "numerical_geometry_only": true
37   },
38   {
39     "name": "08_prime_forests",
40     "title": "One scalar equation gives different local forests",
41     "kind": "editable TikZ vector drawing",
42     "numerical_geometry_only": true
43   },
44   {
45     "name": "09_infinite_tail",
46     "title": "Nonempty infinite levels can have no compatible branch",
47     "kind": "editable TikZ vector drawing",
48     "numerical_geometry_only": true
49   },
50   {
51     "name": "10_cohomology",
52     "title": "Cycles and boundaries in an exact packet complex",
53     "kind": "editable TikZ vector drawing",
54     "numerical_geometry_only": true
55   },
56   {
57     "name": "11_chain_defect",
58     "title": "Degreewise projectors need not define a subcomplex",
59     "kind": "editable TikZ vector drawing",
60     "numerical_geometry_only": true
61   },
62   {
63     "name": "12_source_scc",
64     "title": "Minimum seeds in the actual seven-vertex transport graph",
65     "kind": "editable TikZ vector drawing",
66     "numerical_geometry_only": true
67   },
68   {
69     "name": "13_transport",
70     "title": "An actual horizontal map must preserve the equations",
71     "kind": "editable TikZ vector drawing",
72     "numerical_geometry_only": true
73   },
74   {
75     "name": "14_spine",
76     "title": "A common polynomial does not mean identical residue coefficients",
77     "kind": "editable TikZ vector drawing",
78     "numerical_geometry_only": true
79   },
80   {
81     "name": "15_separator",
82     "title": "Finite character evaluations recover a multiplicity vector",
83     "kind": "editable TikZ vector drawing",
84     "numerical_geometry_only": true
85   },
86   {
87     "name": "16_multiplicities",
88     "title": "A unique rational solution can fail the carrier test",
89     "kind": "editable TikZ vector drawing",
90     "numerical_geometry_only": true
91   },
92   {
93     "name": "17_precision",
94     "title": "One digit is lost by the separating lattice",
95     "kind": "editable TikZ vector drawing",
96     "numerical_geometry_only": true
97   },
98   {
99     "name": "18_occupancy",
100     "title": "Pairwise occupancy can conceal an empty joint packet",
101     "kind": "editable TikZ vector drawing",
102     "numerical_geometry_only": true
103   },
104   {
105     "name": "19_hypotheses",
106     "title": "Trace and ordinary eigenspaces have different boundaries",
107     "kind": "editable TikZ vector drawing",
108     "numerical_geometry_only": true
109   },
110   {
111     "name": "20_closedness",
112     "title": "Nonzero values can converge to zero p-adically",
113     "kind": "editable TikZ vector drawing",
114     "numerical_geometry_only": true
115   },
116   {
117     "name": "21_signed_norm",
118     "title": "Congruent generators can have different absolute norms",
119     "kind": "editable TikZ vector drawing",
120     "numerical_geometry_only": true
121   },
122   {
123     "name": "22_norm_table",
124     "title": "The determinant norm on a 25-element quotient algebra",
125     "kind": "editable TikZ vector drawing",
126     "numerical_geometry_only": true
127   },
128   {
129     "name": "23_mean_cancellation",
130     "title": "A nonscalar unit pairs positive and negative character weights",
131     "kind": "editable TikZ vector drawing",
132     "numerical_geometry_only": true
133   },
134   {
135     "name": "24_scalar_exception",
136     "title": "Exactly when does a scalar witness exist?",
137     "kind": "editable TikZ vector drawing",
138     "numerical_geometry_only": true
139   },
140   {
141     "name": "25_avoidance",
142     "title": "Avoiding several primes is a simultaneous residue problem",
143     "kind": "editable TikZ vector drawing",
144     "numerical_geometry_only": true
145   },
146   {
147     "name": "26_boundary_count",
148     "title": "Complete residue cells cancel; the boundary remains",
149     "kind": "editable TikZ vector drawing",
150     "numerical_geometry_only": true
151   },
152   {
153     "name": "27_mellin",
154     "title": "Power saving leaves a regular endpoint at s = 1",
155     "kind": "editable TikZ vector drawing",
156     "numerical_geometry_only": true
157   },
158   {
159     "name": "28_frobenius_boundary",
160     "title": "Having samples is not the same as sampling every class",
161     "kind": "editable TikZ vector drawing",
162     "numerical_geometry_only": true
163   },
164   {
165     "name": "29_coefficients",
166     "title": "No scalar root is not the absence of every representation",
167     "kind": "editable TikZ vector drawing",
168     "numerical_geometry_only": true
169   }
170 ]

Back to source controls

Other PDFs for this work

Original file and source record

This copy matches the recorded source file. Its publication here does not change the work’s review status.

SHA-256: f294f23f48467cdccdbfe33af9626830b6c27abaabbd828c4433fb544611a423

Original source on GitHub

Back to Paper X: Universal Residual Seeds and Conditional Occupied-System Completion