This user is interested in Mathematics. |
This user studied at The Queen's College, Oxford |
This user lives in the United Kingdom. |
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Active Wikipedian with interests in many places 🤓
Some rudimentary data science from the WikiRank project:
We can draw a map of UN member states and their log10 PageRank centrality:
Notice, though, that it appears to correlate with overall economic size. Plotting GDP (nominal) against -log10 PageRank centrality:
It makes sense, then, to adjust for the size of the country's economy using the logarithmic interpolation, using the formula:
This gives the adjusted map:
The ten highest states are:
Rank | Country | Ratio |
---|---|---|
1 | Iran | 0.8324533513 |
2 | Romania | 0.9065791461 |
3 | France | 0.9080441941 |
4 | Nepal | 0.9102667925 |
5 | Somalia | 0.9139302456 |
6 | Estonia | 0.9162380653 |
7 | Madagascar | 0.9234474791 |
8 | India | 0.9282444325 |
9 | New Zealand | 0.9299828459 |
10 | Sri Lanka | 0.9314158037 |
We may also look at individual projects, using the data of the WP 1.0 bot and article quality/importance rankings. Here are three graphs from WikiProject Mathematics (captions are self-explanatory):
We can apply a similar technique to adjusting the PageRank vs quality data as we did to the countries' data, to produce a sort of 'neglect ratio', i.e. to identify those articles with much lower quality, as ranked 1 (Stub) to 8 (FA), than would be expected given their centrality. The 100 articles thus in most need of our attention are:
Rank | Page | Neglect ratio |
---|---|---|
1 | Wolfram Demonstrations Project | 0.2913891106 |
2 | Distance sampling | 0.299387338 |
3 | Aggregate data | 0.3122070818 |
4 | Treatment and control groups | 0.3164050903 |
5 | Mass fraction (chemistry) | 0.321451816 |
6 | French Institute for Research in Computer Science and Automation | 0.3233530378 |
7 | Quotient | 0.3258085358 |
8 | Apex (geometry) | 0.3260750144 |
9 | System of equations | 0.332761551 |
10 | Plane curve | 0.3360804225 |
11 | Isogonal figure | 0.3406622557 |
12 | Antipodal point | 0.3417667043 |
13 | Discrete-time signal | 0.3418631867 |
14 | Boolean function | 0.3419404119 |
15 | Internal and external angles | 0.3430993453 |
16 | Value (mathematics) | 0.3455789523 |
17 | Isolated point | 0.3458318485 |
18 | Argument of a function | 0.3479308895 |
19 | Definite quadratic form | 0.349416704 |
20 | Convex combination | 0.3498545656 |
21 | Subtended angle | 0.353164183 |
22 | Octahedral symmetry | 0.3535160063 |
23 | Numerical method | 0.3551515358 |
24 | Facet (geometry) | 0.3553664922 |
25 | Concurrent lines | 0.3561294023 |
26 | Univariate | 0.3561673719 |
27 | Inverse relation | 0.3567720471 |
28 | Duality (order theory) | 0.3568272388 |
29 | Toroid | 0.3571508482 |
30 | Norman Johnson (mathematician) | 0.3575911608 |
31 | Improper rotation | 0.3592060919 |
32 | Distance geometry problem | 0.3596381386 |
33 | Trivial group | 0.3622171878 |
34 | Level (logarithmic quantity) | 0.3633256772 |
35 | Tangential and normal components | 0.3637089717 |
36 | Concave polygon | 0.3639070737 |
37 | Counting measure | 0.3647551967 |
38 | Steklov Institute of Mathematics | 0.3671925806 |
39 | Coaxial | 0.3683836017 |
40 | Hypersphere | 0.3689503965 |
41 | Trichotomy (mathematics) | 0.3708244566 |
42 | Equidistant | 0.3723208689 |
43 | Identification (information) | 0.3735310431 |
44 | Well-posed problem | 0.3735411249 |
45 | Vector area | 0.3738510464 |
46 | Minimum bounding box | 0.3742236318 |
47 | Base (geometry) | 0.3745404793 |
48 | Ordinal data | 0.3754724195 |
49 | Weighted geometric mean | 0.3763724501 |
50 | Convenience sampling | 0.3808467605 |
51 | Boolean domain | 0.3814585952 |
52 | Inverse second | 0.3821266528 |
53 | Atomic formula | 0.3829816762 |
54 | Edwin Bidwell Wilson | 0.3834728485 |
55 | Limiting case (mathematics) | 0.3836763561 |
56 | Notices of the American Mathematical Society | 0.3839378917 |
57 | Aperiodic frequency | 0.3841144775 |
58 | Lattice graph | 0.3845139163 |
59 | S-plane | 0.3860846215 |
60 | Isometry group | 0.3864465443 |
61 | Quadrant (plane geometry) | 0.3881170572 |
62 | Correlation coefficient | 0.3887306553 |
63 | Small stellated dodecahedron | 0.3905847206 |
64 | Line–line intersection | 0.3907469854 |
65 | Dihedral symmetry in three dimensions | 0.3912156309 |
66 | Observable variable | 0.3928687634 |
67 | Paul R. Halmos – Lester R. Ford Award | 0.3929054105 |
68 | D'Alembert operator | 0.393044094 |
69 | Lwów School of Mathematics | 0.393214793 |
70 | 2D geometric model | 0.3940432687 |
71 | Rhombohedron | 0.394113802 |
72 | Dirichlet boundary condition | 0.3941250256 |
73 | Pencil (mathematics) | 0.3955217165 |
74 | Antilinear map | 0.3967332817 |
75 | Arborescence (graph theory) | 0.3971610388 |
76 | Rectification (geometry) | 0.3972929674 |
77 | Mathematische Annalen | 0.3997041966 |
78 | Spectrum (topology) | 0.3999566721 |
79 | Hyperinteger | 0.400505626 |
80 | Hexagonal prism | 0.4014932237 |
81 | A Mathematical Theory of Communication | 0.4020414011 |
82 | Containment order | 0.4024890483 |
83 | Mathematics Magazine | 0.4033285604 |
84 | Instituto Nacional de Matemática Pura e Aplicada | 0.4040552681 |
85 | Valuation (logic) | 0.4041446047 |
86 | Great icosahedron | 0.4048894878 |
87 | Octagram | 0.4051112862 |
88 | Tetrahedral-octahedral honeycomb | 0.4053180652 |
89 | Great dodecahedron | 0.4055607061 |
90 | Subsequence | 0.4064471964 |
91 | Cole Prize | 0.4074883453 |
92 | Projection (set theory) | 0.4085296735 |
93 | Self-adjoint | 0.4085313963 |
94 | Equipollence (geometry) | 0.4086382359 |
95 | Triple helix | 0.4094153627 |
96 | Inclusion (Boolean algebra) | 0.4100357246 |
97 | Link (knot theory) | 0.4101138361 |
98 | Rózsa Péter | 0.4101398798 |
99 | Term algebra | 0.4102840485 |
100 | ∂ | 0.411201803 |