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Author:Edgar Allan Poe
102
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2026-09-02T20:03:55Z
Nighfidelity
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/* See also */
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A Miscellany of Men
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2026-09-02T15:10:48Z
Chrisguise
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2026-09-02T13:37:59Z
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Wikisource:Scriptorium
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2026-09-02T12:42:57Z
MarkLSteadman
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/* {{Gutenberg}} */ Reply
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MarkLSteadman
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/* {{tl|Gutenberg}} */
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2026-09-02T17:26:03Z
Jan.Kamenicek
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2026-09-02T17:43:57Z
Koavf
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/* Long lists of copyrighted works on author pages */ Reply
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2026-09-02T17:44:13Z
Koavf
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/* Long lists of copyrighted works on author pages */
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2026-09-02T17:47:14Z
MarkLSteadman
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/* Long lists of copyrighted works on author pages */ Reply
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2026-09-02T17:47:34Z
MarkLSteadman
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/* Long lists of copyrighted works on author pages */
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2026-09-02T17:48:25Z
MarkLSteadman
559943
/* Long lists of copyrighted works on author pages */
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2026-09-02T17:53:45Z
Jan.Kamenicek
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/* Long lists of copyrighted works on author pages */ re MarkSteadman
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2026-09-02T18:59:20Z
MarkLSteadman
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/* Long lists of copyrighted works on author pages */ Reply
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2026-09-02T19:59:51Z
TE(æ)A,ea.
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2026-09-02T23:13:17Z
Gunjounoame
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/* \hline not working in <math> */ new section
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2026-09-02T23:26:58Z
EncycloPetey
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/* Long lists of copyrighted works on author pages */ Reply
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2026-09-03T02:55:48Z
Arcorann
2060189
/* The Statutes at Large (Ruffhead) */ Reply
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2026-09-03T03:06:09Z
SpBot
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archive 2 sections: 2 to [[Wikisource:Scriptorium/Archives/2026-08]] (after section [[Wikisource:Scriptorium/Archives/2026-08#Lists_in_columns|Lists_in_columns]]) - previous edit: [[:User:Arcorann|Arcorann]], 2026-09-03 02:55
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Wikisource:Proposed deletions
4
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2026-09-02T17:45:37Z
Jan.Kamenicek
17858
/* Laws of the Game (1863) (draft) */ new section
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2026-09-02T18:10:31Z
Jan.Kamenicek
17858
/* Translation:Likutei Moharan */ new section
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2026-09-02T18:56:53Z
Jan.Kamenicek
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/* Subpages of User:TheodoresTomfooleries with user translations */ new section
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2026-09-02T19:00:49Z
Jan.Kamenicek
17858
/* User:Kalivyah/1977 (1981 amendment) Soviet Constitution */ new section
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2026-09-02T19:34:57Z
Sije
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/* Translation:Likutei Moharan */ Reply
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2026-09-02T20:03:14Z
TE(æ)A,ea.
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2026-09-02T20:12:22Z
Jan.Kamenicek
17858
/* User:Kalivyah/1977 (1981 amendment) Soviet Constitution */ re
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2026-09-02T20:12:54Z
Jan.Kamenicek
17858
/* Subpages of User:TheodoresTomfooleries with user translations */ re
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2026-09-02T20:13:21Z
Jan.Kamenicek
17858
/* Subpages of User:TheodoresTomfooleries with user translations */ sign.
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2026-09-02T20:23:55Z
Jan.Kamenicek
17858
/* Hunmongjahoe */ new section
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2026-09-02T21:47:42Z
TE(æ)A,ea.
2831151
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2026-09-02T23:20:12Z
Beardo
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/* Subpages of User:TheodoresTomfooleries with user translations */ Reply
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2026-09-02T23:23:16Z
Beardo
950405
/* User:Kalivyah/1977 (1981 amendment) Soviet Constitution */ Reply
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2026-09-02T23:28:17Z
Beardo
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/* Hunmongjahoe */ Reply
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2026-09-03T01:15:40Z
Prosfilaes
13832
/* Subpages of User:TheodoresTomfooleries with user translations */
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Wikisource:Authors-C
4
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2026-09-03T01:11:48Z
TE(æ)A,ea.
2831151
Adding George Cawley
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Wikisource:Authors-P
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2026-09-02T13:41:49Z
Yodin
174939
/* Po */ dab [[Author:Henry Pottinger]]s
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Wikisource:Copyright discussions
4
17771
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2026-09-02T13:34:15Z
Nighfidelity
3182070
/* File:Medical radiation exposure of pregnant and potentially pregnant women - recommendations of the National Council on Radiation Protection and Measurements (IA medicalradiation00nati).pdf */ new section
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2026-09-02T13:34:50Z
Nighfidelity
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/* File:Medical radiation exposure of pregnant and potentially pregnant women - recommendations of the National Council on Radiation Protection and Measurements (IA medicalradiation00nati).pdf */
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2026-09-02T14:51:32Z
Prosfilaes
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/* File:Medical radiation exposure of pregnant and potentially pregnant women - recommendations of the National Council on Radiation Protection and Measurements (IA medicalradiation00nati).pdf */
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2026-09-02T20:08:38Z
Jan.Kamenicek
17858
/* Constitution of the Federation of Bosnia and Herzegovina (1994) */ new section
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2026-09-03T01:15:20Z
Beardo
950405
/* File:Medical radiation exposure of pregnant and potentially pregnant women - recommendations of the National Council on Radiation Protection and Measurements (IA medicalradiation00nati).pdf */ Reply
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2026-09-03T01:26:30Z
EncycloPetey
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/* File:Medical radiation exposure of pregnant and potentially pregnant women - recommendations of the National Council on Radiation Protection and Measurements (IA medicalradiation00nati).pdf */ Reply
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Template:New texts
10
20787
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2026-09-02T12:25:19Z
廣九直通車
2256060
+[[Malaysia Volunteers Corps Act 2012]]
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wikitext
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2026-09-02T22:38:42Z
Chrisguise
2855804
Added 'A Miscellany of Men'
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2026-09-03T04:50:54Z
Erblanchard57
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Wealth
0
26874
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2026-09-02T15:01:59Z
Uzume
173317
+"[[North American Review/Volume 148/Issue 391/Wealth|Wealth]]"/"The Gospel of Wealth", by [[Author:Andrew Carnegie|Andrew Carnegie]]
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2026-09-02T16:15:58Z
Uzume
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link
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Wikisource:Administrators' noticeboard
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2026-09-03T03:06:13Z
SpBot
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archive 2 sections: 2 to [[Wikisource:Administrators' noticeboard/Archives/2026]] (after section [[Wikisource:Administrators' noticeboard/Archives/2026#Arsène_Lupin|Arsène_Lupin]]) - previous edit: [[:User:Jan.Kamenicek|Jan.Kamenicek]], 2026-08-30 09:32
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102
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Uzume
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North American Review
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The New York Times
0
78747
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2026-09-03T08:16:58Z
Nintendofan885
2895611
invert logo on dark mode
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The North American Review
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2026-09-02T16:39:58Z
Uzume
173317
/* Volume 158 */ links
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Catholic Encyclopedia (1913)/Diocese of Rockhampton
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105978
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4922343
2026-09-02T18:40:07Z
Gilldragon
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Author:John Taylor (1808-1887)
102
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2026-09-03T05:02:27Z
Erblanchard57
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/* Works */
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2026-09-03T05:03:04Z
Erblanchard57
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Author:Sarah Margaret Fuller
102
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2026-09-02T20:38:12Z
Neon700
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+dial and wlinks edit
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Life on the Mississippi/Chapter 16
0
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12402584
2026-09-03T00:20:18Z
McGhiever
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Transclude
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User talk:Koavf
3
152307
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2026-09-02T17:28:07Z
Jan.Kamenicek
17858
/* Author:Alexandre Christoyannopoulos */ Discussion started at [[Wikisource:Scriptorium#Long lists of copyrighted works on author pages]]
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Phantastes/Chapter 7
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2026-09-03T10:00:30Z
Phil Boswell
752
fix missing word
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Phantastes/Chapter 8
0
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2026-09-03T11:06:10Z
Phil Boswell
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sp
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Author:Thomas Common
102
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2026-09-02T21:19:42Z
Pasicles
340821
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199612
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2026-09-02T20:48:44Z
Pasicles
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Pasicles
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Pasicles
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199615
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Pasicles
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Pasicles
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Pasicles
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Pasicles
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A Miscellany of Men/The Contented Man
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2026-09-02T15:07:35Z
Chrisguise
2855804
Replaced content with "{{header | title = [[../]] | author = Gilbert Keith Chesterton | translator = | section = The Contented Man | previous = [[../The Chartered Libertine|The Chartered Libertine]] | next = [[../The Angry Author: His Farewell|The Angry Author: His Farewell]] | notes = }} <pages index="A Miscellany of Men.djvu" include=264-270 />"
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Chrisguise
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Replaced content with "{{header | title = [[../]] | author = Gilbert Keith Chesterton | translator = | section = The Angry Author: His Farewell | previous = [[../The Contented Man|The Contented Man]] | next = [[../Adverts|Adverts]] | notes = }} <pages index="A Miscellany of Men.djvu" include=271-277 />"
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The Dial
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Neon700
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Neon700
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/* Volumes */
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Littell's Living Age/Volume 176
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Yodin
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/* No. 2276. — February 11, 1888. */ fix link to [[Author:Henry Pottinger (1834–1909)]]
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Modulus12
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Modulus12
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Beardo
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Colonial Laws Validity Act 1865
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2026-09-03T05:35:41Z
廣九直通車
2256060
added [[Category:South Australia]] using [[Help:Gadget-HotCat|HotCat]]
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16274824
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Bognome
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2026-09-03T09:17:21Z
Bognome
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Neon700
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Neon700
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2026-09-02T17:49:28Z
Neon700
3058625
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2026-09-02T17:52:18Z
Neon700
3058625
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2026-09-02T18:11:17Z
Neon700
3058625
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2026-09-02T18:29:16Z
Neon700
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2026-09-02T19:02:50Z
Neon700
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Nighfidelity
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Pigsonthewing
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Chrisguise
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2026-09-03T02:51:57Z
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Typo fix
16274395
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Uzume
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Uzume
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Uzume
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Alexis Jazz
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MarkLSteadman
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MarkLSteadman
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MarkLSteadman
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MarkLSteadman
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Neon700
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Neon700
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Neon700
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([[c:GR|GR]]) [[c:COM:Duplicate|Duplicate]]: [[File:EB1926 - Aircraft Carrier - Plate 106 - Fig. 4.jpg]] → [[File:EB1926 - Air Forces - Fig. 4.jpg]] Exact or scaled-down duplicate: [[c::File:EB1926 - Air Forces - Fig. 4.jpg]]
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Page:EB1926 - Supplement Volume 1.pdf/113
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Page:EB1926 - Supplement Volume 1.pdf/1139
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Page:Penny-worth of wit (3).pdf/10
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2026-09-02T18:02:05Z
Edderiofer
1174877
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ghoq6cdjusqfhsiu4uk4ajlllrr96tc
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5147761
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16273035
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廣九直通車
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16273037
16273036
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2256060
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Page:EB1926 - Supplement Volume 2.pdf/1148
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16045730
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ToxicPea
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Chrisguise
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ToxicPea
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ToxicPea
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Osk Jeth
3260670
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Osk Jeth
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3260670
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ToxicPea
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ToxicPea
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ToxicPea
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ToxicPea
3146019
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ToxicPea
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16274404
16274403
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ToxicPea
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ToxicPea
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ToxicPea
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LordofDisorder
3108477
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16274155
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Yann
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16273316
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Yann
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Yann
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16273324
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16273415
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2026-09-02T15:41:16Z
Yann
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/* Validated */
16273415
proofread-page
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16273418
16273415
2026-09-02T15:43:17Z
Yann
7
16273418
proofread-page
text/x-wiki
av67vrds07o3l43j4j7s3sv0ypg0ysg
Page:Tanar Of Pellucidar.djvu/105
104
5207451
16274215
16255133
2026-09-03T00:35:38Z
Longcatsupreme
3300681
/* Validated */
16274215
proofread-page
text/x-wiki
ccpyv96d51qvk14rjl51fonx5dg1pxp
Page:Tanar Of Pellucidar.djvu/106
104
5207454
16274203
16255137
2026-09-03T00:28:27Z
Longcatsupreme
3300681
/* Validated */
16274203
proofread-page
text/x-wiki
59q1d93cepttix6cjpom1vztvbjlpva
Page:Tanar Of Pellucidar.djvu/107
104
5207455
16274193
16255141
2026-09-03T00:20:47Z
Longcatsupreme
3300681
/* Validated */
16274193
proofread-page
text/x-wiki
rvndf2httxu6wed43jpg578z8vtifiu
Page:Tanar Of Pellucidar.djvu/108
104
5207457
16274195
16255144
2026-09-03T00:24:20Z
Longcatsupreme
3300681
/* Validated */
16274195
proofread-page
text/x-wiki
09ss8de5ews8y8fbr3ocxy7po10jbce
Page:Tanar Of Pellucidar.djvu/109
104
5207497
16274157
16255148
2026-09-02T23:46:57Z
Longcatsupreme
3300681
/* Validated */
16274157
proofread-page
text/x-wiki
5xpzhsp7t9lat1odkqjtqhjf593vi5l
Page:Tanar Of Pellucidar.djvu/110
104
5207498
16274161
16255212
2026-09-02T23:51:45Z
Longcatsupreme
3300681
/* Validated */
16274161
proofread-page
text/x-wiki
gl30h40fvcrvt6ml231lt8hquxswjfh
Page:Tanar Of Pellucidar.djvu/111
104
5207499
16274163
16255230
2026-09-02T23:55:49Z
Longcatsupreme
3300681
/* Validated */
16274163
proofread-page
text/x-wiki
jean20lawrgf71cdx87lkqopzl6i1af
Page:Tanar Of Pellucidar.djvu/112
104
5207501
16274167
16255235
2026-09-02T23:59:23Z
Longcatsupreme
3300681
/* Validated */
16274167
proofread-page
text/x-wiki
1wu6sd85jesvxrdki24yzyfaukelmrj
Page:Tanar Of Pellucidar.djvu/113
104
5207503
16274171
16255245
2026-09-03T00:02:14Z
Longcatsupreme
3300681
/* Validated */
16274171
proofread-page
text/x-wiki
rt9o8mtcz2kq8u55da0223gd3k0i4c3
Index:Medical radiation exposure of pregnant and potentially pregnant women - recommendations of the National Council on Radiation Protection and Measurements (IA medicalradiation00nati).pdf
106
5208266
16274283
16229181
2026-09-03T01:13:35Z
Beardo
950405
this work is listed as a potential copyvio
16274283
proofread-index
text/x-wiki
5aizcokgwila90a9uarsgyyzabt6mke
Page:The Dial volume 1.djvu/10
104
5208523
16273620
16250257
2026-09-02T17:56:01Z
Neon700
3058625
16273620
proofread-page
text/x-wiki
mkxm8y3k9fb2vfjftb1t96gkl0e7l1u
16273642
16273620
2026-09-02T18:01:47Z
Neon700
3058625
16273642
proofread-page
text/x-wiki
bj2lakxwvm1t58c1gckzdoi9dxerbg7
Page:The Dial volume 1.djvu/111
104
5208722
16273229
16230351
2026-09-02T14:16:38Z
Neon700
3058625
16273229
proofread-page
text/x-wiki
5htq0o312n79a0i4wiv4vcjq11s06l9
Page:The Dial volume 1.djvu/129
104
5208834
16274170
16230552
2026-09-03T00:01:28Z
Neon700
3058625
16274170
proofread-page
text/x-wiki
t1f17lfp95y5cm8v4phtuhjjen164zs
16274172
16274170
2026-09-03T00:02:38Z
Neon700
3058625
16274172
proofread-page
text/x-wiki
jkov936o4tphcg9i8hn2bwj0t9hsynk
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/88
104
5208836
16274691
16231206
2026-09-03T04:46:06Z
Duckmather
3067252
add link to [[Author:Pius V]]
16274691
proofread-page
text/x-wiki
hqjud6fwe1rn1wppv1wu9tljruhp9te
Page:Spherical Trigonometry (1914).djvu/71
104
5209075
16273327
16238622
2026-09-02T14:54:36Z
Yann
7
/* Validated */
16273327
proofread-page
text/x-wiki
9styp4j110cj6vw317xbsygzkkhlxxt
Author:Thomas Leiper Kane
102
5209277
16273701
16231847
2026-09-02T18:19:28Z
Erblanchard57
3173902
16273701
wikitext
text/x-wiki
r73tu949tkq719o16yfp611ztsmw4am
Wikisource:Scriptorium/Archives/2026-08
4
5209326
16274410
16272341
2026-09-03T03:06:08Z
SpBot
23107
archiving 2 sections from [[Wikisource:Scriptorium]] (after section [[Wikisource:Scriptorium/Archives/2026-08#Lists_in_columns|Lists_in_columns]])
16274410
wikitext
text/x-wiki
src8f2w9czjzowhlvxvvc7dseg916ci
Page:Tanar Of Pellucidar.djvu/118
104
5209448
16274122
16255505
2026-09-02T23:17:01Z
Longcatsupreme
3300681
/* Validated */
16274122
proofread-page
text/x-wiki
n56fa5ljvj31e7dyfczl003mk6u7pds
Page:Tanar Of Pellucidar.djvu/119
104
5209449
16274128
16255513
2026-09-02T23:20:43Z
Longcatsupreme
3300681
/* Validated */
16274128
proofread-page
text/x-wiki
7m5ajq5zctr9fzpysxs3ul2l9ml3l4e
Page:Tanar Of Pellucidar.djvu/120
104
5209451
16274131
16255527
2026-09-02T23:24:11Z
Longcatsupreme
3300681
/* Validated */
16274131
proofread-page
text/x-wiki
6pk7v3q9ccgtr87zlwaamas0ew7m7b1
Page:Tanar Of Pellucidar.djvu/121
104
5209453
16274137
16255536
2026-09-02T23:27:47Z
Longcatsupreme
3300681
/* Validated */
16274137
proofread-page
text/x-wiki
bcz1fqbilb0m6vu2orcker3a884u94u
Page:Tanar Of Pellucidar.djvu/122
104
5209454
16274144
16255539
2026-09-02T23:30:44Z
Longcatsupreme
3300681
/* Validated */
16274144
proofread-page
text/x-wiki
qucpe9of7rsif817ke7r6hjhck31l00
Page:Tanar Of Pellucidar.djvu/123
104
5209455
16274146
16255540
2026-09-02T23:34:06Z
Longcatsupreme
3300681
/* Validated */
16274146
proofread-page
text/x-wiki
eq9kffmekt95xglykmg3ftt42wzux5e
Page:Tanar Of Pellucidar.djvu/124
104
5209456
16274150
16257018
2026-09-02T23:37:24Z
Longcatsupreme
3300681
/* Validated */
16274150
proofread-page
text/x-wiki
tar0hus7cofl10l41dl0zaldjfooxjv
Page:Spherical Trigonometry (1914).djvu/72
104
5210107
16273328
16238624
2026-09-02T14:55:13Z
Yann
7
/* Validated */
16273328
proofread-page
text/x-wiki
cwnfw2n6cz6x4fr2vjpc9slwdftcy0p
Page:Spherical Trigonometry (1914).djvu/73
104
5210111
16273329
16234619
2026-09-02T14:56:42Z
Yann
7
/* Validated */
16273329
proofread-page
text/x-wiki
oeh74v6767kpv4r9gm4mb54h9vd6hpj
16273331
16273329
2026-09-02T14:57:14Z
Yann
7
16273331
proofread-page
text/x-wiki
5up9r97xzilras3msfwtdgdv28o8w3e
Page:Spherical Trigonometry (1914).djvu/74
104
5210123
16273333
16269867
2026-09-02T14:57:51Z
Yann
7
/* Validated */
16273333
proofread-page
text/x-wiki
h8vdb4c5wlrq52i7xbdfvkwwrt9k6sx
Page:Spherical Trigonometry (1914).djvu/75
104
5210133
16273335
16269866
2026-09-02T14:58:44Z
Yann
7
/* Validated */
16273335
proofread-page
text/x-wiki
r874rjf11kfcjnzw6xz27ifrboqorpl
16273352
16273335
2026-09-02T15:07:41Z
Yann
7
16273352
proofread-page
text/x-wiki
3sk6sq3imr6k1mpbjoeyzim1uk3mff6
Page:Spherical Trigonometry (1914).djvu/76
104
5210921
16273353
16237643
2026-09-02T15:08:03Z
Yann
7
/* Validated */
16273353
proofread-page
text/x-wiki
pwtcpxwsuxh0yi4rcbyrtmuu3zvmcv2
Page:Spherical Trigonometry (1914).djvu/78
104
5210975
16273354
16249988
2026-09-02T15:08:41Z
Yann
7
/* Validated */
16273354
proofread-page
text/x-wiki
2ckbo21y0nyej1x1fy00m2d3a1gk0fq
Page:Spherical Trigonometry (1914).djvu/46
104
5211198
16273209
16270308
2026-09-02T14:11:09Z
Yann
7
/* Validated */
16273209
proofread-page
text/x-wiki
ewr3njw4bkrp8f1n6qryfvn670lukk3
Page:Spherical Trigonometry (1914).djvu/47
104
5211276
16273211
16240105
2026-09-02T14:11:56Z
Yann
7
/* Validated */
16273211
proofread-page
text/x-wiki
oh762r83rfjzollx7tqx4b6vqhcg2yr
Page:Spherical Trigonometry (1914).djvu/49
104
5211791
16273214
16249828
2026-09-02T14:12:28Z
Yann
7
/* Validated */
16273214
proofread-page
text/x-wiki
2ycx468wmlkkrkrfzl1h0tbbkruynut
Page:Deirdre Wed and other poems (1901).pdf/24
104
5212549
16273508
16241888
2026-09-02T16:49:16Z
LordofDisorder
3108477
16273508
proofread-page
text/x-wiki
5f0qon0zs4c9o15evhc1rlrjutxf7u4
Page:Spherical Trigonometry (1914).djvu/50
104
5212568
16273215
16241951
2026-09-02T14:12:52Z
Yann
7
/* Validated */
16273215
proofread-page
text/x-wiki
jdusgevltp20eoo5u2xyi0v4g2thzei
Page:Spherical Trigonometry (1914).djvu/51
104
5212570
16273217
16249818
2026-09-02T14:13:41Z
Yann
7
/* Validated */
16273217
proofread-page
text/x-wiki
s06m1xg5c8us19nu4gljswqh5jsz5c9
Page:Spherical Trigonometry (1914).djvu/52
104
5212657
16273220
16249829
2026-09-02T14:14:06Z
Yann
7
/* Validated */
16273220
proofread-page
text/x-wiki
5ptevstm3ls9yfwza7nmsmyfr4vfx3p
Page:Spherical Trigonometry (1914).djvu/53
104
5212911
16273221
16242801
2026-09-02T14:14:33Z
Yann
7
/* Validated */
16273221
proofread-page
text/x-wiki
gc84xtukeyzorlw61e6mvc4fiom2gd0
Page:Spherical Trigonometry (1914).djvu/54
104
5212930
16273222
16242834
2026-09-02T14:14:49Z
Yann
7
/* Validated */
16273222
proofread-page
text/x-wiki
nsokh6flclrkcasaht6bj4atxp6qv7v
Page:Spherical Trigonometry (1914).djvu/56
104
5213480
16273224
16243855
2026-09-02T14:15:41Z
Yann
7
/* Validated */
16273224
proofread-page
text/x-wiki
0leehuaatu1zy7174o0vq4ga9l1891s
Page:Spherical Trigonometry (1914).djvu/57
104
5213485
16273227
16244155
2026-09-02T14:16:15Z
Yann
7
/* Validated */
16273227
proofread-page
text/x-wiki
04gus5bt2gwktwln5jxn4a70695z02o
Page:Spherical Trigonometry (1914).djvu/58
104
5213610
16273236
16244163
2026-09-02T14:19:08Z
Yann
7
/* Validated */
16273236
proofread-page
text/x-wiki
6e8s1jo5ktdctvkymbl8pmciu3u49ug
Page:Clarissa (1748 Volume 1).pdf/65
104
5213856
16273430
16244868
2026-09-02T15:49:29Z
Mox Eden
3083467
Added sp
16273430
proofread-page
text/x-wiki
20km7xc3gh1c8r92fulvn9whj181nwz
Page:Spherical Trigonometry (1914).djvu/59
104
5214422
16273239
16248542
2026-09-02T14:19:55Z
Yann
7
/* Validated */
16273239
proofread-page
text/x-wiki
qeb7zd53oi5bsfdikh66x8kmraq3lbx
Page:Spherical Trigonometry (1914).djvu/60
104
5214440
16273246
16249834
2026-09-02T14:21:35Z
Yann
7
/* Validated */
16273246
proofread-page
text/x-wiki
arueyzby0xg6qkkj2nq9y1dap20v809
16273296
16273246
2026-09-02T14:41:46Z
Yann
7
16273296
proofread-page
text/x-wiki
5kfrat5los5zcownzwsekkym3u5cfqm
Page:Spherical Trigonometry (1914).djvu/61
104
5214443
16273250
16249813
2026-09-02T14:22:42Z
Yann
7
/* Validated */
16273250
proofread-page
text/x-wiki
o7gt2hpq2pve3ftky55oht01pj91i38
16273292
16273250
2026-09-02T14:40:26Z
Yann
7
{{dhr|0.5em}}
16273292
proofread-page
text/x-wiki
mgvw2oeckdkxqi3kzmu1495icvqmx17
16273294
16273292
2026-09-02T14:40:57Z
Yann
7
16273294
proofread-page
text/x-wiki
pw8hxl54huwyid34260dab3ucqg1i2e
Page:Spherical Trigonometry (1914).djvu/62
104
5214689
16273256
16249832
2026-09-02T14:24:04Z
Yann
7
/* Validated */
16273256
proofread-page
text/x-wiki
kgfs3xx6i6kmiiqbxvh1ca3595mkj3y
16273262
16273256
2026-09-02T14:25:12Z
Yann
7
16273262
proofread-page
text/x-wiki
s81ts3h7eikwtsq4v23oqbg1ux515l9
16273264
16273262
2026-09-02T14:26:03Z
Yann
7
{{dhr|0.5em}}
16273264
proofread-page
text/x-wiki
misewpw47o9obqjk140tmbm02wxsgs7
16273266
16273264
2026-09-02T14:26:31Z
Yann
7
16273266
proofread-page
text/x-wiki
fh7yhdk4ucjm6nsow17hnagi5hha98v
16273271
16273266
2026-09-02T14:29:05Z
Yann
7
16273271
proofread-page
text/x-wiki
7j7ps3u94r77yujdiwc3hcb8t0kukn8
16273273
16273271
2026-09-02T14:29:44Z
Yann
7
16273273
proofread-page
text/x-wiki
057d8pn3cmrgv30pse5jkgxxb06jo0n
16273279
16273273
2026-09-02T14:31:37Z
Yann
7
16273279
proofread-page
text/x-wiki
3pxaavlvg9knxv1nqwk2mwtleh21m21
16273282
16273279
2026-09-02T14:33:14Z
Yann
7
{{dhr|0.5em}}
16273282
proofread-page
text/x-wiki
okhgkw19x0mn8wdg33c760xyz4jdr9c
16273290
16273282
2026-09-02T14:39:20Z
Yann
7
16273290
proofread-page
text/x-wiki
pee7swmx5jva33o36mawb67zcfzl2wz
16273302
16273290
2026-09-02T14:43:55Z
Yann
7
16273302
proofread-page
text/x-wiki
4xgnbjevk2ys0a5o5g5fqwbsbunogik
16273306
16273302
2026-09-02T14:45:50Z
Yann
7
16273306
proofread-page
text/x-wiki
22p6llgb1wm30xrq9ywa1glthw1yjep
16273340
16273306
2026-09-02T15:02:54Z
Yann
7
16273340
proofread-page
text/x-wiki
rrq6n43rr7dbg5gwqmwavijgaglccpv
16273343
16273340
2026-09-02T15:04:09Z
Yann
7
16273343
proofread-page
text/x-wiki
kk0brklsb660tii9yfute2jbtrv8cvf
16273349
16273343
2026-09-02T15:05:50Z
Yann
7
16273349
proofread-page
text/x-wiki
fhysam3gfuxej4bfvummn7axkp1ib6i
Page:Spherical Trigonometry (1914).djvu/63
104
5214690
16273308
16249661
2026-09-02T14:47:07Z
Yann
7
/* Validated */
16273308
proofread-page
text/x-wiki
a5asqfadj6ol1xrd0g7qnayhy1hesir
Page:Spherical Trigonometry (1914).djvu/84
104
5214783
16273365
16252207
2026-09-02T15:15:06Z
Yann
7
16273365
proofread-page
text/x-wiki
kkwosoesdl3g5ax0mx4uigby29vkgg2
16273366
16273365
2026-09-02T15:16:00Z
Yann
7
float
16273366
proofread-page
text/x-wiki
ew1vl3gk877b9u50bxhuw936q7r42r1
16273367
16273366
2026-09-02T15:16:33Z
Yann
7
16273367
proofread-page
text/x-wiki
gjvwwjvwfo1yyy92qs30q35yc20swh0
Page:Spherical Trigonometry (1914).djvu/79
104
5214784
16273355
16251507
2026-09-02T15:09:18Z
Yann
7
/* Validated */
16273355
proofread-page
text/x-wiki
tmkz1y6971jzwramvva0qxwus8zlhdj
Page:Spherical Trigonometry (1914).djvu/80
104
5214787
16273357
16251508
2026-09-02T15:09:48Z
Yann
7
/* Validated */
16273357
proofread-page
text/x-wiki
swciv0waibhcrt7zne8e1lbhmkqrpxr
Page:Spherical Trigonometry (1914).djvu/81
104
5214788
16273359
16255551
2026-09-02T15:10:45Z
Yann
7
/* Validated */
16273359
proofread-page
text/x-wiki
hznilerzwqmyqusnqk00hyjrnsksf0d
16273361
16273359
2026-09-02T15:12:04Z
Yann
7
16273361
proofread-page
text/x-wiki
e2yz95tj1i4loawjchhna761tqoy38e
16273362
16273361
2026-09-02T15:12:22Z
Yann
7
Undid revision [[Special:Diff/16273361|16273361]] by [[Special:Contributions/Yann|Yann]] ([[User talk:Yann|talk]])
16273362
proofread-page
text/x-wiki
hznilerzwqmyqusnqk00hyjrnsksf0d
Page:Spherical Trigonometry (1914).djvu/82
104
5214789
16273363
16251271
2026-09-02T15:13:00Z
Yann
7
/* Validated */
16273363
proofread-page
text/x-wiki
a6s03rbm3226og1dt9oq3lljv6ui61a
Page:Spherical Trigonometry (1914).djvu/83
104
5214792
16273364
16252453
2026-09-02T15:14:41Z
Yann
7
/* Validated */
16273364
proofread-page
text/x-wiki
rzlo7p9m3b9edm425u5zzfitorl5x91
Page:The dial (IA dial04full).pdf/9
104
5214905
16273438
16250882
2026-09-02T15:58:46Z
Neon700
3058625
16273438
proofread-page
text/x-wiki
6pbzr99h2f6fjkmgb1jfj26hsw884ft
Page:Spherical Trigonometry (1914).djvu/289
104
5215090
16273422
16252211
2026-09-02T15:44:47Z
Yann
7
/* Validated */
16273422
proofread-page
text/x-wiki
ci9lo9gpjfoc0tl22bsqhb8eafbufsr
Page:Spherical Trigonometry (1914).djvu/290
104
5215093
16273423
16251578
2026-09-02T15:45:22Z
Yann
7
/* Validated */
16273423
proofread-page
text/x-wiki
t1td0ii8tojt0tvqcpoxoei6zl4sugl
Page:Spherical Trigonometry (1914).djvu/291
104
5215095
16273424
16252001
2026-09-02T15:45:44Z
Yann
7
/* Validated */
16273424
proofread-page
text/x-wiki
a78ei2tif6k3pi3zy3rnk6c6e73ecfb
Page:Spherical Trigonometry (1914).djvu/292
104
5215096
16273426
16252210
2026-09-02T15:46:06Z
Yann
7
/* Validated */
16273426
proofread-page
text/x-wiki
io357u0rralr6lxgwq74tlid97tj7sf
Page:Spherical Trigonometry (1914).djvu/293
104
5215097
16273427
16252213
2026-09-02T15:46:16Z
Yann
7
/* Validated */
16273427
proofread-page
text/x-wiki
runwfnk37prqh2zzxhdqdfuj3mhru9u
Page:Spherical Trigonometry (1914).djvu/288
104
5215100
16273417
16252341
2026-09-02T15:42:42Z
Yann
7
/* Validated */
16273417
proofread-page
text/x-wiki
hwqpclgl6ymytbekcuytem82msk6roz
16273420
16273417
2026-09-02T15:44:18Z
Yann
7
16273420
proofread-page
text/x-wiki
tt0i0kjnumt6ddpjg3hd1dwny4hr0rq
Page:Spherical Trigonometry (1914).djvu/166
104
5215144
16273412
16255621
2026-09-02T15:38:40Z
Yann
7
/* Validated */
16273412
proofread-page
text/x-wiki
l8evwukmgfss4djlozol7nnik1ohnjm
Page:Sybelle's Dream.djvu/143
104
5215550
16273918
16255100
2026-09-02T20:46:14Z
The Eloquent Peasant
918786
/* Validated */
16273918
proofread-page
text/x-wiki
61h2gu1jprxl0y7g76z1xtlgs0urtz7
Page:Sybelle's Dream.djvu/144
104
5215551
16273958
16255104
2026-09-02T21:10:12Z
The Eloquent Peasant
918786
/* Validated */
16273958
proofread-page
text/x-wiki
6fb5dqj1yprrlz7zoyj252xueevy5qi
Page:Spherical Trigonometry (1914).djvu/86
104
5215770
16273370
16255534
2026-09-02T15:17:47Z
Yann
7
/* Validated */
16273370
proofread-page
text/x-wiki
4ybh0f53k16un6iqdkv7b8huwymdwfi
Page:Spherical Trigonometry (1914).djvu/87
104
5215776
16273371
16255558
2026-09-02T15:18:37Z
Yann
7
/* Validated */
16273371
proofread-page
text/x-wiki
cw9g0gye8f3vrlo27kl4adqtoh0f8ab
Page:Spherical Trigonometry (1914).djvu/88
104
5215793
16273377
16255600
2026-09-02T15:21:03Z
Yann
7
/* Validated */
16273377
proofread-page
text/x-wiki
akt495kvzxzg6imf9gegneha9dqrtvo
Module:Monthly Challenge category stats/data/2026-09
828
5215853
16273011
16272879
2026-09-02T12:05:35Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273011
Scribunto
text/plain
abjha6apvpeggdcly3v3y8sgk4n1yk1
16273199
16273011
2026-09-02T14:05:36Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273199
Scribunto
text/plain
aail8s40tq7ixhvbsx9g60hxe1zi79t
16273442
16273199
2026-09-02T16:05:29Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273442
Scribunto
text/plain
320epni13ow8a0n93uxodh0199btao7
16273666
16273442
2026-09-02T18:05:27Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273666
Scribunto
text/plain
hp2rohfb85wx3ig8aslqtrfcv1dwv3g
16273863
16273666
2026-09-02T20:05:34Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273863
Scribunto
text/plain
3r5uyc08skv6voqolo4rvlaaddpfekx
16274062
16273863
2026-09-02T22:05:44Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274062
Scribunto
text/plain
lxm4diqz0r8c5cu8ybh9u1o1gs0jko0
16274176
16274062
2026-09-03T00:05:36Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274176
Scribunto
text/plain
1jugtkl9w9a8vbsepgv0y2k6pvl1r6l
16274346
16274176
2026-09-03T02:05:34Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274346
Scribunto
text/plain
1nilhtncrz5bqxoackfnbr3cpgq8v12
16274463
16274346
2026-09-03T04:05:24Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274463
Scribunto
text/plain
jkxlsf2jmhqmanfyqelck815x12ucn7
16274736
16274463
2026-09-03T06:05:32Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274736
Scribunto
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hgrjkmnnx5zkzwqloy1hh76ewyhysfv
16274793
16274736
2026-09-03T08:05:27Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274793
Scribunto
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qymuy79nazq6044i8yy7cp6hssrd9ar
16274874
16274793
2026-09-03T10:05:32Z
InductiveBot
204982
Updating current statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274874
Scribunto
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f32284ph54nsj501bmq8hcg0xeasxgj
Module:Monthly Challenge daily stats/data/2026-09
828
5215854
16273012
16272880
2026-09-02T12:05:45Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273012
Scribunto
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eykpcst5dxh2hbbckewl8e2k3ohr0jt
16273200
16273012
2026-09-02T14:05:46Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273200
Scribunto
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qvan8ok96vs1rmbxn1v65wga72c0swe
16273443
16273200
2026-09-02T16:05:39Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273443
Scribunto
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pobrvifx4gmkvqt88u5k7yf6pjg2zdf
16273667
16273443
2026-09-02T18:05:37Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273667
Scribunto
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gqx1798fa1ilretz7rk5qsba3qv2zqv
16273864
16273667
2026-09-02T20:05:44Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16273864
Scribunto
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hhmvlur51z2w0eydd62rou7v8c7v9wp
16274063
16273864
2026-09-02T22:05:54Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274063
Scribunto
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ccwcu70xm7xfra5hvuepeosexwgsu14
16274177
16274063
2026-09-03T00:05:46Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274177
Scribunto
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tl664o1hui7k0vs8dnz5v2ec6gdat2f
16274347
16274177
2026-09-03T02:05:44Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274347
Scribunto
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85d4ylxewrjbyeb1b8rbqez7dfr8iey
16274464
16274347
2026-09-03T04:05:34Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274464
Scribunto
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telhjm6gc1ybdk7g91pin3739et0e5k
16274737
16274464
2026-09-03T06:05:42Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274737
Scribunto
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030wogyvas9ianduubc28a6jqmu081d
16274794
16274737
2026-09-03T08:05:37Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274794
Scribunto
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0pc2zqpu34u2wqyptq3kbel4ozwjaym
16274875
16274794
2026-09-03T10:05:42Z
InductiveBot
204982
Updating current daily statistics for indexes in [[Wikisource:Community collaboration/Monthly Challenge/September 2026]]
16274875
Scribunto
text/plain
1aooi537zb6vjq6gxyho3w1ufs1skjx
Page:Spherical Trigonometry (1914).djvu/89
104
5215859
16273378
16255889
2026-09-02T15:21:31Z
Yann
7
/* Validated */
16273378
proofread-page
text/x-wiki
efkm7ug4jsorh1unrn8ocjy2dp7oifk
Page:Spherical Trigonometry (1914).djvu/90
104
5215885
16273379
16255975
2026-09-02T15:22:01Z
Yann
7
/* Validated */
16273379
proofread-page
text/x-wiki
bgqacmh8e90t1z6kddt29ewz2uepu5p
Page:Hot Saturday (1926).pdf/187
104
5215992
16273945
16256604
2026-09-02T20:58:46Z
ToxicPea
3146019
/* Validated */
16273945
proofread-page
text/x-wiki
fzhdv1vrm66vck5emfnjljdcdtn0uay
Page:Hot Saturday (1926).pdf/191
104
5216021
16273699
16256736
2026-09-02T18:18:24Z
ToxicPea
3146019
/* Validated */
16273699
proofread-page
text/x-wiki
immxzt1t3wlgwso6s7c8ut59p8l09z7
Page:Deirdre Wed and other poems (1901).pdf/18
104
5216509
16273483
16258010
2026-09-02T16:31:19Z
LordofDisorder
3108477
/* Proofread */
16273483
proofread-page
text/x-wiki
10l57fkhy8db27qws47xbi053xbct14
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/382
104
5216866
16274390
16260089
2026-09-03T02:42:28Z
Hilohello
2345291
/* Proofread */
16274390
proofread-page
text/x-wiki
bnfidinnx4c7mmpf1piyt73jgw5hj34
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/383
104
5216867
16274386
16260082
2026-09-03T02:41:38Z
Hilohello
2345291
/* Proofread */
16274386
proofread-page
text/x-wiki
0slhmn77b88drtbdk5dqpawc5bhwlg7
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/384
104
5216868
16274387
16260095
2026-09-03T02:42:01Z
Hilohello
2345291
/* Proofread */
16274387
proofread-page
text/x-wiki
jk2n4vljbh0y08i0j7dh9ucvfjrenxr
Three Songs (The Gosport Tragedy, etc.)
0
5217299
16274855
16260261
2026-09-03T09:47:04Z
Chrisguise
2855804
16274855
wikitext
text/x-wiki
lb02d4tomdx4rgkb95glhh27ozzs0sv
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/183
104
5217483
16274686
16268077
2026-09-03T04:40:23Z
Duckmather
3067252
add link to [[Author:Marat]]
16274686
proofread-page
text/x-wiki
lrk1olvyjivatirkirg50uzausptzp7
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/184
104
5217484
16274435
16260883
2026-09-03T03:36:42Z
Duckmather
3067252
/* Proofread */ add ref tag; fix typos
16274435
proofread-page
text/x-wiki
3rev8yoyfqd3orsr1vyds9a4togoart
16274437
16274435
2026-09-03T03:39:39Z
Duckmather
3067252
fix ref error by adding placeholder footer and {{sic}} within the ref
16274437
proofread-page
text/x-wiki
8z1j1biep735s7lod4trfquvbsstvey
16274440
16274437
2026-09-03T03:43:17Z
Duckmather
3067252
simplify by using <references/>
16274440
proofread-page
text/x-wiki
avkxoxmwo8xp4nuutcu4wp8sq2ime81
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/186
104
5217488
16274441
16269505
2026-09-03T03:43:26Z
Duckmather
3067252
/* Not proofread */ add missing ref tag
16274441
proofread-page
text/x-wiki
sd442uuta6nn57ex67svtekbqsz7329
16274663
16274441
2026-09-03T04:27:50Z
Duckmather
3067252
/* Proofread */
16274663
proofread-page
text/x-wiki
oo11bg93cbj0m1drw2h4c06d3z1rgwc
Page:The Works of H G Wells Volume 12.pdf/21
104
5217714
16273593
16261357
2026-09-02T17:48:18Z
Tromaster
1013356
/* Validated */
16273593
proofread-page
text/x-wiki
h378py886kckamqg51vbvlxkibxy9n4
Page:The Works of H G Wells Volume 12.pdf/22
104
5217721
16273599
16261365
2026-09-02T17:49:18Z
Tromaster
1013356
/* Validated */
16273599
proofread-page
text/x-wiki
om9fmjcu5qt579fx4stew6r9m6npnk4
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/267
104
5218247
16274339
16262828
2026-09-03T01:58:31Z
Hilohello
2345291
/* Validated */
16274339
proofread-page
text/x-wiki
jcoz1xirwwyqlvmo5vov7vprmepu1m7
Page:Report of Royal Commissioner on Loss of H.M.A.S. "Voyager".pdf/1
104
5218526
16274710
16263400
2026-09-03T05:43:32Z
DraftSaturn15
3002956
16274710
proofread-page
text/x-wiki
gubt2sx7wklfxrzwim0aj3k81m1pjwd
Page:Report of Royal Commissioner on Loss of H.M.A.S. "Voyager".pdf/3
104
5218531
16274711
16263375
2026-09-03T05:45:18Z
DraftSaturn15
3002956
16274711
proofread-page
text/x-wiki
8vqu93dbtu1q9mfpv8eyebtctp4qkhr
Page:Spherical Trigonometry (1914).djvu/91
104
5219610
16273402
16265400
2026-09-02T15:33:49Z
Yann
7
16273402
proofread-page
text/x-wiki
mrn3b9ttly0528thaw4n8jer7s9ieua
16273409
16273402
2026-09-02T15:37:14Z
Yann
7
16273409
proofread-page
text/x-wiki
19hzbirmpmd27n0fguaizwkizmq2fhd
16273777
16273409
2026-09-02T18:55:19Z
Beardo
950405
fine block/s and /e
16273777
proofread-page
text/x-wiki
mrn3b9ttly0528thaw4n8jer7s9ieua
Page:Spherical Trigonometry (1914).djvu/92
104
5219627
16273395
16269649
2026-09-02T15:30:53Z
Yann
7
/* Validated */
16273395
proofread-page
text/x-wiki
dyin1so6zqgt81b069vbk2gzm8bq17z
16273396
16273395
2026-09-02T15:31:30Z
Yann
7
16273396
proofread-page
text/x-wiki
hvnys5nym51qjhc4bg40o6il8g09qtj
16273400
16273396
2026-09-02T15:32:43Z
Yann
7
16273400
proofread-page
text/x-wiki
n6kvyaq2xdv0jnpuom1bnrnizillqbg
16273408
16273400
2026-09-02T15:36:42Z
Yann
7
16273408
proofread-page
text/x-wiki
pgbfzihfc6lnt7xrd2vh6j5eph6so36
16273532
16273408
2026-09-02T17:08:27Z
Beardo
950405
{{fine block/s}} in header
16273532
proofread-page
text/x-wiki
n6kvyaq2xdv0jnpuom1bnrnizillqbg
Page:Sarawak-Gazette-17-March-1919-Issue-No-765.pdf/3
104
5219687
16274080
16265575
2026-09-02T22:20:29Z
Cerevisae
221862
G. K. Chesterton
16274080
proofread-page
text/x-wiki
9g20ej30x5xjeowzoh4azinfhgatk8k
16274082
16274080
2026-09-02T22:21:00Z
Cerevisae
221862
16274082
proofread-page
text/x-wiki
rida8blh7vuxfl320pez978izq5gdpn
Page:Sarawak-Gazette-17-March-1919-Issue-No-765.pdf/7
104
5219691
16274970
16272925
2026-09-03T11:57:57Z
Cerevisae
221862
Done Kuching Shipping
16274970
proofread-page
text/x-wiki
qo9uac9dverw7t07xprankcmqfebfna
16274973
16274970
2026-09-03T11:58:41Z
Cerevisae
221862
16274973
proofread-page
text/x-wiki
skgjy4htel49wdq8vj8381wczrisjyj
Page:Sarawak Gazette 17 February 1919 Issue No 763.pdf/8
104
5219704
16273111
16265600
2026-09-02T13:22:31Z
Cerevisae
221862
16273111
proofread-page
text/x-wiki
kcww7r497kqcrvl6w38qlts0zk30p3v
16273121
16273111
2026-09-02T13:26:01Z
Cerevisae
221862
16273121
proofread-page
text/x-wiki
s4ik5myfw4iyi0sx5krdpnyt0eqpc1h
16273126
16273121
2026-09-02T13:29:43Z
Cerevisae
221862
16273126
proofread-page
text/x-wiki
0auukwq6gcwoksyqdchoqrqjubltyje
16273134
16273126
2026-09-02T13:32:10Z
Cerevisae
221862
16273134
proofread-page
text/x-wiki
5za8b4ww591sjrpkumv09del0dn9ksv
16273138
16273134
2026-09-02T13:32:50Z
Cerevisae
221862
16273138
proofread-page
text/x-wiki
lzfaaoi23zn6n7hbu7du8yqcsaemv2s
16273141
16273138
2026-09-02T13:33:59Z
Cerevisae
221862
16273141
proofread-page
text/x-wiki
egm46ab09kw6761vx7t9036e46kuqao
16273146
16273141
2026-09-02T13:35:14Z
Cerevisae
221862
16273146
proofread-page
text/x-wiki
8veu8ok7sssosmc5ip2az37elc0t1dw
16273151
16273146
2026-09-02T13:36:44Z
Cerevisae
221862
until Government Whitewashing tender
16273151
proofread-page
text/x-wiki
4dv0kngk01b6o9r32wf4r2r9xx44aa2
Page:Memoirs of celebrated women of all countries (IA memoirsofcelebra00abra).pdf/188
104
5219883
16274683
16269511
2026-09-03T04:39:42Z
Duckmather
3067252
fix {{sc}} capitalization
16274683
proofread-page
text/x-wiki
41ezcydqecam3grgwotqvevjxxyh7cf
Index:Improvement of the understanding, Ethics and Correspondence of Benedict de Spinoza; (IA improvementofund00spin).pdf
106
5220371
16274308
16267793
2026-09-03T01:33:56Z
~2026-44033-07
3311631
16274308
proofread-index
text/x-wiki
ncmr9r5s2uh3qwl8y6az77475bkb0fd
16274340
16274308
2026-09-03T01:59:25Z
~2026-44033-07
3311631
16274340
proofread-index
text/x-wiki
s9fypdahixzsknc7cunl38nlp702qs9
16274341
16274340
2026-09-03T02:02:23Z
~2026-44033-07
3311631
16274341
proofread-index
text/x-wiki
lrlxwm4uk066ofh7llyq0kcv2mm4phn
16274818
16274341
2026-09-03T09:11:44Z
~2026-44033-07
3311631
16274818
proofread-index
text/x-wiki
71l24mhrj1k8wsdl5otg1iguvruimos
Page:The High Price of Bullion.djvu/12
104
5220524
16273268
16270794
2026-09-02T14:27:33Z
Dick Bos
15954
/* Proofread */
16273268
proofread-page
text/x-wiki
p6v2k3kyo2yd89o0eget609hjtwirjq
Page:The impact of science on society.pdf/35
104
5220534
16274367
16272587
2026-09-03T02:20:56Z
~2026-44033-07
3311631
16274367
proofread-page
text/x-wiki
l4s6nzt12c93sncp171985y82mefcqz
Page:The impact of science on society.pdf/60
104
5220538
16274884
16268114
2026-09-03T10:13:12Z
~2026-44033-07
3311631
16274884
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ToxicPea
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Nighfidelity
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MarkLSteadman
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/* Not proofread */ Created page with "say they have been "through" things; when it is evident that they have come out on the other side quite unchanged. A man might have gone "through" a plum pudding as a bullet might go through a plum pudding; it depends on the size of the pudding—and the man. But the awful and sacred question is "Has the pudding been through him?" Has he tasted, appreciated, and absorbed the solid pudding, with its three dimensions and its three thousand tastes and smells...
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/* Not proofread */ Created page with "lived in your village, or you would not call it dreary and squalid." Thus the Imperialist, the Colonial idealist (who commonly speaks and always thinks with a Yankee accent) will say, "I've been right away from these little muddy islands, and seen God's great seas and prairies." The sound philosopher will reply, "You have never been in thee islands; you have never seen the weald of Sussex or the plain of Salisbury; otherwise you could never have called...
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/* Not proofread */ Created page with "these climbers should kick the ladder by which they have climbed. But indeed these bitter people who record their experiences really record their lack of experiences. It is the countryman who has not succeeded in being a countryman who comes up to London. It is the clerk who has not succeeded in being a clerk who tries (on vegetarian principles) to be a countryman. And the woman with a past is generally a woman angry about the past she never had. When y...
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/* Not proofread */ Created page with "imprecation in the words that could not be called artificial; it might begin thus:- (1) Don't use a noun and then an adjective that crosses out the noun. An adjective qualifies, it cannot contradict. Don't say, "Give me a patriotism that is free from all boundaries." It is like saying, "Give me a pork pie with no pork in it." Don't say, "I look forward to that larger religion that shall have no special dogmas." It is like saying, "I look forward to tha...
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/* Not proofread */ Created page with "thing can be done in many forms besides this. "I am the last man to mention party politics; but when I see the Empire rent in pieces by irresponsible Radicals," etc. "In this hall we welcome all creeds. We have no hostility against any honest belief; but only against that black priestcraft and superstition which can accept such a doctrine as," etc. "I would not say one word that could ruffle our relations with Germany. But this I will say; that when I se...
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/* Not proofread */ Created page with "is justified; one of the horses does win; not always even the dark horse which might stand for Agnosticism, but often the obvious and popular horse of Orthodoxy. Democracy has its occasional victories; and even the Favourite has been known to come in first. But the point here is that something comes in first. That there were many beliefs does not destroy the fact that there was one well-founded belief. I believe (merely upon authority) that the world i...
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/* Not proofread */ Created page with "through the man who thinks he is glass. The man who thinks himself Jesus Christ does not quarrel with the man who thinks himself Rockefeller; as would certainly happen if the two had ever met. But madmen never meet. It is the only thing they cannot do. They can talk, they can inspire, they can fight, they can found religions; but they cannot meet. Maniacs can never be the majority; for the simple reason that they can never be even a minority. If two madm...
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/* Not proofread */ Created page with "{{dhr}} {{c|THE PROBLEM.}} {{ppoem|start=stanza| {{sc|I like}} a church, I like a cowl, I love a prophet of the soul, And on my heart monastic aisles Fall like sweet strains or pensive smiles, Yet not for all his faith can see Would I that cowled churchman be. Why should the vest on him allure, Which I could not on me endure? Not from a vain or shallow thought His awful Jove young Phidias brought; Never from lips of cunning fell The thri...
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/* Not proofread */ Created page with "about prime numbers which no one has been able to solve. Some of the simplest of these are the following: 1. Is there an infinite number of pairs of primes differing by 2? 2. Is every even number (other than 2) the sum of two primes or the sum of a prime and the unit? 3. Is every even number the difference of two primes or the difference of i and a prime number? 4. To find a prime number greater than a given prime. 5. To find the prime number which foll...
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/* Not proofread */ Created page with "Evidently the process may be continued until one side of the equation is reduced to i. The other side must also be reduced to i at the same time. Hence it follows that the two decompositions ofm are in fact identical. This completes the proof of the theorem. The result which we have thus demonstrated is easily the most important theorem in the theory of integers. It can also be stated in a different form more convenient for some purposes: II. Every no...
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/* Not proofread */ Created page with "§ 9. THE GREATEST COMMON FACTOR OF Two OR MORE INTEGERS Let m and n be two positive integers such that m is greater than n. Then, according to the fundamental theorem of Euclid, we can form the set of equations o<ni<n, nk-i=qknk. If m is a multiple of n we write « = HQ, k = o, in the above equations. DEFINITION. The process of reckoning involved in determining the above set of equations is called the Euclidian Algorithm. I. The number nk to which t...
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/* Not proofread */ Created page with "show finally that d is a divisor of nt. Hence any common divisor, and in particular the greatest common divisor, of m and n is a factor of nt. This completes the proof of the theorem. COROLLARY. Every common divisor of m and n is a factor of their greatest common divisor. II. Any number n in the above set of equations is the difference ofmultiples of m and n. From the first equation we have n—m— qn so that the theorem is true for i = i. We shall su...
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/* Not proofread */ Created page with "integers a and /3 satisfying this relation; for, if so, d would be a divisor of the first member of the equation and not of the second. Thus we have the following theorem: IV. A necessary and sufficient condition that m and n are relatively prime is that there exist integers a and /3 such that am—(3n = ±i. The theory of the greatest common divisor of three or more numbers is based directly on that of the greatest common divisor of two numbers; conseque...
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/* Not proofread */ Created page with "numbers am, = adu, where a is any integer whatever. In order that these numbers shall be multiples of n it is necessary and sufficient that adfj, shall be a multiple of dv that is, that a/x shall be a multiple of v that is, that a shall be a multiple of v, since /* and v are relatively prime. Writing a = bv we have as the multiples in question the set ddfj.v where 5 is an arbitrary integer. This proves the theorem for the case of two numbers; for d^v is...
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/* Not proofread */ Created page with "MARINA MNISZECH. 193 Marina uttered an involuntary scream. "He has just confided this secret to me," added the Jesuit; "but not by way of confession, for he belongs not to the Latin rite. The sufferings he has undergone must have been dreadful—and he greatly suffers still. It is horrible thus to die, far from his native land, with not a relative to close his eyes or drop a tear upon his grave. The man who inflicted this wretchedness upon him, will have...
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/* Not proofread */ Created page with "§ ii. SCALES OF NOTATION I. If m and n are positive integers and n>i, then m can be represented in terms of n in one and in only one way in the form where That such a representation of m exists is readily proved by means of the fundamental theorem of Euclid. For we have -3 = nh-2n+a2, njt-i=ao) o<a0<n. If the value of nh- 1 given in the last of these equations is substituted inthe second last we have This with the preceding give? Substituting fro...
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/* Not proofread */ Created page with "and show that the two representations are identical. We have Then n) =bk — ah. The first member is divisible by n. Hence the second is also. But the second member is less than n in absolute value; and hence, in order to be divisible by n, it must be zero. That is, bi = ab. Dividing the equation through by n and transposing we have h~1 a0n~+ . . It may now be seen that bk-i = ah-i. It is evident that this process may be continued until either the a's...
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/* Not proofread */ Created page with "Applying the same process to the F-function in the second member and remembering relation (i) it is easy to see that we have Continuing the process we have finally the series on the right containing evidently only a finite number of terms different from zero. Thus we have the theorem: I. The index of the highest power of a prime p contained in nl is The theorem just obtained may be written in a different form, more convenient for certain of its appli...
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/* Not proofread */ Created page with "Adding these equations member by member and combining the second members in columns as written, we have o p—i aop?t+aip*~l + . . . +fl»-(flo+ai+ . . . +ah) . . . +ah) p-i Comparing this result with theorem I we have the following theorem : II. If n is represented in the scale of p in the form l + . . . +ah, where p is prime and #0^0, o?Lai<p, i = o, i, 2, . . ., h, then the index of the highest power of p contained in n is Note the simple form o...
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The Dial (First Series)/Volume 1/Issue 2
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/* Not proofread */ Created page with "tained in the denominator. This index for the denominator is the sum of the expressions (B) The corresponding index for the numerator is But, since n=a+(3-- . . . -f-X, it is evident that From this and the expressions in (B) and (C) it follows that the index of the highest power of any prime p in the numerator of (A) is equal to or greater than the index of the highest power of p contained in its denominator. The theorem now follows at once. COROLLA...
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The Theory of Numbers/Chapter 1
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/* Not proofread */ Created page with "EXERCISES 1. Show that the indicator of any integer greater than 2 is even. 2. Prove that the number of irreducible fractions not greater than i and with denominator equal to n is <t>(n). 3. Prove that the number of irreducible fractions not greater than i and with denominators not greater than n is 4. Show that the sum of the integers less than n and prime to n is %n<f>(n) if n>i. 5. Find ten values of x such that <£(*) = 24. 6. Find seventeen values of...
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/* Not proofread */ Created page with "From our hypothesis it follows that the number of integers less than m and divisible by at least one of the primes PI, p2, • .. , pi is m — m(i — -) . . . (i — — ), Pi) Pi) or V__^] i V Pi pjp2 Plp2p3 ( A where the summation in each case runs over all numbers of the type indicated, the subscripts of the p's being equal to or less than i. Let us consider the integers less than m and having the factor pt+i but not having any of the factors pi, p2, > •...
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/* Not proofread */ Created page with "On account of the great importance of this theorem we shall give a second demonstration of it. It is clear that the number of integers less than m and divisible by pi is m The number of integers less than m and divisible by p2 is m Pi The number of integers less than m and divisible by pip2 is m pip2 Hence the number of integers less than m and divisible by either pi or p2 is m m m pi p2 pip2 Hence the number of integers less than m and prime to pip2 i...
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/* Not proofread */ Created page with "are in some order the numbers o, i, 2, . . . , y — i. The number of integers in this set prime to v is evidently 4>(v). Hence it follows that in any column of the array (A) in which the numbers are prime to /z there are just <j>(v) numbers which are prime to v. That is, in this column there are just $(v) numbers which are prime to pv. But there are <£(M) such columns. Hence the number of integers in the array (A) prime to pv is 0(/i)#(v). But from the de...
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/* Not proofread */ Created page with "In order to prove this theorem let us write all the integers up to }JLI> in a rectangular array as follows: i ju-{-i 2JU+I 2 A*+2 2jLt+2 3 ... /*-r3 • • • 2^1+3 &,../< M+^ . . . 2/x . . . . . vp If a number /z in the first line of this array has a factor in common with /x then every number in the same column with h has a factor in common with /x. On the other hand if h is prime to /x so is every number in the column with h at the top. But the number...
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/* Not proofread */ Created page with "{{c|{{dhr}}{{xxxxl|A MODERN WIZARD}} {{dhr|5}} BY {{dhr}} {{l|[[Author:Rodrigues Ottolengui|RODRIGUES OTTOLENGUI]]}} AUTHOR OF AN ARTIST IN CRIME," "A CONFLICT OF EVIDENCE," BTC. G. P. PUTNAM'S SONS NEW YORK 27 WEST TWENTY-THIRD STREET LONDON 24 REDFORD STREET, STRAND The Knickerbocker Press 1894"
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/* Not proofread */ Created page with "204 LIVES OF CELEBRATED WOMEN. by the Czar in wearing the Polish dress. Nothing could palliate this contempt of old customs—this spirit of innovation. To forego the long awkward gown, unshorn beard, and filthy habits of the ancient Moscovites, was the worst species of sacrilege, and could be expiated only with the blood of the offender. Conspiracies were soon formed against Dmitry, and the houses of public entertainment at Moscow became places of meeti...
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/* Not proofread */ Created page with "{{*}}Turner (Major-General Sir Alfred E.) SIXTY YEARS OF A SOLDIER'S LIFE. With a Frontispiece. Demy 8vo, 12s. 6d. net. Underhill (Evelyn). MYSTICISM. A Study in the Nature and Development of Man's Spiritual Consciousness. Fourth Edition. Demy 8vo, 15s. net. Yaughan (H. M.). FLORENCE AND HER TREASURES. Illustrated. Fcap. 8vo, round corners, 5s. net. Wade (G. W.), and Wade (J. H.). RAMBLES IN SOMERSET. Illustrated. Crown 8vo, 6s. Wagner (Richard). RIC...
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/* Not proofread */ Created page with "As immediate consequences of our definitions we have the following fundamental theorems: I. // a=cmodm, then b=cmodm, a = bmodm; thai is, for a given modulus, numbers congruent to the same number are congruent to each other. For, by hypothesis, a — c = cm, b—c = C2m, where c and €2 are integers. Then by subtraction we have a — b = (ci—C2)m whence a = b mod m. II. // then a=b-modm, a= ad=a=&d=]8 mod m; that is, congruences with the same modulus may...
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/* Not proofread */ Created page with "As a corollary of theorems II, III and V we have the following more general result : VI. // }(x) denotes any polynomial in x with coefficients which are integers (positive or zero or negative) and if further a=b mod m, then f(a) =/(&) mod m. § 19. SOLUTIONS or CONGRUENCES BY TRIAL Let f(x) be any polynomial in x with coefficients which are integers (positive or negative or zero). Then if x and c are any two integers it follows from the last theorem of...
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/* Not proofread */ Created page with "In order to show that no solution is possible it is necessary to make trial only of the values i, 2, 3, 4, 5 for #. A direct substitution verifies the conclusion that none of them satisfies the congruence; and hence that the congruence has no solution at all. On the other hand the congruence x5— x=o mod 5 has the solutions x = i, 2, 3, 4, 5 as one readily verifies; that is, this congruence has five solutions — the maximum number possible in accordance wi...
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/* Not proofread */ Created page with "The proof is obvious, since the difference of the given numbers is divisible by each of the moduli. III. When the two members of a congruence are multiples of an integer c prime to the modulus, each member of the congruence may be divided by c. For, if ca=cbmodm then ca—cb is divisible by m. Since c is prime to m it follows that a— b is divisible by m. Hence a =b mod m. IV. // the two members of a congruence are divisible by an integer c, having with the...
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/* Not proofread */ Created page with "But, from algebra. f(x)—f(a) is divisible by x — a. Let (x — a)a be the highest power of x — a contained in f(x) —f(a) . Then we may write f(x)-f(a) = (x-aYh(x (2) where fi (x) is evidently a polynomial with integral coefficients. Hence we have /(*) = (*-a)«/i(*)mod£. (3) We shall say that a occurs a times as a solution of (i); or that the congruence has a solutions each equal to a. Now suppose that congruence (i) has a root b such that b^a mod p. Then...
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/* Not proofread */ Created page with "Now let rj be any solution of (i). Then Since p is prime it follows now that some one of the factors 77 — a, irj — b, . . . , TJ— I is divisible by p. Hence 77 coincides with one of the solutions a, b, c, ...,/. That is, (i) can have only the n solutions already found. This completes the proof of the theorem. EXERCISES 1. Construct a congruence of the form aoxn--aiXn~ +. . . --an=omodm, a0^o mod m, having more than n solutions and thus show that the...
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/* Not proofread */ Created page with "in which a and m are relatively prime, has one and only one solution. The question as to the existence and number of the solutions of (i) is equivalent to the question as to the existence and number of integer pairs x, y satisfying the equation, ax — my = i , (2) the integers x being incongruent modulo m. Since a and m are relatively prime it follows from theorem IV of § 9 that there exists a solution of equation (2). Let x=a and y = & be a particular so...
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/* Not proofread */ Created page with "must be divisible by 5. The question of the existence of solutions of the congruence ax = cmodm is then equivalent to the question of the existence of solutions of the congruence x c ,m a-00 = -mod—,0 where x/d is the unknown integer. From III it follows that this congruence has a unique solution x/d=a. Hence the congruence ax = c mod m has the unique solution x= da. Thus we have the following theorem: IV. The congruence ax=cmodm, in which a and m are re...
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/* Not proofread */ Created page with "be any linear congruence and let a and m have the greatest common divisor d (d^i). Then a necessary and sufficient condition J"ot the existence of solutions of the congruence is that c be divisible by d. If this condition is satisfied the congruence has just d solutions, and all the solutions are congruent modulo m/d. EXERCISES 1. Find the remainder when 240 is divided by 31; when 243 is divided by 31. 2. Show that 22*-f-i has the factor 641. 3. Prove th...
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/* Not proofread */ Created page with "Classics of Art Edited by Dr. J. H. W. LAING Illustrated. Wide Royal 8vo, from 10s. 6d. net to 25s. net THE ART OF THE GREEKS; THE ART OF THE ROMANS; CHARDIN; DONATELLO; FLORENTINE SCULPTORS OF THE RENAISSANCE; GEORGE ROMNEY; GHIRLANDAIO; MICHELANGELO; RAPHAEL; REM BRANDT'S ETCHINGS; RUBENS; TINTORETTO; TITIAN; TURNER'S SKETCHES AND DRAWINGS; VELAZQUEZ. The "Complete" Series Illustrated. Demy 8vo, from 5s. net to 15s. net THE COMPLETE BILLIARD PLA...
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/* Not proofread */ Created page with "Little Books on Art Illustrated. Demy 16mo, 2s. 6d. net Each volume consists of about 200 pages, and contains from 30 to 40 Illustrations, including a Frontispiece in Photogravure. ALBRECHT DÜRER; THE ARTS OF JAPAN; BOOKPLATES; BOTTICELLI; BURNE-JONES; CELLINI; CHRISTIAN SYMBOLISM; CHRIST IN ART; CLAUDE; CONSTABLE; COROT; ENAMELS; FREDERIC LEIGHTON; GEORGE ROMNEY; GREEK ART; GREUZE AND BOUCHER; HOLBEIN; ILLUMINATED MANUSCRIPTS; JEWELLERY; JOHN HOPPNER...
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/* Not proofread */ Created page with "In the other case, namely that in which some r and corresponding 5are equal, we have for this r r2=amodp and (p— r)2 = amod p. Since x2=amodp has at most two solutions it follows that all the integers in the set (-4) except r and p—r fall in pairs such that the product of the numbers in each pair is congruent to a modulo p. Hence, taking the product of all these pairs, which are %(p — i) — i in number, and multiplying by r(p—r) we have 1-2-3 • • . p-i...
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/* Not proofread */ Created page with "We shall now prove the following more complete theorem, without the use of I or II. III. // p is an odd prime number and a is an integer not divisible by p, then a is a quadratic residue or a quadratic nonresidue modulo p according as This is called Euler's criterion. Given a number a, not divisible by p, we have to determine whether or not the congruence x2 = a mod p has a solution. Let r be any number of the set i, 2, 3, ... ,p-i (A) and consider...
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/* Not proofread */ Created page with "shows at once that the congruence (3) does not always have a solution. First of all, then, it is necessary to find out in what cases (3) has a solution. Before taking up the question it will be convenient to introduce some definitions. DEFINITIONS. An integer a is said to be a quadratic residue modulo m or a quadratic non-residue modulo m according as the congruence m has or has not a solution. the case when m>2. We shall confine our attention to...
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/* Not proofread */ Created page with "§ 31. APPLICATION or THE PRECEDING RESULTS TO THE THEORY OF QUADRATIC RESIDUES In this section we shall apply the preceding results of this chapter to the problem of finding the solutions of congruences of the form az2+/3z+7=omod n (i) where a, /?, 7, /x are integers. These are called quadratic congruences. The problem of the solution of the quadratic congruence (i) can be reduced to that of the solution of a simpler form of congruence as follows: Con...
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/* Not proofread */ Created page with "§30. APPLICATION OF PREVIOUS RESULTS TO LINEAR CONGRUENCES The theorems of the present chapter afford us a ready means of writing down a solution of the congruence ax=c mod m. We shall consider only the case in which a and m are relatively prime, since the general case is easily reducible to this one, as we saw in the preceding chapter. Since a and m are relatively prime we have the congruences Hence either of the numbers x, is a representative of th...
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/* Not proofread */ Created page with "EXERCISES 1. Show that a16=i mod 16320, for every a which is prime to 16320. 2. Show that a12 = i mod 65520, for every a which is prime to 65520. 3*. Find one or more compositea^ numbers P such that "1^! modP for every a prime to P. (Compare this problem with the next section.) § 29. ON THE CONVERSE OF FERMAT'S SIMPLE THEOREM The fact that the converse of Wilson's theorem is a true proposition leads one naturally to inquire whether the converse of Ferm...
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/* Not proofread */ Created page with "Now any one of these congruences remains true if both of its members are raised to the same positive integral power, whatever that power may be. Then let us raise both members of the first congruence to the power (m)/(2a) ; both members of the second congruence to the power X(w)/X(/>iai); . . . ; both members of the last congruence to the power (wi)/(pnan). Then we have ax(m)==i mod 2a, ax(m) = z mod = i mod pnan. From these congruences we have immedia...
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/* Not proofread */ Created page with "where hi is an integer. Therefore a2 = i mod 23. Squaring (3) we have 2 = a2 == i mod 24. a2 It is now easy to see that we shall have in general a?a~ =i mod 2a ifa>2. That is, Now in terms of the ^-function let us define a new function (m) as follows: X(2«) = 0(2«) if a = 0,1, 2; if «>2; if p is an odd prime; where Af is the least common multiple of 2; #i» #2, . . . , #n being different primes. Denote by w the number m = 2apiaip2a* . . . pnan....
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/* Not proofread */ Created page with "A History of England In Seven Volumes Edited by CHARLES OMAN Demy 8vo, 10s. 6d. net, each Volume ENGLAND BEFORE THE NORMAN CONQUEST; ENGLAND UNDER The NORMANS AND ANGEVINS (1066-1272); ENGLAND UNDER THE TUDORS (1485-1603); ENGLAND UNDER THE STUARTS (1603-1714); ENGLAND UNDER THE HANOVERIANS (1714-1815). Fiction Novels by E. MARIA ALBANESI, Mrs. J. O. ARNOLD, RICHARD BAGOT, H. C. BAILEY, Mrs. BELLOC LOWNDES, ARNOLD BENNETT, G. A. BIRMINGHAM, MARJORI...
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/* Not proofread */ Created page with "§ 28. EXTENSION OF FERMAT'S THEOREM The object of this section is to extend Fermat's general theorem and incidentally to give a new proof of it. We shall base this proof on the simple Fermat theorem, of which we have already given a simple independent proof. This theorem asserts that for every prime p and integer a not divisible by p, we have the congruence ap~l = i mod p. Then let us write (i) Raising each member of this equation may write the result...
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/* Not proofread */ Created page with "For, if n is not prime, there is some divisor d of n different from i and less than n. For such a d we have 1-2-3 • • • n — 1=0 mod d; so that 1-2 ... n— i + iomodJ; and hence 1-2 . . . n— i + i=j=o mod n. Since this contradicts our hypothesis the truth of the theorem follows. Wilson's theorem and its converse may be combined into the following elegant theorem: A necessary and sufficient condition that an integer n is prime is that 1-2-3 • • • n~ 1 + 1..."
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/* Not proofread */ Created page with "An interesting proof of this theorem on wholly different principles may be given. Let p points be distributed at equal intervals on the circumference of a circle. The whole number of ^>-gons which can be formed by joining up these p points in every possible order is evidently i)(p-2) . . . 3-2-1; for the first vertex can be chosen in p ways, the second in p — i ways, . . . , the (p — i)th in two ways, and the last in one way; and in counting up thus we...
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/* Not proofread */ Created page with "Hence if ap — a is divisible by p, so is (a + i)p — (a+i). But ip— i is divisible by p. Hence 2P — 2 is divisible by p; and then 3^ — 3; and so on. Therefore, in general, we have ap=a mod p. If a is prime to p this gives ap~l = i mod p, as was to be proved. If instead of the Binomial Theorem one employs the Polynomial Theorem, an even simpler proof is obtained. For, from the latter theorem, we have readily Putting #1=02= . . . =ofl = i we have ap=a mod...
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/* Not proofread */ Created page with "her by member and divide each member of the resulting congruence byai-02 • • • fl* (m) (which is prime to m), we have This result is known as Fermat's general theorem. be stated as follows: It may // m is any positive integer and a is any integer prime to m, then COROLLARY i. number p, then COROLLARY integer, then 2. If a is any integer not divisible by a prime If p is any prime number and a is any av=a mod p. § 24. EULER'S PROOF OF THE SIMPLE F...
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/* Not proofread */ Created page with "EXERCISES i. If x is the largest value of x satisfying the equation (x) = a, where a is a given integer, then any solution xz of the equation is a factor of XL 2*. Obtain an effective rule for solving the equation (x)=a. 3*. Obtain an effective rule for solving the equation </>(#)= a. 4. A necessary and sufficient condition that a^"1^! mod P for every integer a prime to P is that P = i mod X(-P). 5. If ap~1 = i modP for every a prime to P, then (i) P doe...
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/* Not proofread */ Created page with "where v is to be the smallest exponent for which the congruence is true. Since g is a primitive X-root of (i) v is a multiple of (pai . . . pTaT). Since g is a primitive X-root of (2) v is a multiple of X (prr+i) - Hence it is a multiple of (m). But £x(m) = i mod w; therefore v = (m). That is, g is a primitive X-root modulo m. The theorem as stated now follows at once by induction. There is nothing in the preceding argument to indicate that the primiti...
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/* Not proofread */ Created page with "and show that it is true when m is the product of powers of r+i different primes; from this will follow the theorem in general. Put m = p1aip2a* . . . A^+Y' n = pia>p2a* . . . pra', and let h be a primitive X-root of #x(n) = imodw. h--ny Then (i) is a form of the same root if y is an integer. Likewise, if c is any primitive X-root of a form of this root is where z is any integer. Now, if ;y and z can be chosen so that the number in either member of...
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/* Not proofread */ Created page with "From the theory of primitive 0-roots already developed it follows that primitive X-roots always exist when m is a power of any odd prime, and also when m = i, 2, 4; for, for such values of m we have (m) = <f>(m). We shall next show that primitive X-roots exist when m = 2a, a> 2, by showing that 5 is such a root. It is necessary and sufficient to prove that 5 belongs modulo 2" to the exponent 2«-2 = x(2a). Let d be the exponent to which 5 belongs modulo...
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/* Not proofread */ Created page with "§ 38. RECAPITULATION The results which we have obtained in §§ 34-37 inclusive may be gathered into the following theorem: In order that there shall exist primitive roots modulo m, it is necessary and sufficient that m shall have one of the values m=i, 2, 4, pa, 2pa where p is an odd prime and a is a positive integer. If m has one of these values then the number of primitive roots modulo mis §39. PRIMITIVE X-ROOTS In the preceding sections of this...
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/* Not proofread */ Created page with "(A) is prime to pa their number is $(pa) = p<x~l(p — i). Hence the numbers of the set (A) are congruent in some order to the numbers of the set (B) : ai, 02, 03, • • • , apa-i(p-i), (B) where the integers (B) are the positive integers less than pa and prime to pa. But any number of the set (B) is a solution of the congruence x^-^-v^imodp". (i) Further, every solution of this congruence is prime to pa. Hence the integers (B) are a complete set of s...
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/* Not proofread */ Created page with "Therefore it is evident that x can be so chosen that yp~l-i is not divisible by p2. Hence there exists a primitive root 7 modulo p such that yp~l — i is not divisible by p2. Q. E. D. We shall now prove that this integer 7 is a primitive root modulo pa, where a is any positive integer. If 7*= i mod />, then k is a multiple of p — i, since 7 is a primitive root modulo p. Hence, if 7fc=i mod pa, then k is a multiple of p — i . Now, write Since yp~l — i is...
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/* Not proofread */ Created page with "The result thus obtained may be stated in the form of the following theorem: I. // p is a prime number and d is any divisor of p — i , then the number of integers belonging to the exponent d modulo p is 4>(d). In particular: II. There exist primitive roots modulo p and their number is 4>(p-i). § 36. PRIMITIVE ROOTS MODULO pa, p AN ODD PRIME In proving that there exist primitive roots modulo pa, where p is an odd prime and a> i, we shall need the followin...
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/* Not proofread */ Created page with "Evidently every integer of the set belongs to some one and only one of the exponents di, fa, . . . , dr. Hence we have the relation But lK<*i) + *(&)+ . • • +t(dr)=p-i. p-i. (i) (2) If then we can show that t(di)^<t>(di) (3) for i=i, 2, . . . , r, it will follow from a comparison of (i) and (2) that Accordingly, we shall examine into the truth of (3). Now the congruence (4) has not more than di roots. If no root of this congruence belongs to th...
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/* Not proofread */ Created page with "is verified by every pair of relatively prime integers a and m. Hence, primitive roots can exist only for such a modulus m as satisfies the equation <f>(m)=(m). (i) We shall show later that this is also sufficient for the existence of primitive roots. From the relation which exists in general between the ^-function and the X-function in virtue of the definition of the latter, it follows that (i) can be satisfied only when m is a prime power or is twice a...
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/* Not proofread */ Created page with "It is now evident that the process may be continued until all the numbers of the set (B) have been separated into classes, each class containing d integers, thus: (I) ao, ctij 0:2, . . (II) 00, (HI) 70, 71, 72, . . • , 7<i-i, 01, 02, The set (B), which consists of separated into classes, each class we conclude that d is a divisor of proof of the theorem: II. // a and m are any two is the exponent to which a belongs . . • , ««I-1, . , fc-i, 0(...
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/* Not proofread */ Created page with "We shall now show that no number of this set is congruent to a number of class (I). For, if so, we should have a congruence of the form hence so that aioLj^oit, mod m flifl^s(j*mod m, or #«=a ' ' mod m, so that di would belong to the set (I) contrary to hypothesis. Now the numbers of the set (II') are all congruent to numbers of the set (B) ; and no two are congruent to the same number of this set. For, if so, we should have two numbers of (II') co...
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/* Not proofread */ Created page with "if a and m are relatively prime. Hence from the preceding theorem we have at once the following: II. The exponent d to which a belongs modulo m is a divisor of both (f>(m) and (m). § 33. ANOTHER PROOF OF FERMAT'S GENERAL THEOREM In this section we shall give an independent proof of the theorem that the exponent d of a modulo m is a divisor of <j>(m) ; from this result we have obviously a new proof of Fermat's theorem itself. We retain the notation of th...
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/* Not proofread */ Created page with "We shall now show that if aa= i mod m, then a is a multiple of d. Let us write Then aa=i mod m, (2) ads=imodm, (3) the last congruence being obtained by raising (i) to the power d. From (3) we have ad5 +0=00 mod m or a>P=i mod m. Hence /3=o, for otherwise d is not the exponent of the lowest power of a which is congruent to i modulo m. Hence d is a divisor of a. These results may be stated as follows: I. If m is any integer and a is any integer pr...
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/* Not proofread */ Created page with "This is obviously a special case of the more general theorem: II. There are no integers p, q, a, all different from zero, such that ?-?=<*. (2) The latter theorem is readily proved by means of theorem III of §46. For, if we assume an equation of the form (2), we have But, obviously, (4) Now, from (3) we see that the numerical right triangle determined by (4) has its area P2q2(p* — q*) equal to the square number p2q2a2. But this is impossible. Hence...
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/* Not proofread */ Created page with "§47. THE EQUATION xn+yn=zn. The following theorem, which is commonly known as Fermat's Last Theorem, was stated without proof by Fermat in the seventeenth century: // n is an integer greater than 2 there do not exist integers x, y, z, all different from zero, such that No general proof of this theorem has yet been given. For various special values of n the proof has been found; in particular, for every value of n not greater than 100. In the study of e...
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/* Not proofread */ Created page with "We shall prove our theorem by showing that the assumption of such a system leads to a contradiction. If any two of the numbers u, v, w have a common prime factor p then the remaining one also has this factor, as one sees readily from the first equation in (14). From the second equation in (14) it follows that / also has the same factor. Then if we put u=pui} v = pvi, w = pwi, t = pti, we have Ui2 +V!2 = Wi2, UiVi = 2h2, a system of the same form as (14...
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/* Not proofread */ Created page with "Now from (9) and (10) and the relations pi = qi+2a, r>s, we see that Hence u<p. Also, Hence wi<pi. Since u and w are both less than pi it follows that p2 is less than pi. Hence, obviously, p2<p- Moreover, it is clear that all the numbers p2, £2, ^2, nz are different from zero. From these results we have the following conclusion: If we assume a system of the form (6) we are led to a new system (13) of the same form; and in the new system p2 is less tha...
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/* Not proofread */ Created page with "Hence from (8) we see that we may write = 2rs, a=r2-s2 (9) or qi--a = r2 — s2, a = 2rs. (10) In either case we have qi) = 2<*' 2(gi+«) =8rs(r2-s2). If we substitute in the second equation of (7) and divide by 2 we have 4rs(r2 — s2) — ni2. From this equation and the fact that r and 5 are relatively say, it follows at once that r, s, r2—s2 are all square numbers; prime r=u2, s = v2, r2—s2 = w2. Now r—s and r--s can have no common i or 2 ; hence...
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/* Not proofread */ Created page with "have this factor. For, consider an equation in (5) or in (6) in which these two numbers occur; this equation contains a third number, and it is readily seen that this third number is divisible by /. Then from one of the equations containing the fourth number it follows that this fourth number is divisible by /. Now let us divide each equation of system (6) through by t2; the resulting system is of the same form as (6). If any two numbers in this resultin...
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/* Not proofread */ Created page with "where a and b are relatively prime integers. equations and equation (3) we have w = a2+b2, v = a2 — b2, From these two u = 2ab. (4) Since u and v are relatively prime it is evident that one of the numbers a, b is even and the other odd. The forms of u, v, w given in (4) are necessary in order that (2) may be satisfied. A direct substitution in (2) shows that this equation is indeed satisfied by these values. Hence we have in (4) the general solutio...
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/* Not proofread */ Created page with "§ 46. PYTHAGOREAN TRIANGLES DEFINITIONS. If three positive integers x, y, z satisfy the relation x2+y2 = z2 (i) they are said to form a Pythagorean triangle or a numerical right triangle; z is called the hypotenuse of the triangle and x and y are called its legs. The area of the triangle is said to be fryWe shall determine the general form of the integers x, y, z, such that equation (i) may be satisfied. Let us denote by v the greatest common divisor...
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/* Not proofread */ Created page with "We have given this example as an elementary illustration of the analytical theory of numbers, that is, of that part of the theory of numbers in which one employs (as above) the theory of a continuous variable or some analogous theory in order to derive properties of sets of integers. This general subject has been developed in several directions. For a systematic account of it the reader is referred to Bachmann's Analytische Zahlentheorie. § 45. DIOPHANT...
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/* Not proofread */ Created page with "development of the theory of these forms has been given by the present author in a memoir published in 1913 in the Annals of Mathematics, vol. 15, pp. 30-70. § 44. ANALYTICAL THEORY OF NUMBERS Let us consider the function k=0 It is clear that we have H (i-x21) P(x) = 4=01 5 -L-i= 5 — x* *=o = 2 G(s)x>, 8=0 where G(o) = i and G(s) (for s greater than o) is the number of ways in which the positive integer s may be separated into like or distinct summa...
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/* Not proofread */ Created page with "every prime of either of the forms Sk + 1 and 8^ + 7 and a quadratic non-residue of every prime of either of the forms 8^+3 and 8k+$. We may state that result as follows: A given prime number of either of the forms Sk + 1 and &k + 7 is a divisor of some number of the form x2 — 2, where x is an integer; no prime number of either of the forms 8^+3 and 8^ + 5 is a divisor of a number of the form x2 — 2, where x is an integer. The result just stated is a th...
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/* Not proofread */ Created page with "It is found to be possible to introduce in this way a general set of imaginaries satisfying congruences with prime moduli; and the new quantities or marks have the property of combining according to the laws of algebra. The quantities so introduced are called Galois imaginaries. We cannot go into a development of the important theory which is introduced in this way. We shall be content with indicating two directions in which it leads. In the first plac...
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/* Not proofread */ Created page with "In the remaining three sections we shall give a brief introduction to the theory of Diophantine equations, developing some of the more elementary properties of certain special cases. We shall carry this far enough to indicate the nature of the problem connected with the now famous Last Theorem of Fermat. The earlier sections of this chapter are not required as a preliminary to reading this latter part. §41. THEORY or QUADRATIC RESIDUES Let a and m be a...
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Page:The Theory of Numbers, by Robert Daniel Carmichael, 1914.pdf/84
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/* Not proofread */ Created page with "It is easy to prove in general that This comes readily from Euler's criterion. sider the three cases We have to con (?)-- ©-- The method will be sufficiently illustrated by the treatment of the last case. Here we have aHp-i) = _ x moci p^ ji(p-i) == _ T mo(j pt Multiplying these two congruences together member by member we have whence as was to be proved. If m is any number prime to p and we write m as the product of factors where q'', q", qfff, ....
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Page:The Theory of Numbers, by Robert Daniel Carmichael, 1914.pdf/85
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/* Not proofread */ Created page with "Hence, it follows from (3) that we can readily determine the quadratic character of m with respect to the odd prime p, that is, the value of provided that we know the value of each of the expressions (T) where q is an odd prime. The first of these can be evaluated at once by means of Euler's criterion; for, we have and hence (1 = -i«"-» mod Thus we have the following result: The number — i is a quadratic residue of every prime number of the form 4...
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/* Not proofread */ Created page with "This equation states the law which connects the quadratic character of q with respect to p with the quadratic character of p with respect to q. It is known as the Law of Quadratic Reciprocity. About fifty proofs of it have been given. Its history has been a very interesting one; see Bachmann's Niedere Zahlentheorie, Teil I, pp. 180-318, especially pp. 200-206. For a further account of this beautiful and interesting subject we refer the reader to Bachman...
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The Theory of Numbers/Chapter 2
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Created page with "{{header | title = The Theory of Numbers | author = Robert Daniel Carmichael | year = 1914 | section = On the Indicator of an Integer | previous = [[../Chapter 1/]] | next = [[../Chapter 3/]] }} <pages index="The Theory of Numbers, by Robert Daniel Carmichael, 1914.pdf" from=36 to=42 /> {{smallrefs}}"
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The Theory of Numbers/Chapter 3
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The Dial (First Series)/Volume 1/Issue 1/To the Aurora Borealis
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Created page with "{{header | title = [[../../../]] | contributor = Christopher Pearse Cranch | translator = | section = [[../To the Aurora Borealis|To the Aurora Borealis]] | previous = [[../A Short Essay on Critics/|A Short Essay on Critics]] | next = [[../Notes from the Journal of a Scholar/|Notes from the Journal of a Scholar]] | notes = }} <pages index="The Dial volume 1.djvu" include=23-24 fromsection="aurora" />"
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The Theory of Numbers/Chapter 4
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The Theory of Numbers/Chapter 5
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The Theory of Numbers/Chapter 6
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Page:The Persian Letters, by Montesquieu, tr. Davidson, ed. Gibbings, 1899, vol. 1.pdf/15
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/* Not proofread */ Created page with "CONTENTS PAGE LETTER XXXIX HAGI IBBI TO THE JEW BEN JOSHUA, MOHAMMEDAN PROSELYTE, AT SMYRNA 120 LETTER XL USBEK TO IBBEN, AT SMYRNA 123 LETTER XLI THE CHIEF BLACK EUNUCH TO USBEK 124 LETTER XLII PHARAN TO USBEK, HIS SOVEREIGN LORD 125 LETTER XLIII USBEK TO PHARAN, AT THE Gardens of FATME 127 LETTER XLIV USBEK TO Rhedi, at VENICE 128 {{nop}}"
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/* Not proofread */ Created page with "PAGE LETTER XXVIII RICA TO {{...|3|*}} 88 LETTER XXIX RICA TO IBBEN, AT SMYRNA 92 LETTER XXX RICA TO THE SAME, AT SMYRNA 97 LETTER XXXI RHEDI TO USBEK, AT PARIS 99 LETTER XXXII RICA TO {{...|3|*}} 100 LETTER XXXIII USBEK TO RHEDI, AT VENICE 101 LETTER XXXIV USBEK TO IBBEN, AT SMYRNA 104 LETTER XXXV USBEK TO GEMCHID, HIS COUSIN, DERVISH OF THE GLORIOUS MONASTERY OF TAURIS 107 LETTER XXXVI USBEK TO RHEDI, AT VENICE 110 LETTER XXXVII USB...
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Page:Science progress. Volume 3.djvu/7
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/* Not proofread */ Created page with "{{c|{{x-larger|CONTENTS.}}}} {{c|{{sc|Pathology.}}}} PAGE Antitoxin. By E. Klein, M.D., F.R.S., 1 Mountain Sickness. By C. S. Roy, M.D., F.R.S., 85 On the Antitoxins of Diphtheria. By G. A. Buckmaster, M.D., 193 The Pathological Results of the Royal Commission on Tuberculosis. By Sidney Martin, M.D., F.R.S., 335 {{c|{{sc|Geology, Mineralogy and Palæontology.}}}} Foreign Work amongst the Older Rocks. By J. E. Marr, F.R.S., 10 Recent Contribu...
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/* Not proofread */ Created page with "76 SPHERICAL TRIGONOMETRY. [$ 110 110. When two values of B present themselves, in order that either of them should be admissible it is necessary that it should yield positive values of tan}C and tan4c, when substituted in equations (22) and (23). Now sin4(a@+6) and sin}(A+B) are always positive, and i(a-b) and 4(A-B) are numerically less than 90°; accordingly what is required reduces simply to -this, that a—b and A—B should be of the same sign....
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/* Not proofread */ Created page with "3(B,-A)= 6° 36’ 20"-7 4(B, +A)=50° 58’ 30-7 Lsin4(b-a)= 9:2050952 Lsin 4(b+a)= 9°9374577 9°2676375 L cot 4(B, — A) = 10°9362705 § 112] SOLUTION OF OBLIQUE-ANGLED TRIANGLES. There are two solutions, since A- B,, A— B,, and a —b are all negative. 4(B,-A)=39° 1’ 29":3 4 (B,+A)=83° 23’ 39"°3 Lsin4(B,+A)= 9°8903503 Lsin3(B,-A)= 9°0608366 0°8295137 Lsin$(B,+A)= 9°9971072 L cot $(B, — A) =10-0912464 | Lsin}(B,—-A)= 9°7991039..."
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/* Not proofread */ Created page with "° §116] SOLUTION OF OBLIQUE-ANGLED TRIANGLES. 79 114, Numerical example. (Retvr, $37, No. 3.) Given b=70° 40’, a=40° 20’, A=40°. Lsin b=9°97479 B,= 69° 34’ 30” L sin a=9°'81106 0°16373 L sin A=9°80807 L sin B=9°97180 B,=110° 25’ 30’ S =O) “6a 31° s—s'=— 14° 58’ 37” d’ = —0° 16’ 22” d-d= 0° 1122” s=— 20° 5° Ss 00 (Sear: d= —0° 5’ d+d == 0* 21" 22’ L tan(s—s’) = 9°42736 (neg.) AS = 6’..."
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/* Not proofread */ Created page with "afterwards fulfilled, availed to prevent; and with awful maledictions he was excommunicated for his «frightful heresies.» These consisted mainly in a critique of the Holy Scriptures very much in the line of the Higher Criticism of Christian Scholars of to-day, but conducted in a more devout and even in a more rational spirit than that which characterizes much of what now passes as quite orthodox. With his Judaism he renounced his name, Baruch, and assume...
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/* Not proofread */ Created page with "constructing and revising the work with which his fame is chiefly associated but which was not published until immediately after his death, the «Ethics.» Spinoza's earliest work was his "Principles of the Cartesian Philosophy together with Cogitata Metaphisica," published at Amsterdam in 1663. It at once established his reputation as a master of Cartesianism, without winning his own indorsement, and its preparation and dictation to his youthful pupil Al...
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/* Not proofread */ Created page with ""No!" exclaimed Farbrake, "It's been as I say! Starley was murdered to keep his tongue quiet! I'm convinced of that, before I know anything. And if that is so, then the murderer is a daring and desperate man, and probably the same man that murdered Humphrey Starke." "I daresay Garland's formed the same opinion," I said. "He always asserted his belief that the secret would be solved in London." "Solved!" retorted Farbrake. "I hope it may be solved! What...
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/* Not proofread */ Created page with "blows on the head, from some blunt instrument. That's a curious, and perhaps significant fact." "When was it—where?" demanded Farbrake. "I'll tell you all about it—as it's been set out to me," replied Garland. "Between one and two o'clock this morning, the policeman on duty on the east side of West Smithfield was going through one of those little streets near St. Bartholomew's Church when he came across the body of a man, which, as it afterwards appear...
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/* Not proofread */ Created page with "particulars were given in a description which was circulated before breakfast-time; it was what attracted my attention when I heard the news at the Yard. I was late in going there this morning, and I didn't hear of the affair until half-past-ten. Of course, I hurried down here at once, and was shown the dead man, and I at once recognised him as Starley. And, up to now, that's about all there is to tell." "What could he be doing, down here, at that time...
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/* Not proofread */ Created page with ""There was nothing beyond what I've told you—so the police say," replied Garland. "Some of the pockets remained turned inside out, and the murderer or murderers had even gone to the length of removing a body-belt that Starley wore—presumably to see if he carried anything in it. That he was robbed after being murdered there is no doubt—the question, to me, is, What was the murderer's object? Was he after Starley's money, or did he believe that Starley had...
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/* Not proofread */ Created page with ""Oh, yes! A full description of Starley has been circulated to the press—I expect there'll be some editions of the evening paper out presently," replied Garland, "and if he's been staying somewhere in London, somebody'll be sure to come forward—unless," he added, significantly, "unless it's against his or her interest to do so. But just come this way and have a talk with the bosses down here—I want them to understand about the undoubted connection of thi...
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/* Not proofread */ Created page with ""Mr. Abbott," he said. "Proprietor of Abbott's Hotel—" "Abbott's Temperance Hotel," corrected the man. "Abbott's Temperance Hotel," continued Garland, "in Charterhouse Square. Mr. Abbott has seen Starley's body and recognises it as that of a man who has been staying at his hotel for several days." The principal official pointed Abbott to a chair. "Take a seat, Mr. Abbott," he said. "You've no doubt about your identification?" "None!" replied Abbott....
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/* Not proofread */ Created page with ""Did he make any show of money?—in anybody's presence, I mean." "Not that I know of. He'd no occasion—in my house. He paid up his bill each Saturday morning while he was there, but that was no great amount. I never saw him show his money." "Did he receive any letters while he was with you?" "No! Not one that I know of." "When did you last see him alive, Mr. Abbott?" "Last night, about ten o'clock. He was there in our smoking-room, talking to me and...
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/* Not proofread */ Created page with ""No! He said nothing but what I've told you." "Has he left anything in his room at your hotel—any property or belongings?" "Only that portmanteau I spoke of—that he brought with him when he came." The official turned to Garland. "I suppose you'll go along with Mr. Abbott and examine the portmanteau?" he suggested. "Let me know if you make any discovery." Farbrake and I followed the detective and the hotel-manager to Charterhouse Square. Abbott's Tem...
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/* Not proofread */ Created page with "question 'Is that Abbott's Hotel' and replied that it was, the next question was 'Is Mr. James Starley staying there?' I replied 'Yes,' 'Is he in at present?' was the next. I said he was. 'Ask him to step to the telephone' came through. I went straight to the smoking-room and fetched Mr. Starley. He was in the box perhaps four minutes—then he went back to the smoking-room, and got his coat and hat, and went out." "Did he say anything to you as to where...
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/* Not proofread */ Created page with "uries; an old-fashioned portmanteau on a stand at the foot of the bed; a few comic journals—Starley's library—and a chest of drawers; that was all. Garland examined the contents of the portmanteau. A change of clothes and of linen—nothing more. No letters, papers, private belongings. There was nothing else to suggest Starley except that in one corner of the room stood an ash-plant stick, evidently fashioned by himself with his own knife. We went away fr...
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/* Not proofread */ Created page with "CHAPTER XVII THE LETTER On going back to the police station we found that the officials there had just received some news to which they appeared to attach a great deal of importance. A man who described himself as a meat salesman of Smithfield had been in to say that on reading the description of Starley in the mid-day editions of the newspapers he had immediately recognised it as that of a man who during the past week or two had been seen about ther...
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/* Not proofread */ Created page with "men with whom he was in company; the narrator formed the opinion that it was money given over to put on some horse. Any of the men close by, he said, could have seen the bundle of bank-notes in Starley's hand; he held it in his hand for a minute or two before putting it away. He had watched Starley particularly, thinking he was a fool for showing himself to be carrying money in that open fashion, and had intended to warn him, but he had been called into...
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/* Not proofread */ Created page with "see them myself, for a special reason. I've had some experience of farmers, grocers, and those sort of chaps in my time, and I know that because they generally carry a good deal of money on them on market and auction days they usually have a secret pocket somewhere. Well, I found such a pocket in Starley's coat, as I'd expected—a pocket inside a pocket which had escaped notice previously. And in it I found this—a letter. Look at it!—notice the address!"...
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/* Not proofread */ Created page with "The letter was written in a big, sprawling hand; what was there filled the whole of a page. Farbrake turned the page hastily: on the next was a postscript. "''Ask for Mrs. Humphrey.''" "What do you make of that?" demanded Garland. "I know what I make of it! This is where Humphrey Starke and this young woman lived—84B St. Mary's Mansions—under the name of Humphrey. She's read in the papers of his murder—she's had no one to turn to—she thought of her ol...
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/* Not proofread */ Created page with "and gave him a short account of my doings. "There are one or two things about all this that strike me as being extremely odd," I went on. "Vinney's dairy is close at hand to St. Mary's Mansions—not five minutes' walk from it. Mrs. Vinney evidently knew Esther Farrell well enough. How is it that she never saw her about that neighbourhood? Again, if Starley has been in that neighbourhood, why hasn't he called to see his sister? And, finally, is it mere coi...
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/* Not proofread */ Created page with ""A baby?" exclaimed Farbrake. "Boy or girl?" "Boy—rather over eighteen months old, I think. Quite good tenants. Mr. Humphrey was away a good deal. We have no knowledge of his business, but always thought him to be a commercial traveller of good standing." "Are they at home?" enquired Farbrake. "No! As a matter of fact, we have been wondering about them," said the clerk. "Mr. Humphrey went away on March 26th and has never been seen here since. Mrs. Hum...
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/* Not proofread */ Created page with "since. Of course, it was no uncommon thing for him to be away days at a time, but I never knew him to be away as long as this." "And Mrs. Humphrey?" enquired Farbrake. "Mrs. Humphrey, she went out one morning, with the baby, a few days—can't be certain how many, but getting on to a week—after that. And she hasn't ever been back since, neither!" "Did she say anything to you when she went?" asked Garland. "Nothing in particular—nothing to make me think...
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/* Not proofread */ Created page with ""No, sir!" "Well, has anyone else made any enquiry about them?" persisted Farbrake. "Not until yesterday evening," replied the hall-porter. "Then there was two gentlemen called—one very soon after the other. The first was a gentleman that I believe—mind, I ain't certain of it, but I'm under the impression—once called to see Mr. Humphrey some two or three years ago, when they first came here. I fancy he was, 'cause his face seemed familiar to me. He wan...
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/* Not proofread */ Created page with ""No, sir, I did not! Not exactly my business, you see." "I should like to see the card that was given to you," said Farbrake. "Have you still got it?" The hall-porter said that he believed he had and left the room, to return a moment later with a card which he presented to Farbrake and at which Farbrake looked with keen attention, before suddenly putting it in his pocket. He turned to the clerk, said a few words to him in an undertone, and motioned Gar...
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/* Not proofread */ Created page with ""Barefaced!" said Farbrake. "As I say, printed for the purpose! The purpose, to get those letters from the hall-porter!" "Who's at the back of it?" asked Garland. "Since a certain conversation that we had with him at our office," replied Farbrake, "I'm beginning to suspect Major Yelverton of having some share in this mystery—of what precise sort I'm not even going to guess! We know Major Yelverton called at these flats last night—it's my impression tha...
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/* Not proofread */ Created page with "{{ppoem|start=follow|end=follow|They seem'd to fear the formidable Sight, And rowl'd their Billows on, to speed his Flight. Oenus was next, who led his Native Train, 285. Of hardy Warriors, thro' the wat'ry Plain. The Son of Manto, by the Tuscan Stream, From whence the Mantuan Town derives the Name. An ancient City, but of mix'd Descent, Three sev'ral Tribes compose the Government. 290 Four Towns are under each; but all obey The Mantuan Laws, and own th...
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/* Not proofread */ Created page with "{{ppoem|start=follow|end=follow|The careful Chief, who never clos'd his Eyes,» (310 Himself the Rudder holds, the Sails supplies. A Choir of Nereide meet him on the Flood, Once his own Gallies, hewn from Ida's Wood: But now as many Nymphs the Sea they ſweep, As rode before tall Vessels on the Deep. They know him from afar, and in a Ring, Inclose the Ship that bore the Trojan King. Cymodoce, whose Voice excell'd the rest, Above the Waves advanc'd her snow...
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/* Not proofread */ Created page with "{{ppoem|start=follow|end=follow|Th' Arcadian Horsemen, and Etrurian Hoast Advance in order on the Latian Coast: To cut their way the Daunian Chief designs, Before their Troops can reach the Trojau Lines. 340 Thou, when the rosie Morn restores the Light, First arm thy Soldiers for th' ensuing Fight: Thy self the fated Sword of Vulcan wield, And bear aloft th' impenetrable Shield. To Morrow's Sun, unleſs my Skill be vain, 345 Shall see huge heaps of Foes i...
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/* Not proofread */ Created page with "{{ppoem|start=follow|end=follow|Now, from his lofty Poop, he view'd below His Camp incompass'd, and th' inclosing Foe. 365 His blazing Shield imbrac'd, he held on high; The Camp receive the sign, and with loud Shouts reply. Hope arms their Courage: From their Tow'rs they throw Their Darts with double Force, and drive the Foe. Thus, at the signal giv'n, the Cranes arise 370 Before the stormy South, and blacken all the Skies. King Turnus wonder'd at the Fi...
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/* Not proofread */ Created page with "groups, but his terminology is antiquated, and there are certainly many rocks in the igneous areas which would not now be included in either of these classes. A much more accurate and detailed account of the igneous rocks of Cyprus has been given by Professor A. Bergeat in a paper already mentioned. By him the following different varieties of rock were recognised:— ''Diabase'', consisting of plagioclase, quartz, and hornblende. ''Gabbro'' „ plagioclase...
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Lizie Lindsay (traditional)
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Created page with "{{similar|Lizzie Lindsay}} {{versions | title = Lizzie Lindsay | author = Robert Burns (1759-1796) | notes = {{c|"''Will ye gang wi' me, Lizzy Lindsay,<br/ >Will ye gang to the Highlands wi' me?''"}}{{pbr}}[[Author:Robert Burns (1759-1796)|Robert Burns]] wrote or collected a version of this ballad, which was published in ''[[The Scots Musical Museum]]'' (1771). }} * "[[The Book of Scottish Song/Lizzy Lindsay|Lizzy Lindsay]]" in ''[[The Book of Scottish Song]]'' (1843), b..."
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/* Not proofread */ Created page with "MARINA MNISZECH. 205 "Do it for me," she said, in a tone of witchery; "sign it for my sake? I cannot bear that this man should die." Her blandishments were irresistible: Dmitry pressed her to his bosom—and signed;—but, alas! it proved to be his own death-warrant. One evening—it was the 16th of May 1607—the weather was stormy, and the dust flew up in whirling eddies through the vast fields which separated the palaces at Moscow from each other. The rain...
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/* Not proofread */ Created page with "MARINA MNISZECH. 207 ing himself up with dignity, "Prince Schouisky," said he to the boyard, who with a look of malignant satisfaction watched his motions, "the Poles have no doubt made an improper use of their influence over the Czar; but we ought never to forget that to Poland we owe the best jewel of our monarchy: it was Poland that restored to us the last drop of the precious blood of Rurick the Great." Schouisky replied with a savage smile, to thi...
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/* Not proofread */ Created page with "have each referred to the same year as the date of Thiagaraja's death. Further, Thiagaraja's Aradhana (that is, Anniversary of his death), that has been regularly taking place year after year, used to be calculated from the self-same date. Hence we may take it for certain that Thiagaraja died in 4948th year of Kali Yuga, Parabhava, Pushya Bahula Panchami, according to lunar reckoning; or Parabhava Panchami just prior to Thai Amavasya, 24th of Dhanus or M...
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/* Not proofread */ Created page with " A reference to Mr. Ramudu Aiyar (the only surviving member of Thiagaraja's family) or the well- known way of calculating our musician's "Aradhana-Day" would have set right the Dewan Peishcar's view. Why, the very person-Mr. T. Lakshmana Pillay from whom Mr. Nagamayya admittedly* got all his information on music for his State Manual, correctly wrote: "Thiagaraja died a very old man in 1847." Surely, the State Officer was too proud to be imitative, though...
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/* Not proofread */ Created page with "life Rev. H. A. Popley' gave him only 50 ; Mr. C. Thirumalayya Naidu² gave him 75; Mr. B. Subbarama Dikshithar,³ 77; Mr. T. Lakshmana Pillay, 80, Messrs. V. Nagamayya and K. V. Srinivasa Aiyangar, 82; Messrs. Narasimha Bhagavathar, Ramananda Yogi, and Adi and Co., 88; and Mr. C. R. Srinivasa Aiyangar, 10 89. How are we to get out of this difficulty? Weighing, however, the balance of evidence, the testimony of Mr. Narasimha Bhagavathar and 1 In his Musi...
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/* Not proofread */ Created page with "his followers is entitled to our credit; as it at once gets itself corroborated by that of Mr. Panju Bhagavathar who, be it remembered, was a pupil of a direct pupil of Thiagaraja's and who alone, of all our musician's biographers, ventured under a right inspiration to record: "Thiagaraja was born in 4859th year of Kali Yuga, Bahudanya." Now, Bahudanya to Bahudanya gives us 60 years; and Bahudanya to Parabhava gives us 28 In all, therefore, Thiagaraja l...
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/* Not proofread */ Created page with "had heard Thiagaraja giving his own age to be 79 in 1838 *. If Thiagaraja was, according to Mr. Veda- drisadasa Mudaliar 84 in 1843; or according to himself, 79 in 1838; the date of his birth must, by mere arithmetical calculation, be 1759.† We may now safely state that our great musician-saint lived in this world, for 88 years, from 1759 to 1847. * That Thiagaraja and Govinda Marar met in 1838 and that Mr. Vedadrisadasa Mudaliar saw Thiagaraja with his...
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/* Not proofread */ Created page with "of the author of Krithis, if Sonti Venkatramanayya had not allured Thiagaraja from Literature to Music. In North Street of Thiruvaiyar, there happened to live a Vynika, named Venkatramana Das alias Sonti Venkatramanayya 1 son of Sonti Venkatasubbayya, under whom many a pupil was learning music. To listen to this Palace-Vidwan's songs, our little boy would steal an hour or two from the rigid time-table imposed on him both at home and in the College Such,...
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/* Not proofread */ Created page with "two boys of so refractory a disposition, any one else would have redoubled his punishment or discontinued his care. But Poree in the case of Voltaire and Rama Brahmam in the case of Thiagaraja perceived that all their attempts to thwart nature were of no avail; and they resolved to indulge the genius of their respective boys in their own favourite pursuits, literature and music, respectively. Soon did Thiagaraja leave his Alma Mater with the character...
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/* Not proofread */ Created page with "MARINA MNISZECH. 211 tions as against a distant and unknown danger; their foresight was due to an instinctive feeling arising from the well-known antipathy of the Russians to the Poles. On hearing of the outbreak, they fortified themselves in their palace, where, unaided, they defended themselves with such determined obstinacy that the Moscovites agreed to spare their lives if they would surrender. Marina was placed in confinement with her father and he...
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