海涅-博雷尔定理

Heine–Borel theorem - theorem. Article "海涅-博雷尔定理" in Chinese Wikipedia has 15.4 points for quality (as of November 1, 2023). The article contains 1 references and 6 sections.

This article has the best quality in English Wikipedia. Also, this article is the most popular in that language version.

Since the creation of article "海涅-博雷尔定理", its content was written by 17 registered users of Chinese Wikipedia and edited by 463 registered Wikipedia users in all languages.

The article is cited 166 times in Chinese Wikipedia and cited 680 times in all languages.

The highest Authors Interest rank from 2001:

• Local (Chinese): #7058 in January 2009
• Global: #3954 in June 2002

The highest popularity rank from 2008:

• Local (Chinese): #49996 in October 2008
• Global: #151649 in November 2014

There are 23 language versions for this article in the WikiRank database (of the considered 55 Wikipedia language editions).

The quality and popularity assessment was based on Wikipédia dumps from November 1, 2023 (including revision history and pageviews for previous years).

下表顯示了最高品質的文章的語言版本。

#	Language	Quality grade	Quality score
1	English (en) Heine–Borel theorem		26.9552
2	Russian (ru) Лемма Гейне — Бореля		24.6084
3	Arabic (ar) مبرهنة هاين-بوريل		23.853
4	Chinese (zh) 海涅-博雷尔定理		15.4461
5	Estonian (et) Boreli-Lebesgue'i teoreem		15.2541
6	French (fr) Théorème de Borel-Lebesgue		14.8443
7	Catalan (ca) Teorema de Heine-Borel		13.8917
8	Spanish (es) Teorema de Heine-Borel		12.3746
9	Finnish (fi) Heinen–Borelin lause		10.5292
10	Italian (it) Teorema di Heine-Borel		10.5217

More...

The following table shows the most popular language versions of the article.

The most popular language versions of the article "海涅-博雷尔定理" in all the time

#	Language	Popularity award	Relative popularity
1	English (en) Heine–Borel theorem		848 131
2	German (de) Satz von Heine-Borel		145 397
3	French (fr) Théorème de Borel-Lebesgue		126 621
4	Russian (ru) Лемма Гейне — Бореля		98 803
5	Spanish (es) Teorema de Heine-Borel		90 249
6	Italian (it) Teorema di Heine-Borel		83 399
7	Chinese (zh) 海涅-博雷尔定理		63 913
8	Japanese (ja) ハイネ・ボレルの被覆定理		60 799
9	Hebrew (he) משפט היינה-בורל		53 609
10	Polish (pl) Twierdzenie Heinego-Borela		35 263

More...

The following table shows the language versions of the article with the highest popularity in the last month.

The most popular language versions of the article "海涅-博雷尔定理" in October 2023

#	Language	Popularity award	Relative popularity
1	English (en) Heine–Borel theorem		7 009
2	French (fr) Théorème de Borel-Lebesgue		1 260
3	Russian (ru) Лемма Гейне — Бореля		1 131
4	German (de) Satz von Heine-Borel		698
5	Chinese (zh) 海涅-博雷尔定理		586
6	Spanish (es) Teorema de Heine-Borel		584
7	Italian (it) Teorema di Heine-Borel		503
8	Japanese (ja) ハイネ・ボレルの被覆定理		425
9	Korean (ko) 하이네-보렐 정리		255
10	Hebrew (he) משפט היינה-בורל		89

More...

The following table shows the language versions of the article with the highest Authors’ Interest.

Language versions of the article "海涅-博雷尔定理" with the highest Authors Interest (number of authors). Only registered Wikipedia users were taken into account.

#	Language	AI award	Relative AI
1	English (en) Heine–Borel theorem		93
2	French (fr) Théorème de Borel-Lebesgue		53
3	Italian (it) Teorema di Heine-Borel		46
4	German (de) Satz von Heine-Borel		45
5	Russian (ru) Лемма Гейне — Бореля		28
6	Hungarian (hu) Borel–Lebesgue-tétel		26
7	Dutch (nl) Stelling van Heine-Borel		23
8	Spanish (es) Teorema de Heine-Borel		21
9	Hebrew (he) משפט היינה-בורל		18
10	Chinese (zh) 海涅-博雷尔定理		17

More...

The following table shows the language versions of the article with the highest Authors’ Interest in the last month.

Language versions of the article "海涅-博雷尔定理" with the highest AI in October 2023

#	Language	AI award	Relative AI
1	Ukrainian (uk) Лема Гейне — Бореля		1
2	Arabic (ar) مبرهنة هاين-بوريل		0
3	Catalan (ca) Teorema de Heine-Borel		0
4	German (de) Satz von Heine-Borel		0
5	English (en) Heine–Borel theorem		0
6	Spanish (es) Teorema de Heine-Borel		0
7	Estonian (et) Boreli-Lebesgue'i teoreem		0
8	Finnish (fi) Heinen–Borelin lause		0
9	French (fr) Théorème de Borel-Lebesgue		0
10	Hebrew (he) משפט היינה-בורל		0

More...

The following table shows the language versions of the article with the highest number of citations.

Language versions of the article "海涅-博雷尔定理" with the highest Citation Index (CI)

#	Language	CI award	Relative CI
1	Chinese (zh) 海涅-博雷尔定理		166
2	Italian (it) Teorema di Heine-Borel		149
3	English (en) Heine–Borel theorem		64
4	French (fr) Théorème de Borel-Lebesgue		50
5	Japanese (ja) ハイネ・ボレルの被覆定理		27
6	German (de) Satz von Heine-Borel		24
7	Spanish (es) Teorema de Heine-Borel		21
8	Russian (ru) Лемма Гейне — Бореля		21
9	Korean (ko) 하이네-보렐 정리		20
10	Hungarian (hu) Borel–Lebesgue-tétel		19

More...

#	Language	Value
ar	Arabic مبرهنة هاين-بوريل
ca	Catalan Teorema de Heine-Borel
de	German Satz von Heine-Borel
en	English Heine–Borel theorem
es	Spanish Teorema de Heine-Borel
et	Estonian Boreli-Lebesgue'i teoreem
fi	Finnish Heinen–Borelin lause
fr	French Théorème de Borel-Lebesgue
he	Hebrew משפט היינה-בורל
hu	Hungarian Borel–Lebesgue-tétel
it	Italian Teorema di Heine-Borel
ja	Japanese ハイネ・ボレルの被覆定理
ko	Korean 하이네-보렐 정리
nl	Dutch Stelling van Heine-Borel
pl	Polish Twierdzenie Heinego-Borela
pt	Portuguese Teorema de Heine-Borel
ru	Russian Лемма Гейне — Бореля
sr	Serbian Борел-Лебегова лема
sv	Swedish Heine–Borels sats
ta	Tamil ஹெயின்-போரல் தேற்றம்
uk	Ukrainian Лема Гейне — Бореля
vi	Vietnamese Định lý Heine–Borel
zh	Chinese 海涅-博雷尔定理

Best Rank

Chinese: #49996 10.2008

Global: #151649 11.2014

Best Rank

Chinese: #7058 01.2009

Global: #3954 06.2002

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The WikiRank project is intended for automatic relative evaluation of the articles in the various language versions of Wikipedia. At the moment the service allows to compare over 44 million Wikipedia articles in 55 languages. Quality scores of articles are based on Wikipedia dumps from November, 2023. When calculating current popularity and AI of articles data from October 2023 was taken into account. For historical values of popularity and AI WikiRank used data from 2001 to 2023... More information