Sudurpaščim

Sudur Paščim
Geografie
Hlavní městoGodawari
Souřadnice28°42′12″ s. š., 80°34′1″ v. d.
Rozloha19 539 km²
Časové pásmoNepal Standard Time
Geodata (OSM)OSM, WMF
Obyvatelstvo
Počet obyvatel2 694 783 (2021)
Hustota zalidnění137,9 obyv./km²
Správa regionu
StátNepálNepál Nepál
Vznik20. září 2015
Mezinárodní identifikace
ISO 3166-2NP-P7
Oficiální webp7.gov.np
Logo Wikimedia Commons multimediální obsah na Commons
Některá data mohou pocházet z datové položky.

Sudurpaščim Pradéš (nepálsky सुदूरपश्चिम प्रदेश, anglicky Sudurpashchim Pradesh) je nepálská provincie. Leží v západní části země a hraničí s Indií (státy Uttarpradéš a Uttarákhand) a Čínou (Tibetská autonomní oblast). Má rozlohu 19 539 km² a žije v ní 2,7 milionu obyvatel. Provincie nemá dosud určenou stálou metropoli: úřady sídlí v největším městě Dhángadhí, plánovaný přesun do Godawarí byl odložen kvůli sporu o pozemky.[1]

V roce 2015 byla přijata nová ústava Nepálu, která administrativní dělení země na čtrnáct zón nahradila sedmi federativními provinciemi. Nejzápadnější provincie byla označena pořadovým číslem 7 a v roce 2018 přijala název Sudurpaščim, což znamená „daleký západ“.[2] Leží na území, kde vzniklo ve 13. století království Dótí a součástí Nepálu se stalo roku 1790. Nejpočetnějším etnikem jsou Čhetriové. Provincie je rozdělena na devět okresů. V jejím čele stojí guvernér, provincie má také vlastní vládu a jednokomorový zákonodárný sbor. Hrubý domácí produkt dosahuje v přepočtu 2,8 miliardy amerických dolarů, což je druhé nejnižší číslo z nepálských provincií.[3]

Na území provincie Sudurpaščim se nacházejí národní park Šuklaphanta a národní park Khaptad. Nejvyšší horou je Api Himál se 7132 metry nad mořem.[4] Přes průsmyk Tinkar vede významná obchodní cesta do Tibetu. Nepál si činí nárok na severozápadní výběžek provincie známý pod názvem Kalapani, který se však aktuálně nachází pod správou Indie.[5]

Reference

  1. ↑ Sudurpashchim faces hurdles to establish permanent capital. GorakhaPatra [online]. [cit. 2023-05-03]. Dostupné v archivu pořízeném z originálu dne 2023-05-03. 
  2. ↑ Sudurpashchim Province Archives [online]. [cit. 2023-05-03]. Dostupné online. (anglicky) 
  3. ↑ Province-Wise GDP Contribution To Economy Of Nepal [online]. [cit. 2023-05-03]. Dostupné online. (anglicky) 
  4. ↑ Sudurpaschim Province [online]. [cit. 2023-05-03]. Dostupné online. (anglicky) 
  5. ↑ BHATTACHERJEE, Kallol. Why are India and Nepal fighting over Kalapani?. The Hindu. 2020-05-23. Dostupné online [cit. 2023-05-03]. ISSN 0971-751X. (anglicky) 

Externí odkazy

Read other articles:

Stan Frankel

Stan Frankel di Los Alamos pada 1943 Stanley Phillips Frankel (1919 – Mei 1978) adalah seorang ilmuwan komputer Amerika Serikat. Dia bekerja di Proyek Manhattan dan mengembangkan berbagai komputer sebagai konsultan. Kehidupan awal Ia lahir di Los Angeles, mengikuti sekolah pascasarjana di Universitas Rochester, menerima gelar PhD di bidang fisika dari Universitas California, Berkeley,[1] dan memulai karirnya sebagai mahasiswa pasca-doktoral di bawah J. Robert Oppenheimer di Universi...

 

Kereta api Orient Express

Untuk kegunaan lain, lihat Kereta api Orient Express (disambiguasi). Poster mengiklankan jadwal Musim Dingin 1888-1889 untuk Orient Express Orient Express adalah nama kereta api penumpang jarak jauh yang pernah dioperasikan oleh Compagnie Internationale des Wagons-Lits. Rute asli kereta ini dioperasikan sejak 1883 dan telah beberapa kali mengalami perubahan. Pada 14 Desember 2009, Orient Express berhenti beroperasi, dan rutenya dihapus dari jadwal perjalanan kereta api Eropa. Dihentikannya op...

 

Stokely Carmichael

Stokely CarmichaelStokely Carmichael pada 1960 Kepala Komite Kerja Sama Non-Kekerasan Pelajar ke-4Masa jabatanMei 1966 – Juni 1967 PendahuluJohn LewisPenggantiH. Rap Brown Informasi pribadiLahirStokely Carmichael(1941-06-29)29 Juni 1941Port of Spain, Trinidad dan TobagoMeninggal15 November 1998(1998-11-15) (umur 57)Conakry, GuineaSuami/istriMiriam MakebaAnak2PendidikanThe Bronx High School of Science (1960)Alma materHoward University(B.A., Filsafat, 1964)Sunting kotak info...

West Sussex

County of England For the former parliamentary constituency, see West Sussex (UK Parliament constituency). Ceremonial county in EnglandWest SussexCeremonial countyArundel and its castle; Bognor Regis beach and pier; and the Old Punch Bowl pub in Crawley, a Wealden hall houseCoordinates: 50°55′N 0°30′W / 50.917°N 0.500°W / 50.917; -0.500Sovereign stateUnited KingdomConstituent countryEnglandRegionSouth East EnglandEstablished1974Time zoneUTC±00:00 (Greenwich Me...

 

Taman Nasional Sarek

Taman Nasional SarekSareks nationalparkIUCN Kategori II (Taman Nasional)The mountain Pierikpakte in the Äpar massifLetakNorrbotten, SwediaKoordinat67°17′N 17°42′E / 67.283°N 17.700°E / 67.283; 17.700Koordinat: 67°17′N 17°42′E / 67.283°N 17.700°E / 67.283; 17.700Luas1.970 km2 (760 sq mi)[1]Didirikan1909[2]Pihak pengelolaNaturvårdsverket Taman Nasional Sarek (bahasa Swedia: Sareks nationalpark) ...

 

Shotaro Ishinomori

Shotaro IshinomoriLahir(1938-01-25)25 Januari 1938Tome, Prefektur Miyagi, JepangMeninggal28 Januari 1998(1998-01-28) (umur 60)PekerjaanMangakaBahasaJepangPeriode1954-1998GenreCerita FiksiKarya terkenalSuper SentaiCyborg 009Kamen RiderGanbare!! Robocon Bagian dari seri tentangAnime dan manga Anime Sejarah Industri Animasi net orisinal Animasi video orisinal Fansub Fandub Perusahaan Seri terpanjang Daftar Manga Sejarah Pasar internasional Mangaka Dōjinshi Scanlation Alternatif Gekiga...

Piala Super Saudi 2020

Piala Super Saudi Berain 2020TurnamenPiala Super Saudi Al-Hilal Al-Nassr Liga Pro Piala Raja 0 3 Tanggal30 Januari 2021 (2021-01-30)StadionStadion Internasional Raja Fahd, RiyadhWasitDaniele Orsato (Italia)[1]Penonton0[note 1]CuacaBerawan15 °C (59 °F)Kelembapan35%← 2019 2021 → Piala Super Saudi 2020 (juga dikenal sebagai Piala Super Saudi Berain untuk alasan sponsor) adalah edisi ke-7 Piala Super Saudi, pertandingan sepak bola tahunan yang dimainka...

 

Wet (YFN Lucci song)

2020 single by YFN Lucci WetSingle by YFN Luccifrom the album Wish Me Well 3 ReleasedFebruary 14, 2020Length3:30LabelT.I.G.WarnerSongwriter(s)Rayshawn BennettProducer(s)Billy GarciaYFN Lucci singles chronology Big Ole (2019) Wet (2020) Wet (Remix) (2020) Music videoWet (She Got That...) on YouTube Wet (also titled Wet (She Got That...)) is a song by American rapper YFN Lucci, released on February 14, 2020 as the lead single from his seventh mixtape Wish Me Well 3 (2020). The song finds YFN Lu...

 

Chronological list of men's Grand Slam tennis champions

As of the 2024 Australian Open; 484 men's singles Grand Slam championships have been played since 1877. 153 different players have won a men's singles Grand Slam championship; they are listed here in order of their first win. Players in bold are still active. Fred Perry completed a career Grand Slam at the 1935 French Championships. Don Budge completed a Grand Slam at the 1938 U.S. Championships. Rod Laver completed a Grand Slam at the 1962 U.S. Championships and the 1969 US Open. Roy Emerso...

Gereja rumah (Tiongkok)

Sebuah gereja rumah di Shunyi, Beijing. Di Tiongkok, gereja rumah atau gereja keluarga (Hanzi: 家庭教会; Pinyin: jiātíng jiàohuì) adalah persekutuan umat Kristen di Republik Rakyat Tiongkok yang berjalan secara independen dari Gerakan Patriotik Tiga Pendirian (TSPM) dan Dewan Kristen Tiongkok (CCC) yang diizinkan negara, dan muncul karena perubahan dalam kebijakan agama setelah berakhirnya Revolusi Kebudayaan pada awal tahun 1980-an. Terminologi Meskipun kelompok ini kadang-ka...

 

Citroën GS

Motor vehicle Citroën GS/GSACitroën GSOverviewManufacturerCitroënAlso calledCitroën GSX[1]Production1970–1986AssemblyRennes, France[2] (Chartres-de-Bretagne quarter)Arica, ChileJakarta, Indonesia (Gaya Motor)[3]Mozambique[3]Mangualde, Portugal[3]Vigo, Spain[3]Port Elizabeth, South Africa[3]Bangkok, Thailand[3]Koper, Yugoslavia (Cimos)[3]Mutare, Zimbabwe[3]DesignerRobert OpronBody and chassisClassSmall ...

 

Poland women's national volleyball team

Women's national volleyball team representing Poland PolandAssociationPolski Związek Piłki SiatkowejHead coachStefano LavariniFIVB ranking3 (as of 30 May 2024)Uniforms Home Away Third Summer OlympicsAppearances3 (First in 1964)Best result (1964, 1968)World ChampionshipAppearances10 (First in 1952)Best result (1952)World CupAppearances2 (First in 2003)Best result6th (2007)European ChampionshipAppearances29 (First in 1949)Best result (2003, 2005)www.pzps.pl (in Polish) Honours Olympic Games 1...

أثر جائحة فيروس كورونا على الدين

جزء من سلسلة مقالات حولجائحة فيروس كورونا SARS-CoV-2 (الفيروس) COVID-19 (المرض) خط زمني التسلسل الزمني 2019 نوفمبر-ديسمبر 2020 يناير فبراير مارس أبريل المواقع المناطق 2019–20 أفريقيا 2020 آسيا 2020 أوروبا 2020 أمريكا الشمالية 2020 أوقيانوسيا 2020 أمريكا الجنوبية 2020 السفن السياحية العزل الصحي النمس...

 

Asa (album)

Yang PerdanaAlbum studio karya Paquita WidjayaDirilis2 Juli 2011Genrepop, akustikLabelNubuzz NetworkProduserRishanda SinggihKronologi Paquita Widjaya Yang Perdana (1995)String Module Error: Match not foundString Module Error: Match not found Asa (2011) -String Module Error: Match not foundString Module Error: Match not found Asa merupakan sebuah album musik kedua milik penyanyi sekaligus model dan aktris Paquita Widjaya yang dirilis pada tahun 2011. Berisi lagu-lagu lawas yang didaur ulan...

 

Fonts on Macintosh

This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Fonts on Macintosh – news · newspapers · books · scholar · JSTOR (July 2008) (Learn how and when to remove this message) Apple's Macintosh computer supports a wide variety of fonts. This support was one of the features that initially distinguished it from othe...

Abstract algebra

Branch of mathematics This article is about a branch of mathematics. For the Swedish band, see Abstrakt Algebra. Modern algebra redirects here. For van der Waerden's book, see Moderne Algebra. The permutations of the Rubik's Cube form a group, a fundamental concept within abstract algebra. In mathematics, more specifically algebra, abstract algebra or modern algebra is the study of algebraic structures, which are sets with specific operations acting on their elements.[1] Algebraic str...

 

Augustinian theodicy

Type of Christian theodicy designed in response to the evidential problem of evil Augustine of Hippo (AD 354–430) as painted by Sandro Botticelli (c. 1445–1510). Augustine is credited with developing the first form of the theodicy now named for him. Part of a series on thePhilosophy of religion Religious concepts Afterlife Apophatism Cataphatism Eschatology Enlightenment Intelligent design Liberation Miracle Mysticism Religious belief Reincarnation Religious faith Scripture (re...

 

Battle of Ivry

1590 battle of the French Wars of Religion Battle of IvryPart of the French War of Religion (1587–1594) and the Anglo–Spanish WarHenry IV at the battle of Ivry, by Charles de Steuben (1838–1842).Date14 March 1590LocationIvry, Eure, FranceResult Royalist victoryBelligerents French CrownSupported by: England Catholic LeagueSupported by: SpainCommanders and leaders Henry IV of France Marshal de Biron Duc de Mayenne Duke of Aumale  (POW) Count of Egmont  †Strength ...

Giovanni Faber

Pour le haut fonctionnaire, voir Thierry Tuot. Pour les articles homonymes, voir Faber. Giovanni FaberBiographieNaissance 1574Bamberg ( Principauté épiscopale de Bamberg)Décès 29 septembre 1629Rome,  États pontificauxFormation Allemagne, hôpital de Santo Spirito in Sassia (Rome)Activités Botaniste, professeur, médecinConjoint Marie Anne HyrlerAutres informationsA travaillé pour Collège de France (1582-1590)Membre de Académie des LyncéensSignaturemodifier - modifier le c...

 

Cayley–Bacharach theorem

Statement about cubic curves in the projective plane Image for 9-points theorem, special case, when both C1 and C2 are unions of 3 lines In mathematics, the Cayley–Bacharach theorem is a statement about cubic curves (plane curves of degree three) in the projective plane P2. The original form states: Assume that two cubics C1 and C2 in the projective plane meet in nine (different) points, as they do in general over an algebraically closed field. Then every cubic that passes through any eight...