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Beijingxi (Barat Beijing)北京西Stasiun Kereta Barat Beijing, Juni 2018Nama lainBarat BeijingLokasiJalan Lianhuachi Dong 118, Distrik Fengtai, BeijingTiongkokKoordinat39°53′42″N 116°19′19″E / 39.894914°N 116.322062°E / 39.894914; 116.322062Koordinat: 39°53′42″N 116°19′19″E / 39.894914°N 116.322062°E / 39.894914; 116.322062Operator Biro Kereta Beijing Beijing SubwayJumlah peron8 peron pulau, 2 peron sisiLayananTerminal b...
Convex polytopes in R³ with congruent corresponding faces must be congruent to each other Cauchy's theorem is a theorem in geometry, named after Augustin Cauchy. It states that convex polytopes in three dimensions with congruent corresponding faces must be congruent to each other. That is, any polyhedral net formed by unfolding the faces of the polyhedron onto a flat surface, together with gluing instructions describing which faces should be connected to each other, uniquely determines the s...
Infante JaimeInfanta Spanyol; Adipati Segovia ; Adipati AnjouPretender takhta PrancisPretendensi28 Februari 1941 – 20 Maret 1975PendahuluAlfonso XIII dari SpanyolPenerusAlfonso, Adipati Anjou dan CádizPretender takhta SpanyolPretendensi28 Februari 1941 – 20 Maret 1975PendahuluAlfonso XIIIPenerusAlfonso, Adipati Anjou dan CádizInformasi pribadiKelahiran(1908-06-23)23 Juni 1908Istana Kerajaan La Granja de San Ildefonso, San Ildefonso, Segovia, SpanyolKematian20 Maret 1975(1975-03-20)...
Cucut Ronggeng Status konservasi Hampir Terancam (IUCN 3.1)[1] Klasifikasi ilmiah Kerajaan: Animalia Filum: Chordata Kelas: Chondrichthyes Subkelas: Elasmobranchii Superordo: Selachimorpha Ordo: Carcharhiniformes Famili: Sphyrnidae Genus: EusphyraGill, 1862 Spesies: E. blochii Nama binomial Eusphyra blochii(Cuvier, 1816) Wilayah sebaran Sinonim Zygaena latycephala van Hasselt, 1823Zygaena laticeps Cantor, 1837 Cucut ronggeng (Eusphyra blochii) adalah sejenis cucut martil, f...
1998 agreements between the United Kingdom and Ireland British–Irish Agreement redirects here. For the 1921 treaty, see Anglo-Irish Treaty. For the 1985 treaty, see Anglo-Irish Agreement. Multi-Party AgreementTypeMultilateral agreementSigned10 April 1998 (1998-04-10)LocationBelfast, Northern IrelandEffective2 December 1999 (1999-12-02)PartiesGovernment of the Republic of IrelandGovernment of the United KingdomParties in Northern IrelandLanguageEnglish British�...
الإمبراطورية الألمانية الإمبراطورية الألمانية الاستعمارية Deutsches Kolonialreich إمبراطورية استعمارية 1884 – 1920 الإمبراطورية الألمانية الاستعماريةعلم الإمبراطورية الألمانية الاستعماريةشعار المستعمرات والمحميات الألمانية عام 1914 عاصمة برلين نظام الحكم غير محدّد التاريخ ا�...
Pembersihan etnis selama Perang BosniaBagian dari Perang BosniaJasad korban Pembantaian Srebrenica dalam kuburan masal yang telah digaliPersebaran etnis di Bosnia dan Herzegovina sebelum (1991) dan sesudah perang (1998)LokasiBosnia dan HerzegovinaTanggal1992 - 1995Jenis seranganPembersihan etnis, Deportasi, Kamp konsentrasi, Siksaan, Pemerkosaan genosidal, Pembantaian, GenosidaKorban tewas42.432 hingga 55.803 tewas dan hilang: 25.609[1] hingga 33.701[2] Bosniak tewas 4178[...
العلاقات البالاوية الغينية بالاو غينيا بالاو غينيا تعديل مصدري - تعديل العلاقات البالاوية الغينية هي العلاقات الثنائية التي تجمع بين بالاو وغينيا.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية للدولتين: وجه المقارنة بالاو غيني...
German general during World War II Gotthard HeinriciHeinrici as GeneraloberstBirth nameGotthard Fedor August HeinriciNickname(s)Unser Giftzwerg (lit. our venomous dwarf; our nasty little man)Born(1886-12-25)25 December 1886Gumbinnen, Kreis Gumbinnen, Province of East Prussia, German Empire(present-day Gusev, Gusevsky District, Kaliningrad Oblast, Russia)Died10 December 1971(1971-12-10) (aged 84)Karlsruhe, Baden-Württemberg, West GermanyBuriedBergäcker CemeteryAllegiance German Emp...
Державний комітет телебачення і радіомовлення України (Держкомтелерадіо) Приміщення комітетуЗагальна інформаціяКраїна УкраїнаДата створення 2003Керівне відомство Кабінет Міністрів УкраїниРічний бюджет 1 964 898 500 ₴[1]Голова Олег НаливайкоПідвідомчі ор...
Pour les articles homonymes, voir Khrouchtchev (homonymie). Sergueï KhrouchtchevSergueï Khrouchtchev en 2010.BiographieNaissance 2 juillet 1935MoscouDécès 18 juin 2020 (à 84 ans)CranstonNom dans la langue maternelle Серге́й Ники́тич ХрущёвNationalités américaine (à partir de 1999)soviétiquerusseDomiciles Colline des moineaux, ProvidenceFormation Institut de génie énergétique de MoscouÉcole n° 110 de Moscou (d)Activités Historien, ingénieur, universit...
Metro station in Suwon, South Korea 수원Suwon Korean nameHangul수원역Hanja水原驛Revised RomanizationSuwonnyeokMcCune–ReischauerSuwŏnnyŏk General informationLocation18 Maesanro 1-ga, 924 Deogyeongdaero, Paldal-gu, Suwon-siGyeonggi-doSouth KoreaCoordinates37°15′58″N 126°59′59″E / 37.26611°N 126.99972°E / 37.26611; 126.99972Operated by KorailLine(s)Gyeongbu Line: Line 1 Suin–Bundang LinePl...
此条目序言章节没有充分总结全文内容要点。 (2019年3月21日)请考虑扩充序言,清晰概述条目所有重點。请在条目的讨论页讨论此问题。 哈萨克斯坦總統哈薩克總統旗現任Қасым-Жомарт Кемелұлы Тоқаев卡瑟姆若马尔特·托卡耶夫自2019年3月20日在任任期7年首任努尔苏丹·纳扎尔巴耶夫设立1990年4月24日(哈薩克蘇維埃社會主義共和國總統) 哈萨克斯坦 哈萨克斯坦政府...
Diagram kestabilan isotop. Dalam fisika nuklir, bilangan ajaib adalah jumlah nukleon (proton atau neutron) yang menghasilkan kulit penuh dalam inti atom sesuai model kulit inti. Dalam model ini, inti atom tersusun dalam berbagai lapisan kulit untuk proton dan untuk neutron, seperti halnya lapisan kulit elektron. Setiap proton dan neutron masing-masing memiliki tingkat energi yang relatif berdekatan, kecuali jika lapisan kulit sebelumnya telah penuh maka proton atau neutron selanjutnya membutu...
For the men's team, see South Africa national rugby union team. For the women's sevens team, see South Africa women's national rugby sevens team. South AfricaEmblemSpringbokUnionSouth African Rugby UnionHead coachLouis Koen (interim)CaptainNolusindiso BooiMost capsNolusindiso Booi First colours Second colours World Rugby rankingCurrent12 (as of 4 September 2023)Highest10 (2011)First international South Africa 5–8 Wales (Port Elizabeth, South Africa; 29 May 2004)Biggest win ...
U.S. holiday commemorating the Alaska Purchase Alaska DayTransfer ceremony reenactment in 2017Observed byAlaskansSignificanceAnniversary of the 1867 Alaska PurchaseObservancesParade in Sitka, paid holiday for employees in AlaskaDateOctober 18Next timeOctober 18, 2024 (2024-10-18)FrequencyannualRelated toSeward's Day Alaska Day is a legal holiday in the U.S. state of Alaska, observed on October 18.[1] It is the anniversary of the formal transfer of territories in pr...
Comic book character For other uses, see Archie Andrews (disambiguation). Fictional character Archie AndrewsArchie Comics characterFirst appearancePep Comics #22 (December 1941)Created byJohn L. GoldwaterBob MontanaVic BloomVoiced byCharles Mullen (1943–1944)Jack Grimes (1944)Burt Boyar (1945)Bob Hastings (1945–1953)Dallas McKennon (1968–1976)J Michael Roncetti (1987)Andrew Rannells (1999–2002)Portrayed byKJ Apa (2017–2023)Christopher Rich (1990)Brock Brown (Riverdale; young)Agastya...
American politician (1861–1944) Albert Fall28th United States Secretary of the InteriorIn officeMarch 5, 1921 – March 4, 1923PresidentWarren G. HardingPreceded byJohn PayneSucceeded byHubert WorkUnited States Senatorfrom New MexicoIn officeMarch 27, 1912 – March 4, 1921Preceded bySeat establishedSucceeded byHolm O. Bursum Personal detailsBornAlbert Bacon Fall(1861-11-26)November 26, 1861Frankfort, Kentucky, U.S.DiedNovember 30, 1944(1944-11-30) (aged 83)El Paso, T...
Fictional location in DC Comics For the historical city on which this topic is based, see Themiscyra (Pontus). ThemysciraA rebuilt and relocated Themyscira as seen in Wonder Woman (vol. 2) #177 (Feb 2002), art by Phil Jimenez.First appearanceAs Paradise Island:All Star Comics #8(October 1941)[a]As Themyscira:Wonder Woman (vol. 2) #1(February 1987)Created byWilliam Moulton MarstonHarry G. PeterIn-universe informationTypeCity-state / Island countryRace(s)AmazonsLocationsEarth, in the mi...
الاستثمار البديل أو صندوق الاستثمار البديل (AIF) هو استثمار أو صندوق يستثمر في فئات الأصول البديلة عن الأسهم والسندات و النقدية المعادلة. إن المصطلح واسع نسبياً ويتضمن أصول ملموسة مثل المعادن النفيسة والأعمال الفنية والنبيذ والتحف والعملات المعدنية أو حتى الطوابع وبعض الأ...