إمارة البحرين (1783–1971)
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Distrik Martapura, Distrik Riam Kanan, dan Distrik Riam Kiwa Peta Zuid en Ooster Afdeeling van Borneo, Distrik Riam Kiwa no. III Peta Distrik Riam Kiwa dan sekitarnya Distrik Riam Kiwa atau Doekoe Kiwa adalah bekas distrik (kawedanan) yang merupakan bagian dari wilayah administratif Onderafdeeling Riam Kiwa dan Riam Kanan pada zaman kolonial Hindia Belanda dahulu. Distrik Riam Kiwa pernah dipimpin oleh Kepala Distrik (districtshoofd van Riam Kiwa) yaitu Tahun Districtshoofd Panghoeloe 1861 K...
Chinese characters as simplified in Singapore 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: Singapore Chinese characters – news · newspapers · books · scholar · JSTOR (August 2022) (Learn how and when to remove this template message) Chinese characters Written ChineseKanjiHanjaChữ Hán Scripts and style ...
Derolus Derolus blaisei Klasifikasi ilmiah Kerajaan: Animalia Filum: Arthropoda Kelas: Insecta Ordo: Coleoptera Famili: Cerambycidae Genus: Derolus Derolus adalah genus kumbang tanduk panjang yang tergolong famili Cerambycidae. Genus ini juga merupakan bagian dari ordo Coleoptera, kelas Insecta, filum Arthropoda, dan kingdom Animalia. Larva kumbang dalam genus ini biasanya mengebor ke dalam kayu dan dapat menyebabkan kerusakan pada batang kayu hidup atau kayu yang telah ditebang. Referensi T...
« Lovelock » redirige ici. Pour les autres significations, voir Lovelock (homonymie). James LovelockJames Lovelock en 2005.BiographieNaissance 26 juillet 1919Letchworth Garden City (Angleterre, Royaume-Uni)Décès 26 juillet 2022 (à 103 ans)AbbotsburyNom de naissance James Ephraim LovelockNationalité BritanniqueFormation Université de ManchesterStrand School (en)London School of Hygiene & Tropical MedicineActivités Independent scientist (à partir de 1964), éc...
Mexican professional wrestler For other uses, see Místico (disambiguation). In this Spanish name, the first or paternal surname is Urive and the second or maternal family name is Alvirde. MísticoMístico, as Carístico, in 2016Birth nameLuis Ignacio Urive Alvirde[1]Born (1982-12-22) December 22, 1982 (age 41)[2]Mexico City, Mexican Federal District, Mexico[2]Parent(s)Dr. Karonte (father)RelativesTony Salazar (uncle)Magnus (cousin)Ulises Jr. (cousin)Famil...
Place and deity in Greek mythology For other uses, see Tartarus (disambiguation). Persephone supervising Sisyphus in the Underworld, Attic black-figure amphora, c. 530 BC Part of a series onAncient Greek religion Origins Ancient Greek religion Mycenaean Greece, Mycenaean religion and Mycenaean deities Minoan Civilization, Minoan religion Classical Greece Hellenistic Greece, Hellenistic religion Sacred PlacesSacred Islands Delos Ithaca Naxos Kythira Samothrace Crete Lemnos Sacred Mountai...
U.S. presidential election in Maryland Main article: 1804 United States presidential election 1804 United States presidential election in Maryland ← 1800 1804 1808 → Nominee Thomas Jefferson Charles C. Pinckney Party Democratic-Republican Federalist Home state Virginia South Carolina Electoral vote 9 2 Popular vote 7,304 2,295 Percentage 76.09% 23.91% Popular vote - President before election Thomas Jefferson Democratic-Republican Elected Presid...
For other people named John Vesey, see John Vesey (disambiguation). The Right ReverendJohn VeseyBishop of ExeterChurchRoman CatholicAppointed31 August 1519; 28 September 1553Term ended14 August 1551; 23 October 1554PredecessorHugh Oldham; Myles CoverdaleSuccessorMyles Coverdale; James TurbervilleOrdersConsecration6 November 1519by William WarhamPersonal detailsDied23 October 1554BuriedHoly Trinity ChurchCoat of armsArms of John Vesey, Bishop of Exeter: Argent, on a cross sable a buck's h...
City in Qazvin province, Iran For the administrative division, see Takestan County. For the nearby village, see Shahrsanati-ye Takestan. For the village in Fars province, see Takestan-e Sadrabad. City in Qazvin, IranTakestan Persian: تاكستانCityClockwise from the top: Shahi mansion, Bogheh-e-pir, vineyard, Takestan's wind farmTakestanCoordinates: 36°04′02″N 49°41′45″E / 36.06722°N 49.69583°E / 36.06722; 49.69583[1]Country IranProvinceQaz...
Come leggere il tassoboxDiprotodonti Canguro arboricolo di Goodfellow(Dendrolagus goodfellowi) Classificazione scientifica Dominio Eukaryota Regno Animalia Sottoregno Eumetazoa Bilateria Superphylum Deuterostomia Phylum Chordata Subphylum Vertebrata Infraphylum Gnathostomata Superclasse Tetrapoda Classe Mammalia Sottoclasse Theria Infraclasse Metatheria Superordine Australidelphia Ordine Diprotodontia Owen, 1866 Sottordini Vombatiformes Phalangeriformes (parafiletico) Macropodiformes Diproto...
هذه المقالة عن المجموعة العرقية الأتراك وليس عن من يحملون جنسية الجمهورية التركية أتراكTürkler (بالتركية) التعداد الكليالتعداد 70~83 مليون نسمةمناطق الوجود المميزةالبلد القائمة ... تركياألمانياسورياالعراقبلغارياالولايات المتحدةفرنساالمملكة المتحدةهولنداالنمساأسترالي�...
Museum in Plantage, Amsterdam, the Netherlands 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: Verzetsmuseum – news · newspapers · books · scholar · JSTOR (July 2014) (Learn how and when to remove this message) VerzetsmuseumVerzetsmuseum in 2005Location in AmsterdamEstablished1999LocationPlantage Kerklaan 61...
Bilateral relationsCroatian-American relations Croatia United States Diplomatic missionCroatian Embassy, Washington D.C.United States Embassy in ZagrebEnvoyPjer ŠimunovićNathalie Rayes The foreign, diplomatic, economic, and political relations between Croatia and the United States were established on April 7, 1992 following the dissolution of Yugoslavia. After Croatia's debut as an independent state in 1996, the U.S. established the country as its most important political connection to Sout...
Монастир Пива Manastir Piva 3.jpg 43°06′36″ пн. ш. 18°49′06″ сх. д. / 43.11000000002777455° пн. ш. 18.818611110027777755° сх. д. / 43.11000000002777455; 18.818611110027777755Координати: 43°06′36″ пн. ш. 18°49′06″ сх. д. / 43.11000000002777455° пн. ш. 18.818611110027777755° сх. д. / 43.1100000000277...
Representación visual de una variedad de Calabi-Yau. Se postula que las dimensiones extras de la teoría de supercuerdas tienen esta forma. La teoría de supercuerdas es un esquema teórico para explicar todas las partículas y fuerzas fundamentales de la naturaleza en una sola teoría, que modela las partículas y campos físicos como vibraciones de delgadas cuerdas supersimétricas, las cuales se mueven en un espacio-tiempo de más de cuatro dimensiones, más exactamente 10 dimensiones y u...
Railway used for heritage/historical/tourism purposes Tourist train redirects here. Not to be confused with Trackless train. 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: Heritage railway – news · newspapers · books · scholar · JSTOR (June 2021) (Learn how and when to remove this message) A tank engine tak...
ثقافةمعلومات عامةصنف فرعي من pattern of behavior (en) سُمِّي باسم عبادةأور يدرسه القائمة ... تاريخ ثقافيوصف الأعراق البشريةعلم الإنساندراسات ثقافيةفلسفة الثقافةعلم اجتماع الثقافة جغرافيا هذا الموضوع جغرافيا ثقافية ممثلة بـ كليات ثقافية مظهر لـ عرفمعايير إجتماعية يمارسها culture pe...
Superior court for the Australian territory of Norfolk Island Supreme Court of Norfolk IslandEstablished30 May 1957 (1957-05-30)JurisdictionNorfolk IslandCoral Sea IslandsLocationKingstonAppeals toFederal Court of Australia (Full Court)Judge term lengthmandatory retirement by age of 70Number of positions3Chief Justice of Norfolk IslandCurrentlyAnthony BesankoSince26 February 2015 (2015-02-26) The Supreme Court of Norfolk Island is the superior court for the Austr...
Thuyết tương đối rộng G μ ν + Λ g μ ν = 8 π G c 4 T μ ν {\displaystyle G_{\mu \nu }+\Lambda g_{\mu \nu }={8\pi G \over c^{4}}T_{\mu \nu }} Dẫn nhập · Lịch sử · Nguyên lý toán họcKiểm chứng Khái niệm cơ sởThuyết tương đối hẹpNguyên lý tương đươngTuyến thế giới · Hình học Riemann Hiệu ứng và hệ quảBài toán Kepler · T...
Politics of Wallis and Futuna Administrator Superior Hervé Jonathan Territorial Assembly President: Munipoese Muli’aka’aka Political parties Elections: 2007, 2012, 2017, 2022 Other countries vte Territorial Assembly elections were held in Wallis and Futuna on 25 March 2012.[1] Thirty party lists contested to fill the twenty seats.[2] The major election issues were the cost of living, economic development, and wallis and Futuna's relationship with France.[2] Turnou...