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Limpkin Aramus guarauna Status konservasiRisiko rendahIUCN22692174 TaksonomiKerajaanAnimaliaFilumChordataKelasAvesOrdoGruiformesFamiliAramidaeGenusAramusSpesiesAramus guarauna Linnaeus, 1766 Distribusi lbs Limpkin (Aramus guarauna), yang juga disebut carrao, courlan, dan burung menangis, adalah seekor burung yang terlihat seperti seekor mandar besar namun lebih dekat dengan burung jenjang. Hewan tersebut merupakan satu-satunya spesies yang masih hidup dari genus Aramus dan famili Aramidae. He...

Pemandangan Jalan Pluit Indah dari Lantai 3 Pluit Village. Jalan Pluit Indah adalah salah satu jalan di Jakarta. Jalan ini merupakan jalan satu arah dari timur ke barat yang terletak di depan pusat perbelanjaan Pluit Village.[1] Jalan ini membentang sepanjang 1 kilometer dari persimpangan Jalan Pluit Timur Raya sampai persimpangan Jalan Pluit Barat Raya (Jembatan Pluit Indah). Jalan ini melintasi kelurahan: Pluit, Penjaringan, Jakarta Utara Di jalan ini terdapat banyak ruko dan pusat ...

Sibghatullah Mojaddedi صبغت الله مجددیMojaddedi pada bulan September 2014 Presiden Afganistan PenjabatMasa jabatan28 April 1992 – 28 Juni 1992Perdana MenteriAbdul Sabur Farid Kuhestani PendahuluAbdul Rahim Hatif (Penjabat)PenggantiBurhanuddin RabbaniKetua Dewan SesepuhMasa jabatanDesember 2005 – 29 Januari 2011 PendahuluKosongPenggantiFazel Hadi Muslimyar Informasi pribadiLahir(1925-04-21)21 April 1925Kabul, AfganistanMeninggal11 Februari 2019(2019-02-11) (u...

Glenea spilota Klasifikasi ilmiah Kerajaan: Animalia Filum: Arthropoda Kelas: Insecta Ordo: Coleoptera Famili: Cerambycidae Subfamili: Lamiinae Tribus: Saperdini Genus: Glenea Spesies: Glenea spilota Glenea spilota adalah spesies kumbang tanduk panjang yang tergolong familia Cerambycidae. Spesies ini juga merupakan bagian dari genus Glenea, ordo Coleoptera, kelas Insecta, filum Arthropoda, dan kingdom Animalia. Larva kumbang ini biasanya mengebor ke dalam kayu dan dapat menyebabkan kerusakan...

Artikel ini tidak memiliki referensi atau sumber tepercaya sehingga isinya tidak bisa dipastikan. Tolong bantu perbaiki artikel ini dengan menambahkan referensi yang layak. Tulisan tanpa sumber dapat dipertanyakan dan dihapus sewaktu-waktu.Cari sumber: SMK Negeri 1 Cariu – berita · surat kabar · buku · cendekiawan · JSTOR SMK Negeri 1 CariuSMK Negeri 1 Cariu Kabupaten BogorInformasiDidirikan2004AkreditasiAMaskotBerakhlak dan KreatifKepala SekolahD...

Mary HeeleyFull nameGertrude Mary Cartwright HeeleyCountry (sports) United KingdomBorn(1911-03-30)30 March 1911Birmingham, EnglandDied2002PlaysRight–handedSinglesHighest rankingNo. 6 (1932)Grand Slam singles resultsWimbledonSF (1932)US OpenQF (1933)DoublesGrand Slam doubles resultsWimbledonSF (1930)US OpenSF (1933)Grand Slam mixed doubles resultsWimbledonF (1933) Mary Cartwright Heeley was a British female tennis player. Career Heeley was born on 30 March 1911 in Birmin...

العلاقات العمانية النيبالية سلطنة عمان نيبال   سلطنة عمان   نيبال تعديل مصدري - تعديل   العلاقات العمانية النيبالية هي العلاقات الثنائية التي تجمع بين سلطنة عمان ونيبال.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية للدولتين: وجه ال�...

Long-distance footpath in England This article is about the walking trail. For the road in Doncaster, see White Rose Way. The White Rose WayView at Langdale EndLength104 miles (167 km)LocationWest Yorkshire, East Riding of Yorkshire, North Yorkshire, EnglandDesignationLong Distance FootpathTrailheadsLeeds, ScarboroughUseHikingHighest point755 ft (230 m)Lowest pointSea levelDifficultyModerate The White Rose Way is a 104 miles (167 km) walking trail in England from Leed...

Church in England ChurchSt Peter's, West Blatchington50°50′50″N 0°11′06″W / 50.8472°N 0.1851°W / 50.8472; -0.1851DenominationChurch of EnglandWebsiteSt Peter's West BlatchingtonAdministrationProvinceCanterburyDioceseChichesterArchdeaconryBrighton & LewesDeaneryRural Deanery of HoveParishWest Blatchington, St PeterClergyRectorThe Revd Timothy A J Gage,Asst Curate(s)The Revd Jan Butter St Peter's Church is an Anglican church in the West Blatchington area ...

Buddhist temple in Myanmar Uzina Pagodaဦးဇိနစေတီတော်ReligionAffiliationBuddhismRegionMon StateStatusactiveLocationCountryMyanmarShown within MyanmarGeographic coordinates16°28′23″N 97°37′46″E / 16.4731674°N 97.6294996°E / 16.4731674; 97.6294996ArchitectureDate established19th century Artwork Above South Walkway Entrance to Uzina Pagoda (one of several) The Uzina Pagoda, also known as the U Zina Pagaoda, is a Buddhist temple in Mawl...

Area of philosophy and political science Feminist political theory is an area of philosophy that focuses on understanding and critiquing the way political philosophy is usually construed and on articulating how political theory might be reconstructed in a way that advances feminist concerns.[1] Feminist political theory combines aspects of both feminist theory and political theory in order to take a feminist approach to traditional questions within political philosophy.[2] The...

سيمون سبيلاك معلومات شخصية الميلاد 23 يونيو 1986 (العمر 37 سنة)سلوفينيا الطول 1.76 م (5 قدم 9 بوصة)* الجنسية  سلوفينيا الوزن 68 كـغ (150 رطل؛ 10.7 ستون) الحياة العملية الدور دراج الفرق فريق الإمارات (2008–2011)كاتوشا (2012–2019)أدريا موبيل  [لغات أخرى]‏ (2005–2007)  المه�...

Royal Belgian Baseball and Softball FederationSportBaseball and softballJurisdictionBelgiumAbbreviationKBBSF/FRBBSFounded1975AffiliationWBSCRegional affiliationWBSC EuropeHeadquartersAntwerp, BelgiumPresidentRené LaforceOfficial websitewww.kbbsf-frbbs.be The Royal Belgian Baseball and Softball Federation (Dutch: Koninklijke Belgische Base en Softball Federatie; French: Fédération Royale Belge de Base et Softball) is the national governing body of baseball and softball in Belgium. The assoc...

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...

Untuk orang lain dengan nama yang sama, lihat José Ferrer (disambiguasi). José FerrerFerrer pada 1952LahirJosé Vicente Ferrer de Otero y Cintrón(1912-01-08)8 Januari 1912San Juan, Puerto RikoMeninggal26 Januari 1992(1992-01-26) (umur 80)Coral Gables, FloridaPekerjaanAktor, sutradaraTahun aktif1935–1992Suami/istriUta Hagen (1938–48)Phyllis Hill (1948–53)Rosemary Clooney(1953–61 and 1964–67) Stella Magee (1977–1992) [1]AnakLeticia (Letty) Ferrer (l. 1940) Migue...

Greco antico †Ἑλληνική (Hellēnikḕ)Parlato inAntica GreciaAnatolia (colonie varie)Tracia (colonie varie)Sicilia (colonie siceliote)Italia meridionale (colonie italiote)Illiria (colonie varie)Antica Libia (Pentapoli cirenaica)Gallia Narbonense e Hispania (Massalia e sue relative sottocolonie)Corsica (Alalia)Egitto tolemaico (lingua ufficiale e di corte)Monte Athos (lingua ufficiale) PeriodoIX-IV secolo a.C. LocutoriClassificaestinta Altre informazioniScritturaLineare B, alfabeto g...

  نيوزيلندا (بالإنجليزية: New Zealand)‏  نيوزيلنداعلم نيوزيلندا نيوزيلنداشعار نيوزيلندا الشعار الوطني(بالإنجليزية: 100% Pure)‏  النشيد:  دافع الله عن نيوزيلندا  [لغات أخرى]‏  الأرض والسكان إحداثيات 41°12′S 174°00′E / 41.2°S 174°E / -41.2; 174   [1] أعلى قمة ا...

American politician (1937–2022) Carroll HubbardOfficial portrait, 1991Member of the U.S. House of Representativesfrom Kentucky's 1st districtIn officeJanuary 3, 1975 – January 3, 1993Preceded byFrank StubblefieldSucceeded byThomas BarlowMember of the Kentucky SenateIn office1968–1975 Personal detailsBorn(1937-07-07)July 7, 1937Murray, Kentucky, U.S.DiedNovember 12, 2022(2022-11-12) (aged 85)Paducah, Kentucky, U.S.Political partyDemocratic (before 2019)Republica...

Ability to throw one's voice For the album, see Ventriloquism (album). Ventriloquist redirects here. For the character, see Ventriloquist (character). For other uses, see Ventriloquist (disambiguation). 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: Ventriloquism – news · newspapers · books · scholar · JSTO...

Paradox in special relativity The Ehrenfest paradox concerns the rotation of a rigid disc in the theory of relativity. In its original 1909 formulation as presented by Paul Ehrenfest in relation to the concept of Born rigidity within special relativity,[1] it discusses an ideally rigid cylinder that is made to rotate about its axis of symmetry.[2] The radius R as seen in the laboratory frame is always perpendicular to its motion and should therefore be equal to its value R0 wh...