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قرية وايتهال     الإحداثيات 43°33′N 73°24′W / 43.55°N 73.4°W / 43.55; -73.4   [1] تاريخ التأسيس 1759  تقسيم إداري  البلد الولايات المتحدة[2]  التقسيم الأعلى مقاطعة واشنطن  خصائص جغرافية  المساحة 17.601571 كيلومتر مربع12.728305 كيلومتر مربع (1 أبريل 2010)  ارتفاع ...

American judge Joseph Brewster McCollumChief Justice of the Supreme Court of PennsylvaniaIn officeAugust 17, 1900 – October 4, 1903Preceded byHenry GreenSucceeded byJames T. MitchellAssociate Justice of the Supreme Court of PennsylvaniaIn officeDecember 18, 1888 – August 17, 1900 Personal detailsBornSeptember 28, 1832Susquehanna County, PennsylvaniaDiedOctober 4, 1903Montrose, PennsylvaniaOccupationAttorney, judge Joseph Brewster McCollum (September 28, 1832 –...

Stasiun Minami-Wakamatsu南若松駅Stasiun Minami-Wakamatsu pada Agustus 2006LokasiMonden-cho, Aizuwakamatsu, Fukushima（福島県会津若松市門田町）JepangKoordinat37°27′32″N 139°54′52″E / 37.4588°N 139.9145°E / 37.4588; 139.9145Koordinat: 37°27′32″N 139°54′52″E / 37.4588°N 139.9145°E / 37.4588; 139.9145Operator Aizu RailwayJalur■Jalur AizuLetak3.0 km dari Nishi-WakamatsuJumlah peron1 peron sampingJumlah jalur...

Road in Lancashire, England A678Blackburn Road passing an industrial estate in Clayton-le-MoorsMajor junctionsWest endBlackburnMajor intersections A679 A6119 M65 A680 A6068 A671East endPadiham LocationCountryUnited KingdomConstituent countryEngland Road network Roads in the United Kingdom Motorways A and B road zones The A678 is a road in Lancashire, England, which runs between the towns of Blackburn and Padiham. The road was formerly the main route between Blackburn and Burnley bef...

Административно-территориальное деление Республики Адыгея Топонимия Адыгеи — совокупность географических названий, включающая наименования природных и культурных объектов на территории Республики Адыгея. Республика образована 27 июля 1922 года как Черкесская (Ад...

Bagian dari seriGereja Katolik menurut negara Afrika Afrika Selatan Afrika Tengah Aljazair Angola Benin Botswana Burkina Faso Burundi Chad Eritrea Eswatini Etiopia Gabon Gambia Ghana Guinea Guinea-Bissau Guinea Khatulistiwa Jibuti Kamerun Kenya Komoro Lesotho Liberia Libya Madagaskar Malawi Mali Maroko Mauritania Mauritius Mesir Mozambik Namibia Niger Nigeria Pantai Gading Republik Demokratik Kongo Republik Kongo Rwanda Sao Tome dan Principe Senegal Seychelles Sierra Leone Somalia Somaliland ...

Agus Radar Sucahyo Informasi pribadiLahir24 Agustus 1964 (umur 59)Padas, Ngawi, Jawa TimurSuami/istriNy. Ririn YuniartiAnak1. Aprilia Rindra Imaniar2. Bima Jupiter RamadhanyAlma materAkademi Angkatan Udara (1988)Karier militerPihak IndonesiaDinas/cabang TNI Angkatan UdaraMasa dinas1988–2022Pangkat Marsekal Muda TNISatuanKorps PenerbangSunting kotak info • L • B Marsekal Muda TNI (Purn.) Agus Radar Sucahyo (lahir 24 Agustus 1964) adalah seorang Purnawirawan TNI-A...

1962 filmWet HareDirected byRobert McKimsonStory byDavid DetiegeStarringMel BlancMusic byMilt FranklynAnimation byKeith DarlingTed BonnicksenWarren BatchelderGeorge Grandpre'Layouts byRobert GribbroekBackgrounds byRobert GribbroekColor processTechnicolorProductioncompanyWarner Bros. CartoonsDistributed byWarner Bros. PicturesRelease dateJanuary 20, 1962 (US)Running time6:29LanguageEnglish Wet Hare is a 1962 Warner Bros. Looney Tunes cartoon directed by Robert McKimson.[1] The short wa...

Eyalet-i Şamإيالة العربEyalet di Kesultanan Utsmaniyah1517–1865Eyalet Damaskus pada tahun 1795Ibu kotaDamaskus[1]SejarahSejarah • Pertempuran Marj Dabiq 1517• Dibubarkan 1865 Didahului oleh Digantikan oleh kslKesultanan Mamluk Vilayet Suriah Mutasarrifat Yerusalem Sekarang bagian dari Suriah Lebanon Yordania Israel Palestina Mesir Eyalet Damaskus (Turki Otoman: ایالت شام; Eyālet-i Šām)[2] adalah sebua...

Tokyo Indoor 1992 Sport Tennis Data 12 ottobre - 18 ottobre Edizione 15a Superficie Sintetico indoor Campioni Singolare Ivan Lendl Doppio Todd Woodbridge / Mark Woodforde 1991 1993 Il Tokyo Indoor 1992 è stato un torneo di tennis giocato sintetico indoor. È stata la 15ª edizione del Tokyo Indoor, che fa parte della categoria Championship Series nell'ambito dell'ATP Tour 1992. Si è giocato a Tokyo in Giappone dal 12 al 18 ottobre 1992. Indice 1 Campioni 1.1 Singolare maschile 1.2 Doppio m...

У этого термина существуют и другие значения, см. 4-я армия. 4-я гвардейскаяКраснознамённая армия ВВС и ПВО Годы существования 1 июня 1998 — н. в. Страна  Россия Подчинение Воздушно-космические силы Входит в Южный военный округ Тип армия ВВС и ПВО Дислокация Ростов-на-До�...

銮披汶·頌堪แปลก พิบูลสงคราม第3任泰國總理任期1938年12月16日—1944年8月1日君主國王拉玛八世前任披耶帕凤侯爵继任寬·阿派旺第8任泰國總理任期1948年4月8日—1957年9月16日君主國王拉玛九世前任寬·阿派旺继任乃朴·沙拉信 个人资料出生貝·基達桑卡(1897-07-14)1897年7月14日 暹罗暖武里府逝世1964年6月11日(1964歲—06—11)（66歲） 日本神奈川縣相模原市国籍&#...

For the street, see Utopia Parkway (Queens). 1999 studio album by Fountains of WayneUtopia ParkwayStudio album by Fountains of WayneReleasedApril 6, 1999StudioStratosphere Sound, New York CityGenre Alternative rock power pop pop punk Length45:35LabelAtlanticProducer Adam Schlesinger Chris Collingwood Fountains of Wayne chronology Fountains of Wayne(1996) Utopia Parkway(1999) Welcome Interstate Managers(2003) Singles from Utopia Parkway DeniseReleased: 1999 Red Dragon TattooReleased: 1...

2016年美國總統選舉 ← 2012 2016年11月8日 2020 → 538個選舉人團席位獲勝需270票民意調查投票率55.7%[1][2] ▲ 0.8 %   获提名人 唐納·川普 希拉莉·克林頓 政党 共和黨 民主党 家鄉州 紐約州 紐約州 竞选搭档 迈克·彭斯 蒂姆·凱恩 选举人票 304[3][4][註 1] 227[5] 胜出州/省 30 + 緬-2 20 + DC 民選得票 62,984,828[6] 65,853,514[6]...

Italian government official and fascist politician Adelchi SerenaSecretary of the National Fascist PartyIn office30 October 1940 – 26 December 1941LeaderBenito MussoliniPreceded byEttore MutiSucceeded byAldo VidussoniMinister of Public WorksIn office31 October 1939 – 30 October 1940Prime MinisterBenito MussoliniPreceded byGiuseppe Cobolli GigliSucceeded byGiuseppe Gorla Personal detailsBorn(1895-12-27)27 December 1895L'Aquila, Kingdom of ItalyDied29 January 1970(1970-01-...

Bilateral relationsJapan–Malta relations Japan Malta Japan–Malta relations refers to bilateral foreign relations between Japan and Malta. Their diplomatic relations were established in 1965.[1] Malta has an embassy in Tokyo since September 28, 2020.[2] On the other hand, Japan's embassy in Rome, Italy, is accredited to Malta, while it is represented in Valletta by an honorary consulate.[3][4][5] History Plaque indicating the Japanese war graves in K...

City in Lombardy, Italy Mantova redirects here. For other uses, see Mantova (disambiguation) and Mantua (disambiguation). Not to be confused with Nantua. Comune in Lombardy, ItalyMantua Mantova (Italian)ComuneComune di MantovaPanorama of Mantua FlagCoat of armsLocation of Mantua MantuaLocation of Mantua in ItalyShow map of ItalyMantuaMantua (Lombardy)Show map of LombardyCoordinates: 45°9′23″N 10°47′30″E / 45.15639°N 10.79167°E / 45.15639; 10.79167Count...

This article does not cite any sources. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: 1286 in Ireland – news · newspapers · books · scholar · JSTOR (May 2014) (Learn how and when to remove this message) List of events in the year 1286 ← 1285 1284 1283 1282 1281 1286 in Ireland → 1287 1288 1289 1290 1291 Centuries: 11th 12th 13th 14th 15th Decades: 12...

PT Smart TelecomSlogan: Hebat. Hemat.SebelumnyaPT Indoprima Mikroselindo (1996-2007)JenisAnak perusahaanIndustriOperator telekomunikasi selulerNasibBeralih ke dalam layanan Smartfren. Perusahaan masih beroperasi sampai sekarangPendahuluPT Wireless IndonesiaPenerusSmartfrenDidirikan16 Agustus 1996KantorpusatJakarta, IndonesiaProdukCDMA2000 (2007-2011)PemilikSinar Mas (2006-2010)Smartfren Telecom (2011-sekarang)AnakusahaMora Telematika Indonesia (18,32%) PT Smart Telecom (disingkat Smartel)[...

Il triangolo di Penrose Scultura del triangolo impossibile, East Perth, Australia. La struttura in effetti non è composta di un pezzo solo, ed è stata fotografata da uno dei due punti dai quali è stata progettata per dar luogo all'effetto. Scultura del triangolo impossibile, fotografata da più punti di vista Il triangolo di Penrose o triangolo impossibile è un oggetto impossibile, ovvero può esistere solamente come rappresentazione bidimensionale e non può essere costruito nello spazio...