Место боя куреней Директории и Богунского полка
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Untuk Lagos sebagai negara bagian, lihat Lagos (negara bagian Nigeria). Lagos ÈkóMetropolisLagos Metropolitan Area Ìlú Èkócode: yo is deprecated (Yoruba)Searah jarum jam dari atas: Pulau Victoria dari Teluk Guinea, Lekki-Ikoyi Link Bridge, Apapa Port, National Arts Theatre, Iganmu, The Ikeja City Mall, dan The Lagos Island CBD.Julukan: Lasgidi[3][4]Motto: Èkó ò ní bàjé o!Lagos dalam Negara Bagian LagosNegara NigeriaStateNegara Bagian Lago...
Часть серии статей о Холокосте Идеология и политика Расовая гигиена · Расовый антисемитизм · Нацистская расовая политика · Нюрнбергские расовые законы Шоа Лагеря смерти Белжец · Дахау · Майданек · Малый Тростенец · Маутхаузен ·&...
Huayangosaurus Periode Jura Tengah, 165 jtyl PreЄ Є O S D C P T J K Pg N ↓ Rekonstruksi Huayangosaurus yang dipajang di Hong KongTaksonomiKerajaanAnimaliaFilumChordataKelasReptiliaOrdoOrnithischiaFamiliHuayangosauridaeGenusHuayangosaurus lbs Huayangosaurus adalah sebuah genus dinosaurus stegosauria yang hidup pada periode Jura Tengah di Tiongkok. Namanya berasal dari kata Huayang (華陽), yang merupakan nama lain dari Sichuan (letak genusnya pertamakali ditemukan dan saurus yan...
Gospel music radio station in St. Louis KATZSt. Louis, MissouriBroadcast areaGreater St. LouisFrequency1600 kHzBrandingHallelujah 1600ProgrammingFormatUrban gospelAffiliationsPremiere NetworksOwnershipOwneriHeartMedia, Inc.[1](iHM Licenses, LLC)Sister stationsKATZ-FM, KLOU, KSD, KSLZ, KTLK-FM, W279AQHistoryFirst air date1955Technical informationFacility ID48968ClassBPower6,000 watts day3,500 watts nightTranslator(s)93.3 K227DS (St. Louis)LinksWebcastListen LiveWebsitehallelujah16...
Bupati Lima Puluh KotaLambang Kabupaten Lima Puluh KotaPetahanaSafaruddin Datuak Bandaro Rajosejak 26 Februari 2021KediamanPendapa Kabupaten Lima Puluh KotaMasa jabatan5 tahunDibentuk1945Pejabat pertamaSyahfiri Sutan PangeranSitus weblimapuluhkotakab.go.id Berikut ini adalah Daftar Bupati Lima Puluh Kota dari masa ke masa.[1] No Bupati[2] Mulai Jabatan Akhir Jabatan Prd. Ket. Wakil Bupati 1 Syahfiri Sutan Pangeran (Kepala Luhak) 8 Oktober 1945 23 Januari 1946 1 [Ket. ...
Bus rapid transit line in the Minneapolis metropolitan area of the United States For other uses, see Line D (Prague Metro). Metro D LineMetro D Line bus at Brooklyn Center Transit Center.OverviewSystemMetroOperatorMetro TransitVehicleNew Flyer XD60[1]StatusOperationalBegan serviceDecember 3, 2022; 16 months ago (2022-12-03)[2]PredecessorsRoute 5RouteRoute typeBus rapid transitLocaleMinneapolis–St. Paul, MinnesotaStartBrooklyn Center Transit CenterViaEmerson...
روبرت ن. كلايتون معلومات شخصية الميلاد 20 مارس 1930 هاميلتون الوفاة 30 ديسمبر 2017 (87 سنة) ميشيغان سيتي مواطنة كندا الولايات المتحدة عضو في الأكاديمية الوطنية للعلوم، والجمعية الملكية، والأكاديمية الأمريكية للفنون والعلوم، والأكاديمية الأمريكية للف�...
Branch of psychology For the academic journal, see Evolutionary Psychology (journal). Not to be confused with Evolutionary psychiatry. Part of a series onPsychology Outline History Subfields Basic psychology Abnormal Affective neuroscience Affective science Behavioral genetics Behavioral neuroscience Behaviorism Cognitive/Cognitivism Cognitive neuroscience Social Comparative Cross-cultural Cultural Developmental Differential Ecological Evolutionary Experimental Gestalt Intelligence Mathematic...
French footballer and manager Not to be confused with the American Buddhist academic Reginald Ray. Réginald Ray Ray during a press conference as Valenciennes manager in 2019Personal informationDate of birth (1968-10-31) 31 October 1968 (age 55)Place of birth Cucq, FranceHeight 1.80 m (5 ft 11 in)Position(s) StrikerTeam informationCurrent team Le Mans (manager)Senior career*Years Team Apps (Gls)1987–1992 Montceau 53 (23)1992–1994 Istres 106 (31)1994–1995 Stade Brioch...
American mathematician (born 1943) This article is about the American mathematician. For other people named Richard Hamilton, see Richard Hamilton. Richard HamiltonHamilton in 1982Born (1943-01-10) January 10, 1943 (age 81)Cincinnati, Ohio, United StatesNationalityAmericanAlma materYale University (BA)Princeton University (PhD)Known forConvergence theorems for Ricci flowDirichlet problem for harmonic maps and harmonic map heat flowEarle–Hamilton fixed-point theoremGage–Hami...
1955 Japanese film by Akira Kurosawa I Live in FearTheatrical release posterDirected byAkira KurosawaWritten byShinobu HashimotoAkira KurosawaHideo OguniProduced bySōjirō MotokiStarringToshiro MifuneTakashi ShimuraCinematographyAsakazu NakaiMusic byFumio HayasakaProductioncompanyToho StudiosDistributed byToho Company Ltd.Release date November 22, 1955 (1955-11-22) Running time103 minutesCountryJapanLanguageJapaneseBudget¥130 million[1] I Live in Fear (Japanese: 生�...
مقاطعة سومنر الإحداثيات 37°14′00″N 97°29′00″W / 37.2333°N 97.4833°W / 37.2333; -97.4833 [1] تاريخ التأسيس 1873 سبب التسمية تشارلز سومنر تقسيم إداري البلد الولايات المتحدة[2] التقسيم الأعلى كانساس العاصمة ولنغتون التقسيمات الإدارية ولنغتون �...
Executive Order 13792Executive Order on the Review of Designations Under the Antiquities ActTypeExecutive orderExecutive Order number13792Signed byDonald Trump on April 26, 2017 (2017-04-26)Federal Register detailsFederal Register document number2017-08908Publication dateMay 1, 2017 (2017-05-01)Document citation20429SummaryDirects the United States Secretary of the Interior to conduct a review of all Presidential designations or exp...
Steel helmet in the shape of a brimmed hat Italian kettle hat, last quarter of the 15th century, Cleveland Museum of Art Netherlands/Burgundian kettle hat with a fluted skull, c. 1475, Metropolitan Museum of Art. A British Mark II steel Brodie helmet as issued in the Second World War A kettle hat, also known as a war hat, was a type of combat helmet made of iron or steel in the shape of a brimmed hat. There were many design variations, with the common element being a wide brim that afforded e...
龜山島龜山島地理 龜山島位置圖位置臺灣島北北東方太平洋上坐标24°50′31″N 121°57′6″E / 24.84194°N 121.95167°E / 24.84194; 121.95167最高海拔398米(1306英尺)最高點龜山管轄 中華民國縣宜蘭縣鎮頭城鎮里龜山里人口统计人口无人居住 龜山島,又稱龜山嶼,舊稱煙斗嶼、大龜嶼[1]或龜山沙汕[2],因外型似浮龜而得名。國際海圖名稱為五獅嶼[3&...
BitingAlbum studio karya KarimataDirilisNovember 1988 [1]StudioStudio Pro-SoundGenre jazz instrumental pop Durasi50:34LabelPro-SoundKronologi Karimata Lima(1987) Biting(1988) Dave Valentin(1990) Biting adalah album ketiga dari grup musik jazz Karimata yang dirilis pada tahun 1988 di bawah label Pro-Sound. Daftar lagu Sisi-ANo.JudulPenciptaDurasi1.KharismaDenny T.R.5:272.Terjadi LagiErwin Gutawa, Lulu4:203.Final ChapterAminoto Kosin5:214.KetikaAldy, Deddy Nyantunk4:455.Good Bye Kis...
Voce principale: Unione Sportiva Ancona 1905. Associazione Calcio AnconaStagione 2007-2008Sport calcio Squadra Ancona Allenatore Francesco Monaco Presidente Sergio Schiavoni Serie C12º posto nel girone B. Promosso in Serie B Coppa Italia Serie CPrimo turno Maggiori presenzeCampionato: Rizzato (33) Miglior marcatoreCampionato: Mastronunzio (15) StadioStadio del Conero 2006-2007 2008-2009 Si invita a seguire il modello di voce Questa pagina raccoglie le informazioni riguardanti l'Associa...
This section tabulates the heads of qualification in a form suitable to be filled in as events progress. The full qualification rules[1] for volleyball published by FIVB contain intricate conditions too lengthy for inclusion in Wikipedia. Volleyball at the2024 Summer OlympicsIndoorQualificationmenwomenTournamentmenwomenRostersmenwomenBeachQualificationmenwomenTournamentmenwomenvte The men's qualification for the Olympic volleyball tournament took place between September 2023 and June...
صورة ملونة لفوبوس تم أخذها في 23 مارس 2008. صورة ملونة لديموس تم أخذها في 21 فبراير 2009 للمرّيخ قمران، هما فوبوس وديموس،[1] والتي يعتقد أنها كانت كويكبات اجتذبت إلى مدار المريخ. اكتشف عالم الفلك أساف هول كِلا القمرين على حدٍ سواء عام 1877.[2] وسميت باسم فوبوس بمعنى (الهلع/الخ�...
Method for solving ordinary differential equations Some solutions of a differential equation having a regular singular point with indicial roots r = 1 2 {\displaystyle r={\frac {1}{2}}} and − 1 {\displaystyle -1} . In mathematics, the method of Frobenius, named after Ferdinand Georg Frobenius, is a way to find an infinite series solution for a linear second-order ordinary differential equation of the form z 2 u ″ + p ( z ) z u ′ + q ( z ) u = 0 {\displaystyle z^{2}u''+p(z...