Read other articles:

Pour les articles homonymes, voir Ouellet et PCO. Carl OuelletCarl Ouellet, en 2018.Données généralesNom de naissance Carl Josef Yvon Ouellet[1]Nom de ring Jean-Pierre LafittePierre-Carl OuelletteCarl OuelletPierrePCONationalité CanadienNaissance 30 décembre 1967 (56 ans)Sainte-CatherineTaille 6′ 1″ (1,85 m)[2]Poids 301 lb (137 kg)[2]Catcheur en activitéFédération World Wrestling FederationWorld Championship WrestlingEntraîneur Pat Girard[3]Edouard Carpe...

Marine protected area in California This article is written like a travel guide. Please help improve the article by introducing an encyclopedic style or move the content to Wikivoyage. (July 2014) Salt Point State Marine Conservation AreaLocationCaliforniaGoverning bodyCalifornia Department of Fish and Wildlife Salt Point State Park Salt Point State Marine Conservation Area (SMCA) is a marine protected area that lies onshore from Fisk Mill Cove and south along Salt Point State Park in So...

Victorian era studio photographers in London This article needs additional citations for verification. Relevant discussion may be found on the talk page. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: W. & D. Downey – news · newspapers · books · scholar · JSTOR (October 2022) (Learn how and when to remove this template message) A photo of Edward VII, in the 18...

Jakub Błaszczykowski Błaszczykowski pada Juli 2019Informasi pribadiNama lengkap Jakub Błaszczykowski[1]Tanggal lahir 14 Desember 1985 (umur 38)[1]Tempat lahir Truskolasy,[2] PolandiaTinggi 175 cm (5 ft 9 in)[1]Posisi bermain SayapInformasi klubKlub saat ini Wisła KrakówNomor 16Karier junior1993–2002 Raków Częstochowa2002–2003 Górnik ZabrzeKarier senior*Tahun Tim Tampil (Gol)2003–2004 KS Częstochowa 24 (11)2004–2007 Wisła K...

Indication of the electrical load on a telephone line The ringer equivalence number (REN) is a telecommunications measure that represents the electrical loading effect of a telephone ringer on a telephone line. In the United States, ringer equivalence was first defined by U.S. Code of Federal Regulations, Title 47, Part 68, based on the load that a standard Bell System model 500 telephone represented, and was later determined in accordance with specification ANSI/TIA-968-B (August 2009). Meas...

Paul A.M. Dirac BiografiKelahiran(fr) Paul Adrien Maurice Dirac 8 Agustus 1902 Bristol Kematian20 Oktober 1984 (82 tahun)Tallahassee Tempat pemakamanRoselawn Cemetery, Block G, Section 32, Space 34 Galat: Kedua parameter tahun harus terisi! 30°29′16″N 84°15′52″W / 30.487909°N 84.264512°W / 30.487909; -84.264512 Lucasian Professor of Mathematics 1932 – 1969 ← Joseph Larmor – James Lighthill → Data pribadiAgamaDeisme PendidikanU...

Пример современной армянской каллиграфии Армянская каллиграфия (арм. Հայկական վայելչագրություն)[1] — один из видов каллиграфии, художественная запись текстов на армянском языке всеми видами армянского письма. Первым центром развития армянской каллиграфии и р...

  لمعانٍ أخرى، طالع نادي المدينة (توضيح). المدينة الاسم الكامل نادي المدينة الرياضي الثقافي الاجتماعي اللقب عميد الدوري الليبي ، أولاد البلاد، الحواتة، القلعة السوداء والبيضاء تأسس عام 1953/10/29 الملعب ملعب طرابلس الدولي طرابلس - ليبيا البلد ليبيا  الدوري الدوري الليب...

كاليدون   الإحداثيات 43°52′00″N 80°00′00″W / 43.866666666667°N 80°W / 43.866666666667; -80   [1] تاريخ التأسيس 1 يناير 1974  تقسيم إداري  البلد كندا[2][3]  عدد السكان  عدد السكان 66502 (2016)[4]  معلومات أخرى منطقة زمنية منطقة زمنية شرقية  رمز جيونيمز 5913414  ال�...

American politician This article includes a list of general references, but it lacks sufficient corresponding inline citations. Please help to improve this article by introducing more precise citations. (March 2013) (Learn how and when to remove this message) William F. MahoneyEngraving of William F. MahoneyMember of the U.S. House of Representativesfrom Illinois's 8th districtIn officeMarch 4, 1903 – December 27, 1904Preceded byAlbert J. HopkinsSucceeded byCharles McGa...

Questa voce sull'argomento cestisti australiani è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Carl RodwellNazionalità Australia Altezza203 cm Peso89 kg Pallacanestro RuoloCentro CarrieraGiovanili 1964-1969 UCR Highlanders Nazionale 1964-1968 Australia Il simbolo → indica un trasferimento in prestito.   Modifica dati su Wikidata · Manuale Clifford Carl Rodwell (Cowra, 12 maggio...

Roman emperor from 218 to 222 For the god with the same name, see Elagabalus (deity). ElagabalusBust, Capitoline MuseumsRoman emperorReign16 May 218 – 11 March 222PredecessorMacrinusSuccessorSeverus AlexanderBornSextus Varius Avitus Bassianus[1]c. 204Emesa, Syria or Rome, ItalyDied11/12 March 222 (aged 18)[2]Rome, ItalyBurialCorpse thrown into the TiberSpousesJulia Cornelia PaulaAquilia SeveraAnnia Aurelia FaustinaHieroclesIssueSeverus Alexander (adoptive)Regnal nameIm...

Haushaltssalden der Triade-Länder Nettokreditaufnahme des Bundes (Quelle: Deutsches Bundesfinanzministerium, April 2011; die Jahre 2011–15 sind Schätzungen), in rot die tatsächlich realisierte Nettokreditaufnahme Haushaltssaldo (auch: Finanzierungssaldo oder Budgetsaldo) ist die Differenz der Ausgaben und Einnahmen eines öffentlichen Haushalts mit Ausnahme der Nettokreditaufnahme. Inhaltsverzeichnis 1 Haushaltssaldo und Nettokreditaufnahme 2 Positiver und negativer Haushaltssaldo 3 Kenn...

Vicia Vicia pannonica Klasifikasi ilmiah Domain: Eukaryota Kerajaan: Plantae (tanpa takson): Tracheophyta (tanpa takson): Angiospermae (tanpa takson): Eudikotil (tanpa takson): Rosid Ordo: Fabales Famili: Fabaceae Subfamili: Faboideae Tribus: Fabeae Genus: ViciaL., 1753 Spesies tipe Faba sativaMoench. Spesies Lihat teks Sinonim[2] Abacosa Alef. (1861) Anatropostylia (Plitmann) Kupicha (1973) Arachus Medik. (1787) Atossa Alef. (1861) Bona Medik (1787) Coppoleria Tod. (1845) Cracca Med...

Not to be confused with Oakleigh District Football Club. Australian rules football club OakleighNamesFull nameOakleigh Football ClubNickname(s)Devils, Oaks, Purple and GoldsClub detailsFounded1891Dissolved1994Colours  Purple   GoldCompetitionMelbourne District Association (1891–1928)Victorian Football Association (1929–1994)PremiershipsVFA Div 1 (6) 193019311950195219601972 VFA Div 2 (2) 19671988 MDA (3) 190719241928Ground(s)Warrawee ParkUniforms Home The Oakleigh Football Club,...

Russian cargo spacecraft Progress M-37A Progress-M spacecraftMission typeMir resupplyCOSPAR ID1997-081A SATCAT no.25102[1] Spacecraft propertiesSpacecraftProgress (No.237)Spacecraft typeProgress-M[2]ManufacturerRKK Energia Start of missionLaunch date20 December 1997, 08:45:02 UTC[1]RocketSoyuz-U[2]Launch siteBaikonur, Site 1/5 End of missionDisposalDeorbitedDecay date15 March 1998, 22:14:30 UTC[3] Orbital parametersReference systemGeocentricRegimeL...

Artikel ini memuat Surat Lampung. Tanpa dukungan multibahasa, Anda mungkin akan melihat tanda tanya, tanda kotak, atau karakter lain selain dari Surat Lampung. Kabupaten Pesisir BaratKabupatenTranskripsi bahasa daerah • Lampung𞜊𞜗𞜑𞜓𞜑𞜓𞜜𞜋𞜎𞜇𞜟 • Jawaꦥꦱꦶꦱꦶꦂꦏꦸꦭꦺꦴꦤ꧀Pantai Batu Tihang LambangMotto: Helauni kibaghong(Lampung) Indahnya kebersamaanPetaPes. Bar.PetaTampilkan peta LampungPes. Bar.Pes. Bar. (Sumatr...

Камчатский краб Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ПервичноротыеБез ранга:ЛиняющиеБез ранга:PanarthropodaТип:ЧленистоногиеПодтип:РакообразныеКласс:Высшие ракиПодкласс:ЭумалакостракиНа...

2022 single by Moneybagg Yo QuickieSingle by Moneybagg Yofrom the album Hard to Love ReleasedDecember 8, 2022GenreDirty rapLength3:07Label Collective Interscope N-Less Songwriter(s) Demario White, Jr. Thomas Walker Producer(s)Skywalker OGMoneybagg Yo singles chronology Tick (Remix) (2022) Quickie (2022) On Wat U On (2023) Music videoQuickie on YouTube Quickie is a song by American rapper Moneybagg Yo, released on December 8, 2022 as the lead single from his mixtape Hard to Love (2023). It was...

In group theory, equivalence class under the relation of conjugation Two Cayley graphs of dihedral groups with conjugacy classes distinguished by color. In mathematics, especially group theory, two elements a {\displaystyle a} and b {\displaystyle b} of a group are conjugate if there is an element g {\displaystyle g} in the group such that b = g a g − 1 . {\displaystyle b=gag^{-1}.} This is an equivalence relation whose equivalence classes are called conjugacy classes. In other words, ...