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For other uses, see Leshan (disambiguation). Prefecture-level city in Sichuan, People's Republic of ChinaLeshan 乐山市Prefecture-level cityA view of LeshanLocation of Leshan City jurisdiction in SichuanCoordinates (Seat of Leshan municipal government): 29°33′07″N 103°45′58″E / 29.552°N 103.766°E / 29.552; 103.766CountryPeople's Republic of ChinaProvinceSichuanCounty-level divisions4 Counties, 2 Autonomous Counties, 1 County-level city and 4 Districts...

Aleisha AllenLahirAleisha LaNaé Allen28 April 1991 (umur 32)Bronx, New York, U.S.PekerjaanActress, singerTahun aktif1996–present Aleisha LaNaé Allen (lahir 28 April 1991) adalah aktris dan penyanyi asal Amerika Serikat. Filmografi Film The Best Man (1999) Elmo's Magic Cookbook (2001) School of Rock (2003) Are We There Yet? (2005) Lindsey Kingston Are We Done Yet? (2007) Like That! (2009) Televisi Blue's Clues (1996) Out of the Box (1998) Jarian Mitchell (2000–2006) Pranala lu...

Gianfranco Zola Zola al Parma nel 1993 Nazionalità  Italia Altezza 168 cm Peso 67 kg Calcio Ruolo Allenatore (ex attaccante) Termine carriera 29 maggio 2005 - giocatore Carriera Giovanili 1980-1983 Corrasi Squadre di club1 1985-1986 Nuorese31 (10)1986-1989 Torres88 (21)1989-1993 Napoli105 (32)1993-1996 Parma102 (49)1996-2003 Chelsea229 (59)2003-2005 Cagliari74 (22) Nazionale 1991-1997 Italia35 (10) Carriera da allenatore 2006-2008 Italia U-21Coll. tecnico2...

PutraStasiun KTM KomuterLokasiKuala Lumpur, Malaysia.Koordinat3°9′55″N 101°41′27″E / 3.16528°N 101.69083°E / 3.16528; 101.69083PemilikKeretapi Tanah MelayuJalurJalur Rawang-Seremban dan Jalur Sentul-Pelabuhan Klang (KTM Komuter) (sejak 1995)Jumlah peron2 platform tepiJumlah jalur2KonstruksiParkirTidak adaInformasi lainKode stasiunPUTRASejarahDibuka1995Operasi layanan Stasiun sebelumnya   Keretapi Tanah Melayu (Komuter)   Stasiun berikutnya Segambu...

Premier Docteur Personnage de fiction apparaissant dansDoctor Who. Origine Gallifrey Sexe Masculin Espèce Seigneur du Temps Cheveux Blancs Incarnation suivante Deuxième Docteur(Patrick Troughton) Affiliation Susan Foreman Entourage Ian ChestertonBarbara WrightVickiSteven TaylorKatarinaSara KingdomDodo ChapletPollyBen Jackson Interprété par William Hartnell (1963-73)Richard Hurndall (1983)David Bradley (2017-22) Séries Doctor Who Première apparition An Unearthly Child Dernière appariti...

Questa voce o sezione sull'argomento nobili tedeschi non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. Renato di ChalonRitratto di Renato di ChalonPrincipe d'OrangeStemma In carica3 agosto 1530 –15 luglio 1544 PredecessoreFiliberto SuccessoreGuglielmo I Statolder d'Olanda e ZelandaIn carica1540 –1544 PredecessoreAntoon I van Lalaing Successor...

Сибирский горный козёл Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКлада:АмниотыКлада:СинапсидыКла�...

Large cosmetics counter at Australian department store MYER in Sydney Parfums Christian Dior is the perfumery and cosmetics (makeup and skincare) line of the French fashion house, Christian Dior SE. However, the line belongs to the perfumes and cosmetics portfolio of the world's largest luxury group, the LVMH Group.[1] Nevertheless, both Christian Dior SE and LVMH are headed by chairman Bernard Arnault, and Christian Dior SE is the major shareholder of LVMH.[2] History Beginni...

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In this Spanish name, the first or paternal surname is Hurtado de Mendoza and the second or maternal family name is Manrique. DonGarcía Hurtado de MendozaMarqués de CañeteCaballero de SantiagoRoyal Governor of ChileIn office1557–1561MonarchPhilip IIPreceded byFrancisco de AguirreRodrigo de QuirogaFrancisco de VillagraSucceeded byFrancisco de Villagra8th Viceroy of PeruIn officeJanuary 8, 1590 – July 24, 1596MonarchPhilip IIPreceded byFernando Torres de PortugalSucceede...

Henk RogersLahir24 Desember 1953 (umur 70)Amsterdam, BelandaPekerjaanPerancang video game, pengusahaSitus webhenkrogers.com Henk Brouwer Rogers (lahir 24 Desember 1953) adalah desainer video game dan pengusaha asal Belanda-Amerika yang merupakan keturunan Indonesia.[1][2] Ia dikenal karena memproduksi video game role-playing besar pertama di Jepang, The Black Onyx. Rogers juga mengamankan lisensi untuk mendistribusikan video game teka-teki Rusia, Tetris di konsol video g...

Pour les articles homonymes, voir Depardieu. Gérard Depardieu Gérard Depardieu en 2016. Données clés Nom de naissance Gérard Xavier Marcel Depardieu Naissance 27 décembre 1948 (75 ans)Châteauroux, Indre, France Nationalité Française Russe (depuis 2013) Émiratie (depuis 2022) Profession Acteur, réalisateur, producteur de cinéma, producteur de télévision, homme d'affaires Films notables Voir filmographie modifier Gérard Depardieu, né le 27 décembre 1948 à Châteauroux (I...

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: Taman Indria – berita · surat kabar · buku · cendekiawan · JSTOR Taman Indria adalah sekolah taman kanak-kanak yang ada dalam sistem sekolah Taman Siswa. Didirikan pertama kali oleh Ki Hadjar Dewantara p...

1972 studio album by Dr. Hook & the Medicine ShowSloppy SecondsStudio album by Dr. Hook & the Medicine ShowReleased1972GenreCountry rockLength35:55LabelColumbiaProducerRon HaffkineDr. Hook & the Medicine Show chronology Doctor Hook(1972) Sloppy Seconds(1972) Belly Up!(1973) Professional ratingsReview scoresSourceRatingAllMusic[1] Sloppy Seconds was the second album from the country rock band Dr. Hook & the Medicine Show. It featured some of their most popular s...

Disambiguazione – Se stai cercando altri significati, vedi Supercoppa italiana 2011 (disambigua). Voce principale: Supercoppa italiana. Supercoppa italiana 2011Supercoppa TIM 2011 Competizione Supercoppa italiana Sport Calcio Edizione 24ª Organizzatore Lega Serie A Date 6 agosto 2011 Luogo  CinaPechino Partecipanti 2 Formula gara unica Impianto/i Stadio nazionale Risultati Vincitore Milan(6º titolo) Secondo Inter Statistiche Gol segnati 3 Pubblico 66 161 Cronologia della compet...

Si ce bandeau n'est plus pertinent, retirez-le. Cliquez ici pour en savoir plus. Cet article relatif à la religion doit être recyclé (août 2022). Motif : L'essentiel de l'article ne traite pas du sujet ; pas de structure ni sources Améliorez-le, discutez des points à améliorer ou précisez les sections à recycler en utilisant {{section à recycler}}. Répartition du christianisme dans le monde. La chrétienté, avec une minuscule, désigne le monde chrétien, notion regroupa...

American politician Not to be confused with Ken Prewitt. Ken PruittPresident of the Florida SenateIn officeNovember 21, 2006 – November 18, 2008Preceded byTom LeeSucceeded byJeff AtwaterMember of the Florida SenateIn officeNovember 21, 2000 – 2009Preceded byWilliam G. Doc MyersSucceeded byJoe NegronConstituency27th (2001–2003)28th (2003–2009)Member of the Florida House of RepresentativesIn office1993–2000Preceded byChuck NergardSucceeded byGayle Harrell...

琳达·韦尼·法内特里 Linda Weni Fanetri个人资料出生 (1990-01-18) 1990年1月18日（34歲）[3] 印度尼西亞雅加達[3]身高1.63米（5英尺4英寸）[4]体重54公斤（119英磅）[4]运动国家／地区 印度尼西亞主項：女子單打職業戰績108勝–103負（女單）最高世界排名第11位（女單）（2013年6月27日[1]）現時世界排名已退役（2017年5月4日[2]） BWF id96130官方檔�...

Royal Navy Fleet Air Arm Squadron For other uses of Flying Tigers, see Flying Tigers (disambiguation). 814 Naval Air SquadronSquadron badgeActive1938–19421944–19701973–20002001 – presentCountry United KingdomBranch Royal NavyTypeHelicopter flying squadronRoleAnti submarine warfarePart ofFleet Air ArmHome stationRNAS CuldroseNickname(s)'The Flying Tigers'Motto(s)In hoc signo vinces (Latin for 'In this sign you will conquer')AircraftAgustaWestland Merlin HM2Battle...

In teoria dei numeri, la funzione di Liouville, indicata con λ ( n ) {\displaystyle \lambda (n)} e così chiamata in onore di Joseph Liouville, è una funzione aritmetica completamente moltiplicativa definita come λ ( n ) = ( − 1 ) ∑ k = 1 r e k , {\displaystyle \lambda \left(n\right)=\left(-1\right)^{\sum _{k=1}^{r}e_{k}},} dove si intende che n {\displaystyle n} sia un intero positivo e la sua fattorizzazione sia n = ∏ k = 1 r p k e k . {\displaystyle n=\p...