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Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada Februari 2023. Dalam sosiologi kejahatan, istilah efikasi kolektif mengacu pada kemampuan komunitas mengontrol perilaku individu dan kelompok dalam komunitas.[1] Kontrol terhadap perilaku masyarakat berakhir pada penduduk komunitas yang menciptakan lingkunga...
Keuskupan Agung Amalfi-Cava de' TirreniArchidioecesis Amalphitana-CavensisKatolik Bagian depan Duomo di AmalfiLokasiNegara ItaliaProvinsi gerejawiSalerno-Campagna-AcernoStatistikLuas150 km2 (58 sq mi)Populasi- Total- Katolik(per 2015)101.396100,743 (99.4%)Paroki79Imam61 (diosesan)23 (Ordo Relijius)InformasiDenominasiGereja KatolikRitusRitus RomaPendirianAbad ke-6KatedralCattedrale di S. Andrea ApostoloKepemimpinan kiniPausFransiskusUskup AgungOrazio Sor...
Royal Park in London, England For other uses, see Regent's Park (disambiguation). Regent's ParkLocation within London Borough of CamdenTypePublic parkLocationLondonCoordinates51°31′56″N 00°09′24″W / 51.53222°N 0.15667°W / 51.53222; -0.15667Area410 acres (170 ha) (1.6 km²)Operated byThe Royal ParksOpenOpen, year-roundStatusExistingWebsitewww.royalparks.org.uk/parks/the-regents-park Regent's Park (officially The Regent's Park) is one of the Ro...
Sporting event delegationCentral African Republic at the2011 World Aquatics ChampionshipsFlag of the Central African RepublicFINA codeCAFNational federationCentral African Republic Swimming FederationWebsitefcn-rca.cabanova.frin Shanghai, ChinaCompetitors3 in 1 sportsMedals Gold 0 Silver 0 Bronze 0 Total 0 World Aquatics Championships appearances200920112013201520172019202220232024 Central African Republic competed at the 2011 World Aquatics Championships in Shanghai, China between July 16 an...
Species of flowering plant Cubeb redirects here. For the West African pepper Piper guineense, see West African pepper. Cubeb Scientific classification Kingdom: Plantae Clade: Tracheophytes Clade: Angiosperms Clade: Magnoliids Order: Piperales Family: Piperaceae Genus: Piper Species: P. cubeba Binomial name Piper cubebaL.f. Piper cubeba, cubeb or tailed pepper is a plant in genus Piper, cultivated for its fruit and essential oil. It is mostly grown in Java and Sumatra, hence sometimes cal...
2010 single by Rihanna Rockstar 101Single by Rihanna featuring Slashfrom the album Rated R ReleasedMay 18, 2010 (2010-05-18)Recorded2009Studio Serenity Sound (Los Angeles, California) The Boom Boom Room (Burbank, California) Triangle Sound (Atlanta, Georgia) Genre Grunge-crunk hip hop Length3:58Label Def Jam SRP Songwriter(s) Terius The-Dream Nash Christopher Tricky Stewart Robyn Fenty Producer(s) The-Dream Tricky Stewart Makeba Riddick (vocals) Rihanna singles chronology R...
坐标:43°11′38″N 71°34′21″W / 43.1938516°N 71.5723953°W / 43.1938516; -71.5723953 此條目需要补充更多来源。 (2017年5月21日)请协助補充多方面可靠来源以改善这篇条目,无法查证的内容可能會因為异议提出而被移除。致使用者:请搜索一下条目的标题(来源搜索:新罕布什尔州 — 网页、新闻、书籍、学术、图像),以检查网络上是否存在该主题的更多可靠来源...
Australian racing driver Nick PercatNick Percat at the 2013 Mike Pero Pukekohe 500Nationality AustralianBorn (1988-09-14) 14 September 1988 (age 35)Adelaide, South AustraliaRacing licence FIA GoldSupercars Championship careerCar number10Current teamMatt Stone RacingChampionships0Races300Wins5Podiums14Pole positions22023 position20th (1230 pts) Nicholas Paul Percat (born 14 September 1988) is an Australian racing driver who currently races in the Repco Supercars Championship, driving...
1962 studio album by Frank SinatraPoint of No ReturnStudio album by Frank SinatraReleasedMarch 5, 1962RecordedSeptember 11–12, 1961StudioCapitol Studio A (Hollywood)GenreVocal jazztraditional popLength39:19LabelCapitolProducerDave CavanaughVoyle GilmoreFrank Sinatra chronology Sinatra and Strings(1962) Point of No Return(1962) Sinatra and Swingin' Brass(1962) Professional ratingsReview scoresSourceRatingAllMusic [1]Encyclopedia of Popular Music[2]New Record Mirror...
جدارية وحدوية في بلفاست تحتفل بالفوز على منتخب إنجلترا لكرة القدم.[1] الرياضة تلعب دورًا هامًا في الهوية الوطنية في أيرلندا الشمالية. تٌعد مسألة اللعب كرة القدم يوم الأحد مسألة مثيرة للجدل في أيرلندا الشمالية. حتى عام 2008، قام الاتحاد الأيرلندي لكرة القدم تحت المادة 27، ...
51°27′38″N 0°18′52″W / 51.46056°N 0.31444°W / 51.46056; -0.31444 Bridge in Richmond / St. MargaretsTwickenham BridgeCoordinates51°27′38″N 0°18′52″W / 51.46056°N 0.31444°W / 51.46056; -0.31444CarriesA316 roadCrossesRiver ThamesLocaleRichmond / St. MargaretsMaintained byTransport for LondonHeritage statusGrade II* listed structureHistoryOpened3 July 1933Statistics Listed Building – Grade II*Official nameTwickenham Bridge...
هذا التصنيف مخصص لجمع مقالات البذور المتعلقة بصفحة موضوع عن موضوع عن سفارة في فلسطين. بإمكانك المساعدة في توسيع هذه المقالات وتطويرها. لإضافة مقالة إلى هذا التصنيف، استخدم {{بذرة سفارة في فلسطين}} بدلاً من {{بذرة}}. هذا التصنيف لا يظهر في صفحات أعضائه؛ حيث إنه مخصص لصيانة صفحا...
You can help expand this article with text translated from the corresponding article in Russian. (January 2013) Click [show] for important translation instructions. Machine translation, like DeepL or Google Translate, is a useful starting point for translations, but translators must revise errors as necessary and confirm that the translation is accurate, rather than simply copy-pasting machine-translated text into the English Wikipedia. Do not translate text that appears unreliable or l...
Rodolfo Neri VelaLahir19 Februari 1952 (umur 72)Chilpancingo, Guerrero, MeksikoKebangsaanMeksikoPekerjaanInsinyurKarier luar angkasaSpesialis Daya Angkut NASAWaktu di luar angkasa6 hari 21 jam 04 menitMisiSTS-61-BLambang misi Rodolfo Neri Vela (lahir 19 Februari 1952) adalah seorang ilmuwan dan antariksawan Meksiko yang terbang dalam misi pesawat ulang alik NASA pada tahun 1985.[1] Ia adalah orang Meksiko pertama, dan orang Amerika Latin kedua yang pergi ke luar angkasa. Daftar ...
Le mât de misaine est le mât plus petit à l'avant d'un voilier à deux mâts et plus. Le mât de misaine (foremast en anglais) est le mât à l'avant d'un voilier, devant le grand-mât. Il porte une voile basse principale appelée misaine ou voile de misaine (gréements carrées ou auriques). Le mât de misaine est moins haut que le grand-mât, même si parfois les hauteurs peuvent être presque équivalentes. Etymologie et sémantique Le mât porte le nom de sa voile principale. Misaine, ...
معادلات تفاضليةمعادلات نافييه-ستوكس التفاضلية تستخدم لمحاكاة تدفق الهواء حول العائق نِطَاق حقول علوم طبيعيةهندسة علم الفلك فيزياء كيمياء علم الأحياء جيولوجيا رياضيات تطبيقية ميكانيكا الأوساط المتصلة نظرية شواش نظام تحريكي علوم اجتماعية اقتصاد ديناميكا سكانية قائمة ال...
此条目页的主題是電影版。关于系列動畫的第一集,請見「神奇寶貝!就決定是你了!」。 劇場版 精靈寶可夢 就決定是你了!劇場版ポケットモンスター キミにきめた!基本资料导演湯山邦彥编剧米村正二原著田尻智増田順一杉森建主演松本梨香大谷育江本鄉奏多佐藤栞里中川翔子古田新太山寺宏一配乐宮崎慎二主題曲林明日香「オラシオンのテーマ 〜共に歩こ�...
2008 single by Jay Rock featuring Lil Wayne and will.i.amAll My Life (In the Ghetto)Single by Jay Rock featuring Lil Wayne and will.i.amfrom the album Follow Me Home ReleasedOctober 16, 2008 (2008-10-16)GenreWest Coast hip hopLength3:48Label TDE Asylum Warner Bros. Songwriter(s) Johnny McKinzie Andre Lyon Dwayne Carter, Jr. Marcello Valenzano William Adams, Jr. Producer(s)Cool & DreJay Rock singles chronology All My Life (In the Ghetto) (2008) Hood Gone Love It (2011) L...
Pour les articles homonymes, voir Lebrun. Albert Lebrun Portrait officiel d’Albert Lebrun (1932). Fonctions Président de la République française 10 mai 1932 – 11 juillet 1940(8 ans, 2 mois et 1 jour) Élection 10 mai 1932 Réélection 5 avril 1939 Président du Conseil Édouard HerriotJoseph Paul-BoncourÉdouard DaladierAlbert SarrautCamille ChautempsGaston DoumerguePierre-Étienne FlandinFernand BouissonPierre LavalLéon BlumCamille ChautempsPaul ReynaudPhilippe Pétai...
Generalizations of codimension-1 subvarieties of algebraic varieties In algebraic geometry, divisors are a generalization of codimension-1 subvarieties of algebraic varieties. Two different generalizations are in common use, Cartier divisors and Weil divisors (named for Pierre Cartier and André Weil by David Mumford). Both are derived from the notion of divisibility in the integers and algebraic number fields. Globally, every codimension-1 subvariety of projective space is defined by the van...