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Esempio di Fenomeno Phi: una successione di immagini dà l'illusione che la pallina si stia muovendo. Fenomeno Phi è il nome dato all'ipotesi di spiegazione della percezione illusoria descritta da Max Wertheimer nel suo Experimentellen Studien über das Sehen von Bewegung (Studi sperimentali sulla percezione del movimento,1912)[1], dove un'incorporea percezione del movimento è prodotta da una successione di immagini statiche. Indice 1 L'esperimento 2 Applicazioni 3 Note 4 Voci corre...

Diversion of civilian flights from US airspace into Canada after 9/11 Operation Yellow RibbonLocationCanadaOrganised byTransport Canada Gander International Airport in Newfoundland, Canada, played host to 38 airliners, totaling 6,122 passengers and 473 crew, as part of Operation Yellow Ribbon. Operation Yellow Ribbon (French: Opération ruban jaune) was commenced by Canada to handle the diversion of civilian airline flights in response to the September 11 attacks in 2001 in the United States....

Vampire in Slavic-Turkic folklore UpiórIllustration of UpiórGroupingMale legendary creaturesFolkloreSlavic paganismFirst attestedIn folkloreOther name(s)Ukrainian: Упир Burning the exhumed body of a person believed to be a vampire – Vampire, aut. R. de Moraine, 1864 Fight with an upiór – Maciej Sieńczyk Upiór (Tatar language: Убыр (Ubır), Turkish: Ubır, Obur, Obır, (modern Belarusian: вупыр (vupyr), Bulgarian: въпир(văpir), вампир (vampir), Czech and Slova...

† Человек прямоходящий Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКлада:АмниотыКлада:Синапсиды�...

Municipal unit in Fier, AlbaniaFier-SheganMunicipal unitFier-SheganCoordinates: 40°52′N 19°47′E / 40.867°N 19.783°E / 40.867; 19.783Country AlbaniaCountyFierMunicipalityLushnjëPopulation (2011) • Municipal unit7,023Time zoneUTC+1 (CET) • Summer (DST)UTC+2 (CEST) Fier-Shegan is a village and a former municipality in the Fier County, western Albania. At the 2015 local government reform it became a subdivision of the municipality...

Indian cricketer (born 1993) In this Indian name, the name Ramaswamy Gopal is a patronymic, and the person should be referred to by the given name, Shreyas. Shreyas GopalGopal in a post-match presentation during 2019 IPLPersonal informationFull nameRamswamy Shreyas GopalBorn (1993-09-04) 4 September 1993 (age 30)Bangalore, Karnataka, IndiaBattingRight-handedBowlingRight-arm leg breakRoleAll-rounderDomestic team information YearsTeam2013/14–2022/23Karnataka2014–2017Mumbai Indians...

Government of Norway from 1983 to 1986 Willoch's Second CabinetCabinet of NorwayDate formed8 June 1983Date dissolved9 May 1986People and organisationsHead of stateOlav V of NorwayHead of governmentKåre WillochMinisters removed9Total no. of members27Member partyConservative Party Centre Party Christian Democratic PartyStatus in legislatureCoalition minority government 78 / 150 (49.68%) Opposition partyLabour PartyHistoryElection(s)1985 parliamentary electionPredecessorWilloch's First Ca...

Ne doit pas être confondu avec Crespin. Crispin dans Recueil des modes de la cour de France par Nicolas Bonnart , circa 1678-1693 Crispin est un des plus célèbres personnages de théâtre des XVIIe et XVIIIe siècles. Personnage de l’ancienne comédie italienne apparu pour la première fois dans la pièce de Paul Scarron L’Écolier de Salamanque, Crispin, qui n’a rien de commun avec le poète ridicule de la satire latine, est de la famille de Scaramouche et il a dans le...

ヨハネス12世 第130代 ローマ教皇 教皇就任 955年12月16日教皇離任 964年5月14日先代 アガペトゥス2世次代 レオ8世個人情報出生 937年スポレート公国（中部イタリア）スポレート死去 964年5月14日 教皇領、ローマ原国籍 スポレート公国親 父アルベリーコ2世（スポレート公）、母アルダその他のヨハネステンプレートを表示 ヨハネス12世（Ioannes XII、937年 - 964年5月14日）は、ロ...

يفتقر محتوى هذه المقالة إلى الاستشهاد بمصادر. فضلاً، ساهم في تطوير هذه المقالة من خلال إضافة مصادر موثوق بها. أي معلومات غير موثقة يمكن التشكيك بها وإزالتها. (نوفمبر 2019) كأس يوغوسلافيا 1962–63 تفاصيل الموسم كأس يوغوسلافيا  النسخة 16  البلد يوغوسلافيا  التاريخ بداية:16 دي...

American medical doctor, nephrologist, research scientist, inventor of Gatorade Robert CadeCade in the 1960sBorn(1927-09-26)September 26, 1927San Antonio, Texas, United StatesDiedNovember 27, 2007(2007-11-27) (aged 80)Gainesville, FloridaAlma materB.S., University of Texas, 1950M.D., Southwestern Medical, 1954OccupationsPhysicianprofessorscientistinventorKnown forInvention of GatoradeSpouseMary StrasburgerChildrenMichael, Stephen, Martha, Celia, Emily & PhoebeScientific car...

Davy Jones Davy Jones (30 Desember 1945 – 29 Februari 2012) merupakan seorang penyanyi berkebangsaan Inggris. Dia merupakan anggota dari grup musik The Monkees. Dia berkarier di dunia musik sejak tahun 1961 hingga 2012. Jones yang lahir di Manchester, Inggris, merupakan anggota termuda The Monkees. Seperti diketahui The Monkees merupakan band yang sengaja dibentuk untuk serial komedi berjudul sama. Jones mulai digandrungi setelah tampil dalam serial yang ditayangkan di stasiun...

Not to be confused with the similarly named village of Winterbourne Monkton in Wiltshire. Human settlement in EnglandWinterborne MonktonWinterborne MonktonWinterborne MonktonLocation within DorsetPopulation50 [1]OS grid referenceSY676878Unitary authorityDorsetShire countyDorsetRegionSouth WestCountryEnglandSovereign stateUnited KingdomPost townDorchesterPostcode districtDT2PoliceDorsetFireDorset and WiltshireAmbulanceSouth Western UK ParliamentW...

PerettiD'azzurro al leone d'oro, sostenente con le zampe anteriori tre pere, attraversato da una banda di rosso, caricata di una stella d'oro e di un monte a tre cime d'argento.StatoStato Pontificio, Regno di Spagna Titoliprincipi FondatoreFrancesco Piergentile detto Peretto Ultimo sovranoGiulio Savelli Peretti, III principe di Albano Data di fondazioneXIV secolo Data di estinzioneXVIII secolo Etniaitaliana Manuale I Peretti (poi Damasceni Peretti) furono una famiglia nobile della Roma del Ci...

福岡PARCOFUKUOKA PARCO 福岡PARCO本館地図 店舗概要所在地 〒810-0001福岡県福岡市中央区天神二丁目11番1号座標 北緯33度35分27.1秒 東経130度23分54.9秒 / 北緯33.590861度 東経130.398583度 / 33.590861; 130.398583座標: 北緯33度35分27.1秒 東経130度23分54.9秒 / 北緯33.590861度 東経130.398583度 / 33.590861; 130.398583開業日 2010年3月19日（本館）2014年11月13日（新館）2015年3...

American teen drama streaming television series For the 2021 Steven Lee Olsen song, see Relationship Goals (song). Grand ArmyGenreTeen dramaCreated byKatie CappielloStarring Odessa A'zion Odley Jean Amir Bageria Maliq Johnson Amalia Yoo Alphonso Romero Jones, II Thelonius Serrell-Freed Anthony Ippolito Brian Altemus Music byMorgan KibbyCountry of originUnited StatesOriginal languageEnglishNo. of seasons1No. of episodes9ProductionExecutive producers Katie Cappiello Nicolette Donen Elizabeth Kl...

Modal logic relationship 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. (July 2020) (Learn how and when to remove this message) A simple Kripke model with only three possible worlds, viz. u, v, w. Since the accessibility relation relates w to v and P {\displaystyle P} is true at v, the formula ◊ P {\displaystyle \Diamond P} is true at w. Since u is not...

Mentha aquatica Mentha aquatica Menthe aquatiqueClassification Règne Plantae Division Magnoliophyta Classe Magnoliopsida Ordre Lamiales Famille Lamiaceae Genre Mentha EspèceMentha aquaticaL., 1753 Classification phylogénétique Classification phylogénétique Ordre Lamiales Famille Lamiaceae Glomérules de fleurs Statut de conservation UICN LC  : Préoccupation mineure La Menthe aquatique (Mentha aquatica) est une espèce de plantes herbacées vivaces de la famille des Lamiacées...

وادي محرم مدخل مسجد ميقات وادي محرم إحداثيات 40°19′39″N 21°20′43.07″E / 40.32750°N 21.3452972°E / 40.32750; 21.3452972 معلومات عامة القرية أو المدينة الطائف الدولة  السعودية المواصفات عدد المصلين 1500 رجال - 500 نساء عدد المآذن 1 ارتفاع المئذنة 30م النمط المعماري مسجد - ميقات تعديل مصدري -...

The spaces described in this article are pitch class spaces which model the relationships between pitch classes in some musical system. These models are often graphs, groups or lattices. Closely related to pitch class space is pitch space, which represents pitches rather than pitch classes, and chordal space, which models relationships between chords. Circular pitch class space Circular pitch class space The simplest pitch space model is the real line. In the MIDI Tuning Standard, for example...