Чемпионат Латвийской ССР по футболу 1982
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Foto seorang anak berpakaian sebagai tengkorak melakukan kenakalan atau permen di Redford, Michigan pada 31 Oktober 1979 Kenakalan atau permen, tipuan atau permen, tipuan atau suguhan, atau (ke)jailan atau berian (Inggris: trick-or-treatingcode: en is deprecated ) adalah kebiasaan Halloween untuk anak-anak dan orang dewasa di banyak negara. Anak-anak dalam kostum melakukan perjalanan dari rumah ke rumah, meminta suguhan dengan kalimat Kenakalan atau permen. Permen biasanya dalam berbentuk per...
South American honeyeater (Potos flavus) Kinkajou Conservation status Least Concern (IUCN 3.1)[1] Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Mammalia Order: Carnivora Family: Procyonidae Subfamily: Potosinae Genus: PotosGeoffroy Saint-Hilaire & G. Cuvier, 1795 Species: P. flavus Binomial name Potos flavus(Schreber, 1774) Subspecies List P. f. chapadensis J. A. Allen, 1904 P. f. chiriquensis J. A. Allen, 1904 P. f. flavus (Schreb...
Escárcega (pengucapan bahasa Spanyol: [esˈkarseɣa]) adalah sebuah kota kecil di negara bagian Campeche, Meksiko, yang terletak di 18°37′N 90°44′W / 18.62°N 90.74°W / 18.62; -90.74 di bagian tengah negara bagian tersebut. Pada 2010, kota Escárcega memiliki populasi 29,477.[1] Referensi Link to tables of population data from Census of 2005 INEGI: Instituto Nacional de Estadística, Geografía e Informática Campeche Enciclopedia de los Municipios...
Voce principale: Pordenone Calcio. Pordenone CalcioStagione 2017-2018Sport calcio Squadra Pordenone Allenatore Leonardo Colucci Fabio Rossitto[1] All. in seconda Gianni Migliorini Andrea Toffolo[1] Presidente Mauro Lovisa Serie C9º posto (ai play-off) Play-offPrimo turno Coppa ItaliaOttavi di finale Coppa Italia Serie CSedicesimi di finale StadioOttavio Bottecchia (3 000) Maggior numero di spettatori2 350 vs Renate (6 maggio 2018) Minor numero di spettatori900 vs M...
Indian association football club based in Goa Football clubSalgaocarFull nameSalgaocar Football ClubShort nameSFCFounded1956; 68 years ago (1956) (as Vimson Club)1961; 63 years ago (1961) (as Salgaocar Sports Club)GroundDuler StadiumCapacity10,000OwnerShivanand Salgaocar (V. M. Salgaocar Group of Companies)WebsiteClub website Home colours Away colours Salgaocar Football Club (formerly Salgaocar Sporting Club) is an Indian professional football club based in...
La bella addormentata nel boscoAurora dorme sotto l'incantesimo della strega Malefica in una scena del filmTitolo originaleSleeping Beauty Lingua originaleinglese Paese di produzioneStati Uniti d'America Anno1959 Durata75 min Rapporto2,55:1 Genereanimazione, fantastico, musicale, sentimentale RegiaRegista supervisore: Clyde GeronimiRegisti sequenze: Eric Larson, Wolfgang Reitherman, Les Clark Soggettodalla fiaba di Charles Perraultstoria di Erdman Penner, Joe Rinaldi, Winston Hibl...
本表是動態列表,或許永遠不會完結。歡迎您參考可靠來源來查漏補缺。 潛伏於中華民國國軍中的中共間諜列表收錄根據公開資料來源,曾潛伏於中華民國國軍、被中國共產黨聲稱或承認,或者遭中華民國政府調查審判,為中華人民共和國和中國人民解放軍進行間諜行為的人物。以下列表以現今可查知時間為準,正確的間諜活動或洩漏機密時間可能早於或晚於以下所歸�...
Human settlement in EnglandLittle CheverellParish church of Saint PeterLittle CheverellLocation within WiltshirePopulation144 (in 2011)[1]OS grid referenceST991535Civil parishLittle Cheverell[2]Unitary authorityWiltshireCeremonial countyWiltshireRegionSouth WestCountryEnglandSovereign stateUnited KingdomPost townDevizesPostcode districtSN10Dialling code01380PoliceWiltshireFireDorset and WiltshireAmbulanceSouth Western UK Parliament...
أراضي زراعية في بورما تعتبر الزراعة في ميانمار (تعرف باسم بورما أيضا) الحرفة الرئيسية في البلاد بنسبة 60% من الناتج المحلي الإجمالي وتُوظف 65% من القوة العاملة.[1] بورما إحدى أكبر مُصدّري آسيا من الرز،[2] ويعتبر الرز المحصول الزراعي الأساسي في البلاد.[1] تتضمن المحاص...
聖鬥士星矢 天界篇 序奏~overture~聖闘士星矢 天界編 序奏~overture~宣傳海報基本资料导演山内重保监制「聖鬥士星矢 天界篇・序奏」製作委員會東映動畫集英社BANDAI编剧横手美智子剧本横手美智子、大和屋曉原著車田正美主演古谷徹(天馬座 星矢)鈴置洋孝(天龍座 紫龍)堀秀行(鳳凰座 一輝)堀川亮(仙女座 瞬)橋本晃一(天鵝座 冰河)潘惠子(城戶紗織/雅典�...
View that mind is a fundamental feature of reality Not to be confused with Hylozoism. Illustration of the Neoplatonic concept of the anima mundi emanating from The Absolute, in some ways a precursor to modern panpsychism In the philosophy of mind, panpsychism (/pænˈsaɪkɪzəm/) is the view that the mind or a mind-like aspect is a fundamental and ubiquitous feature of reality.[1] It is also described as a theory that the mind is a fundamental feature of the world which exists throug...
Loretta Young لوريتا يونغ (بالإنجليزية: Loretta Young) معلومات شخصية اسم الولادة غريتشن ميكايلا يونغ الميلاد 6 يناير 1913(1913-01-06)سالت ليك سيتي، يوتا، الولايات المتحدة الوفاة 12 أغسطس 2000 (87 سنة)لوس أنجلوس، كاليفورنيا، الولايات المتحدة سبب الوفاة سرطان المبيض مواطنة الولايات المتحد...
American photographer and musician (1941–1998) For the food brand founded by McCartney, see Linda McCartney Foods. Linda McCartneyMcCartney in 1976BornLinda Louise Eastman(1941-09-24)September 24, 1941Manhattan, New York, U.S.DiedApril 17, 1998(1998-04-17) (aged 56)Tucson, Arizona, U.S.Occupations Photographer musician vegetarian cook book author activist Years active1965–1998Spouses Melville See Jr. (m. 1962; div. 1965) Paul M...
Britanniques Union Flag Populations importantes par région Royaume-Uni 65 105 246 (2018)[1] Autres Régions d’origine Royaume-Uni Langues Anglais et langues diverses Religions Christianisme et croyances diverses Ethnies liées Anglo-Saxons, Bretons insulaires modifier Version de la célèbre affiche de la Première Guerre mondiale Lord Kitchener Wants You, faisant référence aux « Britons ». Les Britanniques, également appelés en anglais Britons (en français les ...
Transilien Deux rames Z 50000 sur la ligne L. Situation Île-de-France Type Transport express régional Entrée en service 1999 Longueur du réseau 1 294 km Lignes 18 Stations 392[1] Fréquentation 3 520 700 voyageurs par jour[2] Écartement des rails 1 435 mm Propriétaire SNCF Réseau / SNCF Voyageurs Autorité organisatrice Île-de-France Mobilités Exploitant SNCF Voyageurs / Transkeo (Keolis) Site Internet transilien.com Vitesse maximale 160 km/h ...
Dzun-Nun al-Mishri BiografiKelahiran796 (Kalender Masehi Gregorius) Akhmim (Kekhalifahan Abbasiyah) Kematian859 (Kalender Masehi Gregorius) (62/63 tahun)Kairo (Kekhalifahan Abbasiyah) Data pribadiAgamaIslam, Islam Sunni dan Sufisme KegiatanSpesialisasiSufisme Pekerjaanteolog, sejarawan, arkeolog, dokter, penyair Murid dariAbu Musa Jabir bin Hayyan MuridSahl al-Tustari (en) dan Bayazid Bastami Dhūl-Nūn Abū l-Fayḍ Thawbān b. Ibrāhīm al-Miṣrī (bahasa Arab: ذو ا�...
Polittico della CervaraAutoreGerard David Data1506-1510 Tecnicaolio su tavola di rovere Dimensioni255×218 cm UbicazionePalazzo Bianco a Genova, Metropolitan Museum di New York, Museo del Louvre Il Polittico della Cervara è un dipinto a olio su tavola in quattro scomparti (centrale 153x89 cm, laterali, 152,5x64 cm ciascuno, superiore 102x88 cm) di Gerard David, databile al 1506-1510 e conservato a Palazzo Bianco dei Musei di Strada Nuova a Genova. Si tratta di una delle molte opere rich...
1986 American comedy drama film by Spike Lee For the television show based on this film, see She's Gotta Have It (TV series). She's Gotta Have ItTheatrical release posterDirected bySpike LeeWritten bySpike LeeProduced bySpike Lee (credited as Shelton J. Lee)Starring Tracy Camilla Johns Tommy Redmond Hicks John Canada Terrell Spike Lee Raye Dowell CinematographyErnest DickersonEdited bySpike LeeMusic byBill LeeProductioncompany40 Acres & A Mule FilmworksDistributed byIsland PicturesRelease...
تأسست الجمهورية التركية بعد الإطاحة بالسلطان محمد السادس وحيد الدين من قبل البرلمان الجمهوري الجديد في عام 1922. وجه هذا النظام الجديد رصاصة الرحمة إلى الدولة العثمانية التي مُسحت عمليًا عن الساحة العالمية بعد الحرب العالمية الأولى. خلفية حُكمت الإمبراطورية العثمانية منذ ...
≥2-dimensional tessellation or ≥3-dimensional polytope with identical faces isohedron redirects here. Not to be confused with icosahedron. For the related Isohedral numbers, see Anisohedral tiling. A set of isohedral dice In geometry, a tessellation of dimension 2 (a plane tiling) or higher, or a polytope of dimension 3 (a polyhedron) or higher, is isohedral or face-transitive if all its faces are the same. More specifically, all faces must be not merely congruent but must be transitive, ...