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Parasit und Schmarotzer sind Weiterleitungen auf diesen Artikel. Zur Bedeutung der Begriffe im zwischenmenschlichen Bereich siehe Sozialschmarotzer. Ein Ektoparasit (Stechmücke) nimmt Körperflüssigkeit eines Wirts (Mensch) auf Parasitismus (von altgriechisch παρά „neben“, und σιτεῖσθαι „essen“), veraltet auch Schmarotzertum, bezeichnet den Ressourcenerwerb mittels eines in der Regel erheblich größeren[1] Organismus einer anderen Art. Meist dient eine Körpe...

  لمعانٍ أخرى، طالع نادي الاتفاق (توضيح). الاتفاق الاسم الكامل نادي الاتفاق لكرة القدم تأسس عام 2020 الملعب دبي، الإمارات العربية المتحدة البلد الإمارات العربية المتحدة  الدوري دوري الدرجة الثانية الإماراتي الإدارة المدير تعديل مصدري - تعديل   نادي الاتفاق نادي كر�...

Championnat du monde masculin du contre-la-montre par équipes de marques Généralités Sport Cyclisme sur route Création 2012 Disparition 2018 Organisateur(s) UCI Périodicité Annuelle Palmarès Tenant du titre Quick-Step Floors Plus titré(s) Quick Step (4 victoires) Pour la dernière compétition voir : Contre-la-montre par équipes masculin aux championnats du monde de cyclisme sur route 2018 modifier Le championnat du monde du contre-la-montre par équipes de marques mascul...

Protected area in Lanaudière, Quebec, Canada Kiamika Reservoir Regional ParkLocationCanada, Quebec, Laurentides, Antoine-Labelle Regional County MunicipalityNearest townLac-DouaireCoordinates46°40′22″N 75°05′24″W / 46.67278°N 75.09°W / 46.67278; -75.09Area184 square kilometres (71 sq mi)reservoirkiamika.org The Kiamika Reservoir Regional Park (in French: Parc régional du Réservoir-Kamika) is a regional park located in the unorganized terri...

American attorney and anti-vaccine activist (born 1954) Robert F. Kennedy Jr.Kennedy in 2023BornRobert Francis Kennedy Jr. (1954-01-17) January 17, 1954 (age 70)Washington, D.C., U.S.EducationHarvard University (BA)London School of EconomicsUniversity of Virginia (JD)Pace University (LLM)Occupation(s)Environmental lawyerWriterAnti-vaccine activistNotable workThe Riverkeepers (1997)Crimes Against Nature (2004)The Real Anthony Fauci (2021)A Letter to Liberals (2022)Political partyIndepende...

土库曼斯坦总统土库曼斯坦国徽土库曼斯坦总统旗現任谢尔达尔·别尔德穆哈梅多夫自2022年3月19日官邸阿什哈巴德总统府（Oguzkhan Presidential Palace）機關所在地阿什哈巴德任命者直接选举任期7年，可连选连任首任萨帕尔穆拉特·尼亚佐夫设立1991年10月27日 土库曼斯坦土库曼斯坦政府与政治 国家政府 土库曼斯坦宪法 国旗 国徽 国歌 立法機關（英语：National Council of Turkmenistan） ...

Stadium at Torino, Italy Stadio Olimpico Grande TorinoUEFA Full nameStadio Olimpico Grande TorinoFormer namesStadio Municipale Benito Mussolini Stadio Comunale Vittorio PozzoLocationTurin, ItalyCoordinates45°2′30″N 7°39′0″E / 45.04167°N 7.65000°E / 45.04167; 7.65000OwnerCity of Turin (1933-2002, 2005–present)Torino Football Club (2002–2005)Capacity27,958[1][2]Field size105 m x 68 mSurfaceGrassConstructionBuiltSeptember 1932 – May 1933O...

Avoiding distinguishing based on gender Gender neutrality (adjective form: gender-neutral), also known as gender-neutralism or the gender neutrality movement, is the idea that policies, language, and other social institutions (social structures or gender roles)[1] should avoid distinguishing roles according to people's sex or gender. This is in order to avoid discrimination arising from the impression that there are social roles for which one gender is more suited than another. The di...

Secretaría de Estado de Educación Logotipo de la Secretaría de Estado de Educación Sede del MinisterioLocalizaciónPaís España EspañaInformación generalSigla SEETipo Secretaría de EstadoSede Calle de Alcalá, 3428014 MadridOrganizaciónSecretario de Estado José Manuel Bar CendónDepende de Ministerio de Educación, Formación Profesional y DeportesPresupuesto 3199,6 millones de € (2023)HistoriaFundación 20 de julio de 1988 (35 años)Sucesión Secretaría General de...

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. (يناير 2022) الهندسة الضخمة أو الهندسة الكلية أو هندسة النطاق الواسع أو الهندسة العملاقة (بالإنجليزية: Macroengineering or Macro En...

『聖歌』（せいか）は、車田秋次が会長だった日本福音連盟によって1958年に発行された讃美歌集。中田羽後らが聖歌編集委員会の代表で編集をした。現在は教文館が版権をもっており、絶版になっている。日本最初の音楽伝道者三谷種吉の讃美歌集「福音唱歌」（1898年歌詞判、1900年中田重治発行、教文館、1901年バークレー・バックストン発行）からほとんどの讃美歌�...

Belgic-Germanic tribe The Caerosi (or Caeroesi) were a small Belgic-Germanic tribe that lived in Gallia Belgica during the Iron Age and the Roman period. Their ethnic identity remains uncertain. Caesar described them as part of the Germani Cisrhenani, but their tribal name is probably of Celtic origin.[1][2][3] Like other Germani Cisrhenani tribes, it is possible that their old Germanic endonym came to be abandoned after a tribal reorganization, that they received thei...

British/Italian caterer and hotelier (1908–2007) For those of a similar name, see Charles Fort (disambiguation). The Right HonourableThe Lord ForteBornCarmine Forte(1908-11-26)26 November 1908Mortale, ItalyDied28 February 2007(2007-02-28) (aged 98)London, EnglandCitizenshipBritishOccupation(s)Caterer and hotelierKnown forForte GroupSpouseIrene Mary ChiericoChildren6, including Rocco Forte and Olga Polizzi Charles Carmine Forte, Baron Forte Kt /ˈfɔːrteɪ/ (26 November 1908 – 2...

Dutch naval officer, explorer and mountaineer (1876 – 1939) Conrad Carel KäyserKäyser meets Wayanas in Suriname, ca. 1936/1937Born(1876-11-05)November 5, 1876Oosterhout, NetherlandsDiedApril 26, 1939(1939-04-26) (aged 62)The Hague, NetherlandsAllegianceNetherlandsRankVice-admiralKnown forExploration expeditions in SurinameMemorialsKayser Mountains Conrad Carel Käyser (5 November 1876 – 26 April 1939) was a Dutch naval officer, explorer and mountaineer. He led two expeditions ...

La politica del Giappone si sviluppa in una monarchia costituzionale con un sistema parlamentare di democrazia rappresentativa, in cui il primo ministro è capo del governo; il sistema politico è di tipo multipartitico. L'imperatore è considerato il simbolo della nazione e dello stato. La sovranità appartiene ai cittadini giapponesi che eleggono i propri rappresentanti in tutti i poteri. È in vigore il suffragio universale e, per ragioni storiche, il sistema politico giapponese è simile ...

Monitor 1961 Skulpturenpark Kröller-Müller Museum a Otterlo Questa voce sull'argomento scultori britannici è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. William Kenneth Armitage (Leeds, 18 luglio 1916 – Londra, 22 gennaio 2002) è stato uno scultore britannico, famoso per le sue sculture in bronzo semi astratte. Indice 1 Biografia 2 Fonti 3 Altri progetti 4 Collegamenti esterni Biografia Si avvicinò all'arte studiando alla Slade School di Londra...

Górnośląski Klub Sportowy TychyHockey su ghiaccio Segni distintiviUniformi di gara Casa Trasferta Colori socialiVerde, nero e rosso Dati societariCittàTychy Paese Polonia ConfederazioneIIHF CampionatoPolska Hokej Liga Fondazione20 aprile 1971 Impianto di giocoStadion Zimowy w Tychach(2.753 posti) Sito webwww.gkstychy.info/hokej PalmarèsTitoli nazionali2 Trofei nazionali6 Si invita a seguire lo schema del Progetto Hockey su ghiaccio Il Górnośląski Klub Sportowy Tychy (GKS Tychy) �...

Историческое государствоСултанат Фадлиسلطنة الفضلي‎ Флаг Султаната Фадли Фадли в составе Федерации Южной Аравии  → XV век — 1967 Столица Шукра (до 1962), Зинджибар (с 1962) Форма правления Абсолютная монархия Династия Аль-Фадли  Медиафайлы на Викискладе Султанат Фад...

2011 studio album by Sebastian BachKicking & ScreamingStudio album by Sebastian BachReleasedSeptember 21, 2011 (Japan)September 23, 2011 (Europe)September 27, 2011 (US)RecordedFebruary–May 2011StudioPrecision Mastering Studio (Los Angeles)GenreHeavy metal, hard rockLength51:18LabelFrontiersGet Off My Bach!AvalonProducerBob MarletteSebastian Bach chronology Angel Down(2007) Kicking & Screaming(2011) Give 'Em Hell(2014) Singles from Kicking & Screaming Kicking and Screami...

Rank theorem redirects here. For the rank theorem of multivariable calculus, see constant rank theorem. In linear algebra, relation between 3 dimensions Rank–nullity theorem The rank–nullity theorem is a theorem in linear algebra, which asserts: the number of columns of a matrix M is the sum of the rank of M and the nullity of M; and the dimension of the domain of a linear transformation f is the sum of the rank of f (the dimension of the image of f) and the nullity of f (the dimension of...