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Пространственная модель моноцита Моноци́ты (от греч. μονος — «один» и κύτος — «вместилище», «клетка») — крупные лейкоциты системы мононуклеарных макрофагов, их диаметр в мазке крови достигает 18—20 мкм[1]. После выхода в кровь моноциты циркулируют в кровотоке 1

Der Titel dieses Artikels ist mehrdeutig. Weitere Bedeutungen sind unter Foissy (Begriffsklärung) aufgeführt. Foissy Foissy (Frankreich) Staat Frankreich Region Bourgogne-Franche-Comté Département (Nr.) Département Côte-d’Or (21) Arrondissement Beaune Kanton Arnay-le-Duc Gemeindeverband Communauté de communes du Pays Arnay Liernais Koordinaten 47° 7′ N, 4° 34′ O47.1230555555564.5630555555556Koordinaten: 47° 7′ N, 4° 34′ O Höhe 365�...

Изображение было скопировано с wikipedia:en. Оригинальное описание содержало: Опис Year Zero by Nine Inch Nails (2007) Джерело Original webpage: http://yearzero.nin.com/0024/ Image page: http://yearzero.nin.com/0024/yearzero_cover.jpg Website publisher: Nine Inch Nails Час створення April 2007 Автор зображення Interscope Records Ліцензія Fair Use (see below) Fair use rationale for Year Zero (...

Міхал Горнікв.-луж. Michał Hórnikнім. Michael Hornig Народився 1 вересня 1833(1833-09-01)[1]Räckelwitzd, Рекельвіц/Ворклеки, Q93306?, Kamenzd, СаксоніяПомер 22 лютого 1894(1894-02-22)[1] (60 років)Бауцен, Королівство Саксонія, Німецька імперіяПоховання Кладовище Святого Миколая (Баутцен)Країна  Королівс�...

Pour les articles homonymes, voir espace. Dans un espace vectoriel, on peut additionner deux vecteurs. Par exemple, la somme du vecteur v (en bleu) et w (en rouge) est v + w. On peut aussi multiplier un vecteur, comme le vecteur w que l'on peut multiplier par 2, on obtient alors 2w et la somme devient v + 2w. En mathématiques, plus précisément en algèbre linéaire, un espace vectoriel est un ensemble d'objets, appelés vecteurs, que l'on peut additionner entre eux, et que l'on peut multip...

William Pinckney Información personalNacimiento 1915Dale, Carolina del Sur, Estados UnidosFallecimiento 1976Beaufort, Carolina del Sur, Estados UnidosSepultura Beaufort National Cemetery Nacionalidad EstadounidenseInformación profesionalOcupación MilitarRama militar ArmadaRango militar Cabo primeroDistinciones Cruz de la Armada [editar datos en Wikidata] William Pinckney (Dale, 1915 - Beaufort, 1976) fue un militar estadounidense condecorado durante la Segunda Guerra Mundial. Bio...

This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Vietnamese studies – news · newspapers · books · scholar · JSTOR (June 2011) (Learn how and when to remove this template message) The location of Vietnam Vietnamese studies (Vietnamese: Việt Nam học), or Vietnamology,[1] in general is the study of V...

MAN Truck & Bus Deutschland GmbH Tipo PúblicaISIN DE0005937007 y DE0005937031Industria AutomovilísticaForma legal Societas EuropaeaFundación 1758 (265 años)Disolución 31 de agosto de 2021Sede central Múnich, AlemaniaÁrea de operación MundialProductos CamionesAutobusesMotoresCajas de cambiosTurbomaquinariaIngresos 15.772 millones de € (2012)[1]​Beneficio económico 964 millones de € (2012)Beneficio neto 189 millones de € (2012)Activos 19.918 millones de € (2012)P...

Тобі Магвайрангл. Tobey Maguire Ім'я при народженні Тобіас Вінсент МагвайрНародився 27 червня 1975(1975-06-27)[1][2] (48 років)Санта-Моніка, окр. Л.-Анджелес, Каліфорнія, СШАГромадянство  СШАДіяльність кіноактор, актор, кінопродюсер, телеактор, актор озвучування, грав�...

Use of aircraft during the First World War Colour Autochrome Lumière of a Nieuport Fighter in Aisne, France 1917 World War I was the first major conflict involving the large-scale use of aircraft. Tethered observation balloons had already been employed in several wars, and would be used extensively for artillery spotting. Germany employed Zeppelins for reconnaissance over the North Sea and Baltic and also for strategic bombing raids over Britain and the Eastern Front. Aeroplanes were just co...

Cantonment in Uttar Pradesh, IndiaBareilly CantonmentCantonmentCantonment General Hospital, Bareilly CanttBareilly CantonmentLocation in Uttar Pradesh, IndiaCoordinates: 28°21′50″N 79°24′54″E / 28.364°N 79.415°E / 28.364; 79.415Country IndiaStateUttar PradeshDistrictBareilly districtFounded byBritish Indian ArmyGovernment • TypeMunicipal • BodyIndian ArmyArea • Total17.12 km2 (6.61 sq mi)Population...

1973 studio album by KaveretPoogy Tales סיפורי פוגיStudio album by KaveretReleasedNovember 1973RecordedJune - September 1973 February (Self-Service)StudioTritone Studios, Tel AvivGenreRock, Israeli rockLength43:44 (original release), 54:42 (re-release)LabelHed ArziProducerAbraham Deshe (Fashanel)Kaveret chronology Poogy Tales סיפורי פוגי(1973) Poogy in a Pita(1974) Poogy Tales (Hebrew: סיפורי פוגי, romanized: Sipurei Pugi) is the debut album by Israe...

Masjid Sultan Omar Ali Saifuddinمسجد السلطان عمر علي سيف الدينMasjid Sultan Omar Ali SaifuddinPandangan luar masjid pada siang hariAgamaAfiliasi agamaIslam SunniLokasiLokasiBandar Seri Begawan, Brunei DarussalamNegara BruneiKoordinat4°53′22.49″N 114°56′20.90″E / 4.8895806°N 114.9391389°E / 4.8895806; 114.9391389Koordinat: 4°53′22.49″N 114°56′20.90″E / 4.8895806°N 114.9391389°E / 4.8895806; 11...

Former website This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Television Without Pity – news · newspapers · books · scholar · JSTOR (November 2022) (Learn how and when to remove this template message) Television Without PityTelevision Without Pity's logo, including its mascot TubeelzebubType of siteOnli...

Head of state of Japan Japanese Emperor and Tennō redirect here. For the butterfly, see Sasakia charonda. For other uses, see Tenno (disambiguation). For a list, see List of emperors of Japan. Emperor of Japan天皇ImperialStandard of the emperor of JapanIncumbentNaruhitosince 1 May 2019 DetailsStyleHis Majesty (陛下)[1]Heir presumptiveFumihitoFirst monarchEmperor Jimmu (mythical)Emperor Kinmei (historical)Formation11 February 660 BC, 2683 years ago (mythical)[note 1]R...

Ini adalah nama Batak Karo, marganya adalah Depari. Arman DepariKepala Kepolisian Daerah Kepulauan Riau ke-9Masa jabatan28 Agustus 2014 – 31 Desember 2015PendahuluEndjang SudrajatPenggantiSam Budigusdian Informasi pribadiLahir1 September 1962 (umur 61)Berastagi, Karo, Sumatera UtaraSuami/istriNy. Rien Herdiany Alfian.AnakFelix Mada Depari (1999)Hezkiel Ezra Depari (2001)Agripa Haga Depari (2003)Alma materAkademi Kepolisian (1985)Karier militerPihak IndonesiaDinas/caba...

Professional wrestling tag team This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: The Kartel – news · newspapers · books · scholar · JSTOR (April 2017) (Learn how and when to remove this template message) Professional wrestling tag team The KartelTag teamMembersTerry FrazierSha SamuelsName(s)The KartelBilled h...

Mineral water laxative Antique bottle of Pluto Water Pluto Water was a trademark for a strongly laxative natural water product which was marketed in the United States in the early 20th century. The water's laxative properties were from its high native content of mineral salts, with the active ingredient listed as sodium and magnesium sulfate, which are known as natural laxatives. The water's high native content of mineral salts generally made it effective within one hour of ingestion, a fact ...

Species of mammal Formosan ferret-badger Illustration by Joseph Wolf Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Mammalia Order: Carnivora Family: Mustelidae Genus: Melogale Species: M. subaurantiaca Binomial name Melogale subaurantiaca(Swinhoe, 1862) The Formosan ferret-badger (Melogale subaurantiaca) is a mustelid species endemic to Taiwan. Taxonomy It was formerly thought to be conspecific with the Chinese ferret-badger (M. moschata), but a 20...

Special functions of several complex variables For other θ functions, see Theta function (disambiguation). Jacobi's theta function θ1 with nome q = eiπτ = 0.1e0.1iπ: θ 1 ( z , q ) = 2 q 1 4 ∑ n = 0 ∞ ( − 1 ) n q n ( n + 1 ) sin ⁡ ( 2 n + 1 ) z = ∑ n = − ∞ ∞ ( − 1 ) n − 1 2 q ( n + 1 2 ) 2 e ( 2 n + 1 ) i z . {\displaystyle {\begin{aligned}\theta _{1}(z,q)&=2q^{\frac {1}{4}}\sum _{n=0}^{\infty }(-1)^{n}q^{n(n...