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Czech tennis player Zdeněk KolářKolář at the 2023 French OpenCountry (sports) Czech RepublicResidenceBystřice nad Pernštejnem, Czech RepublicBorn (1996-10-09) 9 October 1996 (age 27)Bystřice nad Pernštejnem, Czech RepublicHeight1.85 m (6 ft 1 in)Turned pro2014PlaysRight-handed (two-handed backhand)CoachZdenek Kolar Sr.Prize moneyUS $984,091SinglesCareer record1–3 (25.0%)Career titles0Highest rankingNo. 111 (13 June 2022)Current ...

Konsonan sengau langit-langitɲNomor IPA118Pengkodean karakterEntitas (desimal)ɲUnikode (heks)U+0272X-SAMPAJKirshenbaumn^Braille Gambar Sampel suaranoicon sumber · bantuan Konsonan sengau langit-langit adalah adalah jenis dari suara konsonan, digunakan dalam berbagai bahasa. Simbol IPAnya adalah ɲ. Simbol IPA tersebut adalah huruf n kecil dengan ekor menunjuk ke kiri. Berbeda dengan konsonan sengau tarik-belakang, disimbolkan dengan ɳ yang berarti huruf n kecil dengan...

Bagian dari seriIslam Rukun Iman Keesaan Allah Malaikat Kitab-kitab Allah Nabi dan Rasul Allah Hari Kiamat Qada dan Qadar Rukun Islam Syahadat Salat Zakat Puasa Haji Sumber hukum Islam al-Qur'an Sunnah (Hadis, Sirah) Tafsir Akidah Fikih Syariat Sejarah Garis waktu Muhammad Ahlulbait Sahabat Nabi Khulafaur Rasyidin Khalifah Imamah Ilmu pengetahuan Islam abad pertengahan Penyebaran Islam Penerus Muhammad Budaya dan masyarakat Akademik Akhlak Anak-anak Dakwah Demografi Ekonomi Feminisme Filsafat...

Financial calculation reducing the UK's EU contributions The UK rebate (or UK correction) was a financial mechanism that reduced the United Kingdom's contribution to the EU budget in effect since 1985. It was a complex calculation which equated to a reduction of approximately 66% of the UK's net contribution – the amount paid by the UK into the EU budget less receipts from the EU budget.[1][2] Based on a net contribution of €11.7 (£9.6) billion in 2016, the UK Treasu...

Ibadiyahالإباضيةal-ʾIbāḍiyyahMasjid Ibadi Guellala di Djerba, TunisiaJenisCabang IslamPenggolonganKhawarijTeologiMonoteismeBahasaBahasa Arab KlasikDaerahMayoritas di:  OmanMinoritas di: Aljazair (Mzab) Libya (Nafusa) Tunisia (Djerba) Tanzania (Zanzibar)PendiriAbdallah bin IbadDidirikanc. 692 M Basrah, Kekhalifahan UmayyahUmatc. 2.72 juta[1] - 7 juta[2] Bagian dari sebuah seri tentang Muhakkimah Kepercayaan dan praktek Monoteisme Kitma...

Hospital in Sai Ying Pun, Hong KongPrince Philip Dental HospitalHospital Road entranceGeographyLocationNo. 34 Hospital Road, Sai Ying Pun, Hong KongCoordinates22°17′11″N 114°08′39″E / 22.286455°N 114.144274°E / 22.286455; 114.144274OrganisationFundingPublic hospitalTypeTeaching, SpecialistAffiliated universityFaculty of Dentistry, University of Hong KongServicesEmergency departmentNoHelipadNoHistoryOpened24 March 1981; 43 years ago (1981-...

α-Pinene (+)-α-pinene (−)-α-pinene Names IUPAC name (1S,5S)-2,6,6-Trimethylbicyclo[3.1.1]hept-2-ene ((−)-α-Pinene) Identifiers CAS Number 80-56-8 unspecified Y(+): 7785-70-8 Y(−): 7785-26-4 Y 3D model (JSmol) Interactive image ChEBI CHEBI:36740 unspecified N(+): CHEBI:28261 N(−): CHEBI:28660 N ChemSpider 389795 Y ECHA InfoCard 100.029.161 EC Number (−): 232-077-3 KEGG C06308 Y PubChem CID 440968 RTECS nu...

Region of moorland and hills in northern England Footpath across Inchfield Moor The South Pennines is a region of moorland and hill country in northern England lying towards the southern end of the Pennines. In the west it includes the Rossendale Valley and the West Pennine Moors. It is bounded by the Greater Manchester conurbation in the west and the Bowland Fells and Yorkshire Dales to the north. To the east it is fringed by the towns of West Yorkshire whilst to the south it is bounded by t...

Jordan at the multi-sports event 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: Jordan at the 2022 Asian Games – news · newspapers · books · scholar · JSTOR (October 2023) (Learn how and when to remove this message) Sporting event delegationJordan at the2022 Asian GamesIOC codeJORNOCJordan Olympic Committee...

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） ...

 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�...

KnotIndikator kecepatan udara, yang menunjukkan kecepatan dalam knotInformasi umumSistem satuanmeteorologipenerbanganmaritimBesarankelajuanSimbolkn or ktKonversi 1 kn dalam ...... sama dengan ...    km/h   1,852   mph   1,15078   m/s   0,514444   ft/s   1,68781 Knot adalah satuan kecepatan yang sama dengan satu mil laut (1,852 km) per jam, kira-kira 1,1...

First Battle of CobadinPart of the Dobruja Campaign of the Romanian Campaign of World War IThe Romanian river monitors at Rasova, oil on canvas by Dimitrie Știubei [ro]Date17–19 September 1916LocationRasova, Cobadin, Tuzla; RomaniaResult Entente victoryBelligerents  Bulgaria German Empire Ottoman Empire  Romania Russian EmpireCommanders and leaders Stefan Toshev August von Mackensen Mustafa Hilmi Pasha Alexandru Averescu Andrei ZayonchkovskiStrength 55...

1849 constitution in Austrian Empire The March Constitution, also called Imposed March Constitution or Stadion Constitution (German: Oktroyierte Märzverfassung or Oktroyierte Stadionverfassung, Hungarian: olmützi alkotmány or oktrojált alkotmány), was a constitution of the Austrian Empire promulgated by Minister of the Interior Count Stadion between 4 March and 7 March 1849. Though declared irrevocable, it was eventually revoked by the New Year's Eve Patent (Silvesterpatent) of Emperor F...

Battaglia della Mosaparte della campagna di Francia della seconda guerra mondialePanzer IV della 5. Panzer-Division in avanzata nelle Ardenne prima di raggiungere la MosaData10 - 17 maggio 1940 LuogoArdenne e regione della Mosa Esitovittoria tedesca Schieramenti Germania Francia ComandantiGerd von Rundstedt Günther von Kluge Paul Ludwig Ewald von KleistGaston Billotte Charles HuntzigerAndré CorapHenri Giraud Effettivi45 divisioni, tra cui sette Panzer-Divisionen[1] 2.200 mezzi ...

ميغالوبولي (باليونانية: Μεγαλόπολις)‏    تقسيم إداري البلد اليونان  [1] خصائص جغرافية إحداثيات 37°24′00″N 22°08′00″E / 37.4°N 22.133333333333°E / 37.4; 22.133333333333   المساحة 16.126 كيلومتر مربع[2]  الارتفاع 430 متر  السكان التعداد السكاني 5325 (resident population of Greece) (2021)5915...

Teresa Leger Fernandez Membro della Camera dei Rappresentanti - Nuovo Messico, distretto n.3In caricaInizio mandato3 gennaio 2021 PredecessoreBen R. Luján Dati generaliPartito politicoDemocratico Titolo di studioBachelor of ArtsDottorato in giurisprudenza UniversitàUniversità YaleUniversità di Stanford Teresa Leger Fernandez (Las Vegas, 1º luglio 1959) è una politica statunitense, membro della Camera dei Rappresentanti per lo stato del Nuovo Messico dal 2021. Indice ...

Sports governing body in the Czech Republic This article includes a list of references, related reading, or external links, but its sources remain unclear because it lacks inline citations. Please help improve this article by introducing more precise citations. (November 2022) (Learn how and when to remove this message) Football Association of the Czech RepublicUEFAFounded19 October 1901HeadquartersPragueFIFA affiliation1907UEFA affiliation1954PresidentPetr Fousek [cs]Websitefacr...

Japanese manga series Triton of the SeaThe cover for Triton of the Sea volume 1 from the Osamu Tezuka Manga Complete Works edition.海のトリトン(Umi no Toriton)GenreAdventure MangaWritten byOsamu TezukaPublished byKodanshaMagazineSankei ShimbunOriginal runSeptember 1, 1969 – December 31, 1971Volumes4[1] Anime television seriesDirected byYoshiyuki TominoWritten byYoshiyuki TominoStudioAnimation Staff RoomOriginal networkABCOriginal run April 1, 1972 – Septe...

Number that cannot be written as an aliquot sum In mathematics, an untouchable number is a positive integer that cannot be expressed as the sum of all the proper divisors of any positive integer. That is, these numbers are not in the image of the aliquot sum function. Their study goes back at least to Abu Mansur al-Baghdadi (circa 1000 AD), who observed that both 2 and 5 are untouchable.[1] Examples If we draw an arrow pointing from each positive integer to the sum of all its proper d...