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Kantong semar menggala Nepenthes adnata Status konservasiGentingIUCN39638 TaksonomiDivisiTracheophytaSubdivisiSpermatophytesKladAngiospermaeKladmesangiospermsKladeudicotsKladcore eudicotsOrdoCaryophyllalesFamiliNepenthaceaeGenusNepenthesSpesiesNepenthes adnata Schlauer Tata namaEx taxon author (en)Tamin dan M.Hotta lbs Nepenthes adnata /nɪˈpɛnθiːz ædˈnɑːtə/ atau kantong Semar menggala adalah tumbuhan kantong Semar tropis endemik di Provinsi Sumatera Barat, Indonesia, yang hanya dapa...
Questa voce o sezione sull'argomento Francia non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. AlsaziaCollettività territoriale a statuto specialeCollectivité européenne d'Alsace LocalizzazioneStato Francia RegioneGrande Est AmministrazioneCapoluogo Strasburgo Data di istituzione1º gennaio 2021 TerritorioCoordinatedel capoluogo48°30′N 7°30′E...
Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada November 2022. Diego Seoane Informasi pribadiNama lengkap Diego Seoane PérezTanggal lahir 26 April 1988 (umur 35)Tempat lahir Ourense, SpanyolTinggi 180 m (590 ft 7 in)Posisi bermain Bek kananInformasi klubKlub saat ini Lugo (pinjaman dari Depor...
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) بطولة الأمم الرئيسية 1932 تفاصيل الموسم بطولة الأمم الستة النسخة 45 التاريخ بداية:16 يناير 1932 نهاي�...
Pantai di Shoeburyness Shoeburyness (/ˌʃuːbəriˈnɛs/ ; disebut juga Shoebury) adalah sebuah kota yang terletak di tenggara Essex, Inggris. Kota ini berada di muara Sungai Thames. Shoeburyness memiliki dua pantai: East Beach dan Shoebury Common Beach (juga dikenal dengan nama West Beach).[1] Referensi ^ Blue flags awarded to a dozen sunny Anglia beaches. ITV News (dalam bahasa Inggris). Diakses tanggal 2017-05-31.
Daoed Joesoef Menteri Pendidikan dan Kebudayaan Indonesia Ke-17Masa jabatan29 Maret 1978 – 19 Maret 1983PresidenSoehartoPendahuluSyarief ThayebPenggantiNugroho Notosusanto Informasi pribadiLahir(1926-08-08)8 Agustus 1926Medan, Hindia BelandaMeninggal23 Januari 2018(2018-01-23) (umur 91)Jakarta, IndonesiaSuami/istriSri SulastriAnakSri Sulaksmi DamayantiSunting kotak info • L • B Dr. Daoed Joesoef, S.E. (8 Agustus 1926 – 23 Januari 2018) adalah ...
Technique for spinning yarn Open-end spinning is a technology for creating yarn without using a spindle. It was invented and developed in Czechoslovakia in Výzkumný ústav bavlnářský / Cotton Research Institute in Ústí nad Orlicí in 1963.[1][2]A spinner (Anett Mingram) cleans the spin box, the part containing the rotor. This allows for piecing, and a continuous conversion of sliver to yarn. (1987) Method It is also known as break spinning or rotor spinning. The princip...
Mahkamah Persekutuan Malaysia (Melayu) محكمه فرسوكوتوان مليسيا (Jawi) Mahkamah Agung Federal Malaysia (Indonesia) Malaysian Federal Court (Inggris) 马来西亚联邦法院 (Mandarin) மலேசிய பெடரல் நீதிமன்றம் (Tamil)Bangunan Istana Kehakiman di PutrajayaDidirikan1957Negara MalaysiaLokasiIstana Kehakiman, Putrajaya, Wilayah PersekutuanCara penunjukkanDitunjuk oleh kerajaan dengan saran dari Perdana MenteriDisahkan olehKonsti...
هنودمعلومات عامةنسبة التسمية الهند التعداد الكليالتعداد قرابة 1.21 مليار[1][2]تعداد الهند عام 2011ق. 1.32 مليار[3]تقديرات عام 2017ق. 30.8 مليون[4]مناطق الوجود المميزةبلد الأصل الهند البلد الهند الهند نيبال 4,000,000[5] الولايات المتحدة 3,982,398[6] الإمار...
烏克蘭總理Прем'єр-міністр України烏克蘭國徽現任杰尼斯·什米加尔自2020年3月4日任命者烏克蘭總統任期總統任命首任維托爾德·福金设立1991年11月后继职位無网站www.kmu.gov.ua/control/en/(英文) 乌克兰 乌克兰政府与政治系列条目 宪法 政府 总统 弗拉基米尔·泽连斯基 總統辦公室 国家安全与国防事务委员会 总统代表(英语:Representatives of the President of Ukraine) 总...
TorbafrazioneTorba – VedutaMonastero di Torba LocalizzazioneStato Italia Regione Lombardia Provincia Varese Comune Gornate Olona TerritorioCoordinate45°43′31.73″N 8°52′10.42″E / 45.72548°N 8.86956°E45.72548; 8.86956 (Torba)Coordinate: 45°43′31.73″N 8°52′10.42″E / 45.72548°N 8.86956°E45.72548; 8.86956 (Torba) Altitudine246 m s.l.m. Abitanti153[1] (21-10-2001) Altre informazioniCod. postale210...
American actor and singer Steven StraitStrait at the 2016 Fan Expo CanadaBorn (1986-03-23) March 23, 1986 (age 38)New York City, U.S.Occupation(s)Actor, singerYears active2001–presentSpouse Lynn Collins (m. 2007; div. 2013) Steven Strait (born March 23, 1986) is an American actor and singer. He is best known for starring as Warren Peace in the adventure film Sky High (2005) and as Jim Holden in the science fiction series The Expa...
National historical park in Richmond, California, US United States historic placeRosie the Riveter World War II Home Front National Historical ParkU.S. National Register of Historic PlacesU.S. National Historical Park Eastine Cowner, former waitress, works on a ship under constructionShow map of San Francisco Bay AreaShow map of CaliforniaShow map of the United StatesLocationShipyards of Richmond, Richmond, CaliforniaCoordinates37°54′34.36″N 122°21′26.48″W / 37.90954...
The location of Libya in Africa Part of a series onJews and Judaism Etymology Who is a Jew? Religion God in Judaism (names) Principles of faith Mitzvot (613) Halakha Shabbat Holidays Prayer Tzedakah Land of Israel Brit Bar and bat mitzvah Marriage Bereavement Baal teshuva Philosophy Ethics Kabbalah Customs Rites Synagogue Rabbi Texts Tanakh Torah Nevi'im Ketuvim Talmud Mishnah Gemara Rabbinic Midrash Tosefta Targum Beit Yosef Mishneh Torah Tur Shulchan Aruch Zohar History...
In mathematics, an adjunction space (or attaching space) is a common construction in topology where one topological space is attached or glued onto another. Specifically, let X and Y be topological spaces, and let A be a subspace of Y. Let f : A → X be a continuous map (called the attaching map). One forms the adjunction space X ∪f Y (sometimes also written as X +f Y) by taking the disjoint union of X and Y and identifying a with f(a) for all a in A. Formally, X ∪ f Y = ( X ...
American actress For the socialite wife of Henry Fonda and Richard Widmark, see Susan Blanchard (socialite). Susan BlanchardBlanchard with future husband Charles Frank on All My Children, 1974BornWestport, Connecticut, U.S.OccupationActressSpouse Charles Frank (m. 1977)Children1 Susan Blanchard is an American actress, who is known for playing Mary Kennicott Martin on the soap opera All My Children from 1971 to 1975. Early life and education Blanchard is a native...
For other ships with the same name, see HMS Invincible. HMS Invincible off Plymouth, 1870 History United Kingdom NameInvincible BuilderRobert Napier and Sons Laid down28 June 1867 Launched29 May 1869 Commissioned1 October 1870 RenamedHMS Erebus, 1904; Fisgard II, 1906 Reclassified Depot ship in 1901 Training ship in 1906 FateSank, 17 September 1914 General characteristics Class and typeAudacious-class ironclad battleship Displacement6,106 long tons (6,204 t) Length280 ft (85 m)...
Disambiguazione – Se stai cercando la squadra originale, fondata nel 1933, vedi Fussballclub Red Bull Salzburg. SV Austria SalzburgCalcio Violett-Weiss Segni distintiviUniformi di gara Casa Trasferta Colori sociali Viola InnoGo, go, goal Dati societariCittà Salisburgo Nazione Austria ConfederazioneUEFA Federazione ÖFB CampionatoRegionalliga Fondazione2005 Presidente Walter Windischbauer Allenatore Christian Schaider StadioMax-Aicher-Stadion(1 860 posti) Sito webwww.austria-salzburg....
Politically independent LGBT organization in France This article has an unclear citation style. The references used may be made clearer with a different or consistent style of citation and footnoting. (May 2021) (Learn how and when to remove this message) You can help expand this article with text translated from the corresponding article in French. Click [show] for important translation instructions. Machine translation, like DeepL or Google Translate, is a useful starting point for translat...
この項目では、政治家について説明しています。 詩人・文学者については「山口哲夫 (詩人)」をご覧ください。 山口 哲夫(やまぐち てつお、1928年8月9日 - 2020年8月25日)は、日本の政治家。釧路市長・参議院議員(2期)・新社会党書記長を歴任した。 生い立ち 電気技師の子として樺太真岡町に生まれる。旧制樺太庁立豊原中学校卒業後、大泊町役場に勤務していた�...