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Hana KimuraNama lahirHana Kimura (木村花code: ja is deprecated , Kimura Hana)Lahir(1997-09-03)3 September 1997Yokohama, Kanagawa, JepangMeninggal23 Mei 2020(2020-05-23) (umur 22)KeluargaKyoko Kimura (ibu)Isao Kobayashi (ayah)Karier gulat profesionalNama ringHana KimuraHANATinggi164 m (538 ft 1⁄2 in)Berat58 kg (128 pon) (128 pon)Dilatih olehWrestle-1 DojoDebut30 Maret 2016 Hana Kimura (木村花code: ja is deprecated , Kimura Hana, 3 September 1997 &...
Sampai dengan tahun 2010, terdapat 911 situs[1] yang berada di 151 negara peserta [2] Dari 911 situs, terdapat 704 situs budaya, 180 alam dan 27 situs campuran lainnya. Negara-negara peserta telah dibagi oleh Komitee Warisan Dunia (World Heritage Commitee) menjadi lima zona geografis: Afrika, Negara Arab, Asia Pasifik, Eropa dan Amerika Utara, dan Amerika Latin dan Karibia. Negara-negara dengan 10 atau lebih Situs Warisan Dunia UNESCO Sampai dengant ahun 2010, Italia, dengan 4...
New Zealand intelligence researcher (1934–2020) James FlynnFlynn in June 2007BornJames Robert Flynn(1934-04-28)28 April 1934Washington, D.C., U.S.Died11 December 2020(2020-12-11) (aged 86)Dunedin, Otago, New ZealandAlma materUniversity of Chicago (AB, PhD)Known forFlynn effectChildrenVictor FlynnScientific careerFieldsPolitical scienceMoral philosophySocial scienceInstitutionsUniversity of Wisconsin-WhitewaterUniversity of CanterburyUniversity of OtagoThesisEthics and the Mod...
Sebuah ilustrasi karya Charles Robinson dari edisi tahun 1895 Para Katak yang Menginginkan seorang Raja adalah salah satu Fabel Aesop dan diberi nomor 44 dalam Perry Index.[1] Sepanjang sejarahnya, cerita tersebut dimajukan untuk kepentingan politik. Fabel Menurut sumber terawal,Faedrus, cerita tersebut berkisah tentang sekelompok katak yang meminta kepada dewa besar Zeus untuk mengirimkan seorang raja kepada mereka. Ia melemparkan sebuah batang kayu, yang jatuh ke kolam mereka dengan...
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) كأس إسكتلندا 1882–83 تفاصيل الموسم كأس إسكتلندا البلد المملكة المتحدة عدد المشاركين 125 كأس إسكتل...
For other uses, see When You're Smiling (disambiguation). SongWhen You're SmilingSheet music, 1928SongPublished1928 by Mills MusicSongwriter(s)Larry Shay, Mark Fisher, Joe Goodwin When You're Smiling is a popular song written by Larry Shay, Mark Fisher and Joe Goodwin. First published in 1928, popular recordings were made by Seger Ellis (1928), Louis Armstrong (1929), and Ted Wallace & His Campus Boys (1930).[1] The lyrics and music of the song entered the public domain in the Uni...
Pour les articles homonymes, voir Concile de Nicée. Deuxième Concile de Nicée Représentation dans le Ménologe de Basile II. Informations générales Convoqué par Irène l'Athénienne sous le conseil du patriarche Taraise Début 787 Fin 787 Lieu Nicée Accepté par Église orthodoxe Église catholique romaine Refusé par Église franque Organisation et participation Présidé par Taraise de Constantinople Pères conciliaires 308 Nombre d'éveques 350 Nombre de patriarches 4 et des léga...
For the 2004 film, see 50 Ways to Leave Your Lover (film). 1975 single by Paul Simon50 Ways to Leave Your LoverSingle by Paul Simonfrom the album Still Crazy After All These Years B-sideSome Folks' Lives Roll EasyReleasedDecember 1975Genre Soft rock folk rock Length3:35LabelColumbiaSongwriter(s)Paul SimonProducer(s) Paul Simon Phil Ramone Paul Simon singles chronology Gone at Last (1975) 50 Ways to Leave Your Lover (1975) Still Crazy After All These Years (1976) 50 Ways to Leave Your Lover is...
This article relies largely or entirely on a single source. Relevant discussion may be found on the talk page. Please help improve this article by introducing citations to additional sources.Find sources: M. A. R. Herries – news · newspapers · books · scholar · JSTOR (January 2023) A major contributor to this article appears to have a close connection with its subject. It may require cleanup to comply with Wikipedia's content policies, particularly neu...
Location of Blair County in Pennsylvania This is a list of the National Register of Historic Places listings in Blair County, Pennsylvania. This is intended to be a complete list of the properties and districts on the National Register of Historic Places in Blair County, Pennsylvania, United States. The locations of National Register properties and districts for which the latitude and longitude coordinates are included below, may be seen in a map.[1] There are 28 properties and ...
1025 Encyclopedia of medicine compiled by Avicenna The Canon of Medicine Persian version of The Canon of Medicine at Avicenna's mausoleum in HamedanAuthorAvicennaOriginal titleالقانون في الطبLanguageArabicGenreMedical literaturePublished1025 (Arabic) Part of a series onAvicenna(Ibn Sīnā) Works The Book of Healing The Canon of Medicine Al-Nijat Thoughts Avicennism On God's existence Floating man Al-Ghazali's criticism of Avicennian philosophy Pupils Abu 'Ubayd al-Juzjani Ba...
Inghilterra Uniformi di gara Casa Trasferta Sport Calcio Federazione Football Association Confederazione UEFA Codice FIFA ENG Soprannome Three Lions(Tre leoni) Selezionatore Gareth Southgate Record presenze Peter Shilton (125) Capocannoniere Harry Kane (62) Ranking FIFA 4º (4 aprile 2024)[1] Sponsor tecnico Nike Esordio internazionale Scozia 0 - 0 Inghilterra Glasgow, Regno Unito, 30 novembre 1872 Migliore vittoria Irlanda 0 - 13 Inghilterra Belfast, Regno Unito, 18 febbraio 1882 Pe...
阿尔弗雷德·金赛1955年11月在法蘭克福的金賽出生阿爾弗雷德·查爾斯·金賽1894年6月23日[1] 美國新泽西州霍博肯[1]逝世1956年8月25日(1956歲—08—25)(62歲) 美國印第安納州布卢明顿[1]国籍 美國母校史蒂文斯理工學院鲍登学院哈佛大学知名于針對人類的性學研究:金赛报告、金賽性、性別與生殖研究中心、金賽量表科学生涯研究领域生物学机构印第...
Genus of birds Cyanolyca Cyanolyca turcosa Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Aves Order: Passeriformes Family: Corvidae Genus: CyanolycaCabanis, 1851 Type species Cyanocorax armillatus[1]Gray, 1845 Species 9, see text Cyanolyca is a genus of small jays found in humid highland forests in southern Mexico, Central America and the Andes in South America. All are largely blue and have a black mask. They also possess black bills and legs a...
Prothema Prothema ochraceosignata Klasifikasi ilmiah Kerajaan: Animalia Filum: Arthropoda Kelas: Insecta Ordo: Coleoptera Famili: Cerambycidae Subfamili: Cerambycinae Genus: Prothema Prothema adalah genus kumbang tanduk panjang yang berasal dari famili Cerambycidae. Genus ini juga merupakan bagian dari ordo Coleoptera, kelas Insecta, filum Arthropoda, dan kingdom Animalia. Larva kumbang dalam genus ini biasanya mengebor ke dalam kayu dan dapat menyebabkan kerusakan pada batang kayu hidup ata...
Book by Fakhr al-Din al-Razi Asās al-Taqdīs (Arabic: أساس التقديس, lit. 'The Foundation of Declaring Allah's Transcendence'), also known as Ta'sis al-Taqdis (Arabic: تأسيس التقديس, lit. 'The Establishment of the Sacred') is an Islamic theological book, written by the Shafi'i-Ash'ari scholar Fakhr al-Din al-Razi (d. 606/1209), as a methodical refutation of the Karramiyya and other anthropomorphists.[1][2] Fakhr al-Din al-Razi...
Так будет выглядеть Венера с биосферой (по версии Дейна Балларда) Возможность существования жизни на Венере обсуждалась десятилетиями. Венера находится гораздо ближе к Солнцу, чем Земля, её поверхность сильно разогрета парниковым эффектом (+462 °C, 735 К[1]), атмосферн�...
Allegorical item from Greek mythology J. M. W. Turner, The Goddess of Discord Choosing the Apple of Contention in the Garden of the Hesperides The manzana de la discordia (the turret on the left belongs to the Casa Lleó Morera; the building with the stepped triangular peak is the Casa Amatller; and the curved façade to its right is the Casa Batlló). The Apple of Discord (Ancient Greek: μῆλον τῆς Ἔριδος) was a golden apple dropped by Eris, the goddess of strife, at the wedd...
Wave that remains in a constant position Animation of a standing wave (red) created by the superposition of a left traveling (blue) and right traveling (green) wave In physics, a standing wave, also known as a stationary wave, is a wave that oscillates in time but whose peak amplitude profile does not move in space. The peak amplitude of the wave oscillations at any point in space is constant with respect to time, and the oscillations at different points throughout the wave are in phase. The ...
Para otros usos de este término, véase Flossenbürg. Vista general del campo de concentración de Flossenbürg tras su liberación por la 90.ª División de Infantería estadounidense (abril de 1945). El Campo de concentración de Flossenbürg se halla en el municipio de Flossenbürg, distrito de Neustadt an der Waldnaab, región del Alto Palatinado, en el Estado de Baviera, Alemania. Fue un campo de concentración del III Reich creado el 3 de mayo de 1938 (03-05-1938) y que funcionó hast...