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Fairy Tail ZeroGambar sampul manga volume pertamaフェアリーテイル ゼロ(Fearī Teiru Zero) MangaPengarangHiro MashimaPenerbitKodanshaPenerbit bahasa InggrisUS Kodansha USAPenerbit bahasa IndonesiaElex Media KomputindoMajalahMonthly Fairy TailDemografiShōnenTerbit17 Juli 2014 (2014-07-17) – 17 Juli 2015 (2015-7-17)Volume1 (Daftar volume) Anime Daftar episode Fairy Tail (musim 8)  Portal anime dan manga Fairy Tail Zero (Jepang: フェアリーテイル ゼロcode:...

Boedi Ismanto SABoedi Ismanto SALahir(1958-05-24)24 Mei 1958Tegal, Jawa TengahMeninggal24 Mei 1958(1958-05-24) (umur -55) invalid yearTegal, Jawa TengahPekerjaanSastrawanTahun aktif1976 - 2013 Boedi Ismanto SA (24 Mei 1958 – 10 Maret 2013) atau yang lebih dikenal dengan nama Boedi Ismanto adalah sastrawan berkebangsaan Indonesia. Mulai mempublikasikan karya-karyanya sejak masih duduk di bangku SMP. Sebagian hidupnya dihabiskan untuk menjalani proses kreatif, men...

У этого термина существуют и другие значения, см. Клиновидные кости (стопа). Клиновидная кость Каталоги MeSHMeSHGray?FMATA98  Медиафайлы на Викискладе Клинови́дная кость (основна́я кость) (лат. os sphenoidale) — непарная кость, образующая центральный отдел основания черепа. Состо...

Makkari 真狩村DesaKantor Desa Makkari BenderaEmblemLokasi Makkari di Hokkaido (Subprefektur Shiribeshi)MakkariLokasi di JepangKoordinat: 42°46′N 140°48′E / 42.767°N 140.800°E / 42.767; 140.800Koordinat: 42°46′N 140°48′E / 42.767°N 140.800°E / 42.767; 140.800NegaraJepangWilayahHokkaidoPrefektur Hokkaido (Subprefektur Shiribeshi)DistrikAbutaPemerintahan • WalidesaSeiichi IwaharaLuas • Total114,25...

Instalasi fondasi dalam untuk sebuah jembatan di Napa, California, Amerika Serikat. Fondasi dalam adalah jenis fondasi dibedakan dari fondasi dangkal dengan kedalaman mereka tertanam ke dalam tanah. Ada banyak alasan seorang insinyur geoteknik akan merekomendasikan fondasi dalam ke fondasi dangkal, tetapi beberapa alasan umum adalah beban desain yang sangat besar, tanah yang buruk pada kedalaman dangkal, atau kendala situs (seperti garis properti). Ada istilah yang berbeda digunakan untuk men...

Cet article est une ébauche concernant l’art et une chronologie ou une date. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Chronologies Données clés 1533 1534 1535  1536  1537 1538 1539Décennies :1500 1510 1520  1530  1540 1550 1560Siècles :XIVe XVe  XVIe  XVIIe XVIIIeMillénaires :-Ier Ier  IIe  IIIe Chronologies thématiques Art Architecture, Arts...

German Lutheran theologian Johannes BrenzBorn24 June 1499 Weil der Stadt Died11 September 1570  (aged 71)Stuttgart OccupationTheologian Spouse(s)Katharina Brenz  Johann (Johannes) Brenz (24 June 1499 – 11 September 1570) was a German Lutheran theologian and the Protestant Reformer of the Duchy of Württemberg. Early advocacy of the Reformation Part of a series onLutheranism Background Christianity Start of the Reformation Reformation Protestantism Doctrine and ...

Ryan DolanRyan Dolan at a press conference four days before the Eurovision Song Contest 2013.Background informationBorn (1985-07-22) 22 July 1985 (age 38)Strabane, County Tyrone, Northern IrelandGenresPopOccupation(s)Singer-songwriterYears active2012–presentWebsiteryandolanofficial.comMusical artist Ryan Dolan (born 22 July 1985) is an Irish pop singer from Strabane in County Tyrone, Northern Ireland.[1] He is known for representing Ireland in the 2013 Eurovision Song Contest ...

此條目需要补充更多来源。 (2021年7月4日)请协助補充多方面可靠来源以改善这篇条目，无法查证的内容可能會因為异议提出而被移除。致使用者：请搜索一下条目的标题（来源搜索：美国众议院 — 网页、新闻、书籍、学术、图像），以检查网络上是否存在该主题的更多可靠来源（判定指引）。 美國眾議院 United States House of Representatives第118届美国国会众议院徽章 众议院旗...

Wanda-Zhonghe-Shulin Line's under-construction MRT Station Taipei Botanical Garden植物園Chinese nameTraditional Chinese植物園Simplified Chinese植物园TranscriptionsStandard MandarinHanyu PinyinZhíwùyuánBopomofoㄓˊㄨˋㄩㄢˊ General informationLocationNo. 53 Nanhai Rd.Zhongzheng, TaipeiTaiwanOperated by Taipei Rapid Transit System Line(s) Wanda–Zhonghe–Shulin Line (LG02) ConstructionStructure typeUndergroundOther informationStation codeLG02HistoryOpeningDecember 2025 (...

« Cap-Breton » redirige ici. Pour les autres significations, voir Cap-Breton (homonymie) et Capbreton. Ne doit pas être confondu avec la municipalité du Cap-Breton. Cet article est une ébauche concernant le monde insulaire. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Île du Cap-BretonCape Breton Island (en) Image satellite en fausse couleurs (Landsat). Géographie Pays Canada Archipel Au...

У этого термина существуют и другие значения, см. Козёл отпущения (значения). «Козёл отпущения». Картина Вильяма Хольмана Ханта, 1854 Козёл отпуще́ния (иначе назывался «Азазель»[1][2][3]) — в иудаизме особое животное, которое, после символического возложения на ...

Emil BohinenBohinen con il CSKA Mosca nel 2021Nazionalità Norvegia Altezza189 cm Calcio RuoloCentrocampista Squadra Genoa CarrieraGiovanili 201?-2017 Stabæk Squadre di club1 2017-2020 Stabæk67 (9)2021-2022 CSKA Mosca12 (1)2022-2024 Salernitana47 (0)2024-→  Genoa5 (0) Nazionale 2015-2016 Norvegia U-165 (0)2016 Norvegia U-178 (0)2017 Norvegia U-1811 (0)2019 Norvegia U-201 (0)2018-2020 Norvegia U-2110 (1) 1 I due numeri indicano le presenze e le reti segna...

This article contains translated text and the factual accuracy of the translation should be checked by someone fluent in Portuguese and English. Please see this article's entry on Pages needing translation into English for discussion. If you have just labeled this article as needing attention, please add{{subst:Needtrans|pg=Santana do Livramento |language=Portuguese |comments= }} ~~~~to the bottom of the WP:PNTCU section on Wikipedia:Pages nee...

Branch of mathematics For the topology of pointwise convergence, see Algebraic topology (object). A torus, one of the most frequently studied objects in algebraic topology Algebraic topology is a branch of mathematics that uses tools from abstract algebra to study topological spaces. The basic goal is to find algebraic invariants that classify topological spaces up to homeomorphism, though usually most classify up to homotopy equivalence. Although algebraic topology primarily uses algebra to ...

Descendants of speakers of a common Tai language Not to be confused with the ethnic group in Thailand, Thai people, which is one member of this group. Ethnic group TaiDistribution of Tai peopleRegions with significant populationsSoutheast Asia Myanmar (Tai Yai)LaosThailandVietnam South Asia India (Tai Khamti, Tai Ahom, Tai Meitei Tai Phake, Tai Aiton, Tai Khamyang, Tai Turung, [1][2] and Tai Lai ) East Asia China (Dai people, Zhuang people, Bouyei people)LanguagesTai languages...

American writer and folk healer, 1802 – 1866 Phineas Parkhurst QuimbyBornPhineas Parkhurst Quimby(1802-02-16)February 16, 1802Lebanon, New Hampshire, United StatesDiedJanuary 16, 1866(1866-01-16) (aged 63)Belfast, Maine, United StatesNationalityAmericanOccupation(s)Mesmerist, clockmaker, inventorKnown forFounder of New ThoughtSignature Part of a series of articles onNew Thought Beliefs Affirmative prayer Creative visualization Divinity Higher consciousness Glossary of New Thought ...

جزء من سلسلة مقالات حول القضية الفلسطينيةعملية السلام الإسرائيلية الفلسطينية التاريخمؤتمر لوزان1949اتفاقية كامب ديفيد1978مؤتمر مدريد1991اتفاقيات أوسلو1993 / 95اتفاق الخليل1997اتفاقية واي ريفر1998مذكرة شرم الشيخ1999قمة كامب ديفيد 2000 (المعايير)2000قمة طابا2001خارطة الطريق2003اتفاقية ح...

Replica della Corona di Boleslavo di Polonia e dei gioielli reali. Con il termine di Gioielli della Corona polacca si indica quell'insieme di gioielli perlopiù risalenti alla dinastia dei Piast che componevano le regalìe del re di Polonia. L'unico elemento originale di quell'epoca ad oggi sopravvissuto è la Spada cerimoniale. I gioielli, molti in replica, sono esposti nel Castello di Wawel a Cracovia. Gran parte dei gioielli, incluse la Corona ungherese e la Corona svedese vennero realizza...

For other uses, see Alfred Herbert (disambiguation). SirAlfred HerbertKBEAlfred Herbert at the age of 90Born(1866-09-05)5 September 1866Leicester, EnglandDied26 May 1957(1957-05-26) (aged 90)King's Somborne, EnglandNationalityBritishOrganizationAlfred Herbert Ltd.Known forBenefactor to Herbert Art Gallery and MuseumSpouse(s)Ellen Adela (married 1889), Florence Lucus (married 1913), Marian Pugh (married 1933)[1]Children4 Sir Alfred Edward Herbert KBE (5 September 1866 – 26 ...