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Susuh Duri Susuh duri, Thiara scabradari Cihideunghilir, Ciampea, Bogor Klasifikasi ilmiah Kerajaan: Animalia Filum: Mollusca Kelas: Gastropoda (tanpa takson): clade Caenogastropodaclade Sorbeoconcha Superfamili: Cerithioidea Famili: Thiaridae Genus: Thiara Spesies: T. scabra Nama binomial Thiara scabra(Müller, 1774) Sinonim Buccinum scabrum Müller, 1774[1] (basionym) Susuh duri[2] (Thiara scabra) adalah sejenis siput air tawar yang termasuk ke dalam suku Thiaridae. Si...

Baptis dewasa di Northolt Park Baptist Church, London Raya, Baptist Union of Great Britain, 2015. Baptis dewasa (Inggris: adult baptismcode: en is deprecated ) adalah praktik pembaptisan bagi orang-orang dewasa, atau setidaknya orang-orang yang dapat menyatakan imannya secara sadar dan mampu menggunakan akal budi, berbeda dengan praktik baptis bayi yang memberikan baptis kepada para bayi atau anak-anak yang masih belum mengerti dan sadar akan keimanan. Beberapa denominasi yang hanya memprakti...

Dick DaleDale, 2013Informasi latar belakangNama lahirRichard Anthony MonsourNama lainThe King of the Surf GuitarLahir(1937-05-04)4 Mei 1937Boston, Massachusetts, Amerika SerikatMeninggal16 Maret 2019(2019-03-16) (umur 81)Loma Linda Hospital, Loma Linda, California, Amerika SerikatGenreSurf rock, proto-punk, rock instrumental, rock and rollPekerjaanMusikusInstrumenGitarvokalpianotrompetTahun aktif1955–2019LabelCapitolGNP Crescendo RecordsDeltoneArtis terkaitDel-TonesRichard Anthony Mons...

American comedian, actor and politician Steven Michael QuezadaChair of the Bernalillo County Board of CommissionersIn officeJanuary 9, 2018 – January 7, 2019Preceded byDebbie O'MalleySucceeded byMaggie Hart StebbinsVice Chair of the Bernalillo County Board of CommissionersIn officeJanuary 12, 2021 – January 10, 2022Preceded byCharlene PyskotySucceeded byWalt BensonIn officeJanuary 10, 2017 – January 8, 2018Preceded byWayne JohnsonSucceeded byLonnie TalbertMemb...

2020 United States House of Representatives election in North Dakota's at-large district ← 2018 November 3, 2020 2022 → Turnout61.16% [1]   Nominee Kelly Armstrong Zach Raknerud Party Republican Democratic–NPL Popular vote 245,229 97,970 Percentage 69.0% 27.6% County results Precinct resultsArmstrong:      40–50%      50–60%      60–70%      70�...

1938 Polish parliamentary election ← 1935 6 November 1938 (1938-11-06) 1947 → All 208 seats in the Sejm   Majority party   Leader Adam Koc Party OZN Seats won 164 Politics of Poland Government Constitution of Poland Law Human rights Legislature Parliament of Poland Current Parliament Sejm Marshal Szymon Hołownia (PL2050) Deputy Marshals Senate Marshal Małgorzata Maria Kidawa- Błońska (PO) Deputy Marshals Executive President of Poland An...

Европейская сардина Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеГруппа:Костные рыбыКласс:Лучепёрые рыбыПодкласс:Новопёры...

Large language model developed by Huawei This article is about the language model. For the Chinese mythology, see Pangu. Huawei PanGuDeveloper(s)HuaweiInitial release3.0, July 7, 2023; 9 months ago (2023-07-07)Stable release3.0 / July 7, 2023; 9 months ago (2023-07-07) Available inChinese, English, RussianTypeLarge language modelLicenseProprietary Huawei PanGu, PanGu, PanGu-Σ or PanGu-π is a multimodal large language model developed by Huawei. It was anno...

Dante Maggio Dante Maggio (Napoli, 2 marzo 1909 – Roma, 3 marzo 1992) è stato un attore italiano. Esponente di una storica famiglia di artisti napoletani, di tutti i componenti, insieme alla ben più nota sorella Pupella, è stato quello con all'attivo la maggiore attività professionale. Indice 1 Biografia 2 Filmografia 3 Altri progetti 4 Collegamenti esterni Biografia Sin da ragazzo calca le tavole del palcoscenico, diventando uno dei nomi di punta della scena napoletana: è - insieme al...

Private liberal arts college in Salem, Virginia, USA Roanoke CollegeFormer namesVirginia Institute (1842–1845)Virginia Collegiate Institute (1845–1853)MottoPalmam Qui Meruit Ferat[1]Motto in EnglishLet him who earns the palm bear it.TypePrivate liberal arts collegeEstablished1842; 182 years ago (1842)Religious affiliationEvangelical Lutheran Church in AmericaAcademic affiliationsAnnapolis GroupEndowment$142.3 million (2020)[2]PresidentFrank Shushok ...

British-bred Thoroughbred racehorse SemolinaSireSt SimonGrandsireGalopinDamMowerinaDamsireScottish ChiefSexMareFoaled1887[1]CountryUnited KingdomColourBayBreederWilliam Cavendish-Bentinck, 6th Duke of PortlandOwnerDuke of PortlandTrainerGeorge DawsonRecord20: 14-0-2Major winsBrocklesby Stakes (1889)Biennial Stakes (1889)1000 Guineas (1890) Semolina (1887 – 1909) was a British Thoroughbred racehorse and broodmare. Bred and owned by the 6th Duke of Portland, she was one of the bes...

أحمد المعتمد على الله أحمد بن جعفر بن محمد بن هارون بن محمد بن عبد الله بن محمد بن علي بن عبد الله بن العباس بن عبد المطلب دينار في عهد المعتمد ضرب في عام 271هـ معلومات شخصية الميلاد 844 (229 هـ)سامراء  الوفاة 892 (279 هـ) (50 سنة)سامراء  مكان الدفن سامراء مواطنة الدولة العباسية ...

Prevalence of religiously-motivated violence in Islam Part of a series onIslam Beliefs Oneness of God Angels Revealed Books Prophets Day of Resurrection Predestination Practices Profession of Faith Prayer Almsgiving Fasting Pilgrimage TextsFoundations Quran Sunnah (Hadith, Sirah) Tafsir (exegesis) Aqidah (creed) Qisas al-Anbiya (Stories of the Prophets) Mathnawi (Poems) Fiqh (jurisprudence) Sharia (law) History Timeline Muhammad Ahl al-Bayt Sahabah Rashidun Caliphate Imamate Medieval Islamic ...

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 Januari 2023. Paraglenea fortunei Klasifikasi ilmiah Kerajaan: Animalia Filum: Arthropoda Kelas: Insecta Ordo: Coleoptera Famili: Cerambycidae Genus: Paraglenea Spesies: Paraglenea fortunei Paraglenea fortunei adalah spesies kumbang tanduk panjang yang tergolong fam...

Protein-coding gene in the species Homo sapiens ZNF365IdentifiersAliasesZNF365, Su48, UAN, ZNF365D, zinc finger protein 365External IDsOMIM: 607818; MGI: 2143676; HomoloGene: 8975; GeneCards: ZNF365; OMA:ZNF365 - orthologsGene location (Human)Chr.Chromosome 10 (human)[1]Band10q21.2Start62,374,192 bp[1]End62,480,288 bp[1]Gene location (Mouse)Chr.Chromosome 10 (mouse)[2]Band10|10 B5.1Start67,721,933 bp[2]End67,748,492 bp[2]RNA expression patt...

26°53′N 120°00′E / 26.883°N 120.000°E / 26.883; 120.000   此条目页的主題是福建省的縣份。关于其他同名條目，請見「霞浦」。 霞浦县县上图依逆时针依次为：霞浦县人民政府，小浩滩涂，古县村温麻文化遗址公园，白头鹎鸟瞰松港街道，霞浦县九大馆，杨家溪榕枫公园，福宁文化公园东门霞浦县的地理位置福建省宁德市的地理位置坐标：26°53′01″N 120°...

Fausto DottiNazionalità Italia Ciclismo SpecialitàStrada Termine carriera2002 CarrieraSquadre di club 1992MG Boys Maglificio-Doni1993-1994 Jolly Componibili1995-1996 Brescialat1997-1998 Ros Mary1999-2001 Liquigas2002 Cage Maglierie   Modifica dati su Wikidata · Manuale Fausto Dotti (Brescia, 7 giugno 1968) è un ex ciclista su strada italiano, professionista dal 1993 al 2002. Indice 1 Carriera 2 Palmares 3 Piazzamenti 3.1 Grandi Giri 3.2 Classiche mo...

この記事は検証可能な参考文献や出典が全く示されていないか、不十分です。 出典を追加して記事の信頼性向上にご協力ください。（このテンプレートの使い方）出典検索?: 徳川義直 – ニュース · 書籍 · スカラー · CiNii · J-STAGE · NDL · dlib.jp · ジャパンサーチ · TWL (2019年9月)  凡例徳川 義直 徳川美術館所蔵時代 安土桃山�...

Japanese monk and political figure in the Nara period DōkyōA man depicted in a portrait of Empress Kōken (possibly Dōkyo)Born700 Wakae, Kawachi ProvinceDied(772-05-13)May 13, 772Shimotsuke Yakushi-ji, Shimotsuke ProvinceReligionBuddhismOccupationMonk Dōkyō (道鏡, 700 – May 13, 772) was a Japanese monk who rose to power through the favor of Empress Kōken (Empress Shōtoku) and became a Daijō-daijin Zenji, the rank set up for him, and later became a Hōō, the highest rank of the re...

Top: In a hexagon vertex set there are 20 partitions which have one three-element subset (green) and three single-element subsets (uncolored). Bottom: Of these, there are 4 partitions up to rotation, and 3 partitions up to rotation and reflection.Mathematical statement of uniqueness, except for an equivalent structure (equivalence relation)Two mathematical objects a and b are called equal up to an equivalence relation R if a and b are related by R, that is, if aRb holds, that is, if the equiv...