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Fakultas Ilmu Sosial dan Ilmu PolitikUniversitas DiponegoroNama sebelumnyaFakultas Sosial PolitikJenisPerguruan Tinggi Negeri Badan HukumDidirikan1 Januari 1969 (bernama FSP UNDIP) DekanDr. Drs. Teguh Yuwono, M.Pol.AdminLokasiSemarang, Jawa Tengah, IndonesiaKampusUrbanAlamatFakultas Ilmu Sosial dan Ilmu PolitikJl. dr. Antonius Suroyo, Universitas Diponegoro, Tembalang, Semarang 50275WarnaOranye Situs webfisip.undip.ac.idInformasi UmumJenjangS1, S2, S3Jalur MasukSNMPTN, SBMPTN, UM UNDIP, ...

Andy Biggs Andrew Steven Biggs[1] (lahir 7 November 1958) adalah seorang jaksa dan politikus Amerika Serikat. Berasal dari Partai Republik, ia menjabat sebagai anggota DPR Referensi ^ Andy Biggs' Biography. Project Vote Smart. Diakses tanggal January 6, 2014.  Pranala luar Wikimedia Commons memiliki media mengenai Andy Biggs. Congressman Andy Biggs official U.S. House website Campaign website Andy Biggs di Curlie (dari DMOZ) Kemunculan di C-SPAN Biografi di Biographical Directory...

1935 film by Fred Guiol The RainmakersLiberty Theater in New Orleans showing the filmDirected byFred GuiolScreenplay byGrant GarrettLeslie GoodwinsStory byAlbert TraynorFred GuiolProduced byAssociate producerLee MarcusStarringBert WheelerRobert WoolseyDorothy LeeCinematographyTed McCordEdited byJohn LockertMusic byRoy WebbProductioncompanyRKO Radio PicturesRelease date October 25, 1935 (1935-10-25)[1] Running time79 minutesCountryUnited StatesLanguageEnglish The Rainmak...

العلاقات العراقية التوفالية العراق توفالو   العراق   توفالو تعديل مصدري - تعديل   العلاقات العراقية التوفالية هي العلاقات الثنائية التي تجمع بين العراق وتوفالو.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية للدولتين: وجه المقارنة ا�...

Untuk penggunaan bersejarah, lihat Roda injak. Contoh pengisar langkah modern Pengisar langkah, pengisar injak, pesawat injak, atau umumnya disebut mesin lari (Inggris: treadmill) adalah suatu alat yang umumnya digunakan untuk berjalan, berlari, atau menanjak tanpa berpindah tempat. Tenaga yang dihasilkan dan terkumpul dari gerakan berulang ini biasanya digunakan untuk melakukan pekerjaan sehari-hari yang membutuhkan banyak tenaga sebelum munculnya mesin yang lebih canggih. Alat ini pada ...

Sports teams of the United States Naval Academy Navy MidshipmenUniversityUnited States Naval AcademyConferencePatriot League (primary)American (football)Collegiate Sprint Football LeagueEastern Association of Rowing CollegesEastern Association of Women's Rowing CollegesEastern Intercollegiate Gymnastics LeagueEastern Intercollegiate Wrestling AssociationCWPA (men's water polo)MAWPC (water polo)CSA (men’s squash)GARC (rifle)Rugby East (men's rugby)NCAADivision I (FBS)Athletic directorChet Gl...

RehabSingel oleh Rihannadari album Good Girl Gone BadDirilis6 Oktober 2008 (2008-10-06)FormatCD single, digital downloadDirekam2007; Roc The Mic Studios(New York City, New York)GenrePop, R&BDurasi4:54LabelDef JamPenciptaJustin Timberlake, Timothy Mosley, Hannon Lane [1]ProduserTimbaland, Hannon Lane Rehab adalah lagu oleh penyanyi R&B asal Barbados yaitu Rihanna, diri;is sebagai single terakhir dari album studio ketiganya yaitu Good Girl Gone Bad. Lagu ini diproduseri ole...

Type of autonomous robot Part of a series onAutomation Automation in general Banking Building Home Highway system Laboratory Library Broadcast Mix Pool cleaner Pop music Reasoning Semi-automation Telephone Attendant Switchboard Teller machine Vehicular Vending machine Robotics and robots Domestic Vacuum cleaner Roomba Lawn mower Guided vehicle Industrial Paint ODD Impact of automation Manumation OOL Bias Self-driving cars Technological unemployment Jobless recovery Post-work society Threat Tr...

Protected area in Utah Bears Ears National MonumentHoon’Naqvut (Hopi)Shash Jaaʼ (Navajo)[1]Kwiyaghatʉ Nükavachi (Ute)Ansh An Lashokdiwe (Zuni)Bears Ears buttes in daytimeShow map of UtahShow map of the United StatesLocationUtah, United StatesNearest cityBlanding, UtahCoordinates37°37′47″N 109°52′03″W / 37.62961°N 109.86760°W / 37.62961; -109.86760Area1,360,000 acres (2,120 sq mi; 5,500 km2)EstablishedDecember 28, 2016Governi...

Japanese animation series Gundam Build DiversCover of the first volume of the DVD releaseガンダムビルドダイバーズ(Gandamu Birudo Daibāzu)GenreMecha, action, science fiction Original net animationGundam Build Divers: PrologueDirected byShinya WatadaWritten byNoboru KimuraMusic byHideakira KimuraStudioSunriseLicensed byNA: SunriseReleasedFebruary 2, 2018Runtime24 minutes Anime television seriesDirected byShinya WatadaWritten byNoboru KimuraMusic b...

TV station in Bakersfield, California KCBT-LDBakersfield, CaliforniaUnited StatesChannelsDigital: 34 (UHF)Virtual: 34BrandingKCBT-TV 34ProgrammingAffiliations34.1: Estrella TVfor others, see § SubchannelsOwnershipOwnerCocola BroadcastingSister stationsKBFK-LP, KJOI-LDHistoryFormer call signsK33BY (1988–1998)KJOI-LP (1998–2005)KVPT-LP (2005–2009)KCBT-LP (2009–2010)Former channel number(s)Analog: 55 (UHF), 33 (UHF), 35 (UHF)Former affiliationsJewelry Television (until 2004)PBS (vi...

Iranian attack helicopter Panha 2091 Toufan Toufan in flight Role Attack helicopterType of aircraft Manufacturer Bell Helicopter Textron Panha Introduction 1998 [1] Status canceled Primary user Islamic Republic of Iran Army Developed from Bell AH-1J International The Panha 2091 Toufan is an Iranian overhaul and upgrade of the Bell AH-1J International (export version of the SeaCobra) attack helicopter purchased before the 1979 Islamic Revolution.[2] The overhaul and upgrad...

Ritratto di Jean Miélot, segretario, copista e traduttore del duca Filippo III di Borgogna. «L'era dei copisti terminava: la stampa l'aveva chiusa.» (Alfredo Cioni[1]) L'amanuense o copista era, prima della diffusione della stampa, la figura professionale di chi per mestiere ricopiava testi manoscritti al servizio di privati o in centri scrittori. Indice 1 I monaci amanuensi 2 I libri 3 Note 4 Voci correlate 5 Altri progetti 6 Collegamenti esterni I monaci amanuensi Esempio di ...

Questa voce sull'argomento gradi militari è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Il finanziere scelto è il secondo grado del ruolo appuntati e finanzieri della Guardia di finanza ed è posto sotto l'appuntato e sopra il finanziere. Accede al grado di finanziere scelto il finanziere che abbia maturato 4 anni e sei mesi di permanenza nel Corpo senza demerito.[1] Il finanziere riveste le...

Administrative unit of ancient Japan Tōkaidō The Tōkaidō (東海道, literally, eastern sea circuit or eastern sea region) is a Japanese geographical term.[1] It means both an ancient division of the country and the main road running through it.[2] It is part of the Gokishichidō system.[3] The term also refers to a series of roads that connected the capitals (国府 kokufu) of each of the provinces that made up the region. The fifteen ancient provinces of the regi...

Aspect of Carlist history Carlist standard During 40 years of post-Francoist Spain there have been some 200 works published on Carlist history during the Franco regime (1939 to 1975; the Civil War period is not discussed here); there are some 100 authors who have contributed. The number of major studies – books or unpublished PhD works - stands at around 50, the rest are articles in specialized reviews (pieces in popular newspapers or periodicals are not acknowledged here). Except some 15 t...

本條目存在以下問題，請協助改善本條目或在討論頁針對議題發表看法。 此條目之中立性有争议。其內容、語調可能帶有明顯的個人觀點或地方色彩。 (2015年6月22日)加上此模板的編輯者需在討論頁說明此文中立性有爭議的原因，以便讓各編輯者討論和改善。在編輯之前請務必察看讨论页。 此條目含有過多、重複或不必要的内部链接。 (2016年3月1日)請根据格式指引，移除重�...

Kategoria e Parë 1966-1967 Competizione Kategoria e Parë Sport Calcio Edizione 29ª Organizzatore FSHF Luogo  Albania Partecipanti 12 Risultati Vincitore  Dinamo Tirana(8º titolo) Retrocessioni nessuna Statistiche Miglior marcatore Medin Zhega (19) Incontri disputati 132 Gol segnati 319 (2,42 per incontro) Cronologia della competizione 1965-1966 1968 Manuale La Kategoria e Parë 1966-1967 fu la 29ª edizione della massima serie del campionato albanese di calcio conclus...

Regular graph with fewest possible nodes for its girth The Tutte (3,8)-cage. In the mathematical field of graph theory, a cage is a regular graph that has as few vertices as possible for its girth. Formally, an (r, g)-graph is defined to be a graph in which each vertex has exactly r neighbors, and in which the shortest cycle has length exactly g. An (r, g)-cage is an (r, g)-graph with the smallest possible number of vertices, among all (r, g)-graphs. A (3, g)-cage is often called a g-cage. It...

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