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This article includes a list of general references, but it lacks sufficient corresponding inline citations. Please help to improve this article by introducing more precise citations. (November 2013) (Learn how and when to remove this template message) Human settlement in WalesFochriwFochriwLocation within CaerphillyPopulation1,250 (2011)OS grid referenceSO107058CommunityDarran ValleyPrincipal areaCaerphillyPreserved countyGwentCountryWalesSovereign stateUnited K...

Questa pagina sull'argomento botanica sembra trattare argomenti unificabili alla pagina Scorpioide, che potrebbe confluire qui. Puoi contribuire unendo i contenuti in una pagina unica. Commenta la procedura di unione usando questa pagina di discussione. Segui i suggerimenti del progetto di riferimento. Nell'ambito della botanica una cima è un tipo di infiorescenza caratterizzata dal fatto di terminare con un fiore apicale mentre, lateralmente, presenta ulteriori assi di accrescime...

Cari artikel bahasa  Cari berdasarkan kode ISO 639 (Uji coba)   Cari berdasarkan nilai Glottolog   Kolom pencarian ini hanya didukung oleh beberapa antarmuka Halaman rumpun acak Rumpun bahasaRumpun bahasa Ryukyu SelatanPersebaranKepulauan Sakishima, Prefektur OkinawaPenggolongan bahasaJaponikRyukyuRumpun bahasa Ryukyu Selatan Miyako Makro-Yaeyama Bahasa indukBahasa Proto-Ryukyu Selatan (Proto-Sakishima)Kode bahasaGlottologryuk1244  Portal BahasaSunting kotak info •...

Mid-20th-century American futurist architectural style Googie redirects here. For the British actress, see Googie Withers. For the American percussionist, see Arthur Googy. Not to be confused with Google. Norms Restaurants location on La Cienega Boulevard in Los Angeles Googie architecture (/ˈɡuːɡi/ GOO-ghee[1]) is a type of futurist architecture influenced by car culture, jets, the Atomic Age and the Space Age.[2] It originated in Southern California from the Streamline M...

This article does not cite any sources. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Soviet Student Olympiads – news · newspapers · books · scholar · JSTOR (December 2009) (Learn how and when to remove this template message) Soviet Student Olympiad was an annual set of contests for students in the USSR. There were two separate multi-round competitions every year...

Pemilihan umum Bupati Musi Rawas 2020201520249 Desember 2020[1]Kandidat Peta persebaran suara Lokasi Kabupaten Musi Rawas di Provinsi Sumatera Selatan Bupati Musi Rawas dan Wakil Bupati Musi Rawas petahanaHendra Gunawan dan Suwarti Partai Golongan Karya Bupati Musi Rawas dan Wakil Bupati Musi Rawas terpilih belum diketahui Pemilihan umum Kabupaten Musi Rawas 2020 (selanjutnya disebut Pilkada Musi Rawas 2020 atau Pilbup Musi Rawas 2020) adalah pemilihan umum lokal yang akan diselengga...

Exact statistical hypothesis test A permutation test (also called re-randomization test or shuffle test) is an exact statistical hypothesis test making use of the proof by contradiction. A permutation test involves two or more samples. The null hypothesis is that all samples come from the same distribution H 0 : F = G {\displaystyle H_{0}:F=G} . Under the null hypothesis, the distribution of the test statistic is obtained by calculating all possible values of the test statistic under possible...

Siracusa Calcio 1924 SSDCalcio Aretusei[1], Azzurri[2], Leoni[3], Leoncelli[4] Segni distintiviUniformi di gara Casa Trasferta Terza divisa Colori sociali Azzurro SimboliLeone InnoAzzurroPaolo Conte, Michele Virano e Vito Pallavicini Dati societariCittàSiracusa Nazione Italia ConfederazioneUEFA Federazione FIGC CampionatoSerie D Fondazione1924 Rifondazione1937Rifondazione1995Rifondazione2013Rifondazione2021Proprietario Alessandro Ricci Presidente Alessand...

ХристианствоБиблия Ветхий Завет Новый Завет Евангелие Десять заповедей Нагорная проповедь Апокрифы Бог, Троица Бог Отец Иисус Христос Святой Дух История христианства Апостолы Хронология христианства Раннее христианство Гностическое христианство Вселенские соборы Н...

BantanKelurahanKantor Kelurahan BantanNegara IndonesiaProvinsiSumatera UtaraKotaMedanKecamatanMedan TembungKodepos20224Kode Kemendagri12.71.14.1004 Kode BPS1275170006 Luas... km²Jumlah penduduk... jiwaKepadatan... jiwa/km² Untuk tempat lain yang bernama sama, lihat Bantan. Bantan adalah kelurahan di kecamatan Medan Tembung, Medan, Sumatera Utara, Indonesia. Galeri Tanda selamat datang di Kelurahan Bantan Gereja HKBP Tirtosari di Kelurahan Bantan lbsKecamatan Medan Tembung, Kota Medan, ...

Brett Cullen nel 2020 Peter Brett Cullen (Houston, 26 agosto 1956) è un attore statunitense. Indice 1 Biografia 2 Filmografia parziale 2.1 Cinema 2.2 Televisione 3 Doppiatori italiani 4 Altri progetti 5 Collegamenti esterni Biografia Nato in Texas, si diploma nel 1974 alla Madison High School. Grande appassionato di surf, è costretto ad abbandonare la tavola dopo un incidente avvenuto in Messico. Dopo essersi laureato all'Università di Houston, inizia a recitare in teatro con la Houston Sh...

تعتمد هذه المقالة اعتماداً كاملاً أو شبه كامل على مصدر وحيد. فضلاً، ساهم في تحسين هذه المقالة بإضافة مصادر إضافية لضمان وجهة النظر المحايدة. (فبراير 2020) الجامعة التونسية لكرة السلة شعار الجامعة الجامعة التونسية لكرة السلة الاسم المختصر FTBB الأسماء السابقة الرابطة التونسية ...

This Is What You Came ForSingel oleh Calvin Harris featuring RihannaDirilis29 April 2016Genre EDM house eurodance Durasi3:42Label Westbury Road[1] Columbia[2] Pencipta Calvin Harris Taylor Swift Produser Kuk Harrell Calvin Harris Kronologi singel Calvin Harris How Deep Is Your Love (2015) This Is What You Came For (2016) Hype (2016) Kronologi singel Rihanna Kiss It Better / Needed Me(2016) This Is What You Came For(2016) Nothing Is Promised(2016) Video musikThis Is W...

Algorithm in data mining In data mining, k-means++[1][2] is an algorithm for choosing the initial values (or seeds) for the k-means clustering algorithm. It was proposed in 2007 by David Arthur and Sergei Vassilvitskii, as an approximation algorithm for the NP-hard k-means problem—a way of avoiding the sometimes poor clusterings found by the standard k-means algorithm. It is similar to the first of three seeding methods proposed, in independent work, in 2006[3] b...

200 (بالإنجليزية: 200)‏  ساوث بارك توم كروز كان محور الحلقة رقم الحلقة الموسم 14الحلقة 5 المخرج تري باركر كاتب السيناريو تري باركر ومات ستون رمز الإنتاج 1405 تاريخ العرض الأصلي ابريل 14 2010 مدة العرض 22 دقيقة  وصلات خارجية IMDb.com صفحة الحلقة  تسلسل الحلقات لديك 0 اصدقاء 201 قائمة ...

In mathematics, 1 − 2 + 4 − 8 + ⋯ is the infinite series whose terms are the successive powers of two with alternating signs. As a geometric series, it is characterized by its first term, 1, and its common ratio, −2. ∑ k = 0 n ( − 2 ) k {\displaystyle \sum _{k=0}^{n}(-2)^{k}} As a series of real numbers, it diverges. So in the usual sense it has no sum. In a much broader sense, the series is associated with another value besides ∞, namely 1/3, which is the limit of the...

2015 UK local government election 2015 Breckland District Council election ← 2011 7 May 2015 2019 → All 49 council seats26 seats needed for a majority   First party Second party Third party   Party Conservative UKIP Labour Last election 47 0 4 Seats won 42 4 2 Seat change 5 4 2   Fourth party   Party Independent Last election 3 Seats won 1 Seat change 2 Map of the 2015 election results. For vote leaders in the split wards...

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. Halaman ini berisi artikel tentang politikus. Untuk jurnalis, lihat Ana Pastor (jurnalis). Dalam nama Spanyol ini, nama keluarganya adalah Pastor. Ana Pastor Wakil Presiden Tingkat Dua Kongres DeputiPetahanaMulai menjabat 3 Desember 2019PresidenMe...

تتكون اللجنة الأولمبية الدولية (ل أ د - IOC) من 205 عضو حاليًا، وتستخدم اللجنة رموزًا من ثلاثة حروف لاتينية تدل على الرياضيين من الدول الأعضاء في اللجنة الأولمبية. وتستخدم هذه الرموز أيضًا في حالات خاصة لفرق تتكون من رياضيين من دول مختلفة أو فرق من دول غير معترفة رسميًّا، وقد تت...

دوري الخليج الفارسي للمحترفين الجهة المنظمة اتحاد إيران لكرة القدم  تاريخ الإنشاء 2001  الرياضة كرة القدم البلد  إيران مستوى الدوري 1 يتأهل إلى دوري أبطال آسيا هبوط دوري آزادغان  الكأس المحلي كأس حذفي الدرع كأس السوبر الإيراني الموقع الإلكتروني www.iranleague.ir تعديل مص�...