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Railway station in Derbyshire, England CromfordGeneral informationLocationCromford, Derbyshire DalesEnglandGrid referenceSK302574Managed byEast Midlands RailwayPlatforms1Other informationStation codeCMFClassificationDfT category F2HistoryOpened4 June 1849[1]Passengers2017/18 47,4842018/19 41,6402019/20 44,5482020/21 8,5942021/22 29,452 NotesPassenger statistics from the Office of Rail and Road Cromford railway station is a Grade II listed[2] railway station owned by Network Ra...

American far-right militant group active during the 1970s and 80s This article is about the organization. For the Cabaret Voltaire album, see The Covenant, The Sword, and the Arm of the Lord (album). The Covenant, The Sword, and the Arm of the Lord (CSA)The group adopted the USAEUR's shoulder sleeve insignia, which can be seen on CSA uniforms.[1]Formation1971DissolvedApril 19, 1985TypeWhite nationalismChristian IdentitySurvivalismLocationUnited StatesLeaderJames Dennis EllisonSecond-i...

Historic building in Aguadilla, Puerto Rico United States historic placeDistrict CourthouseU.S. National Register of Historic Places Location of Aguadilla and the courthouse in Puerto RicoLocationCalle ProgresoAguadilla, Puerto RicoCoordinates18°25′32″N 67°09′16″W / 18.425514°N 67.154501°W / 18.425514; -67.154501Built1925ArchitectRafael CarmoegaNRHP reference No.85000041[1]Added to NRHPJanuary 2, 1985 District Courthouse, also known as Mus...

Parallélogramme de Wittenbauer- cas d'un quadrilatère convexe En géométrie, le parallélogramme de Wittenbauer est un parallélogramme obtenu à partir d'un quadrilatère quelconque en découpant chaque côté de celui-ci en trois segments de même taille et en traçant les droites passant par deux points adjacents à un même sommet. Il porte le nom de l'ingénieur autrichien Ferdinand Wittenbauer (de). À ce parallélogramme est associé le théorème de Wittenbauer qui précise qu...

Ортогональні поліноми Ґеґенбауера Відкриті Леопольд Ґеґенбауер Формула C n ( α ) ( z ) = ∑ k = 0 ⌊ n / 2 ⌋ ( − 1 ) k ( α ) n − k k ! ( n − 2 k ) ! ( 2 z ) n − 2 k {\displaystyle C_{n}^{(\alpha )}(z)=\sum _{k=0}^{\lfloor n/2\rfloor }{\frac {(-1)^{k}(\alpha )_{n-k}}{k!(n-2k)!}}(2z)^{n-2k}} Диференціальне рівняння ( 1 − z 2 ) d 2 y ( z ) d z ...

Ewith Bahar (lahir di Jakarta, 24 Februari) adalah sastrawati berkebangsaan Indonesia. Namanya dikenal melalui sejumlah karyanya dalam bentuk novel, cerita pendek, dan puisi yang dipublikasikan di sejumlah surat kabar. Ewith yang sehari-hari bekerja di bagian news and feature di RCTI, merupakan salah satu penyair yang puisi-puisinya terhimpun dalam antologi puisi Dari Negeri Poci yang sudah diterbitkan sejak 1993.[1][2][3] . Beberapa puisinya telah dibuat musik sebagai...

除特别注明外，本文所有时间均以中时区时间（UTC±0）为准。 英雄联盟全球总决赛2021年赛事资料赛事《英雄联盟》地点 冰島雷克雅未克日期10月5日—11月6日主办方拳头游戏比赛形式入围赛：10队进行单循环赛（10月5日-10月9日）小组赛：16队进行双循环赛（10月11日-10月18日）淘汰赛：8队进行单败淘汰赛（10月22日-11月6日）场馆 雷克雅未克温泉谷体育大厅队伍22（10入围赛 �...

?Ящірка батігохвоста Біологічна класифікація Домен: Ядерні (Eukaryota) Царство: Тварини (Animalia) Тип: Хордові (Chordata) Підтип: Черепні (Craniata) Інфратип: Хребетні (Vertebrata) Клас: Плазуни (Reptilia) Ряд: Лускаті (Squamata) Підряд: Lacertilia Родина: Теїди Рід: Ящірка батігохвоста Біноміальна назва Cnemidophor...

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: Take Me In Bonnie Pink song – news · newspapers · books · scholar · JSTOR (January 2017) (Learn how and when to remove this template message) 2001 single by Bonnie PinkTake Me InSingle by Bonnie Pinkfrom the album Just a Girl ReleasedFebruary 7, 2001Recorded2001GenreSoulLab...

Politics of Canada Government (structure) The Crown Monarch (list): Charles III Governor General (list): Mary Simon Monarchy in the provinces Lieutenant governors Royal prerogative Executive (King-in-Council) King’s Privy Council Prime minister (List of prime ministers): Justin Trudeau Cabinet (List of Canadian ministries): 29th Canadian Ministry President of the Privy Council Clerk of the Privy Council Privy Council Office Public Service Provincial and territorial executive councils Premie...

Câu lạc bộ bóng đá Việt NamBài này viết về Câu lạc bộ bóng đá mang tên Công an Hà Nội. Đối với cơ quan, lực lượng Công an phụ trách Thủ đô Hà Nội, xem Công an thành phố Hà Nội.Công an Hà Nội FCTên đầy đủCâu lạc bộ bóng đá Công an Hà NộiBiệt danhĐại diện Thủ đô (Được Ủy ban và nhân dân Thành phố Hà Nội công nhận)[1] Bức tường Những chú ngựa Đội bóng Hoàng Thành ...

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. (فبراير 2016) بطولة العالم لكرة اليد للشابات الجهة المنظمة الاتحاد الدولي لكرة اليد  الرياضة كرة اليد  تعديل مصدر...

Michael Mick DoohanDoohan diatas Honda NSR500Kebangsaan AustraliaLahir04 Juni 1965 (umur 58) Catatan statistik Karier Grand Prix Sepeda MotorTahun aktif1989 - 1999 Lomba pertamaGrand Prix Jepang 1989Menang pertamaGrand Prix Hungaria 1990Menang terakhirGrand Prix Argentina 1998Lomba terakhirGrand Prix Jepang 1999TimHondaJuara dunia500cc- 1994, 1995, 1996, 1997, 1998 Start Menang Podium Pole F. lap Poin 117 54 95 58 46 2283 Michael Mick Doohan (lahir 4 Juni 1965) adalah seorang pembal...

2017 South Korean filmAnarchist from ColonyTheatrical posterHangul박열Hanja朴烈Revised RomanizationPark Yeol Directed byLee Joon-ikWritten byHwang Seong-guProduced byKim Sung-cheolStarringLee Je-hoonChoi Hee-seoCinematographyPark Sung-jooMusic byBang Jun-seokKang Eun-kooDistributed byMegabox Plus MRelease date June 28, 2017 (2017-06-28) Running time129 minutesCountrySouth KoreaLanguagesKoreanJapaneseBox officeUS$16.9 million[1] Anarchist from Colony (Korean:...

У надрах В. зосереджені великі запаси нафти, природного газу, зал. руд; розвідані родов. руд нікелю, кобальту, міді, поліметалів, відомі також родов. кам. вугілля, бокситів, сірки, азбесту, фосфоритів, алмазів: Основні корисні копалини Венесуели станом на 1998—1999 рр. Корисні...

Gambar Louis Henry Sullivan Louis Henry Sullivan adalah seorang arsitek Amerika yang lahir pada tanggal 3 September 1856 di dan meninggal pada tanggal 14 April 1924 di Chicago, Amerika Serikat.[1][2] Sullivan dikenal sebagai pembaharu dalam arsitektur Amerika yang dikenal dengan desain pencakar langitnya yang kaya estetika.[1][2] Pada masa mudanya, Sullivan dikenal kurang sabar untuk menempuh pendidikan di kelas, dia hanya menempuh satu tahun pendidikan di ‘M...

Perundurai taluk is a taluk of Erode district of the Indian state of Tamil Nadu. The headquarters of the taluk is the town of Perundurai. It falls under Erode Revenue Division. Demographics According to the 2011 census, the taluk of Perundurai had a population of 269,600 with 135,850 males and 133,750 females. There were 985 women for every 1000 men. The taluk had a literacy rate of 67.84. Child population in the age group below 6 was 10,358 Males and 9,818 Females.[1] See also Komaya...

This article is about the puzzle game. For the 1983 arcade game, see Zoo Keeper (1983 video game). For other uses, see Zookeeper (disambiguation). This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Zoo Keeper 2003 video game – news · newspapers · books · scholar · JSTOR (December 2017) (Learn how and when ...

Perceived surface quality of a work of art Paint texture on The Sower with Setting Sun by Vincent van Gogh In the visual arts, texture refers to the perceived surface quality of a work of art. It is an element found in both two-dimensional and three-dimensional designs, and it is characterized by its visual and physical properties. The use of texture, in conjunction with other design elements, can convey a wide range of messages and evoke various emotions. Physical The bumpy texture of tactil...

Infinite polyhedron with non-planar faces In geometry, a skew apeirohedron is an infinite skew polyhedron consisting of nonplanar faces or nonplanar vertex figures, allowing the figure to extend indefinitely without folding round to form a closed surface. Skew apeirohedra have also been called polyhedral sponges. Many are directly related to a convex uniform honeycomb, being the polygonal surface of a honeycomb with some of the cells removed. Characteristically, an infinite skew polyhedron di...