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263 NUMBER

  • 263 (number)
  • Natural number

    263 (two hundred [and] sixty-three) is the natural number between 262 and 264. 263 is a balanced prime, an irregular prime, a Ramanujan prime, a Chen prime

    263 (number)

    263_(number)

  • 263 (disambiguation)
  • Topics referred to by the same term

    263 was a year. 263 may also refer to: 263 (number) 263 BC No. 263 Squadron RAF VMM-263, United States Marine Corps Marine Medium Tiltrotor Squadron HMM-263

    263 (disambiguation)

    263_(disambiguation)

  • The Crystals
  • American vocal group

    Phil Spector. The latter three songs were originally ranked number 263, number 114, and number 493, respectively, on Rolling Stone magazine's list of The

    The Crystals

    The Crystals

    The_Crystals

  • 264 (number)
  • Natural number

    natural number following 263 and preceding 265. 264 is an even composite number. It is also: a Recontres number with one fixed point the number of closed

    264 (number)

    264_(number)

  • List of highways numbered 263
  • numbered 263: Manitoba Provincial Road 263 (former) Prince Edward Island Route 263 Quebec Route 263 Saskatchewan Highway 263 Japan National Route 263

    List of highways numbered 263

    List_of_highways_numbered_263

  • Lectionary 263
  • Greek manuscript of the New Testament

    Lectionary 263, designated by siglum ℓ 263 (in the Gregory-Aland numbering), is a Greek manuscript of the New Testament, on parchment. Palaeographically

    Lectionary 263

    Lectionary_263

  • List of prime numbers
  • 239, 251, 257, 263, 269, 281, 293, 307, 311, 317, 337, 347, 353, 359, 379, 389, 401, 409 (OEIS: A109611) A circular prime is a number that remains prime

    List of prime numbers

    List_of_prime_numbers

  • 263 Dresda
  • Main-belt asteroid

    263 Dresda is a typical Main belt asteroid. It belongs to the Koronis family of asteroids. It has a lightly coloured surface and likely is not composed

    263 Dresda

    263 Dresda

    263_Dresda

  • National Security Action Memorandum 263
  • United States national security directive

    National Security Action Memorandum Number 263 (NSAM-263) was a national security directive approved on 11 October 1963 by United States President John

    National Security Action Memorandum 263

    National_Security_Action_Memorandum_263

  • 263.net
  • Chinese Internet service provider

    net263 co., ltd or commonly known as 263.net is a Chinese Internet service provider said to be named after the number they used for dial-up access to the

    263.net

    263.net

  • List of Billboard Hot 100 number-one singles of the 1970s
  • American radio stations. Key  ♪   – Number-one single of the year The following artists achieved four or more number-one hits during the 1970s. The following

    List of Billboard Hot 100 number-one singles of the 1970s

    List_of_Billboard_Hot_100_number-one_singles_of_the_1970s

  • List of languages by total number of speakers
  • Maltese". In Hetzron, Robert (ed.). The Semitic Languages. Routledge. pp. 263–311. ISBN 978-0-415-05767-7. Norman, Jerry (1988). Chinese. Cambridge University

    List of languages by total number of speakers

    List of languages by total number of speakers

    List_of_languages_by_total_number_of_speakers

  • List of languages by number of native speakers
  • Maltese". In Hetzron, Robert (ed.). The Semitic Languages. Routledge. pp. 263–311. ISBN 978-0-415-05767-7. Norman, Jerry (1988). Chinese. Cambridge University

    List of languages by number of native speakers

    List of languages by number of native speakers

    List_of_languages_by_number_of_native_speakers

  • 262 (number)
  • Natural number

    natural number preceded by the number 261 and followed by 263. It has the prime factorization 2·131. There are four divisors of this number, the divisors

    262 (number)

    262_(number)

  • Fibonacci sequence
  • Numbers obtained by adding the two previous ones

    information", Proceedings of the USSR Academy of Sciences (in Russian), 146: 263–266 English translation by Myron J. Ricci in Soviet Mathematics - Doklady

    Fibonacci sequence

    Fibonacci sequence

    Fibonacci_sequence

  • List of highways numbered 1000–1499
  • Index of lists with the same name

    there are some roads in this range in Georgia and New Mexico. The road numbering scheme in Great Britain includes roads with four digit designations, but

    List of highways numbered 1000–1499

    List_of_highways_numbered_1000–1499

  • K263
  • Topics referred to by the same term

    K263 or K-263 may refer to: K-263 (Kansas highway), a former state highway in Kansas K263, a South Korean armored personnel carrier K.263 Church Sonata

    K263

    K263

  • Messerschmitt Me 263
  • German fighter prototype

    The Messerschmitt Me 263 Scholle (Plaice) was a rocket-powered fighter aircraft developed from the Me 163 Komet towards the end of World War II. Three

    Messerschmitt Me 263

    Messerschmitt Me 263

    Messerschmitt_Me_263

  • Area codes 514, 438, and 263
  • Telephone area codes for Montreal

    Area codes 514, 438, and 263 are telephone area codes of the North American Numbering Plan (NANP) for Montreal and most of its on-island suburbs, specifically

    Area codes 514, 438, and 263

    Area codes 514, 438, and 263

    Area_codes_514,_438,_and_263

  • List of ATP number 1 ranked singles tennis players
  • World number 1 ranked male tennis players (includes rankings before 1973) List of ATP number 1 ranked doubles tennis players List of WTA number 1 ranked

    List of ATP number 1 ranked singles tennis players

    List of ATP number 1 ranked singles tennis players

    List_of_ATP_number_1_ranked_singles_tennis_players

  • List of telephone country codes
  • Madagascar 262 – Réunion 262 (269, 639) – Mayotte (formerly at 269 Comoros) 263 – Zimbabwe 264 – Namibia (formerly 27 (6x) as South West Africa) 265 – Malawi

    List of telephone country codes

    List_of_telephone_country_codes

  • Natural number
  • Number used for counting

    Every well-ordered set is isomorphic to a unique ordinal number. Quine (1960), pp. 262–263, says the only thing required of an acceptable description

    Natural number

    Natural number

    Natural_number

  • Elvis Presley
  • American singer and actor (1935–1977)

    pp. 50, 54, 64. Hilburn 2005. Rodman 1996, p. 28. Guralnick 1994, pp. 262–263. Guralnick 1994, p. 267. Koch, Manning & Toplikar 2008. Guralnick 1994, p

    Elvis Presley

    Elvis Presley

    Elvis_Presley

  • United Kingdom
  • Country in northwestern Europe

    Grove Music Online (8th ed.). Oxford University Press. ISBN 978-1-56159-263-0. (subscription, Wikilibrary access, or UK public library membership required);

    United Kingdom

    United Kingdom

    United_Kingdom

  • Pink Floyd
  • English rock band

     85. Harris 2005, p. 81. Reisch 2007, p. 257. Reisch 2007, p. 263. Reisch 2007, pp. 263–264. Reisch 2007, pp. 258–264. "Rock & Roll Hall of Fame: Pink

    Pink Floyd

    Pink_Floyd

  • Lego BrickHeadz
  • Lego theme

    the BrickHeadz theme as of March 2025. These sets contain a total of 263 numbered figures. In 2022, the Lego Group revealed at San Diego Comic-Con a brand

    Lego BrickHeadz

    Lego_BrickHeadz

  • Perfect number
  • Number equal to the sum of its proper divisors

    In number theory, a perfect number is a positive integer that is equal to the sum of its positive proper divisors, that is, divisors excluding the number

    Perfect number

    Perfect number

    Perfect_number

  • David Bowie
  • English musician and actor (1947–2016)

    Words: Artists Talk About Life And Work. Hal Leonard Corporation. pp. 262–263. ISBN 978-0-634-06655-9. Retrieved 14 May 2012. Manzoor, Sarfraz (20 April

    David Bowie

    David Bowie

    David_Bowie

  • Phil Collins
  • English musician (born 1951)

    original (PDF) on 4 January 2011. Retrieved 3 July 2020. Larkin 2007, p. 263. Wilson, Hugh (3 April 2013). "Famous men and their misunderstood politics"

    Phil Collins

    Phil Collins

    Phil_Collins

  • Navitoclax
  • Chemical compound

    Navitoclax (previously ABT-263) is an experimental orally active anti-cancer drug, which is a Bcl-2 inhibitor similar in action to obatoclax. In addition

    Navitoclax

    Navitoclax

    Navitoclax

  • Telephone numbers in Zimbabwe
  • code (263), followed by the area code, and then the required subscriber number. Example for calling a subscriber in Harare, Zimbabwe, dial: 00 263 24 2xx

    Telephone numbers in Zimbabwe

    Telephone numbers in Zimbabwe

    Telephone_numbers_in_Zimbabwe

  • Dunning–Kruger effect
  • Cognitive bias about one's own skill

    2022. McIntosh et al. 2022. Dunning 2011, pp. 262–263. Dunning 2011, pp. 262–264. Dunning 2011, pp. 263–264. Dunning 2011, p. 264. Magnus & Peresetsky 2022

    Dunning–Kruger effect

    Dunning–Kruger effect

    Dunning–Kruger_effect

  • Titanic
  • British passenger liner that sank in 1912

    on 17 December 2014. Retrieved 15 December 2014. Spignesi 2012, pp. 262–263. Ward 2012, p. 252. Ward 2012, p. 251. Spignesi 2012, p. 261. ITV: Titanic

    Titanic

    Titanic

    Titanic

  • Sam Jordan's Bar
  • Historic building in San Francisco, California

    Francisco, California, U.S. It is a San Francisco Designated Landmark (number 263) since February 6, 2013. It also went by the name Sam Jordan's Bar and

    Sam Jordan's Bar

    Sam Jordan's Bar

    Sam_Jordan's_Bar

  • Riemann hypothesis
  • Conjecture on zeros of the zeta function

    changes in sums of the Liouville function", Mathematics of Computation, 77 (263): 1681–1694, Bibcode:2008MaCom..77.1681B, doi:10.1090/S0025-5718-08-02036-X

    Riemann hypothesis

    Riemann hypothesis

    Riemann_hypothesis

  • NA-263 Quetta-II
  • Constituency of the National Assembly of Pakistan

    NA-263 Quetta-II (این اے-263، کوئٹہ-2) is a constituency for the National Assembly of Pakistan. General elections were held on 10 October 2002. Maulvi

    NA-263 Quetta-II

    NA-263 Quetta-II

    NA-263_Quetta-II

  • Normandy landings
  • World War II landing operation in Europe

     12. Whitmarsh 2009, p. 12. Ford & Zaloga 2009, pp. 54–56. Murray 1983, p. 263. Murray 1983, p. 280. Hooton 1999, p. 283. Speer 1971, pp. 483–484. Speer

    Normandy landings

    Normandy landings

    Normandy_landings

  • Anne, Queen of Great Britain
  • Queen of Great Britain and Ireland from 1702 to 1714

    Green, p. 263; Gregg, pp. 349–351; Somerset, pp. 463–465 Green, p. 263; Somerset, p. 465 Gregg, pp. 349–351; Somerset, pp. 464–465 Green, p. 263; Gregg,

    Anne, Queen of Great Britain

    Anne, Queen of Great Britain

    Anne,_Queen_of_Great_Britain

  • Queen (band)
  • British rock band

    original on 14 June 2007. Retrieved 31 May 2011. Blake 2010, p. 263. Blake 2010, pp. 263, 267, 273. Blake 2016. "Q Classic: Stone Cold Crazy: Brian May

    Queen (band)

    Queen (band)

    Queen_(band)

  • Pol Pot
  • Cambodian communist leader (1925–1998)

    2004, pp. 265–68. Short 2004, p. 271. Chandler 1992, p. 107; Short 2004, p. 263. Short 2004, p. 264. Short 2004, p. 275. Chandler 1992, p. 108; Short 2004

    Pol Pot

    Pol Pot

    Pol_Pot

  • Greek alphabet
  • Script used to write the Greek language

    2012, p. 240 The date of the earliest inscribed objects; Johnston 2003, pp. 263–276 summarizes the scholarship on the dating. See also: Lopez-Ruiz 2022,

    Greek alphabet

    Greek_alphabet

  • Minnesota State Highway 263
  • State highway in Minnesota, United States

    road curves to the north and is numbered as part of County Highway 27 for the remainder of the former route. Highway 263 was authorized on July 1, 1949

    Minnesota State Highway 263

    Minnesota State Highway 263

    Minnesota_State_Highway_263

  • Lists of highways by number
  • This is a list of lists of highways beginning with a number.

    Lists of highways by number

    Lists_of_highways_by_number

  • Battle of Vienna
  • 1683 battle between the Christian European States and the Ottomans

    Cosimo Classics literature. Cosimo, Incorporated. p. 39. ISBN 978-1-60520-263-1. Retrieved 11 August 2024. "The Battle of Vienna". Sabaton Official Website

    Battle of Vienna

    Battle of Vienna

    Battle_of_Vienna

  • Pi
  • Number, approximately 3.14

    William (1706). Synopsis Palmariorum Matheseos. London: J. Wale. pp. 243, 263. p. 263: There are various other ways of finding the Lengths, or Areas of particular

    Pi

    Pi

  • Ringo Starr
  • English musician and actor (born 1940)

    failed to chart in the UK. Clayson 2005, p. 301. Madinger & Easter 2000, p. 263. Badman 2001, pp. 280, 300. Madinger & Easter 2000, pp. 270, 277. Madinger

    Ringo Starr

    Ringo Starr

    Ringo_Starr

  • Bernoulli number
  • Rational number sequence

    summatoriae Maclaurinianae", Journal für die reine und angewandte Mathematik, 12: 263–272 Knuth (1993), p. 14. Smith, David Eugene (1929). "Jacques (I) Bernoulli:

    Bernoulli number

    Bernoulli_number

  • Whitesnake
  • British rock band

    February 1984". Official Charts. Retrieved 10 February 2021. Pennanen 2006, p. 263. Popoff 2015, p. 111. Elliott, Paul (March 2011). "Slide It In (Liberty)"

    Whitesnake

    Whitesnake

    Whitesnake

  • Common Era
  • Era names equivalent to AD/BC

    University Press. doi:10.1093/gmo/9781561592630.article.14903. ISBN 978-1-56159-263-0. Retrieved 26 September 2021. (subscription, Wikilibrary access, or UK

    Common Era

    Common_Era

  • Haisyn Raion
  • Subdivision of Vinnytsia Oblast, Ukraine

    Podillia is included in the list of Emerald network sites. Number of settlements 263. Number of cities – 3. The Haisyn Raion includes 14 territorial communities

    Haisyn Raion

    Haisyn Raion

    Haisyn_Raion

  • Nantucket
  • Consolidated town and county in Massachusetts, United States

    Köppen-Geiger climate classification updated" (PDF). Meteorol. Z. 15 (3): 259–263. Bibcode:2006MetZe..15..259K. doi:10.1127/0941-2948/2006/0130. Retrieved

    Nantucket

    Nantucket

    Nantucket

  • 260 (number)
  • Natural number

    hundred [and] sixty) is the natural number following 259 and preceding 261. 260 is an abundant number, an Ulam number, and a member of the Moser-de Bruijn

    260 (number)

    260_(number)

  • The Conjuring Universe
  • American horror media franchise

    commercially successful, grossing $2.7 billion against a combined budget of $263 million and becoming the highest-grossing horror franchise to date. The franchise

    The Conjuring Universe

    The Conjuring Universe

    The_Conjuring_Universe

  • Labours of Hercules
  • Series of feats carried out by Heracles

    Euripides, Alcestis 452-53 Hard, p. 263; Apollodorus, 2.5.9. Gantz, p. 399; Apollodorus, 2.5.9. Gantz, p. 398. Hard, p. 263. Mayor, p. 126; Hellanicus, fr

    Labours of Hercules

    Labours of Hercules

    Labours_of_Hercules

  • Anilingus
  • Orally stimulating the anus of another person

    Sharon (2006). Human sexuality. Oxford University Press, Incorporated. p. 263. ISBN 978-0-87893-465-2. Retrieved 30 September 2023. Newman, Felice (2004)

    Anilingus

    Anilingus

    Anilingus

  • Battle of Mons Lactarius
  • Battle during the Justinian's Gothic War

    2021, p. 344. Lin 2021, p. 407. Syvänne 2021, pp. 344–345. Salzman 2021, p. 263. Bury 1958, p. 272. Syvänne 2021, pp. 344–346. Bury 1958, pp. 272–273. Hodgkin

    Battle of Mons Lactarius

    Battle of Mons Lactarius

    Battle_of_Mons_Lactarius

  • Jumanji (film)
  • 1995 film directed by Joe Johnston

    received mixed reviews from critics, but was a box office success, grossing $263 million worldwide on a budget of approximately $65 million. It was the tenth

    Jumanji (film)

    Jumanji_(film)

  • Diana Ross
  • American singer and actress (born 1944)

    Robert (ed.). 1001 Songs You Must Hear Before You Die. New York: Universe. p. 263. "Spectacular New Film For Diana Ross: Mahogany". Ebony. 30 (12): 144–150

    Diana Ross

    Diana Ross

    Diana_Ross

  • Levant
  • Region in the Eastern Mediterranean

    Archaeology, May 2008 Egyptian Journal of Geology, Volume 42, Issue 1, p. 263, 1998 Gagarin 2009, p. 247; Naim 2011, p. 921 Naim 2011, p. 921. LEVANT archaic

    Levant

    Levant

    Levant

  • August 1
  • Day of the year

    University Press. doi:10.1093/gmo/9781561592630.article.O005271. ISBN 978-1-56159-263-0. (subscription, Wikilibrary access, or UK public library membership required)

    August 1

    August_1

  • The Fifth Element
  • 1997 film by Luc Besson

    The Fifth Element was a strong financial success, earning more than US$263 million at the box office on a $90-million budget, making it the ninth highest-grossing

    The Fifth Element

    The_Fifth_Element

  • The Lovin' Spoonful
  • Canadian-American folk-rock band

    Savage 2015, p. 555. Boone & Moss 2014, pp. 111–112. Unterberger 2002, p. 263. Boone & Moss 2014, p. 111. McHarry, Charles (November 2, 1965). "On the

    The Lovin' Spoonful

    The Lovin' Spoonful

    The_Lovin'_Spoonful

  • Frédéric Chopin
  • Polish composer and pianist (1810–1849)

     106–107. Schumann 1988, pp. 15–17. Zamoyski 2010, p. 88. Hedley 2005, pp. 263–264. Samson 2001, §2 paras. 4–5. Conway 2012, p. 226 & note 9. Samson 2001

    Frédéric Chopin

    Frédéric Chopin

    Frédéric_Chopin

  • Wolf
  • Species of canine

    Mech & Boitani 2003, p. 269. Mech & Boitani 2003, pp. 261–263. Mech & Boitani 2003, pp. 263–264. Mech & Boitani 2003, p. 266. Mech & Boitani 2003, p. 265

    Wolf

    Wolf

    Wolf

  • Fermat's Last Theorem
  • 17th-century conjecture proved by Andrew Wiles in 1994

    157, 233, 257 and 263. In the 1920s, Louis Mordell posed a conjecture that implied that Fermat's equation has at most a finite number of nontrivial primitive

    Fermat's Last Theorem

    Fermat's Last Theorem

    Fermat's_Last_Theorem

  • The Doors
  • American rock band

    Prochnicky 1991, pp. 438–439. Hopkins & Sugerman 1980, p. 309. Densmore 1990, p. 263. Runtagh, Jordan (April 19, 2016). "Doors' L.A. Woman: 10 Things You Didn't

    The Doors

    The Doors

    The_Doors

  • Newton's method
  • Algorithm for finding zeros of functions

    ( x 1 ) f ′ ( x 1 ) = ⋮ = 0. _ 909 672 693 736 … x 3 = ⋮ = ⋮ = 0.86 _ 7 263 818 209 … x 4 = ⋮ = ⋮ = 0.865 47 _ 7 135 298 … x 5 = ⋮ = ⋮ = 0.865 474 033

    Newton's method

    Newton's method

    Newton's_method

  • Minuscule 263
  • New Testament manuscript

    Minuscule 263 (in the Gregory-Aland numbering), δ 372 (Soden), is a Greek minuscule manuscript of the New Testament, on parchment. Paleographically it

    Minuscule 263

    Minuscule_263

  • Alpha
  • First letter of the Greek alphabet

    Routes from Sidon to Huelva: Interconnections in the Mediterranean 2003:263-76, summarizes the present scholarship on the dating. "Character Encodings"

    Alpha

    Alpha

  • List of most expensive films
  • and 2013 offset against a tax rebate of $42.9 million. The net budget was $263.7 million, a figure consistent with Disney's claim that the film cost "around

    List of most expensive films

    List of most expensive films

    List_of_most_expensive_films

  • List of North American Numbering Plan area codes
  • The North American Numbering Plan (NANP) divides the territories of its members into geographic numbering plan areas (NPAs). Each NPA is identified by

    List of North American Numbering Plan area codes

    List_of_North_American_Numbering_Plan_area_codes

  • Number of terrorist incidents by country
  • This is a list of the number of incidents labelled as Terrorism and not believed to have been carried out by a Government or its forces (see State terrorism

    Number of terrorist incidents by country

    Number_of_terrorist_incidents_by_country

  • 269 (number)
  • Natural number

    269 (two hundred [and] sixty-nine) is the natural number between 268 and 270. It is also a prime number. 269 is a twin prime, and a Ramanujan prime. It

    269 (number)

    269_(number)

  • 266 (number)
  • Natural number

    hundred [and] sixty-six) is the natural number following 265 and preceding 267. 266 is an even composite number with three prime factors. 266 is a repdigit

    266 (number)

    266_(number)

  • Ada Lovelace
  • English mathematician (1815–1852)

    Lardner, D. (July 1834). "Babbage's calculating engine". Edinburgh Review: 263–327. Retrieved 11 October 2022. In WikiSource and also reprinted in The works

    Ada Lovelace

    Ada Lovelace

    Ada_Lovelace

  • Australian Poetry in the Twentieth Century
  • 1991 poetry anthology edited by Robert Gray and Geoffrey Lehmann

    Lehmann, published by Heinemann in 1991. The collection contains 263 poems, from a number of authors and sources. "Aubade", Christopher Brennan "Towards

    Australian Poetry in the Twentieth Century

    Australian_Poetry_in_the_Twentieth_Century

  • Bracket
  • Punctuation mark

    Detailtypografie [Detail Typography] (in German). Mainz: Hermann Schmidt. p. 263. ISBN 9783874396424. "C0 Controls and Basic Latin Code Chart" (PDF). The

    Bracket

    Bracket

  • Mick Taylor
  • British guitarist, former member of the Rolling Stones (born 1949)

    Rolling Stones. London: John Blake Publishing. pp. 329–331. ISBN 978-1-84358-263-2. Jackson, Andrew Grant (2019). 1973: Rock at the Crossroads. New York:

    Mick Taylor

    Mick Taylor

    Mick_Taylor

  • List of popes
  • Renaissances and the Byzantine and Roman churches. Univ of Wisconsin Press. pp. 263–. ISBN 978-0-299-11884-6. Archived from the original on 10 March 2024. Retrieved

    List of popes

    List of popes

    List_of_popes

  • Collatz conjecture
  • Open problem on 3x+1 and x/2 functions

    182, 91, 274, 137, 412, 206, 103, 310, 155, 466, 233, 700, 350, 175, 526, 263, 790, 395, 1186, 593, 1780, 890, 445, 1336, 668, 334, 167, 502, 251, 754

    Collatz conjecture

    Collatz_conjecture

  • Order of Nine Angles
  • Satanic and left-hand path occultist group

    Ryan 2003, p. 53; Senholt 2013, pp. 263–264. Doyle White 2018, pp. 158–159. Weitzmann 2010, p. 16; Senholt 2013, pp. 263–264. Weitzmann 2010, pp. 16–17; Senholt

    Order of Nine Angles

    Order of Nine Angles

    Order_of_Nine_Angles

  • Cultural Revolution
  • Period of sociopolitical turmoil in China (1966–1976)

    Forster, Keith (1992). "China's Coup of October 1976". Modern China. 18 (3): 263–303. doi:10.1177/009770049201800302. ISSN 0097-7004. JSTOR 189334. S2CID 143387271

    Cultural Revolution

    Cultural_Revolution

  • List of death row inmates in the United States
  • were 1,977 death row inmates in the United States, including 45 women. The number of death row inmates changes frequently with new convictions, appellate

    List of death row inmates in the United States

    List_of_death_row_inmates_in_the_United_States

  • Gregorian chant
  • Form of song

    University Press. doi:10.1093/gmo/9781561592630.article.20114. ISBN 978-1-56159-263-0. (subscription, Wikilibrary access, or UK public library membership required)

    Gregorian chant

    Gregorian chant

    Gregorian_chant

  • List of Major League Baseball career home run leaders
  • League Baseball season (including free agents), with the number in parentheses designating the number of home runs they have hit during the 2026 season. The

    List of Major League Baseball career home run leaders

    List of Major League Baseball career home run leaders

    List_of_Major_League_Baseball_career_home_run_leaders

  • Ephesus
  • Ancient Greek city in Anatolia

    Christian Councils (Council of Ephesus). The city was destroyed by the Goths in 263. Although it was afterwards rebuilt, its importance as a port and commercial

    Ephesus

    Ephesus

    Ephesus

  • Oskar Dirlewanger
  • German military officer and war criminal (1895–1945)

    "Dirlewanger". Warszawa: Instytut Pamięci Narodowej. pp. 18–20. ISBN 978-83-8229-263-3. Cooper M. The Phantom War: The German struggle against Soviet partisans

    Oskar Dirlewanger

    Oskar Dirlewanger

    Oskar_Dirlewanger

  • Mersenne prime
  • Prime number of the form 2^n – 1

    also prime) will divide Mp, for example, 23 | M11, 47 | M23, 167 | M83, 263 | M131, 359 | M179, 383 | M191, 479 | M239, and 503 | M251 (sequence A002515

    Mersenne prime

    Mersenne_prime

  • Glen Campbell
  • American musician (1936–2017)

    Hartman, Kent (2012). The Wrecking Crew. St. Martin's Griffin. pp. 261–263. ISBN 978-1-250-03046-7. Glen Campbell on The Tonight Show, 1975 Whitburn

    Glen Campbell

    Glen Campbell

    Glen_Campbell

  • Singin' in the Rain
  • 1952 film by Gene Kelly and Stanley Donen

    to MGM records, during the film's initial theatrical release, it made $3.263 million in the US and Canada, and $2.367 million internationally, earning

    Singin' in the Rain

    Singin' in the Rain

    Singin'_in_the_Rain

  • 500 (number)
  • Natural number

    algebras (14, 52, 78, 133, 248). 526 = 2 × 263. It is a centered pentagonal number, a nontotient, and a Smith number. 527 = 17 × 31. It is palindromic in base

    500 (number)

    500_(number)

  • Göppingen (Bundestag electoral district)
  • Federal electoral district of Germany

    first-past-the-post voting. Under the current constituency numbering system, it is designated as constituency 263. It is located in eastern Baden-Württemberg, comprising

    Göppingen (Bundestag electoral district)

    Göppingen (Bundestag electoral district)

    Göppingen_(Bundestag_electoral_district)

  • Utah State Route 276
  • State highway in Utah, United States

    separates the route into two sections; the eastern section was numbered State Route 263 prior to the existence of the ferry. Separated by the Colorado

    Utah State Route 276

    Utah State Route 276

    Utah_State_Route_276

  • Antonio Vivaldi
  • Italian composer and violinist (1678–1741)

    and his death was the first registered on the next day. Heller 1997, p. 263 states: "The composer's death is noted in the official coroner's report and

    Antonio Vivaldi

    Antonio Vivaldi

    Antonio_Vivaldi

  • 2026 Russian legislative election
  • headed by the party leader Sergey Mironov. In total, the party nominated 263 candidates on the party list and 224 candidates in single-member constituencies

    2026 Russian legislative election

    2026 Russian legislative election

    2026_Russian_legislative_election

  • 6-Methoxytryptamine
  • Pharmaceutical compound

    6-Methoxytryptamine (6-MeO-T; developmental code name PAL-263) is a monoamine releasing agent and serotonin receptor modulator of the tryptamine family

    6-Methoxytryptamine

    6-Methoxytryptamine

    6-Methoxytryptamine

  • Iron Maiden
  • English heavy metal band

    2023. Musiclands 2021. Popoff & 2005(d). Wall 2004, p. 265. Wall 2004, p. 263. "Crazy Footage of IRON MAIDEN Playing a Secret Gig as 'CHARLOTTE AND THE

    Iron Maiden

    Iron Maiden

    Iron_Maiden

  • 10,000
  • Natural number

    2000th prime number 17471 = palindromic prime 17496 = 3-smooth number (23×37) 17570 = weird number 17575 = square pyramidal number 17576 = 263, palindromic

    10,000

    10,000

  • List of UK singles chart number ones of the 1960s
  • artists achieved three or more number-one hits during the 1960s. The following record labels had five or more number ones on the UK Singles Chart during

    List of UK singles chart number ones of the 1960s

    List_of_UK_singles_chart_number_ones_of_the_1960s

  • Tettigoniidae
  • Family of insects

    the subfamily P seudotettigoniinae". Systematic Entomology. 39 (2): 256–263. Bibcode:2014SysEn..39..256G. doi:10.1111/syen.12050. ISSN 0307-6970. Zhao

    Tettigoniidae

    Tettigoniidae

    Tettigoniidae

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