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CHEN PRIME

  • Chen prime
  • Prime number p where p+2 is prime or semiprime

    In mathematics, a prime number p is called a Chen prime if p + 2 is either a prime or a product of two primes (also called a semiprime). The even number

    Chen prime

    Chen_prime

  • Chen Jingrun
  • Chinese number theorist

    including Chen's theorem and the Chen prime. Chen was the third son in a large family from Fuzhou, Fujian, China. His father was a postal worker. Chen Jingrun

    Chen Jingrun

    Chen Jingrun

    Chen_Jingrun

  • List of prime numbers
  • The next term has 6,539 digits. (OEIS: A051131) Chen primes are primes p such that p+2 is either a prime or semiprime. 2, 3, 5, 7, 11, 13, 17, 19, 23, 29

    List of prime numbers

    List_of_prime_numbers

  • 67 (number)
  • Natural number

    prime number, a Chen prime, an irregular prime, a lucky prime, a Heegner number, a super-prime, an isolated prime, a sexy prime, and a Pillai prime.

    67 (number)

    67_(number)

  • 900 (number)
  • Natural number

    consecutive primes (173 + 179 + 181 + 191 + 193). 918 = 2 × 33 × 17. It is a Harshad number. 919 is a prime number, a cuban prime, a prime index prime, a Chen prime

    900 (number)

    900_(number)

  • 800 (number)
  • Natural number

    triangular number. 821 is a prime number, a twin prime, a Chen prime, and an Eisenstein prime with no imaginary part. It forms a prime quadruplet with 823, 827

    800 (number)

    800_(number)

  • 400 (number)
  • Natural number

    7. 401 is the 79th prime number. It is a Ramanujan prime, a Pythagorean prime, a Chen prime, a super-prime, and an Irregular prime. It is also a Tetranacci

    400 (number)

    400_(number)

  • 1000 (number)
  • Natural number

    edge-length 14. 1019 is a Sophie Germain prime, a safe prime, and a Chen prime. 1021 is a Lucky prime and a twin prime with 1019. 1025 = 52 × 41. It is a Jacobsthal-Lucas

    1000 (number)

    1000_(number)

  • 600 (number)
  • Natural number

    accepted to be 666) 617 is a prime number, a Chen prime, an Eisenstein prime with no imaginary part, a super-prime, an index of prime Lucas number, and the sum

    600 (number)

    600_(number)

  • 500 (number)
  • Natural number

    is a prime number, a safe prime, a Chen prime, an Eisenstein prime with no imaginary part, an index of a prime Lucas number, and an isolated prime. It

    500 (number)

    500_(number)

  • 700 (number)
  • Natural number

    and the sum of four consecutive primes (167 + 173 + 179 + 181). 701 is a prime number, a Chen prime, an Eisenstein prime with no imaginary part, and the

    700 (number)

    700_(number)

  • 300 (number)
  • Natural number

    binary-matrix involutions. 317 is a Chen prime and an Eisenstein prime with no imaginary part. It is one of the rare primes that is both right and left truncatable

    300 (number)

    300_(number)

  • Twin prime
  • Prime differing from another prime by two

    member of a pair is by definition a Chen prime. If m − 4 or m + 6 is also prime, then the three primes are called a prime triplet. It has been proven that

    Twin prime

    Twin_prime

  • 89 (number)
  • Natural number

    89 is: the 24th prime number, following 83 and preceding 97. a Chen prime. a Pythagorean prime. the smallest Sophie Germain prime to start a Cunningham

    89 (number)

    89_(number)

  • 43 (number)
  • Natural number

    43 is a prime number, and a twin prime of 41. 43 is the smallest prime that is not a Chen prime. 43 is also a Wagstaff prime, a Gaussian prime, and a Heegner

    43 (number)

    43_(number)

  • Chen (surname)
  • Surname list

    Engineering at Columbia University Chen Jingrun (陳景潤; 1933–1996), mathematician, known for Chen prime and Chen's theorem Chen Jiun-Shyan, American engineering

    Chen (surname)

    Chen (surname)

    Chen_(surname)

  • 293 (number)
  • Natural number

    following 292 and preceding 294. 293 is: a prime number, a Pythagorean prime, a Sophie Germain prime a Chen prime strictly trivially polygonal (number n that

    293 (number)

    293_(number)

  • Chen's theorem
  • Every large even number is either sum of a prime and a semi-prime or two primes

    number theory, Chen's theorem states that every sufficiently large even number can be written as the sum of either two primes or a prime and a semiprime

    Chen's theorem

    Chen's theorem

    Chen's_theorem

  • 167 (number)
  • Natural number

    168. 167 is the 39th prime number, an emirp, an isolated prime, a Chen prime, a Gaussian prime, a safe prime, and an Eisenstein prime with no imaginary part

    167 (number)

    167_(number)

  • 83 (number)
  • Number

    Germain prime, a safe prime, a Chen prime, and an Eisenstein prime with no imaginary part and real part of the form 3n − 1. It is a cousin prime with 79

    83 (number)

    83_(number)

  • Supersingular prime (moonshine theory)
  • Specific class of fifteen prime numbers

    supersingular primes are Chen primes, but 37, 53, and 67 are also Chen primes without being supersingular, and there are infinitely many Chen primes greater

    Supersingular prime (moonshine theory)

    Supersingular_prime_(moonshine_theory)

  • 113 (number)
  • Natural number

    following 112 and preceding 114. 113 is a prime number, a Sophie Germain prime, an emirp, an isolated prime, a Chen prime, a highly cototient number, a centered

    113 (number)

    113_(number)

  • 563 (number)
  • Natural number

    the 103rd prime number. It is also a safe prime, a Chen prime, an Eisenstein prime with no imaginary part, a balanced prime, a sexy prime with 569, a

    563 (number)

    563_(number)

  • 30,000
  • Natural number

    38501 = Smallest prime separated by at least 40 from the nearest primes (38461 and 38543). It is thus an isolated prime. Chen prime. 38807 = number of

    30,000

    30,000

  • 107 (number)
  • Natural number

    preceding 108. 107 is the 28th prime number. The next prime is 109, with which it comprises a twin prime, making 107 a Chen prime. Plugged into the expression

    107 (number)

    107_(number)

  • 137 (number)
  • Natural number

    137 is: the 33rd prime number; the next is 139, with which it comprises a twin prime, and thus 137 is a Chen prime. an Eisenstein prime with no imaginary

    137 (number)

    137_(number)

  • 263 (number)
  • Natural number

    between 262 and 264. 263 is a balanced prime, an irregular prime, a Ramanujan prime, a Chen prime, and a safe prime. 263 is also a strictly non-palindromic

    263 (number)

    263_(number)

  • Prime number
  • Number divisible only by 1 and itself

    written as a sum of three primes. Chen's theorem says that every sufficiently large even number can be expressed as the sum of a prime and a semiprime (the

    Prime number

    Prime number

    Prime_number

  • 211 (number)
  • Natural number

    also a prime number. 211 is the sum of three consecutive primes ( 67 + 71 + 73 {\displaystyle 67+71+73} ), a Chen prime, a centered decagonal prime, and

    211 (number)

    211_(number)

  • Melissa Chen
  • Singaporean journalist (born 1985)

    Melissa Chen (born 1985) is a Singaporean social commentator and activist. She is a contributing editor for Spectator USA. Chen was born in Singapore

    Melissa Chen

    Melissa Chen

    Melissa_Chen

  • 131 (number)
  • Natural number

    133, is a semiprime, 131 is a Chen prime. 131 is an Ulam number. 131 is also a Honaker prime. 131 is a full reptend prime in base 10 (and also in base

    131 (number)

    131_(number)

  • 127 (number)
  • Natural number

    prime. Because the next odd number, 129, is a semiprime, 127 is a Chen prime. 127 is greater than the arithmetic mean of its two neighboring primes;

    127 (number)

    127_(number)

  • 239 (number)
  • Natural number

    239 is a prime number. The next is 241, with which it forms a pair of twin primes; hence, it is also a Chen prime. 239 is a Sophie Germain prime and a

    239 (number)

    239_(number)

  • 281 (number)
  • Natural number

    41 + 43 + 47 + 53), Chen prime, Eisenstein prime with no imaginary part, and a centered decagonal number. 281 is the smallest prime p such that the decimal

    281 (number)

    281_(number)

  • 353 (number)
  • Natural number

    353 is the 71st prime number, a palindromic prime, an irregular prime, a super-prime, a Chen prime, a Proth prime, and an Eisenstein prime. In connection

    353 (number)

    353_(number)

  • 251 (number)
  • Natural number

    seven consecutive primes (23 + 29 + 31 + 37 + 41 + 43 + 47). a Chen prime. an Eisenstein prime with no imaginary part. a de Polignac number, meaning that

    251 (number)

    251_(number)

  • Amazon Prime
  • Paid subscription service offered by Amazon

    Retrieved June 3, 2026. Chen, Connie (December 18, 2024). "Everything you need to know about Prime Access, one of Amazon's discounted Prime membership". Amazon

    Amazon Prime

    Amazon Prime

    Amazon_Prime

  • 139 (number)
  • Natural number

    the 34th prime number. It is a twin prime with 137. Because 141 is a semiprime, 139 is a Chen prime. 139 is the smallest prime before a prime gap of length

    139 (number)

    139_(number)

  • List of Chinese discoveries
  • by Chen Jingrun in 1966, with further details of the proof in 1973. Chen prime: A prime number p is called a Chen prime if p + 2 is either a prime or

    List of Chinese discoveries

    List of Chinese discoveries

    List_of_Chinese_discoveries

  • 157 (number)
  • Natural number

    yields 157 an emirp a Chen prime the largest known prime p which p p + 1 p + 1 {\displaystyle {\frac {p^{p}+1}{p+1}}} is also prime. (See (sequence A056826

    157 (number)

    157_(number)

  • 181 (number)
  • Natural number

    preceding 182. 181 is prime, and a palindromic, strobogrammatic, and dihedral number in decimal. 181 is a Chen prime. 181 is a twin prime with 179, equal to

    181 (number)

    181_(number)

  • Landau's problems
  • Four basic unsolved problems about prime numbers

    Yıldırım. In 1966 Chen showed that there are infinitely many primes p (later called Chen primes) such that p + 2 is either a prime or a semiprime. It

    Landau's problems

    Landau's problems

    Landau's_problems

  • Mahathir Mohamad
  • Prime Minister of Malaysia (1981–2003, 2018–2020)

    fourth and seventh prime minister of Malaysia from 1981 to 2003 and again from 2018 to 2020. He was the country's longest-serving prime minister, serving

    Mahathir Mohamad

    Mahathir Mohamad

    Mahathir_Mohamad

  • 78th Primetime Creative Arts Emmy Awards
  • 2026 American television programming awards for creative arts

    Awards honored the best in artistic and technical achievement in American prime time television programming from June 1, 2025, until May 31, 2026, as chosen

    78th Primetime Creative Arts Emmy Awards

    78th_Primetime_Creative_Arts_Emmy_Awards

  • 100,000,000
  • Natural number

    repunit, square root of 12345678987654321 111,111,113 = Chen prime, Sophie Germain prime, cousin prime. 120,528,657 = number of centered hydrocarbons with

    100,000,000

    100,000,000

  • Benjamin Netanyahu
  • Prime Minister of Israel (1996–1999; 2009–2021; 2022–present)

    21 October 1949) is an Israeli politician and diplomat who has served as Prime Minister of Israel since 2022. Having previously held office from 1996 to

    Benjamin Netanyahu

    Benjamin Netanyahu

    Benjamin_Netanyahu

  • List of number theory topics
  • sieve Chen prime Cullen prime Fermat prime Sophie Germain prime, safe prime Mersenne prime New Mersenne conjecture Great Internet Mersenne Prime Search

    List of number theory topics

    List_of_number_theory_topics

  • Ray Chen
  • Taiwanese-Australian violinist (born 1989)

    Ray Chen (Chinese: 陳銳; pinyin: Chén Ruì; born 6 March 1989) is a Taiwanese-Australian violinist and YouTuber. He was the winner of the 2008 International

    Ray Chen

    Ray Chen

    Ray_Chen

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

    In mathematics, a Mersenne prime is a prime number that is one less than a power of two. That is, it is a prime number of the form Mn = 2n − 1 for some

    Mersenne prime

    Mersenne_prime

  • Oh. What. Fun.
  • 2025 American Christmas comedy film

    Denis Leary, Dominic Sessa, with Jason Schwartzman, Eva Longoria, and Joan Chen. The plot tells the story of the family matriarch Claire going through the

    Oh. What. Fun.

    Oh._What._Fun.

  • Chen dynasty
  • Last of the Southern Dynasties in China (557–589)

    The Chen dynasty (traditional Chinese: 陳朝; simplified Chinese: 陈朝; pinyin: Chén Cháo), alternatively known as the Southern Chen (南陳 / 南朝陳) in historiography

    Chen dynasty

    Chen dynasty

    Chen_dynasty

  • Fuzhou people
  • East Asian ethnic group

    purely conformational change. Mathematics genius, Chen Jingrun invented the Chen's theorem and Chen prime, he also stunned famous mathematicians by providing

    Fuzhou people

    Fuzhou people

    Fuzhou_people

  • Chen Yi-hsiung
  • Taiwanese criminal

    Chen Yi-hsiung (died 29 March 2004) was the prime suspect in the March 19 shooting incident, a failed attempt to assassinate the president of Taiwan Chen

    Chen Yi-hsiung

    Chen_Yi-hsiung

  • Chen Li-an
  • Taiwanese mathematician, economist, and politician (born 1937)

    Chen Li-an (Chinese: 陳履安; pinyin: Chén Lǚ'ān; born 22 June 1937), sometimes spelled Chen Lu-an, is a Taiwanese mathematician, economist, and former politician

    Chen Li-an

    Chen Li-an

    Chen_Li-an

  • List of fictional princes
  • Wei Yingluo, Consort Ling. Based on the historical Yongqi, portrayed by Chen Youwei. Yuntao, Prince Lü Portrayed by Gong Fangmin. Prince Aethelwulf Vikings

    List of fictional princes

    List of fictional princes

    List_of_fictional_princes

  • List of plant genera named after people (Q–Z)
  • (1806–1872) Welwitschiaceae Ch Welwitschiella Asteraceae Bu Wenchengia Wen Chen Wu (1898–1942), Chinese professor of botany with a focus on Chinese flora

    List of plant genera named after people (Q–Z)

    List of plant genera named after people (Q–Z)

    List_of_plant_genera_named_after_people_(Q–Z)

  • Prime editing
  • Gene editing technique

    Purnima; Chen, Pin-Fang; Chen, Cidi; Nelson, James W.; Newby, Gregory A.; Sahin, Mustafa; Osborn, Mark J. (October 2021). "Enhanced prime editing systems

    Prime editing

    Prime editing

    Prime_editing

  • Chen Duxiu
  • Chinese intellectual and revolutionary (1879–1942)

    Chen Duxiu (simplified Chinese: 陈独秀; traditional Chinese: 陳獨秀; pinyin: Chén Dúxiù; Wade–Giles: Chʻên Tu-hsiu; 9 October 1879 – 27 May 1942) was a Chinese

    Chen Duxiu

    Chen Duxiu

    Chen_Duxiu

  • Tan Choo Leng
  • Singaporean lawyer

    pinyin: Chén Zǐlíng) is a Singaporean lawyer. The wife of Singapore's second Prime Minister, Goh Chok Tong, Tan took the role of the spouse of the Prime Minister

    Tan Choo Leng

    Tan_Choo_Leng

  • Eric Chen
  • Chinese-American entrepreneur (born 1998)

    Eric Chen is an entrepreneur and blockchain developer. He is the co-founder and chief executive officer of Injective Labs, a blockchain technology company

    Eric Chen

    Eric Chen

    Eric_Chen

  • List of battles 1301–1600
  • Oct Ming dynasty decisively defeats Yuan dynasty and kills their commander Chen Youliang. 1364 Hundred Years' War Battle of Cocherel 16 May French defeat

    List of battles 1301–1600

    List_of_battles_1301–1600

  • Si Yi Chen
  • Chinese-Australian drug trafficker

    Si Yi Chen (simplified Chinese: 陈思毅; traditional Chinese: 陳思毅; pinyin: Chén Sīyì; born 19 March 1985) is an Australian man who was convicted in Indonesia

    Si Yi Chen

    Si_Yi_Chen

  • Chen Shui-bian
  • President of the Republic of China from 2000 to 2008

    Chen Shui-bian (Chinese: 陳水扁; pinyin: Chén Shuǐbiǎn; born 12 October 1950) is a Taiwanese politician and lawyer who served as the fifth president of the

    Chen Shui-bian

    Chen Shui-bian

    Chen_Shui-bian

  • List of Sega video games
  • Ryu ga Gotoku Shinshou Action adventure Sega, Syn Sophia Lilpri DS: Hime-Chen! Apple Pink Adventure Sega Nintendo DS Napoleon: Total War Strategy Creative

    List of Sega video games

    List_of_Sega_video_games

  • Jeffrey Siow
  • Singaporean politician (born 1978 or 1979)

    Jeffrey Siow Chen Siang (born 1978) is a Singaporean politician and former civil servant who has served as the Minister for Transport since 2025. A member

    Jeffrey Siow

    Jeffrey Siow

    Jeffrey_Siow

  • Goldbach's conjecture
  • Even integers as sums of two primes

    can be written as the sum of either two primes, or a prime and a semiprime (the product of two primes). See Chen's theorem for further information. In 1975

    Goldbach's conjecture

    Goldbach's conjecture

    Goldbach's_conjecture

  • List of gay novels prior to the Stonewall riots
  • novel in loose notes, which were published in 1995. 1849 Pin Hua Bao Jian Chen Sen China [Beautiful mirror with arranged flowers] It is a pornographic novel

    List of gay novels prior to the Stonewall riots

    List of gay novels prior to the Stonewall riots

    List_of_gay_novels_prior_to_the_Stonewall_riots

  • Chen Shuozhen
  • Chinese peasant woman and rebel leader who declared herself Empress Regnant

    Chen Shuozhen (Chinese: 陳碩真; pinyin: Chén Shuòzhēn; died November 653) was a Tang dynasty woman from Muzhou (in modern Chun'an, Zhejiang), who led a peasant

    Chen Shuozhen

    Chen_Shuozhen

  • List of Adam-12 episodes
  • Jackie Coogan guest stars as a football trainer. 97 19 "Mary Hong Loves Tommy Chen" James Neilson Stephen J. Cannell February 9, 1972 (1972-02-09) A young girl

    List of Adam-12 episodes

    List_of_Adam-12_episodes

  • List of Fame (1982 TV series) episodes
  • (as Michelle). Featuring Ted Noose (as Det. Kessler), Lily Mariye (as Dr. Chen), Michael DeLorenzo (as Michael), James Hardie (as Stage Manager), Eartha

    List of Fame (1982 TV series) episodes

    List_of_Fame_(1982_TV_series)_episodes

  • Goodnight Chicken
  • Taiwanese YouTuber (born 1992)

    Chen Neng-chuan (Chinese: 陳能釧; born 30 April 1992), better known by his online alias Goodnight Chicken (Chinese: 晚安小雞), is a Taiwanese YouTuber and live

    Goodnight Chicken

    Goodnight_Chicken

  • List of rulers of Tibet
  • This article lists the rulers of Tibet from the beginning of legendary history. Included are regimes with their base in Central Tibet, that held authority

    List of rulers of Tibet

    List of rulers of Tibet

    List_of_rulers_of_Tibet

  • Chen Baochen
  • Chinese official during late Qing era (1848-1935)

    Chen Baochen (traditional Chinese: 陳寶琛; simplified Chinese: 陈宝琛; pinyin: Chén Bǎochēn; 1848–1935) was a Chinese official during late Qing era, hailing

    Chen Baochen

    Chen Baochen

    Chen_Baochen

  • List of fictional princesses
  • by Julia Nickson. Liuying Ashes of Love The Demon Princess. Portrayed by Chen Yuqi. Suihe The Princess of the Bird Tribe and the Peacock immortal. Portrayed

    List of fictional princesses

    List of fictional princesses

    List_of_fictional_princesses

  • List of George Polk Award winners
  • Award winners for journalism

    Williams Andrew Portch CBS News "for coverage of Chinese human rights activist Chen Guangcheng, who fled to the West after years of house arrest." War Reporting

    List of George Polk Award winners

    List_of_George_Polk_Award_winners

  • List of coin hoards in China
  • in Jiangyan, Jiangsu. The site was immediately visited by archaeologist Chen Wei and Dou Yaping, the director of the Cultural Heritage Division of the

    List of coin hoards in China

    List of coin hoards in China

    List_of_coin_hoards_in_China

  • 2025 in Philippine music
  • Creative Arts Center Taguig Brazilian Guitar & Cello Conducted by Marlon Chen G22, Sarah Geronimo, The Itchyworms, Kamikazee, Maki, Pinoy Big Brother:

    2025 in Philippine music

    2025_in_Philippine_music

  • List of British Jewish writers
  • claims in The Hague". Times of Israel. Retrieved 12 January 2024. Maanit, Chen (4 January 2024). "Israel Chooses British Legal Expert to Represent It in

    List of British Jewish writers

    List_of_British_Jewish_writers

  • Michael Chen Wing Sum
  • Malaysian politician (1932–2024)

    Parliamentary Secretary to the Deputy Prime Minister, Tun Abdul Razak Hussein in Tunku Abdul Rahman's third cabinet. However, Chen failed to retain his seat in

    Michael Chen Wing Sum

    Michael_Chen_Wing_Sum

  • List of naval battles
  • Peloponnese 1363 Battle of Lake Poyang Mings under Zhu Yuanzhang Hans under Chen Youliang 30 Aug – 4 Oct 1368 Mamluk raid on Cyprus Mamluk Sultanate Kingdom

    List of naval battles

    List of naval battles

    List_of_naval_battles

  • Polignac's conjecture
  • Conjecture about prime gaps

     p + 6) with no prime between p and p + 6. Dickson's conjecture generalizes Polignac's conjecture to cover all prime constellations. In 1966, Chen Jing-run proved

    Polignac's conjecture

    Polignac's_conjecture

  • Chen Shubao
  • Emperor of the Chen dynasty from 582 to 589

    Chen Shubao (Chinese: 陳叔寶; pinyin: Chén Shúbǎo, 10 December 553 – 16 December 604), also known as Houzhu of Chen (陳後主; Chén Hòuzhǔ; 'Last Ruler of Chen')

    Chen Shubao

    Chen Shubao

    Chen_Shubao

  • Wagstaff prime
  • Prime number of the form (2ᵖ+1)/3

    theory, a Wagstaff prime is a prime number of the form 2 p + 1 3 {\displaystyle {{2^{p}+1} \over 3}} where p is an odd prime. Wagstaff primes are named after

    Wagstaff prime

    Wagstaff_prime

  • List of solved missing person cases (2000s)
  • was a high ranking Serbian politician who was once both the president and prime minister of Serbia. Stambolić was abducted in Fruška Gora, Serbia, Yugoslavia

    List of solved missing person cases (2000s)

    List_of_solved_missing_person_cases_(2000s)

  • List of game show hosts
  • (1999–2001), Naked Jungle (2000), I'm Famous and Frightened! (2004) Julie Chen Moonves United States Big Brother (2000–present) Carol Cheng Hong Kong Weakest

    List of game show hosts

    List_of_game_show_hosts

  • Li Qiang
  • Premier of China since 2023

    support from Xi to run the State Council. On 28 October, he was succeeded by Chen Jining as the party secretary of Shanghai. Reuters reported on 3 March 2023

    Li Qiang

    Li Qiang

    Li_Qiang

  • List of national flags of sovereign states
  • Encyclopædia Britannica Mumford 2021, p. 236. Porsche-Ludwig & Chen 2022a, pp. 446–447. Porsche-Ludwig & Chen 2022b, pp. 800–801.  This article incorporates public

    List of national flags of sovereign states

    List of national flags of sovereign states

    List_of_national_flags_of_sovereign_states

  • Anthony Chen
  • Singaporean film director (born 1984)

    long "standing ovation" and earned Chen the coveted Camera d'Or. Singapore Prime Minister Lee Hsien Loong noted Chen's achievement, and congratulated him

    Anthony Chen

    Anthony Chen

    Anthony_Chen

  • Chen Jintao
  • Chinese financier and politician

    of China. In 1916, Chen was promoted to finance minister by Prime Minister Duan Qirui. When Duan was dismissed in May 1917, Chen was arrested for embezzlement

    Chen Jintao

    Chen Jintao

    Chen_Jintao

  • Chen Mingshu
  • Chinese general and politician (1889–1965)

    Chen Mingshu (simplified Chinese: 陈铭枢; traditional Chinese: 陳銘樞; 4 December 1889 – 15 May 1965) was a Chinese general and politician. A Hakka from Hepu

    Chen Mingshu

    Chen Mingshu

    Chen_Mingshu

  • Timeline of K-pop at Billboard
  • review of K-drama OST releases Descendants of the Sun: Yoon Mi-rae "Always", Chen and Punch "Everytime", Davichi "This Love", Gummy "You Are My Everything"

    Timeline of K-pop at Billboard

    Timeline of K-pop at Billboard

    Timeline_of_K-pop_at_Billboard

  • Big Brother 25 (American season)
  • Season of television series

    following a 25th Anniversary special aired on July 26. Hosted by Julie Chen Moonves, the show follows a group of contestants (known as HouseGuests),

    Big Brother 25 (American season)

    Big_Brother_25_(American_season)

  • Chen Shih-chung
  • Taiwanese dentist and politician (born 1952)

    Chen Shih-chung (Chinese: 陳時中; pinyin: Chén Shízhōng; born December 27, 1952) is a Taiwanese dental surgeon and politician. He served as the head of the

    Chen Shih-chung

    Chen Shih-chung

    Chen_Shih-chung

  • Megatron
  • Transformers character

    Come Full Circle With Optimus Prime, Not Megatron, Now Turning Into a Nerf Blaster". Gizmodo. Retrieved July 2, 2026. Chen, Dalson. "3-hour standoff ends

    Megatron

    Megatron

  • Melissa O'Neil
  • Canadian singer (born 1988)

    Lin in the Canadian science fiction series Dark Matter and as Officer Lucy Chen in the American police procedural drama series The Rookie. Melissa O'Neil

    Melissa O'Neil

    Melissa O'Neil

    Melissa_O'Neil

  • Chen Yao (actress)
  • Chinese actress

    Unicorn Girl (2020). Chen Yao was born in Panzhihua, Sichuan, China. Chen graduated from the Beijing Film Academy in 2017. Chen made her acting debut

    Chen Yao (actress)

    Chen Yao (actress)

    Chen_Yao_(actress)

  • Mark Chen
  • Taiwanese politician

    Chen Tan-sun (Chinese: 陳唐山; pinyin: Chén Tángshān; Pe̍h-ōe-jī: Tân Tông-san; born 16 September 1935), also known by his English name Mark Chen, is a Taiwanese

    Mark Chen

    Mark Chen

    Mark_Chen

  • Chen Jining
  • Chinese academic and politician

    Prime Minister Keir Starmer and Serbian President Aleksandar Vučić in 2026. PhD graduate 1993 - Chen Jining - website of Imperial College London Chen

    Chen Jining

    Chen Jining

    Chen_Jining

  • Yes Minister
  • British political satire sitcom (1980–1988)

    episodes each, first transmitted on BBC2 from 1980 to 1984. A sequel, Yes, Prime Minister, ran for 16 episodes from 1986 to 1988. All but one of the episodes

    Yes Minister

    Yes_Minister

  • Factorial prime
  • Prime number one less or more than a factorial

    factorial prime is a prime number that is one less or one more than a factorial (all factorials greater than 1 are even). The first 10 factorial primes (for

    Factorial prime

    Factorial_prime

Searches for online references containing CHEN PRIME

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CHEN PRIME

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