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PELL NUMBER

  • Pell number
  • Number used to approximate the square root of 2

    sequence of Pell numbers starts with 0 and 1, and then each Pell number is the sum of twice the previous Pell number, plus the Pell number before that

    Pell number

    Pell number

    Pell_number

  • 198 (number)
  • Natural number

    Harshad number since the sum of the digits is 18, and 198 / 18 = 11 {\displaystyle 198/18=11} which the sum is a whole number. 198 is a Pell–Lucas number. Its

    198 (number)

    198_(number)

  • 70 (number)
  • Natural number

    (seventy) is the natural number following 69 and preceding 71. 70 is a composite number, an Erdős–Woods number, a Pell number, a central binomial coefficient

    70 (number)

    70_(number)

  • 82 (number)
  • Natural number

    82 (eighty-two) is the natural number following 81 and preceding 83. 82 is a happy number and a companion Pell number. It is palindromic in bases 3 (100013)

    82 (number)

    82_(number)

  • 1,000,000
  • Natural number

    logarithmic number 1,129,30832 + 1 is prime 1,136,689 = Pell number, Markov number 1,174,281 = Fine number 1,185,921 = 10892 = 334 1,200,304 = 17 + 27 + 37 +

    1,000,000

    1,000,000

  • 14 (number)
  • Natural number, composite number

    in the prime 7-aliquot tree. 14 is the third companion Pell number and the fourth Catalan number. It is the lowest even n {\displaystyle n} for which the

    14 (number)

    14_(number)

  • 34 (number)
  • Natural number

    Erdős–Woods number, following 22 and 16. It is the ninth Fibonacci number and a companion Pell number. Since it is an odd-indexed Fibonacci number, 34 is a

    34 (number)

    34_(number)

  • 1,000,000,000
  • Natural number

    and 13 (513 + 135) 1,311,738,121 : 25th Pell number. 1,382,958,545 : 15th Bell number. 1,392,251,012 : number of secondary structures of RNA molecules

    1,000,000,000

    1,000,000,000

  • 12 (number)
  • Natural number

    sublime numbers, numbers that have a perfect number of divisors whose sum is also perfect. 12 is a Pell number because 17/12⁠⁠ is the closest approximation

    12 (number)

    12_(number)

  • 169 (number)
  • Natural number

    hexagonal number. Like all odd squares, it is a centered octagonal number. 169 is an odd-indexed Pell number, thus it is also a Markov number, appearing

    169 (number)

    169_(number)

  • 100,000,000,000
  • Natural number

    allowed 107,578,520,350 = 30th Pell number. 109,972,410,221 = number of trees with 32 unlabeled nodes 127,004,500,762 = number of parallelogram polyominoes

    100,000,000,000

    100,000,000,000

  • Markov number
  • Solution to x*x + y*y + z*z = 3xyz

    + 1 ) , {\displaystyle (2,P_{2n-1},P_{2n+1}),\,} where Pk is the kth Pell number. Aside from the two smallest singular triples (1, 1, 1) and (1, 1, 2)

    Markov number

    Markov_number

  • 100,000
  • Natural number

    triangular number divisible by 1000 195,025 = Pell number, Markov number 196,418 = Fibonacci number, Markov number 196,560 = the kissing number in 24 dimensions

    100,000

    100,000

  • 10,000,000
  • Natural number

    Fine number 15,600,000 = The number of years equal to the half-life of curium-247 (247Cm), the longest-lived isotope of curium 15,994,428 = Pell number 16

    10,000,000

    10,000,000

  • 1,000,000,000,000
  • Natural number

    33rd Pell number, 157th Markov number 1,523,548,331,041 = 1,234,3212 = 1,1114 1,548,008,755,920 : 60th Fibonacci number 1,563,135,350,013 : number of (unordered

    1,000,000,000,000

    1,000,000,000,000

  • 100,000,000,000,000
  • Natural number

    superabundant number 299,713,796,309,065 : 214th Markov number, 39th Pell number 308,061,521,170,129 : 215th Markov number, 71st Fibonacci number 314,159,265

    100,000,000,000,000

    100,000,000,000,000

  • 194 (number)
  • Natural number

    the natural number following 193 and preceding 195. 194 is the smallest Markov number that is neither a Fibonacci number nor a Pell number. 194 is the

    194 (number)

    194_(number)

  • 2000 (number)
  • Natural number

    2346 – triangular number 2351 – Sophie Germain prime, super-prime 2352 – pronic number 2357 – Smarandache–Wellin prime 2378 – Pell number 2379 – member of

    2000 (number)

    2000_(number)

  • 10,000,000,000,000
  • Natural number

    factoriangular number 21,246,581,423,810 : 184th Markov number 21,300,003,689,580 : 36th Pell number 21,440,476,741,631 : 39th Woodall number 21,651,955,485

    10,000,000,000,000

    10,000,000,000,000

  • John Pell (mathematician)
  • British mathematician (1611–1685)

    John Pell (1 March 1611 – 12 December 1685) was an English mathematician and political agent abroad. He was made Royal Chair of Mathematics at Orange College

    John Pell (mathematician)

    John Pell (mathematician)

    John_Pell_(mathematician)

  • 400 (number)
  • Natural number

    = 23 × 3 × 17. It is a Pell number, a zero of Mertens function, an Octagonal number, an Untouchable number and a Harshad number. It is the sum of four

    400 (number)

    400_(number)

  • Carmichael's theorem
  • On prime divisors in Fibonacci and Lucas sequences

    divisor that does not divide any earlier Pell number. The smallest primitive prime divisor of nth Pell number are 1, 2, 5, 3, 29, 7, 13, 17, 197, 41, 5741

    Carmichael's theorem

    Carmichael's_theorem

  • 900 (number)
  • Natural number

    a strictly non-palindromic number. 984 = 23 × 3 × 41. 985 = 5 × 197. It is a Markov number, a Pell number, a Smith number, and the sum of three consecutive

    900 (number)

    900_(number)

  • 100,000,000
  • Natural number

    058,681 = Pell number 225,331,713 = self-descriptive number in base 9 232,792,560 = superior highly composite number; colossally abundant number; smallest

    100,000,000

    100,000,000

  • 10,000
  • Natural number

    meandric number 13824 = 243 13831 = palindromic prime 13859 = highly cototient number 13860 = Pell number, sparsely totient number 13930 = weird number 13931

    10,000

    10,000

  • 10,000,000,000
  • Natural number

    556,052 = 28th Pell number. 18,632,325,319 = 33rd Wedderburn–Etherington number. 19,577,194,573 = Markov prime 19,606,122,418 = number of partitions of

    10,000,000,000

    10,000,000,000

  • 80,000
  • Natural number

    000.[citation needed] 80,782 = Pell number P14 81,081 = smallest abundant number ending in 1, 3, 7, or 9 81,181 = number of reduced trees with 25 nodes

    80,000

    80,000

  • Pell's equation
  • Type of Diophantine equation

    Pell's equation, also called the Pell–Fermat equation, is any Diophantine equation of the form x 2 − n y 2 = 1 , {\displaystyle x^{2}-ny^{2}=1,} where

    Pell's equation

    Pell's equation

    Pell's_equation

  • Pell Grant
  • U.S. federal student aid subsidy

    A Pell Grant is a subsidy the U.S. federal government provides for students who need it to pay for college. Federal Pell Grants are limited to students

    Pell Grant

    Pell_Grant

  • Wall–Sun–Sun prime
  • Type of prime number conjectured to exist

    (mod m) and Tn denotes the n-th tribonacci number. No tribonacci–Wieferich prime exists below 1011. A Pell–Wieferich prime is a prime p satisfying p2

    Wall–Sun–Sun prime

    Wall–Sun–Sun_prime

  • 30,000
  • Natural number

    pyramidal number 32993 = Leyland prime using 2 & 15 (215 + 152) 33461 = Pell number, Markov number 33511 = square pyramidal number 33781 = octahedral number 34560

    30,000

    30,000

  • Axel Rudi Pell
  • German guitarist (born 1960)

    eponymous band Axel Rudi Pell, working with a number of vocalists; the longest-serving, since 1998, being Johnny Gioeli of Hardline. Pell began his musical career

    Axel Rudi Pell

    Axel Rudi Pell

    Axel_Rudi_Pell

  • List of prime numbers
  • 790738119649411319, 18987964267331664557 (OEIS: A049575) Primes in the Pell number sequence P0 = 0, P1 = 1, Pn = 2Pn−1 + Pn−2. 2, 5, 29, 5741, 33461, 44560482149

    List of prime numbers

    List_of_prime_numbers

  • Pell Frischmann
  • Engineering consultancy

    Pell Frischmann (PF) is a multi-disciplinary engineering consultancy based in London that provides structural and civil engineering, planning, design,

    Pell Frischmann

    Pell_Frischmann

  • George Pell
  • Australian Catholic cardinal (1941–2023)

    George Pell (8 June 1941 – 10 January 2023) was an Australian cardinal of the Catholic Church. He was the inaugural prefect of the Secretariat for the

    George Pell

    George Pell

    George_Pell

  • Pelling
  • Hill Station in Sikkim, India

    Pelling (པད་གླིང་། ) is a hill station in ( རྒྱལ་ཤིང་རྫོང་།) Gyalshing district of Sikkim, India. Pelling is nestled at an altitude of 2,150 m (7,050 ft)

    Pelling

    Pelling

    Pelling

  • Factoriangular number
  • Sum of a factorial number and a triangular number

    proved by Ruiz and Luca. A Pell factoriangular number is a number that is both a Pell number and a factoriangular number. Luca and Gómez-Ruiz proved

    Factoriangular number

    Factoriangular_number

  • Number theory
  • Branch of pure mathematics

    and Pell's equation. He made the first steps towards analytic number theory. Three European contemporaries continued the work in elementary number theory

    Number theory

    Number theory

    Number_theory

  • Herbert Pell
  • American politician (1884–1961)

    Herbert Claiborne Pell Jr. (February 16, 1884 – July 17, 1961) was a United States representative from New York, U.S. Minister to Portugal, U.S. Minister

    Herbert Pell

    Herbert Pell

    Herbert_Pell

  • Pell v The Queen
  • 2020 judgment of the High Court of Australia

    Pell v The Queen was a High Court of Australia decision that overturned the conviction of Cardinal George Pell for sexual offences against a child. On

    Pell v The Queen

    Pell v The Queen

    Pell_v_The_Queen

  • Størmer's theorem
  • Gives a finite bound on pairs of consecutive smooth numbers

    finding all such pairs using Pell equations. It follows from the Thue–Siegel–Roth theorem that there are only a finite number of pairs of this type, but

    Størmer's theorem

    Størmer's_theorem

  • Abseiling
  • Rope-controlled descent

    abseilen 'to rope down'), also known as rappelling (/ˈræpɛl/ RAP-pell or /rəˈpɛl/ rə-PELL; from French rappeler 'to recall, to pull through'), is the controlled

    Abseiling

    Abseiling

    Abseiling

  • Pell v. Procunier
  • 1974 United States Supreme Court case

    Pell v. Procunier, 417 U.S. 817 (1974), was a United States Supreme Court case in which the court held that when other channels for communication exist

    Pell v. Procunier

    Pell_v._Procunier

  • Sussex
  • Cultural and historic region of England

    Latter-day Saints (the Mormons). Pell's equation and the Pell number are both named after 17th century mathematician John Pell. Pell is sometimes credited with

    Sussex

    Sussex

    Sussex

  • Pell City, Alabama
  • City in Alabama, United States

    Pell City is a city in and one of the county seats of St. Clair County, Alabama, United States, the other seat being Ashville. At the 2020 census, the

    Pell City, Alabama

    Pell City, Alabama

    Pell_City,_Alabama

  • Pell Mell (band)
  • American rock band

    Pell Mell was an instrumental rock combo, formed in 1980 in Portland, Oregon. The band was formed by Arni May, guitar, and Jon-Lars Sorenson, bass, from

    Pell Mell (band)

    Pell_Mell_(band)

  • Natural number
  • Number used for counting

    natural-number results: subtracting a larger natural number from a smaller one results in a negative number and dividing one natural number by another

    Natural number

    Natural number

    Natural_number

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

    numbers are composite. Letting a number be a linear function (other than the sum) of the 2 preceding numbers. The Pell numbers have Pn = 2Pn−1 + Pn−2.

    Fibonacci sequence

    Fibonacci sequence

    Fibonacci_sequence

  • 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

  • Richard Jenkins
  • American actor (born 1947)

    whom he has two children. In 2014, Jenkins and his wife Sharon received the Pell Award for Lifetime Achievement from Trinity Repertory Company in Providence

    Richard Jenkins

    Richard Jenkins

    Richard_Jenkins

  • Prime number
  • Number divisible only by 1 and itself

    A prime number (or a prime) is a natural number greater than 1 that is not a product of two smaller natural numbers. A natural number greater than 1 that

    Prime number

    Prime number

    Prime_number

  • Composite number
  • Integer having a non-trivial divisor

    A composite number is a positive integer that can be formed by multiplying two smaller positive integers. Accordingly, it is a positive integer that has

    Composite number

    Composite number

    Composite_number

  • Square triangular number
  • Integer that is both a perfect square and a triangular number

    {\displaystyle (x_{k},y_{k})} to the Pell equation for n = 8 {\displaystyle n=8} yields a square triangular number and its square and triangular roots

    Square triangular number

    Square triangular number

    Square_triangular_number

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

    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 integer

    Mersenne prime

    Mersenne_prime

  • Fundamental unit (number theory)
  • negative Pell equation", Annals of Mathematics, 2 (3): 2035–2104, doi:10.4007/annals.2010.172.2035, MR 2726105 Neukirch, Jürgen (1999), Algebraic Number Theory

    Fundamental unit (number theory)

    Fundamental_unit_(number_theory)

  • Bartow–Pell Mansion
  • Historic house in the Bronx, New York

    The Bartow–Pell Mansion is a historic house museum at Shore Road in the northern section of Pelham Bay Park, within the New York City borough of the Bronx

    Bartow–Pell Mansion

    Bartow–Pell Mansion

    Bartow–Pell_Mansion

  • Pelhamdale
  • Historic house in New York, United States

    Pelhamdale, also known as The Old Stone House of Philip Pell II, is a historic home located in Pelham Manor, Westchester County, New York. It was built

    Pelhamdale

    Pelhamdale

    Pelhamdale

  • Fermat number
  • Positive integer of the form (2^(2^n))+1

    In mathematics, a Fermat number, named after Pierre de Fermat (1601–1665), the first known to have studied them, is a positive integer of the form: F n

    Fermat number

    Fermat_number

  • 29 (number)
  • Natural number

    fifth primorial prime, the sixth Sophie Germain prime, a Lucas prime, a Pell prime, and an Eisenstein prime with no imaginary part and real part of the

    29 (number)

    29_(number)

  • Lois Rice
  • Education policy scholar

    executive, scholar, and education policy expert. Known as the "mother of the Pell Grant" because of her work lobbying for its creation, she was national vice

    Lois Rice

    Lois_Rice

  • List of numbers
  • them. The list does not contain all numbers in existence as most of the number sets are infinite. Numbers may be included in the list based on their mathematical

    List of numbers

    List_of_numbers

  • Joe Biden
  • President of the United States from 2021 to 2025

    expenditures picked up. When he completed that role in February 2011, he said the number of fraud incidents with stimulus monies had been less than one percent.

    Joe Biden

    Joe Biden

    Joe_Biden

  • 79 (number)
  • Natural number

    to how the decimal expansion of 1/89 gives Fibonacci numbers, 1/79 gives Pell numbers, that is: 1 79 = ∑ n = 1 ∞ P ( n ) × 10 − ( n + 1 ) = 0.0126582278

    79 (number)

    79_(number)

  • Culture of Sussex
  • Archbishop of Canterbury. Pell's equation and the Pell number are both named after 17th century mathematician John Pell. Pell is sometimes credited with

    Culture of Sussex

    Culture of Sussex

    Culture_of_Sussex

  • Class number formula
  • Formula in number theory

    {\displaystyle \chi } . For d > 0, let t > 0, u > 0 be the solution to the Pell equation t 2 − d u 2 = 4 {\displaystyle t^{2}-du^{2}=4} for which u is smallest

    Class number formula

    Class_number_formula

  • Triangular number
  • Figurate number

    The triangular lattice representing the n {\displaystyle n} th triangular number contains n {\displaystyle n} rows: the first row contains one point, the

    Triangular number

    Triangular number

    Triangular_number

  • Square number
  • Product of an integer with itself

    In mathematics, a square number or perfect square is an integer that is the square of an integer; in other words, it is the product of some integer with

    Square number

    Square number

    Square_number

  • Lachy Hulme
  • Australian actor and screenwriter (born 1971)

    Matrix Reloaded and The Matrix Revolutions, and Immortan Joe and Rizzdale Pell in Furiosa: A Mad Max Saga. Hulme was born in Melbourne, Victoria where he

    Lachy Hulme

    Lachy Hulme

    Lachy_Hulme

  • Rush Propst
  • American football player and coach (born 1957)

    Georgia, Colquitt County High School in Moultrie, Georgia, Pell City High School in Pell City, Alabama, and Hoover High School in Hoover, Alabama. Propst

    Rush Propst

    Rush_Propst

  • Voynich manuscript
  • 15th-century codex in an unknown script

    mean that Marci suspected some kind of deception. In his 2006 book, Nick Pelling proposed that the Voynich manuscript was written by 15th-century Florentine

    Voynich manuscript

    Voynich manuscript

    Voynich_manuscript

  • Power of two
  • Two raised to an integer power

    A power of two is a number of the form 2n where n is an integer, that is, the result of exponentiation with the number two as the base and integer n as

    Power of two

    Power of two

    Power_of_two

  • List of council camps (Boy Scouts of America)
  • List of Scout camps

    and was located on the Coosa River. Camp McKenzie Birmingham Area Council Pell City Sold Camp Westmoreland Greater Alabama Council Florence Closed First

    List of council camps (Boy Scouts of America)

    List of council camps (Boy Scouts of America)

    List_of_council_camps_(Boy_Scouts_of_America)

  • Pentagonal number
  • Figurate number

    "Pentagonal Square Triangular Number". MathWorld. Wolfram. Retrieved April 2, 2025. Anglin, W.S. (1996). "Simultaneous Pell Equations". Math. Comput. 65

    Pentagonal number

    Pentagonal number

    Pentagonal_number

  • Suicide methods
  • Means by which a person dies by suicide

    News. Archived from the original on 8 March 2015. Retrieved 20 June 2017. Pells R (23 July 2016). "MH370 pilot flew 'suicide route' on a simulator 'closely

    Suicide methods

    Suicide_methods

  • Democratic Party (United States)
  • Political party

    education by increasing state funding for student financial aid such as Pell Grants and college tuition tax deductions. Democrats believe that the government

    Democratic Party (United States)

    Democratic_Party_(United_States)

  • Centered nonagonal number
  • Centered figurate number that represents a nonagon with a dot in the center

    Encyclopedia of Integer Sequences. OEIS Foundation. Koshy, Thomas (2014), Pell and Pell–Lucas Numbers with Applications, Springer, p. 90, ISBN 9781461484899

    Centered nonagonal number

    Centered nonagonal number

    Centered_nonagonal_number

  • Don't Hug Me I'm Scared (TV series)
  • British adult puppet comedy horror television series

    2022 British adult puppet comedy horror television series created by Joe Pelling, Becky Sloan and Baker Terry, and produced by Blink Industries. It was

    Don't Hug Me I'm Scared (TV series)

    Don't_Hug_Me_I'm_Scared_(TV_series)

  • Whitney Museum of American Art (original building)
  • Building in Manhattan, New York

    Manhattan Admiral David Glasgow Farragut Gravesite Alice Austen House Bartow–Pell Mansion Bronx Community College Brooklyn Bridge Brooklyn Heights Center for

    Whitney Museum of American Art (original building)

    Whitney Museum of American Art (original building)

    Whitney_Museum_of_American_Art_(original_building)

  • One Big Beautiful Bill Act
  • 2025 legislation in the United States

    limit of $257,000; Restructures income-based repayment programs; and Expands Pell Grants to cover workforce-training programs. A 529 plan will be allowed to

    One Big Beautiful Bill Act

    One Big Beautiful Bill Act

    One_Big_Beautiful_Bill_Act

  • John Selfridge
  • American mathematician (1927–2010)

    Selfridge, J. L. (1982). "Polygonal products of polygonal numbers and the Pell equation". Fibonacci Quarterly. 20 (1): 24–28. MR 0660755. Erdos, P; Selfridge

    John Selfridge

    John_Selfridge

  • Resident Evil
  • Japanese horror game series and media franchise

    1170. ISSN 1192-6252. Retrieved February 15, 2021. Jones, Tanya Carinae Pell (April 15, 2014). "From Necromancy to the Necrotrophic: Resident Evil's Influence

    Resident Evil

    Resident_Evil

  • Don't Hug Me I'm Scared
  • British web series

    British adult puppet comedy horror web series created by Becky Sloan and Joe Pelling that consists of six short episodes released on YouTube between 29 July

    Don't Hug Me I'm Scared

    Don't_Hug_Me_I'm_Scared

  • Jessica Lange
  • American actress (born 1949)

    Achievement in Drama. Lange also received the Trinity Repertory Company's Pell Award for Lifetime Achievement in the Arts on May 23, 2017. In 2018, Lange

    Jessica Lange

    Jessica Lange

    Jessica_Lange

  • Lucas number
  • Infinite integer series where the next number is the sum of the two preceding it

    numbers two terms apart in the Fibonacci sequence results in the Lucas number in between. The first few Lucas numbers are 2, 1, 3, 4, 7, 11, 18, 29, 47

    Lucas number

    Lucas number

    Lucas_number

  • Lychrel number
  • Number, non-palindrome after repeated sum with reverse

    numbers exist? More unsolved problems in mathematics A Lychrel number is a natural number that cannot form a palindrome through the iterative process of

    Lychrel number

    Lychrel_number

  • Congruent number
  • Area of a right triangle with rational-numbered sides

    (2008). "The Congruent Number Problem" (PDF). University of Connecticut. Izadi, Farzali (2010-12-30). "Congruent Numbers Via the Pell Equation and its Analogous

    Congruent number

    Congruent number

    Congruent_number

  • Happy number
  • Numbers with a certain property involving recursive summation

    In number theory, a happy number is a number which eventually reaches 1 when the number is replaced by the sum of the square of each digit. For instance

    Happy number

    Happy number

    Happy_number

  • Cold Skin (novel)
  • Horror novel by Albert Sánchez Piñol

    Cold Skin (orig. Catalan La pell freda) is the debut novel by Catalan author Albert Sánchez Piñol. The novel has had numerous reprints and has been translated

    Cold Skin (novel)

    Cold_Skin_(novel)

  • List of unsolved problems in mathematics
  • infinitely many palindromic primes to every base? Are there infinitely many Pell primes? Are there infinitely many Pierpont primes? Are there infinitely many

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Caridad Mercader
  • Spanish communist militant and Soviet agent

    Gregorio (7 April 2013). "Caritat Mercader, una revolucionària amb sabates de pell de serp" (in Catalan). Ara. Retrieved 2023-12-14. Mercader & Sánchez 1990

    Caridad Mercader

    Caridad Mercader

    Caridad_Mercader

  • 2026 in the United States
  • Is Illegal". The New York Times. ISSN 0362-4331. Retrieved May 10, 2026. Pells, Eddie (May 7, 2026). "Fueled by beer ads, March Madness tournaments will

    2026 in the United States

    2026_in_the_United_States

  • Cube (algebra)
  • Number raised to the third power

    1^{3}+3^{3}+\dots +(2y-1)^{3}=(xy)^{2}} but x, y must satisfy the negative Pell equation x2 − 2y2 = −1. For example, for y = 5 and 29, then, 1 3 + 3 3 +

    Cube (algebra)

    Cube (algebra)

    Cube_(algebra)

  • Catalan number
  • Recursive integer sequence

    they were previously discovered in the 1730s by Minggatu. The n-th Catalan number can be expressed directly in terms of the central binomial coefficients

    Catalan number

    Catalan number

    Catalan_number

  • Johann Heinrich Rahn
  • Swiss mathematician (1622–1676)

    1659. John Pell collaborated with Rahn in this book, which contains an example of the Pell equation. It is uncertain whether Rahn or Pell was responsible

    Johann Heinrich Rahn

    Johann Heinrich Rahn

    Johann_Heinrich_Rahn

  • List of number theory topics
  • Pythagorean triple Pell's equation Elliptic curve Nagell–Lutz theorem Mordell–Weil theorem Mazur's torsion theorem Congruent number Arithmetic of abelian

    List of number theory topics

    List_of_number_theory_topics

  • Library of Congress
  • US Congress research library

    national library. Asked by Joint Library Committee chairman Senator Claiborne Pell (D-RI) to assess operations and make recommendations, Douglas Bryant of Harvard

    Library of Congress

    Library of Congress

    Library_of_Congress

  • Peyton Manning
  • American football player (born 1976)

    Archived from the original on October 11, 2021. Retrieved October 11, 2021. Pells, Eddie (October 30, 2006). "Manning Makes Hay of Broncos". The Washington

    Peyton Manning

    Peyton Manning

    Peyton_Manning

  • Yannick Noah
  • French tennis player & singer (born 1960)

    Village Noah in Yaoundé, Cameroon Partly because of his involvement in a number of charities, Noah topped the list of the most favourite French personalities

    Yannick Noah

    Yannick Noah

    Yannick_Noah

  • Sierpiński number
  • Odd number with specific properties

    In number theory, a Sierpiński number is an odd natural number k such that k × 2 n + 1 {\displaystyle k\times 2^{n}+1} is composite for all natural numbers

    Sierpiński number

    Sierpiński_number

  • Climate change
  • Human-caused changes to climate on Earth

    1017/9781009325844.007. ISBN 978-1-009-32584-4. Dodman, D.; Hayward, B.; Pelling, M.; Castan Broto, V.; Chow, W.; Chu, E.; Dawson, R.; Khirfan, L.; McPhearson

    Climate change

    Climate change

    Climate_change

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