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PERFECT SQUARE

  • Perfect square
  • Topics referred to by the same term

    perfect square is an element of algebraic structure that is equal to the square of another element. Square number, a perfect square integer. Perfect Square

    Perfect square

    Perfect_square

  • Squaring the square
  • Mathematical problem

    square into n {\displaystyle n} squares of one or two different sizes. A "perfect" squared square is a square such that each of the smaller squares has

    Squaring the square

    Squaring the square

    Squaring_the_square

  • 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

  • Perfect Square
  • 2004 video by R.E.M.

    Perfect Square is a 2004 concert film of the alternative rock band R.E.M., filmed on July 19, 2003, at the Bowling Green in Wiesbaden, Germany. It was

    Perfect Square

    Perfect_Square

  • Square packing
  • Two-dimensional packing problem

    {\displaystyle n} unit squares is known when n {\displaystyle n} is a perfect square, one less than a perfect square, or two less than a perfect square, as well as

    Square packing

    Square_packing

  • Perfect rectangle
  • A perfect rectangle is a rectangle that can be divided into squares of different sizes. If a perfect rectangle is specifically a square, it is analogously

    Perfect rectangle

    Perfect rectangle

    Perfect_rectangle

  • Factorization
  • (Mathematical) decomposition into a product

    any field, where either –1, 2 or –2 is a square. In a finite field, the product of two non-squares is a square; this implies that the polynomial x 4 +

    Factorization

    Factorization

    Factorization

  • Most-perfect magic square
  • Data

    A most-perfect magic square of order n is a magic square containing the numbers 1 to n2 with two additional properties: Each 2 × 2 subsquare sums to 2s

    Most-perfect magic square

    Most-perfect magic square

    Most-perfect_magic_square

  • Pythagorean triple
  • Integer side lengths of a right triangle

    c ± b {\displaystyle c\pm b} is a perfect square (for both choices of sign), and the other is twice a perfect square (for both choices of sign). Hence

    Pythagorean triple

    Pythagorean triple

    Pythagorean_triple

  • Quartic equation
  • Polynomial equation of degree 4

    has a pair of folded perfect squares, one on each side of the equation. The two perfect squares balance each other. If two squares are equal, then the

    Quartic equation

    Quartic equation

    Quartic_equation

  • Viz Media
  • American entertainment company

    ††† - Yen Press has the rights to series' digital release due to being a Square Enix title. 2001 Nights A, A Prime A.D. Police: Dead End City Abara Act-Age

    Viz Media

    Viz_Media

  • Square root algorithms
  • Algorithms for calculating square roots

    S {\displaystyle S} . Since all square roots of natural numbers, other than of perfect squares, are irrational, square roots can usually only be computed

    Square root algorithms

    Square_root_algorithms

  • Perfect power
  • Positive integer that is an integer power of another positive integer

    a perfect power is a natural number that is a product of equal natural factors, or, in other words, an integer that can be expressed as a square or a

    Perfect power

    Perfect power

    Perfect_power

  • Vieta jumping
  • Mathematical proof technique

    divides a2 + b2. Prove that ⁠a2 + b2/ab + 1⁠ is a perfect square. Fix some value k that is a non-square positive integer. Assume there exist positive integers

    Vieta jumping

    Vieta_jumping

  • Rectangle
  • Quadrilateral with four right angles

    squaring.net. The lowest number of squares need for a perfect tiling of a rectangle is 9 and the lowest number needed for a perfect tilling a square is

    Rectangle

    Rectangle

    Rectangle

  • Difference of two squares
  • Mathematical identity of polynomials

    difference of two squares is one squared number (the number multiplied by itself) subtracted from another squared number. Every difference of squares may be factored

    Difference of two squares

    Difference_of_two_squares

  • Square (algebra)
  • Product of a number by itself

    to squaring is quadratic. The square of an integer may also be called a square number or a perfect square. In algebra, the operation of squaring is often

    Square (algebra)

    Square (algebra)

    Square_(algebra)

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

    one prime between consecutive perfect squares? Are there infinitely many primes p such that p − 1 is a perfect square? In other words: Are there infinitely

    Landau's problems

    Landau's problems

    Landau's_problems

  • 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

  • Heronian triangle
  • Triangle whose side lengths and area are integers

    Heronian triangles with perfect square sides are connected to the Perfect cuboid problem. The existence of a solution to the Perfect cuboid problem is equivalent

    Heronian triangle

    Heronian_triangle

  • Square root
  • Number whose square is a given number

    the square root of numbers having many digits. It was known to the ancient Greeks that square roots of positive integers that are not perfect squares are

    Square root

    Square root

    Square_root

  • Flag of Belgium
  • unlike the flags of Switzerland and the Vatican City, it is not a perfect square. In 1830, the flag, at that time non-officially, consisted of three

    Flag of Belgium

    Flag of Belgium

    Flag_of_Belgium

  • Square root of 2
  • Unique positive real number which when multiplied by itself gives 2

    lemma can be used to show that two identical perfect squares can never be added to produce another perfect square. Suppose the contrary that 2 {\displaystyle

    Square root of 2

    Square root of 2

    Square_root_of_2

  • Pythagorean means
  • Classical averages studied in ancient Greece

    product is a perfect square, esp. a natural perfect square number. However, the mean is irrational when the product is not a perfect square, esp. when the

    Pythagorean means

    Pythagorean means

    Pythagorean_means

  • Completing the square
  • Method for solving quadratic equations

    {\displaystyle x^{2}+10x+28.} This quadratic is not a perfect square, since 28 is not the square of 5: ( x + 5 ) 2 = x 2 + 10 x + 25. {\displaystyle (x+5)^{2}\

    Completing the square

    Completing the square

    Completing_the_square

  • Mile Square Regional Park
  • Park in Fountain Valley, California, US

    effort to create the park. The park derives its name from the near-perfect square of land that it occupies, bounded by Edinger and Warner Avenues on the

    Mile Square Regional Park

    Mile_Square_Regional_Park

  • Integer square root
  • Greatest integer less than or equal to square root

    {y}}} run forever on each input y {\displaystyle y} which is not a perfect square. Algorithms that compute ⌊ y ⌋ {\displaystyle \lfloor {\sqrt {y}}\rfloor

    Integer square root

    Integer_square_root

  • Pentagonal number
  • Figurate number

    to just check if 24x + 1 is a perfect square. For non-generalized pentagonal numbers, in addition to the perfect square test, it is also required to check

    Pentagonal number

    Pentagonal number

    Pentagonal_number

  • Diophantine quintuple
  • Set of positive integers such that the product of any two plus one is a perfect square

    \ldots ,a_{m}\}} such that a i a j + 1 {\displaystyle a_{i}a_{j}+1} is a perfect square for any 1 ≤ i < j ≤ m . {\displaystyle 1\leq i<j\leq m.} A set of m

    Diophantine quintuple

    Diophantine_quintuple

  • SMOG
  • Measure of readability

    syllables in three 10-sentence samples, estimate the count's square root (from the nearest perfect square), and add 3. A 2010 study published in the Journal of

    SMOG

    SMOG

  • Magic square
  • Square of numbers with equal row, column and diagonal totals

    of squares. Except for n ≤ 5, the enumeration of higher-order magic squares is still an open challenge. The enumeration of most-perfect magic squares of

    Magic square

    Magic square

    Magic_square

  • Quadrants of Washington, D.C.
  • Geographical quadrant

    [clarification needed] Originally, the District of Columbia was a near-perfect square but contained more than one settlement; the Capitol was to be the center

    Quadrants of Washington, D.C.

    Quadrants of Washington, D.C.

    Quadrants_of_Washington,_D.C.

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

    {\displaystyle 5x^{2}+4} or 5 x 2 − 4 {\displaystyle 5x^{2}-4} is a perfect square. This is because Binet's formula, which can be written as F n = ( φ

    Fibonacci sequence

    Fibonacci sequence

    Fibonacci_sequence

  • Natural density
  • Concept in number theory

    intuitively that there are more positive integers than perfect squares, because every perfect square is already positive and yet many other positive integers

    Natural density

    Natural_density

  • 1024 (number)
  • Natural number

    senary 100006 (decimal 1296). It is the 64th quarter square. It is the smallest four-digit perfect square: 1024 = 322. 1024 is the smallest number with exactly

    1024 (number)

    1024 (number)

    1024_(number)

  • Rolling
  • Type of motion which combines translation and rotation with respect to a surface

    with the surface. The construction of a specific surface allows even a perfect square wheel to roll with its centroid at constant height above a reference

    Rolling

    Rolling

    Rolling

  • 3
  • Natural number

    triangular numbers. Three is the only prime which is one less than a perfect square. Any other number which is n 2 {\displaystyle n^{2}} − 1 for some integer

    3

    3

  • Partial function
  • Function whose actual domain of definition may be smaller than its apparent domain

    ) {\displaystyle f(n)} is only defined if n {\displaystyle n} is a perfect square (that is, 0 , 1 , 4 , 9 , 16 , … {\displaystyle 0,1,4,9,16,\ldots }

    Partial function

    Partial_function

  • Brocard's problem
  • In mathematics, when is n!+1 a square

    of n {\displaystyle n} such that n ! + 1 {\displaystyle n!+1} is a perfect square, where n ! {\displaystyle n!} is the factorial. Only three values of

    Brocard's problem

    Brocard's_problem

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

    minimum perfect cube, since the cube of a negative integer is negative. For example, (−4) × (−4) × (−4) = −64. Unlike perfect squares, perfect cubes do

    Cube (algebra)

    Cube (algebra)

    Cube_(algebra)

  • Quadratic formula
  • Formula that provides the solutions to a quadratic equation

    \end{aligned}}} Because the left-hand side is now a perfect square, we can easily take the square root of both sides: x + b 2 a = ± b 2 − 4 a c 2 a .

    Quadratic formula

    Quadratic formula

    Quadratic_formula

  • Cannonball problem
  • Mathematical problem of square numbers which are also square-pyramidal

    a perfect square, would have N = 8, yielding a total of (14 × 14 = ) 196 cannonballs. The only numbers that are simultaneously triangular and square pyramidal

    Cannonball problem

    Cannonball problem

    Cannonball_problem

  • 289 (number)
  • Natural number

    expressed as (8+9)2. 289 is a perfect square being equal to 172. It is also the 7th number to only have 3 factors because it is a square of a prime number. 289

    289 (number)

    289_(number)

  • Measurement of a Circle
  • Treatise by Archimedes

    contains accurate approximations to the square root of 3 (one larger and one smaller) and other larger non-perfect square roots; however, Archimedes gives no

    Measurement of a Circle

    Measurement of a Circle

    Measurement_of_a_Circle

  • Irrational number
  • Number that is not a ratio of integers

    the golden ratio φ, and the square root of two. In fact, all square roots of natural numbers, other than of perfect squares, are irrational. Like any real

    Irrational number

    Irrational number

    Irrational_number

  • Ulam spiral
  • Visualization of the prime numbers

    than the square spiral used by Ulam, and are spaced so that one perfect square occurs in each full rotation. (In the Ulam spiral, two squares occur in

    Ulam spiral

    Ulam spiral

    Ulam_spiral

  • R.E.M. discography
  • "Top Music Videos". Billboard. Vol. 115, no. 46. November 15, 2003. Perfect Square: "Top Music Video". Billboard. Vol. 116, no. 14. April 3, 2004. When

    R.E.M. discography

    R.E.M. discography

    R.E.M._discography

  • Square Root Day
  • Unofficial holiday

    2081. Square Root Days fall upon the same nine dates each century. Notably, May 5, 2025, which also coincided with Cinco de Mayo, is a perfect Square Root

    Square Root Day

    Square_Root_Day

  • Squared triangular number
  • Square of a triangular number

    JSTOR 2688231. Stroeker, R. J. (1995), "On the sum of consecutive cubes being a perfect square", Compositio Mathematica, 97 (1–2): 295–307, MR 1355130. Toeplitz, Otto

    Squared triangular number

    Squared triangular number

    Squared_triangular_number

  • 9
  • Natural number

    only square number that is the sum of two consecutive, positive cubes: 3 2 = 9 = 1 3 + 2 3 {\displaystyle 3^{2}=9=1^{3}+2^{3}} If an odd perfect number

    9

    9

  • Word square
  • Words can be read horizontally and vertically

    9-square in 1897; and the 10-square in 2023. Here are examples of English word squares up to order eight: The following is one of several "perfect" nine-squares

    Word square

    Word square

    Word_square

  • Quadratic residue
  • Integer that is a perfect square modulo some integer

    an integer q is a quadratic residue modulo n if it is congruent to a perfect square modulo n; that is, if there exists an integer x such that x 2 ≡ q (

    Quadratic residue

    Quadratic_residue

  • 256 (number)
  • Natural number

    {\displaystyle n^{n}} , where n = 4 {\displaystyle n=4} . 256 is a perfect square (162). 256 is the only 3-digit number that is zenzizenzizenzic. It is

    256 (number)

    256_(number)

  • In View: The Best of R.E.M. 1988–2003
  • 2003 video by R.E.M.

    the Rain" (Buck, Mills, Stipe) (David Weir) – 4:38 Recorded at Trafalgar Square on April 29, 2001: "Imitation of Life" (Buck, Mills, Stipe) "Losing My Religion"

    In View: The Best of R.E.M. 1988–2003

    In_View:_The_Best_of_R.E.M._1988–2003

  • Triangular number
  • Figurate number

    hdl:1893/29437. Beldon, Tom; Gardiner, Tony (2002). "Triangular Numbers and Perfect Squares". The Mathematical Gazette. 86 (507): 423–431. doi:10.2307/3621134

    Triangular number

    Triangular number

    Triangular_number

  • Cloister
  • Open space surrounded by covered walks or open galleries

    neighboring site by Abbot Richbold (784–804) the cloister was made a perfect square, against the south flank of the new church, precisely as in the plan

    Cloister

    Cloister

    Cloister

  • Liouville function
  • Arithmetic function

    {\displaystyle n} is the characteristic function of the squares: ∑ d | n λ ( d ) = { 1 if  n  is a perfect square, 0 otherwise. {\displaystyle \sum _{d|n}\lambda

    Liouville function

    Liouville_function

  • Square
  • Shape with four equal sides and angles

    subdivision with distinct smaller squares is called a perfect squared square. Another variant of squaring the square called "Mrs. Perkins's quilt" allows

    Square

    Square

    Square

  • Country Feedback
  • Song by R.E.M.

    concert that it is his favorite R.E.M. song. The song is featured on the Perfect Square DVD from 2003, and opens with lyrics from "Chorus and the Ring" followed

    Country Feedback

    Country_Feedback

  • Granny square
  • Crocheted block assembled to make larger textiles

    colors. The small blocks can be sewn or drawn together, so as to make a perfect square, this joining being done on the wrong side. The idea is to have the

    Granny square

    Granny square

    Granny_square

  • Furoshiki
  • Traditional Japanese wrapping cloth

    chirimen, cotton, rayon, and nylon. The cloth is typically square, although not a perfect square, to facilitate the wrap. Sizes vary, from 45 by 45 centimetres

    Furoshiki

    Furoshiki

    Furoshiki

  • Inverse Galois problem
  • Unsolved problem in mathematics

    {n(n-1)}{2}}n^{n}(n-1)^{n-1}t^{n-1}(1-t),} and this is not in general a perfect square. Solutions for alternating groups must be handled differently for odd

    Inverse Galois problem

    Inverse_Galois_problem

  • Proof without words
  • Mathematical proof expressed visually

    sum of all positive odd numbers up to 2n − 1 is a perfect square—more specifically, the perfect square n2—can be demonstrated by a proof without words.

    Proof without words

    Proof without words

    Proof_without_words

  • Duke of Veragua
  • Dukedom of Spain

    Sigüenza, and confessor to the King.[citation needed] The Dukedom was a perfect square of twenty-five leagues on a side, extending towards the west from the

    Duke of Veragua

    Duke of Veragua

    Duke_of_Veragua

  • Palindromic number
  • Number that remains the same when its digits are reversed

    below: There are many palindromic perfect powers nk, where n is a natural number and k is 2, 3 or 4. Palindromic squares: 0, 1, 4, 9, 121, 484, 676, 10201

    Palindromic number

    Palindromic_number

  • 285 (number)
  • Natural number

    composite number. 285 is the 9th square pyramidal number. That means it is the sum of a number of consecutive perfect squares starting with 1. For 285, it

    285 (number)

    285_(number)

  • Hall's conjecture
  • Unsolved problem in mathematics

    differences between perfect squares and perfect cubes. It asserts that a perfect square y 2 {\displaystyle y^{2}} and a perfect cube x 3 {\displaystyle

    Hall's conjecture

    Hall's_conjecture

  • Spherical aromaticity
  • Term used in organic chemistry

    the species C6010+, which has 50 π-electrons: 50/2 = 25, which is a perfect square. In 2011, Jordi Poater and Miquel Solà expanded Hirsch's rule to open-shell

    Spherical aromaticity

    Spherical_aromaticity

  • Drive (R.E.M. song)
  • 1992 single by R.E.M.

    been studio-recorded. The song is also included on the 2003 live DVD Perfect Square, the 2007 live CD/DVD R.E.M. Live, and the 2009 live CD Live at the

    Drive (R.E.M. song)

    Drive_(R.E.M._song)

  • 123 (number)
  • Natural number

    positive integers that is simultaneously two more than a perfect square and two less than a perfect cube (123 = 112 + 2 = 53 - 2). In numerology, the sequence

    123 (number)

    123_(number)

  • Nth root
  • Arithmetic operation, inverse of nth power

    simplified form, we can proceed as follows. First, look for a perfect square under the square root sign and remove it: 32 5 = 16 ⋅ 2 5 = 16 ⋅ 2 5 = 4 2 5

    Nth root

    Nth root

    Nth_root

  • Cheong Fatt Tze Mansion
  • Boutique hotel in Penang, Malaysia

    tiles made of encaustic clay in geometric pieces all shaped to fit to a perfect square, Glasgow cast iron works by MacFarlane's & Co. and Art Nouveau stained

    Cheong Fatt Tze Mansion

    Cheong Fatt Tze Mansion

    Cheong_Fatt_Tze_Mansion

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

    In mathematics, a square triangular number (or triangular square number) is a number which is both a triangular number and a square number, in other words

    Square triangular number

    Square triangular number

    Square_triangular_number

  • Euler brick
  • Cuboid whose edges and face diagonals have integer lengths

    (2000). "Perfect Cuboids and Perfect Square Triangles". Mathematics Magazine, 73(5), 400–401. Sharipov R.A. (2012). "Perfect cuboids and irreducible polynomials"

    Euler brick

    Euler_brick

  • Yo-kai Watch (manga)
  • Japanese manga series by Noriyki Konishi

    April 2023. Viz Media publishes the series in North America under their Perfect Square imprint, whereas Shogakukan Asia publishes the series in English in

    Yo-kai Watch (manga)

    Yo-kai_Watch_(manga)

  • Parti (architecture)
  • Organizing thought in architectural design

    Lonja del Comercio building in Havana (in plan) is a perfect square and based on the classic 9 square problem that was used, among others, by Peter Eisenman

    Parti (architecture)

    Parti_(architecture)

  • Pronic number
  • Number, product of consecutive integers

    nth pronic number is at a radius of n and n + 1 from a perfect square, and the nth perfect square is at a radius of n from a pronic number. The nth pronic

    Pronic number

    Pronic_number

  • Vitruvian Man
  • Drawing by Leonardo da Vinci, c. 1490

    breadth will be found to be the same as the height, as in the case of a perfect square. — Vitruvius in De architectura, book three, chapter one 19th-century

    Vitruvian Man

    Vitruvian Man

    Vitruvian_Man

  • D Street Projects
  • Public housing in Boston, Massachusetts

    Seventh street and 3 city blocks from B street to D street, forming a perfect square. The land for the West Broadway Housing Development was cleared in 1941

    D Street Projects

    D_Street_Projects

  • Mordell curve
  • Elliptic curve

    ) {\displaystyle (x,y)} . In other words, the differences of perfect squares and perfect cubes tend to infinity. The question of how fast was dealt with

    Mordell curve

    Mordell curve

    Mordell_curve

  • Regiomontanus' angle maximization problem
  • Famous mathematical optimization problem

    Thus when we have u2 + v2, we can add the middle term −2uv to get a perfect square. We have x + a b x . {\displaystyle x+{\frac {ab}{x}}.} If we regard

    Regiomontanus' angle maximization problem

    Regiomontanus' angle maximization problem

    Regiomontanus'_angle_maximization_problem

  • 111 (number)
  • Natural number

    preceding 112. 111 is the fourth non-trivial nonagonal number, and the seventh perfect totient number. 111 is furthermore the ninth number such that its Euler

    111 (number)

    111_(number)

  • Baillie–PSW primality test
  • Probabilistic primality testing algorithm

    147755149. If n is a perfect square, then step 3 will never yield a D with (D/n) = −1; this is not a problem because perfect squares are easy to detect

    Baillie–PSW primality test

    Baillie–PSW_primality_test

  • Diophantine set
  • Solution of some Diophantine equation

    only has solutions in N {\displaystyle \mathbb {N} } when x is not a perfect square. The Diophantine set is {2, 3, 5, 6, 7, 8, 10, 11, 12, 13, ...}. The

    Diophantine set

    Diophantine_set

  • Hindu temple
  • Place of worship in Hinduism

    around which is formed a perfect square in the space available. The circle of the mandala circumscribes the square. The square is considered divine for

    Hindu temple

    Hindu temple

    Hindu_temple

  • Lucas pseudoprime
  • Probabilistic test for the primality of an integer

    in this case, n+1 = (p+1)2 is a perfect square. One can quickly detect perfect squares using Newton's method for square roots. By combining a Lucas pseudoprime

    Lucas pseudoprime

    Lucas_pseudoprime

  • Joseph-Louis Lagrange
  • Italian-French scientist (1736–1813)

    an integer n which is not a perfect square, to find a number x such that nx2 + 1[verification needed] is a perfect square; and the general differential

    Joseph-Louis Lagrange

    Joseph-Louis Lagrange

    Joseph-Louis_Lagrange

  • Cardinality
  • Size of a set in mathematics

    perfect squares as there are square roots. However, every number is a square root, since it can be squared, but not every number is a perfect square.

    Cardinality

    Cardinality

    Cardinality

  • A Bigger Splash
  • 1967 painting by David Hockney

    both times by auction at Sotheby's in London). The canvas – almost a perfect square – is dominated by the strong vertical and horizontal lines of the trees

    A Bigger Splash

    A_Bigger_Splash

  • Magic square of squares
  • Unsolved problem in mathematics

    same difference between terms as the other two, the terms are all perfect squares, and the middle terms of the three arithmetic progressions themselves

    Magic square of squares

    Magic_square_of_squares

  • Periodic continued fraction
  • Simple continued fraction whose partial denominators repeat periodically

    {D}}}{Q}}} where P, D, and Q are integers, D > 0 is not a perfect square (but not necessarily square-free), and Q divides the quantity P 2 − D {\displaystyle

    Periodic continued fraction

    Periodic_continued_fraction

  • Tour Areva
  • Office skyscraper in Paris

    is made of dark granite and darkened windows. Its shape is that of a perfect square prism. It is said that its architects were inspired by the black monolith

    Tour Areva

    Tour Areva

    Tour_Areva

  • Hexagonal number
  • Type of figurate number

    (2n-1)n=h_{n}} divisors. ∎ The sequence of numbers that are both hexagonal and perfect squares starts 1, 1225, 1413721,... OEIS: A046177. Centered hexagonal number

    Hexagonal number

    Hexagonal number

    Hexagonal_number

  • Strongly regular graph
  • Concept in graph theory

    {\sqrt {4k-3}}} is an integer t, then 4 k − 3 {\displaystyle 4k-3} is a perfect square t 2 {\displaystyle t^{2}} , so k = t 2 + 3 4 {\displaystyle k={\frac

    Strongly regular graph

    Strongly regular graph

    Strongly_regular_graph

  • Tetrahedral number
  • Polyhedral number representing a tetrahedron

    tetrahedral numbers are also perfect squares, namely: Te1  =   12 =     1 Te2  =   22 =     4 Te48 = 1402 = 19600. Like square numbers are congruent to 0

    Tetrahedral number

    Tetrahedral number

    Tetrahedral_number

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

    Because base 6 has no other perfect digital invariants except for 1, no positive integer other than 1 is the sum of the squares of its own digits. In base

    Happy number

    Happy number

    Happy_number

  • Pell's equation
  • Type of Diophantine equation

    a perfect square, Pell's equation has infinitely many distinct integer solutions. These solutions may be used to accurately approximate the square root

    Pell's equation

    Pell's equation

    Pell's_equation

  • Stroke ratio
  • Mechanical measurement

    engine with a displacement of 2793 cubic centimeters is an example of a perfect square engine with an 84.0 mm × 84.0 mm (3.31 in × 3.31 in) bore and stroke

    Stroke ratio

    Stroke ratio

    Stroke_ratio

  • 300 (number)
  • Natural number

    with strictly intersecting peaks. The sum of the divisors of 310 is a perfect square. 311 is a twin prime with 313, an irregular prime, an emirp, and a permutable

    300 (number)

    300_(number)

  • Cauchy–Schwarz inequality
  • Mathematical inequality relating inner products and norms

    helpful when the inequality involves fractions where the numerator is a perfect square. The real vector space R 2 {\displaystyle \mathbb {R} ^{2}} denotes

    Cauchy–Schwarz inequality

    Cauchy–Schwarz_inequality

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PERFECT SQUARE

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PERFECT SQUARE

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PERFECT SQUARE

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PERFECT SQUARE