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CYCLIC NUMBER

  • Cyclic number
  • Integer whose multiples are digit rotations

    cyclic number is an integer for which cyclic permutations of the digits are successive integer multiples of the number. The most widely-known cyclic number

    Cyclic number

    Cyclic_number

  • Repeating decimal
  • Decimal representation of a number whose digits are periodic

    also the article 142,857 for more properties of this cyclic number. A fraction which is cyclic thus has a recurring decimal of even length that divides

    Repeating decimal

    Repeating_decimal

  • 142857
  • Natural number, cyclic number

    natural number following 142,856 and preceding 142,858. It is both a Kaprekar number and a cyclic number. 142857 is the best-known cyclic number in base

    142857

    142857

  • Cyclic number (group theory)
  • Number n where n and totient(n) are coprime

    definition is that a number n is cyclic if and only if any group of order n is cyclic. Any prime number is clearly cyclic. All cyclic numbers are square-free.

    Cyclic number (group theory)

    Cyclic_number_(group_theory)

  • Cyclic group
  • Mathematical group that can be generated as the set of powers of a single element

    In abstract algebra, a cyclic group or monogenous group is a group, denoted Cn (also frequently Z {\displaystyle \mathbb {Z} } n or Zn, not to be confused

    Cyclic group

    Cyclic group

    Cyclic_group

  • Cyclic (mathematics)
  • Index of articles associated with the same name

    begin with cyclic: Cyclic chain rule, for derivatives, used in thermodynamics Cyclic code, linear codes closed under cyclic permutations Cyclic convolution

    Cyclic (mathematics)

    Cyclic_(mathematics)

  • Parasitic number
  • Number that when multiplied by another number moves its last digit to its front

    219, 32, 48, 66, 239, 81, 498, ... (sequence A128858 in the OEIS) Cyclic number Linear-feedback shift register Transposable integer Dawidoff, Nicholas

    Parasitic number

    Parasitic_number

  • 100,000
  • Natural number

    Markov number 142,129 = 3772, square number, dodecagonal number 142,857 = Kaprekar number, smallest cyclic number in decimal. 144,000 = number with religious

    100,000

    100,000

  • Cyclic compound
  • Molecule with a ring of bonded atoms

    form rings, the number of possible cyclic structures, even of small size (e.g., < 17 total atoms) numbers in the many billions. Cyclic compound examples:

    Cyclic compound

    Cyclic compound

    Cyclic_compound

  • 133 (number)
  • Natural number

    (111) and base 18 (77), whilst in base 20 it is a cyclic number formed from the reciprocal of the number three. 133 is a semiprime: a product of two prime

    133 (number)

    133_(number)

  • Transposable integer
  • Number that permute or shift cyclically when multiplied by another number

    or shift cyclically when they are multiplied by another integer n {\displaystyle n} . Examples are: 142857 × 3 = 428571 (shifts cyclically one place

    Transposable integer

    Transposable_integer

  • 100,000,000
  • Natural number

    = Motzkin number 157,115,917 = number of parallelogram polyominoes with 24 cells. 165,580,141 = Fibonacci number 167,444,795 = cyclic number in base 6

    100,000,000

    100,000,000

  • Full reptend prime
  • Class of prime numbers

    b) gives a cyclic number. Therefore, the base b expansion of 1 / p {\displaystyle 1/p} repeats the digits of the corresponding cyclic number infinitely

    Full reptend prime

    Full_reptend_prime

  • Reciprocals of primes
  • Sequence of numbers

    cyclic number with p − 1 digits. Therefore, the base b expansion of 1 / p {\displaystyle 1/p} repeats the digits of the corresponding cyclic number infinitely

    Reciprocals of primes

    Reciprocals of primes

    Reciprocals_of_primes

  • List of numbers
  • cubes in two different ways. 8128, the fourth perfect number. 142857, the smallest base 10 cyclic number. 9814072356, the largest perfect power that contains

    List of numbers

    List_of_numbers

  • Finite group
  • Mathematical group based upon a finite number of elements

    objects admit just a finite number of structure-preserving transformations. Important examples of finite groups include cyclic groups and permutation groups

    Finite group

    Finite group

    Finite_group

  • 1,000,000
  • Natural number

    cyclic number in base 6 5,555,555 = repdigit 5,623,756 = number of trees with 22 unlabelled nodes 5,702,887 = Fibonacci number 5,761,455 = the number

    1,000,000

    1,000,000

  • Cyclic redundancy check
  • Error-detecting code for detecting data changes

    A cyclic redundancy check (CRC) is an error-detecting code commonly used in digital networks and storage devices to detect accidental changes to digital

    Cyclic redundancy check

    Cyclic_redundancy_check

  • Abelian extension
  • Galois extension whose Galois group is abelian

    In algebraic number theory, an abelian extension is a Galois extension whose Galois group is abelian. When the Galois group is also cyclic, the extension

    Abelian extension

    Abelian_extension

  • Cyclic permutation
  • Type of (mathematical) permutation with no fixed element

    theory, a cyclic permutation is a permutation consisting of a single cycle. In some cases, cyclic permutations are referred to as cycles; if a cyclic permutation

    Cyclic permutation

    Cyclic_permutation

  • Cyclic adenosine monophosphate
  • Cellular second messenger

    Cyclic adenosine monophosphate (cAMP, cyclic AMP, or 3',5'-cyclic adenosine monophosphate) is a second messenger, or cellular signal occurring within

    Cyclic adenosine monophosphate

    Cyclic adenosine monophosphate

    Cyclic_adenosine_monophosphate

  • List of prime numbers
  • 379, 389, 401, 409 (OEIS: A109611) A circular prime is a number that remains prime on any cyclic rotation of its base 10 digits. 2, 3, 5, 7, 11, 13, 17

    List of prime numbers

    List_of_prime_numbers

  • 4000 (number)
  • Natural number

    super-prime 4139 – safe prime 4140 – Bell number 4141 – centered square number 4147 – smallest cyclic number in duodecimal represented in base-12 notation

    4000 (number)

    4000_(number)

  • 4
  • Natural number

    dual positions with the vertices of another tetrahedron. The smallest non-cyclic group has four elements; it is the Klein four-group. An alternating groups

    4

    4

    4

  • Cyclic polytope
  • Convex hull of points on moment curve

    McMullen and Richard Stanley, the boundary Δ(n,d) of the cyclic polytope C(n,d) maximizes the number fi of i-dimensional faces among all simplicial spheres

    Cyclic polytope

    Cyclic_polytope

  • Cyclic order
  • Alternative mathematical ordering

    with a cyclic order is called a cyclically ordered set or simply a cycle.[nb] Some familiar cycles are discrete, having only a finite number of elements:

    Cyclic order

    Cyclic order

    Cyclic_order

  • Cyclic peptide
  • Peptide chains which contain a circular sequence of bonds

    Cyclic peptides are polypeptide chains which contain a circular sequence of bonds. This can be through a connection between the amino and carboxyl ends

    Cyclic peptide

    Cyclic peptide

    Cyclic_peptide

  • Carmichael number
  • Composite number in number theory

    Fermat witness for any even composite number.) From the criterion it also follows that Carmichael numbers are cyclic. Additionally, it follows that there

    Carmichael number

    Carmichael number

    Carmichael_number

  • Fermat quotient
  • Concept in Number Theory

    the multiplicative group of integers modulo p, then qp(a) will be a cyclic number, and p will be a full reptend prime. From the definition, it is obvious

    Fermat quotient

    Fermat_quotient

  • List of number theory topics
  • Irreducible fraction = in lowest terms Dyadic fraction Recurring decimal Cyclic number Farey sequence Ford circle Stern–Brocot tree Dedekind sum Egyptian fraction

    List of number theory topics

    List_of_number_theory_topics

  • Cyclic sieving
  • In combinatorial mathematics, cyclic sieving is a phenomenon in which an integer polynomial evaluated at certain roots of unity counts the rotational symmetries

    Cyclic sieving

    Cyclic sieving

    Cyclic_sieving

  • Integer
  • Number in {..., –2, –1, 0, 1, 2, ...}

    \mathbb {Z} } ⁠ under addition is the only infinite cyclic group—in the sense that any infinite cyclic group is isomorphic to ⁠ Z {\displaystyle \mathbb

    Integer

    Integer

  • Cyclic nucleotide
  • Cyclic nucleic acid

    A cyclic nucleotide (cNMP) is a single-phosphate nucleotide with a cyclic bond arrangement between the sugar and phosphate groups. Like other nucleotides

    Cyclic nucleotide

    Cyclic nucleotide

    Cyclic_nucleotide

  • 119 (number)
  • Natural number

    nineteen) is the natural number following 118 and preceding 120. 119 is a Perrin number. 119 is the order of the largest cyclic subgroups of the monster

    119 (number)

    119_(number)

  • Cyclic ozone
  • Chemical compound

    Cyclic ozone is a theoretically predicted form of ozone. Like ordinary ozone (O=O+−O−), it would have three oxygen atoms. It would differ from ordinary

    Cyclic ozone

    Cyclic_ozone

  • Cyclic di-GMP
  • Chemical compound

    Cyclic di-GMP (also called cyclic diguanylate and c-di-GMP) is a second messenger used in signal transduction in a wide variety of bacteria. Cyclic di-GMP

    Cyclic di-GMP

    Cyclic di-GMP

    Cyclic_di-GMP

  • Cyclic algebra
  • In algebra, a cyclic division algebra is one of the basic examples of a division algebra over a field and plays a key role in the theory of central simple

    Cyclic algebra

    Cyclic_algebra

  • Cyclic succession
  • Pattern of vegetation change

    Cyclic succession is a pattern of vegetation change in which in a small number of species tend to replace each other over time in the absence of large-scale

    Cyclic succession

    Cyclic succession

    Cyclic_succession

  • Number
  • Used to count, measure, and label

    is 0.02. If the fractional part of a real number has an infinite sequence of digits that follows a cyclical pattern, it can be written with an ellipsis

    Number

    Number

    Number

  • Cyclic flower
  • Type of flower having many whorls

    arranged sepals on an otherwise cyclic flower, the term hemicyclic may be used. The suffix -cyclic is used to denote the number of whorls contained within

    Cyclic flower

    Cyclic_flower

  • Cyclic homology
  • noncommutative geometry and related branches of mathematics, cyclic homology and cyclic cohomology are certain (co)homology theories for associative algebras

    Cyclic homology

    Cyclic_homology

  • Hasse norm theorem
  • Theorem in number theory

    In number theory, the Hasse norm theorem states that if L/K is a cyclic extension of number fields, then if a nonzero element of K is a local norm everywhere

    Hasse norm theorem

    Hasse_norm_theorem

  • Artin's conjecture on primitive roots
  • Conjecture in number theory

    constant plays here Brown–Zassenhaus conjecture Full reptend prime Cyclic number (group theory) Michon, Gerard P. (2006-06-15). "Artin's Constant". Numericana

    Artin's conjecture on primitive roots

    Artin's_conjecture_on_primitive_roots

  • Cyclic guanosine monophosphate
  • Chemical compound

    Cyclic guanosine monophosphate (cGMP) is a cyclic nucleotide derived from guanosine triphosphate (GTP). cGMP acts as a second messenger much like cyclic

    Cyclic guanosine monophosphate

    Cyclic guanosine monophosphate

    Cyclic_guanosine_monophosphate

  • 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

  • Concyclic points
  • Points on a common circle

    For a cyclic polygon with an odd number of sides, all angles are equal if and only if the polygon is regular. A cyclic polygon with an even number of sides

    Concyclic points

    Concyclic points

    Concyclic_points

  • Pentagon
  • Shape with five sides

    symmetry, order 10. Since 5 is a prime number, there is one subgroup with dihedral symmetry: Dih1, and 2 cyclic group symmetries: Z5, and Z1. These 4 symmetries

    Pentagon

    Pentagon

    Pentagon

  • Cyclic vomiting syndrome
  • Human disease

    Cyclic vomiting syndrome (CVS) is a chronic functional condition of unknown pathogenesis. CVS is characterized as recurring episodes lasting a single day

    Cyclic vomiting syndrome

    Cyclic_vomiting_syndrome

  • Cyclic neutropenia
  • Medical condition

    Cyclic neutropenia (CyN) is a rare hematologic disorder and form of congenital neutropenia that tends to occur approximately every three weeks and lasting

    Cyclic neutropenia

    Cyclic neutropenia

    Cyclic_neutropenia

  • 8-Bromoadenosine 3',5'-cyclic monophosphate
  • Chemical compound

    5'-cyclic adenosine monophosphate (8-Br-cAMP) is a brominated derivative of cyclic adenosine monophosphate (cAMP). 8-Br-cAMP is an activator of cyclic AMP-dependent

    8-Bromoadenosine 3',5'-cyclic monophosphate

    8-Bromoadenosine 3',5'-cyclic monophosphate

    8-Bromoadenosine_3',5'-cyclic_monophosphate

  • Cyclic category
  • them. It was introduced by Connes (1983). The cyclic category Λ has one object Λn for each natural number n = 0, 1, 2, ... The morphisms from Λm to Λn

    Cyclic category

    Cyclic_category

  • Cyclic di-AMP
  • Chemical compound

    Cyclic di-AMP (also called c-di-AMP and c-di-adenosine monophosphate) is a second messenger used in signal transduction in bacteria and archaea. It is

    Cyclic di-AMP

    Cyclic di-AMP

    Cyclic_di-AMP

  • 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

  • List of small groups
  • used to label the group within that order. Common group names: Zn: the cyclic group of order n (the notation Cn is also used; it is isomorphic to the

    List of small groups

    List_of_small_groups

  • Tag system
  • Deterministic model of computation

    H = 001) Cyclic tag system Productions: (010 010, 100 010 001, 001, -, -, -) Tag system computation Initial word: ba abH Hbb (halt) Cyclic tag system

    Tag system

    Tag_system

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

    month, the number of pairs of rabbits is equal to the number of mature pairs (that is, the number of pairs in month n – 2) plus the number of pairs alive

    Fibonacci sequence

    Fibonacci sequence

    Fibonacci_sequence

  • Cycle
  • Topics referred to by the same term

    cycle, cyclic, or cyclical in Wiktionary, the free dictionary. Cycle, cycles, or cyclic may refer to: Cyclic history, a theory of history Cyclical theory

    Cycle

    Cycle

  • 0
  • Number

    A Brain for Numbers: The Biology of the Number Instinct. MIT Press. p. 286. Reimer 2014, p. 172. "Cyclical views of time". www.mexicolore.co.uk. Retrieved

    0

    0

  • Cyclic steps
  • Type of sediment wave

    be used to create cyclic steps in subaerial laboratory conditions, provided the Froude number is high enough. If the Froude number is lower than required

    Cyclic steps

    Cyclic_steps

  • Catalogue of Triangle Cubics
  • Online mathematics resource for cubic plane curves

    more succinctly in "cyclic sum notation", like this: ∑ cyclic f ( x , y , z , a , b , c ) = 0 {\displaystyle \sum _{\text{cyclic}}f(x,y,z,a,b,c)=0} .

    Catalogue of Triangle Cubics

    Catalogue_of_Triangle_Cubics

  • Limonene
  • Terpene hydrocarbon

    (/ˈlɪmənˌiːn/) is a colorless liquid aliphatic hydrocarbon classified as a cyclic monoterpene, and is the major component in the fragrance and essential oil

    Limonene

    Limonene

    Limonene

  • Prime number
  • Number divisible only by 1 and itself

    order is a cyclic group, and by Burnside's theorem any group whose order is divisible by only two primes is solvable. For a long time, number theory in

    Prime number

    Prime number

    Prime_number

  • Cubic field
  • field K is called a cyclic cubic field if it contains all three roots of its generating polynomial f. Equivalently, K is a cyclic cubic field if it is

    Cubic field

    Cubic_field

  • Binary-coded decimal
  • System of digitally encoding numbers

    false state as it is delayed in going from one cyclic number to the next. There are many other cyclic codes that have this property. […] {{cite book}}:

    Binary-coded decimal

    Binary-coded decimal

    Binary-coded_decimal

  • Acetone peroxide
  • Chemical compound

    peroxide and a strong acidic catalyst to yield a mixture of linear monomer and cyclic dimer, trimer, and tetramer forms. The monomer is dimethyldioxirane. The

    Acetone peroxide

    Acetone peroxide

    Acetone_peroxide

  • Circular shift
  • Mathematical concept and applications in software development

    performing the inverse operation. A circular shift is a special kind of cyclic permutation, which in turn is a special kind of permutation. Formally, a

    Circular shift

    Circular shift

    Circular_shift

  • Cyclic olefin polymer
  • Chemical compound

    Cyclic olefin polymer (COP) is a type of amorphous polymer used in a wide variety of applications including pharmaceutical packaging and medical devices

    Cyclic olefin polymer

    Cyclic olefin polymer

    Cyclic_olefin_polymer

  • 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

  • Cyclic olefin copolymer
  • Chemical compound

    Cyclic olefin copolymer (COC) is an amorphous polymer made by several polymer manufacturers. COC is a relatively new class of polymers as compared to commodities

    Cyclic olefin copolymer

    Cyclic olefin copolymer

    Cyclic_olefin_copolymer

  • Propylene carbonate
  • Chemical compound

    abbreviated PC) is an organic compound with the formula C4H6O3. It is a cyclic carbonate ester derived from propylene glycol. This colorless and odorless

    Propylene carbonate

    Propylene carbonate

    Propylene_carbonate

  • 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

  • Computation of cyclic redundancy checks
  • Computation of a cyclic redundancy check is derived from the mathematics of polynomial division, modulo two. In practice, it resembles long division of

    Computation of cyclic redundancy checks

    Computation of cyclic redundancy checks

    Computation_of_cyclic_redundancy_checks

  • Cyclic guanosine monophosphate–adenosine monophosphate
  • Chemical compound

    Cyclic guanosine monophosphate–adenosine monophosphate (cyclic GMP-AMP, cGAMP) is the first cyclic di-nucleotide found in metazoa. In mammalian cells,

    Cyclic guanosine monophosphate–adenosine monophosphate

    Cyclic guanosine monophosphate–adenosine monophosphate

    Cyclic_guanosine_monophosphate–adenosine_monophosphate

  • Hexagon
  • Shape with six sides

    \mathrm {t} \{3\}} . A regular hexagon is bicentric, meaning that it is both cyclic (has a circumscribed circle) and tangential (has an inscribed circle). The

    Hexagon

    Hexagon

    Hexagon

  • 187 (number)
  • Natural number

    integers that adds to 11, counting two sums as equivalent when they are cyclic permutations of each other. There are also 187 unordered triples of 5-bit

    187 (number)

    187_(number)

  • Multiplicative group of integers modulo n
  • Group of units of the ring of integers modulo n

    |(\mathbb {Z} /n\mathbb {Z} )^{\times }|=\varphi (n).} For prime n the group is cyclic, and in general the structure is easy to describe, but no simple general

    Multiplicative group of integers modulo n

    Multiplicative group of integers modulo n

    Multiplicative_group_of_integers_modulo_n

  • Rule 110
  • Elementary cellular automaton

    emulate another computational model, the cyclic tag system, which is known to be universal. He first isolated a number of spaceships, self-perpetuating localized

    Rule 110

    Rule 110

    Rule_110

  • Primary cyclic group
  • Type of group in mathematics

    mathematics, a primary cyclic group is a group that is both a cyclic group and a p-primary group for some prime number p. That is, it is a cyclic group of order

    Primary cyclic group

    Primary_cyclic_group

  • Circulant graph
  • Undirected graph acted on by a vertex-transitive cyclic group of symmetries

    undirected graph acted on by a cyclic group of symmetries which takes any vertex to any other vertex. It is sometimes called a cyclic graph, but this term has

    Circulant graph

    Circulant graph

    Circulant_graph

  • Cyclical theory
  • Theory of political fluctuations in US history

    Cyclical theories of history are intended to explain the numerous recurring events and patterns in humanity's recorded history. Several such cycles and

    Cyclical theory

    Cyclical_theory

  • Upper bound theorem
  • theorem states that cyclic polytopes have the largest possible number of faces among all convex polytopes with a given dimension and number of vertices. It

    Upper bound theorem

    Upper_bound_theorem

  • Sociable number
  • Numbers whose aliquot sums form a cyclic sequence

    sequence must be cyclic and return to its starting point. The period of the sequence, or order of the set of sociable numbers, is the number of numbers in

    Sociable number

    Sociable_number

  • Ideal lattice
  • Mathematical object

    class of lattices and a generalization of cyclic lattices. Ideal lattices naturally occur in many parts of number theory, but also in other areas. In particular

    Ideal lattice

    Ideal_lattice

  • 79 (number)
  • Natural number

    Sequences. OEIS Foundation. Retrieved 2016-05-29. Numbers such that every cyclic permutation is a prime. "Sloane's A035497 : Happy primes". The On-Line Encyclopedia

    79 (number)

    79_(number)

  • Cyclic glycine-proline
  • Small neuroactive peptide

    Cyclic glycine-proline (cGP) is a small neuroactive peptide that belongs to a group of bioactive 2,5-diketopiperazines (2,5-DKPs) and is also known as

    Cyclic glycine-proline

    Cyclic glycine-proline

    Cyclic_glycine-proline

  • Cyclic code
  • Type of block code

    In coding theory, a cyclic code is a block code, where the circular shifts of each codeword gives another word that belongs to the code. They are error-correcting

    Cyclic code

    Cyclic code

    Cyclic_code

  • Smooth number
  • Integer having only small prime factors

    In number theory, an n-smooth (or n-friable) number is an integer whose prime factors are all less than or equal to n. For example, a 7-smooth number is

    Smooth number

    Smooth_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

  • Cyclic cellular automaton
  • A cyclic cellular automaton is a kind of cellular automaton rule developed by David Griffeath and studied by several other cellular automaton researchers

    Cyclic cellular automaton

    Cyclic cellular automaton

    Cyclic_cellular_automaton

  • Tetramethylammonium nitrate
  • Chemical compound

    trifluoromethanesulfonic anhydride, to selectively and rapidly nitrate cyclic (number of atoms in the ring is 5 or 6), aromatic and heteroaromatic compounds

    Tetramethylammonium nitrate

    Tetramethylammonium nitrate

    Tetramethylammonium_nitrate

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

    In number theory, a congruent number is a positive integer that is the area of a right triangle with three rational number sides. A more general definition

    Congruent number

    Congruent number

    Congruent_number

  • Knödel number
  • Composite number with special property

    In number theory, an n-Knödel number for a given positive integer n is a composite number m with the property that each i < m coprime to m satisfies i

    Knödel number

    Knödel_number

  • Cycle graph
  • Graph with nodes connected in a closed chain

    are many synonyms for "cycle graph". These include simple cycle graph and cyclic graph, although the latter term is less often used, because it can also

    Cycle graph

    Cycle graph

    Cycle_graph

  • Circular prime
  • Type of prime number

    A circular prime is a prime number with the property that the number generated at each intermediate step when cyclically permuting its (base 10) digits

    Circular prime

    Circular_prime

  • Mathematics of cyclic redundancy checks
  • Methods of error detection and correction in communications

    The cyclic redundancy check (CRC) is a check of the remainder after division in the ring of polynomials over GF(2) (the finite field of integers modulo

    Mathematics of cyclic redundancy checks

    Mathematics_of_cyclic_redundancy_checks

  • Mathematics of Sudoku
  • Mathematics of number-placement puzzle

    such as "How many filled Sudoku grids are there?", "What is the minimal number of clues in a valid puzzle?" and "In what ways can Sudoku grids be symmetric

    Mathematics of Sudoku

    Mathematics of Sudoku

    Mathematics_of_Sudoku

  • Kaprekar number
  • Base-dependent property of integers

    In mathematics, a natural number in a given number base is a p {\displaystyle p} -Kaprekar number if the representation of its square in that base can

    Kaprekar number

    Kaprekar_number

  • Trinitrogen
  • Chemical compound

    arrangements are known: a linear form with double bonds and charge transfer, and a cyclic form. Both forms are highly unstable, though the linear form is the more

    Trinitrogen

    Trinitrogen

  • 170 (number)
  • Natural number

    as 170! = 7.25741562 × 10306.[citation needed] There are 170 different cyclic Gilbreath permutations on 12 elements, and therefore there are 170 different

    170 (number)

    170_(number)

  • Root of unity
  • Number with an integer power equal to 1

    multiplication a cyclic group of order n, and in fact these groups comprise all of the finite subgroups of the multiplicative group of the complex number field.

    Root of unity

    Root of unity

    Root_of_unity

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