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INTEGER COMPLEXITY

  • Integer complexity
  • Length of expression as combination of 1s

    In number theory, the complexity of an integer is the smallest number of ones that can be used to represent it using ones and any number of additions,

    Integer complexity

    Integer_complexity

  • Integer factorization
  • Decomposition of a number into a product

    decomposition of a positive integer into a product of integers. Every positive integer greater than 1 is either the product of two or more integer factors greater

    Integer factorization

    Integer_factorization

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

    factorization of a positive integer Complex integer Hyperinteger Integer complexity Integer lattice Integer part Integer sequence Integer-valued function Mathematical

    Integer

    Integer

  • Integer programming
  • Mathematical optimization problem restricted to integers

    An integer programming, also known as integer optimization, problem is a mathematical optimization or feasibility program in which some or all of the variables

    Integer programming

    Integer_programming

  • Computational complexity of mathematical operations
  • Algorithmic runtime requirements for common math procedures

    stands in for the complexity of the chosen multiplication algorithm. This table lists the complexity of mathematical operations on integers. On stronger computational

    Computational complexity of mathematical operations

    Computational complexity of mathematical operations

    Computational_complexity_of_mathematical_operations

  • Computational complexity theory
  • Inherent difficulty of computational problems

    In theoretical computer science and mathematics, computational complexity theory focuses on classifying computational problems according to their resource

    Computational complexity theory

    Computational_complexity_theory

  • Computational complexity
  • Amount of resources to perform an algorithm

    arithmetic complexity. For example, the arithmetic complexity of the computation of the determinant of a n×n integer matrix is O ( n 3 ) {\displaystyle O(n^{3})}

    Computational complexity

    Computational_complexity

  • NP (complexity)
  • Complexity class used to classify decision problems

    problems in computer science In computational complexity theory, NP (nondeterministic polynomial time) is a complexity class used to classify decision problems

    NP (complexity)

    NP (complexity)

    NP_(complexity)

  • Time complexity
  • Estimate of time taken for running an algorithm

    the time complexity is the computational complexity that describes the amount of computer time it takes to run an algorithm. Time complexity is commonly

    Time complexity

    Time complexity

    Time_complexity

  • Multiplication algorithm
  • Algorithm to multiply two numbers

    n} -bit integers. This is known as the computational complexity of multiplication. Usual algorithms done by hand have asymptotic complexity of O ( n

    Multiplication algorithm

    Multiplication_algorithm

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

    01 Complexity (journal) Computational complexity, of algorithms Computational complexity theory Game complexity, in combinatorial game theory Integer complexity

    Complexity (disambiguation)

    Complexity_(disambiguation)

  • Kolmogorov complexity
  • Measure of algorithmic complexity

    a complexity formula K(s) ≥ L. The strings s, and the integer L in turn, are computable by procedure: def string_nth_proof(n: int) def complexity

    Kolmogorov complexity

    Kolmogorov complexity

    Kolmogorov_complexity

  • N-dimensional polyhedron
  • polyhedron with facet complexity at most f, and v is a rational vector with distance from P of at most 2-6nf, and q and w are integer vectors satisfying

    N-dimensional polyhedron

    N-dimensional_polyhedron

  • Linear programming
  • Method to solve optimization problems

    H. Freeman. ISBN 978-0-7167-1045-5. A6: MP1: INTEGER PROGRAMMING, pg.245. (computer science, complexity theory) Gärtner, Bernd; Matoušek, Jiří (2006)

    Linear programming

    Linear programming

    Linear_programming

  • Shannon number
  • Estimate of number of possible chess games

    efficiently computable bijection between integers and chess positions. Allis also estimated the game-tree complexity to be at least 10123, "based on an average

    Shannon number

    Shannon number

    Shannon_number

  • Vertical bar
  • Typographic symbol

    truncation of A {\textstyle A} ") Integer complexity: ‖ n ‖ {\displaystyle \|n\|} ; reads "the complexity of the integer n". In LaTeX mathematical mode,

    Vertical bar

    Vertical_bar

  • On-Line Encyclopedia of Integer Sequences
  • Online database of integer sequences

    The On-Line Encyclopedia of Integer Sequences (OEIS) is an online database of integer sequences. It was created and maintained by Neil Sloane while researching

    On-Line Encyclopedia of Integer Sequences

    On-Line_Encyclopedia_of_Integer_Sequences

  • Computational complexity of matrix multiplication
  • Algorithmic runtime requirements for matrix multiplication

    complexity bounds on algorithms for computing the canonical structure of finite abelian groups and the Hermite and Smith normal forms of an integer matrix"

    Computational complexity of matrix multiplication

    Computational_complexity_of_matrix_multiplication

  • P versus NP problem
  • Unsolved problem in computer science

    axioms for integer arithmetic, then nearly polynomial-time algorithms exist for all NP problems. Therefore, assuming (as most complexity theorists do)

    P versus NP problem

    P_versus_NP_problem

  • Krohn–Rhodes theory
  • Approach to the study of finite semigroups and automata

    semigroups have complexity 0, while non-trivial finite groups have complexity 1. In fact, there are semigroups of every non-negative integer complexity. For example

    Krohn–Rhodes theory

    Krohn–Rhodes_theory

  • Parameterized complexity
  • Branch of computational complexity theory

    parameterized complexity was fixed-parameter tractability. Many problems have the following form: given an object x and a nonnegative integer k, does x have

    Parameterized complexity

    Parameterized_complexity

  • Sorting algorithm
  • Algorithm that arranges lists in order

    better than O(n log n) time complexity assuming certain constraints, including: Thorup's algorithm, a randomized integer sorting algorithm, taking O(n

    Sorting algorithm

    Sorting algorithm

    Sorting_algorithm

  • Circuit (computer science)
  • Model of computation

    problem. If the input is an integer circuit, however, it is unknown whether this problem is decidable. Circuit complexity attempts to classify Boolean

    Circuit (computer science)

    Circuit_(computer_science)

  • Greatest common divisor
  • Largest integer that divides given integers

    of two or more integers, which are not all zero, is the largest positive integer that divides each of the integers. For two integers x, y, the greatest

    Greatest common divisor

    Greatest_common_divisor

  • Spellbound (2002 film)
  • 2002 documentary film by Jeffrey Blitz

    a PhD in Mathematics from the University of Michigan, focusing on integer complexity. As of 2025, Altman is involved in the New York rationalist community

    Spellbound (2002 film)

    Spellbound_(2002_film)

  • Rademacher complexity
  • Measure of complexity of real-valued functions

    learning theory (machine learning and theory of computation), Rademacher complexity, named after Hans Rademacher, measures richness of a class of sets with

    Rademacher complexity

    Rademacher_complexity

  • Manuel Blum
  • Venezuelan computer scientist

    recognition of his contributions to the foundations of computational complexity theory and its application to cryptography and program checking". Blum

    Manuel Blum

    Manuel Blum

    Manuel_Blum

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

    "Mortality of iterated piecewise affine functions over the integers: Decidability and complexity". Computability. 1 (1): 19–56. doi:10.3233/COM-150032. Michel

    Collatz conjecture

    Collatz_conjecture

  • Arbitrary-precision arithmetic
  • Calculations where numbers' precision is only limited by computer memory

    for bignums, and others have libraries available for arbitrary-precision integer and floating-point math. Rather than storing values as a fixed number of

    Arbitrary-precision arithmetic

    Arbitrary-precision_arithmetic

  • Graver basis
  • Graver bases enable iterative solutions of linear and various nonlinear integer programming problems in polynomial time. They were introduced by Jack E

    Graver basis

    Graver_basis

  • Randomized algorithm
  • Algorithm that employs a degree of randomness as part of its logic or procedure

    Carlo algorithms are considered, and several complexity classes are studied. The most basic randomized complexity class is RP, which is the class of decision

    Randomized algorithm

    Randomized_algorithm

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

    number theory, the integer square root (isqrt) of a non-negative integer n is the non-negative integer m which is the greatest integer less than or equal

    Integer square root

    Integer_square_root

  • Berry paradox
  • Self-referential paradox

    self-referential paradox arising from an expression like "The smallest positive integer not definable in under sixty letters" (a phrase with fifty-seven letters)

    Berry paradox

    Berry_paradox

  • Computational problem
  • Problem a computer might be able to solve

    a positive integer n, find a nontrivial prime factor of n." is a computational problem that has a solution, as there are many known integer factorization

    Computational problem

    Computational_problem

  • Circuit complexity
  • Model of computational complexity

    In theoretical computer science, circuit complexity is a branch of computational complexity theory in which Boolean functions are classified according

    Circuit complexity

    Circuit complexity

    Circuit_complexity

  • Presburger arithmetic
  • Decidable first-order theory of the natural numbers with addition

    structure of non-negative integers with constants 0 {\displaystyle 0} , 1 {\displaystyle 1} , and the addition of non-negative integers. Presburger arithmetic

    Presburger arithmetic

    Presburger_arithmetic

  • NC (complexity)
  • Class in computational complexity theory

    }{=}}{\mathsf {P}}} ⁠ More unsolved problems in computer science In computational complexity theory, the class NC (for "Nick's Class") is the set of decision problems

    NC (complexity)

    NC_(complexity)

  • Modular arithmetic
  • Computation modulo a fixed integer

    mathematics, modular arithmetic is a system of arithmetic operations for integers, differing from the usual ones in that numbers "wrap around" when reaching

    Modular arithmetic

    Modular arithmetic

    Modular_arithmetic

  • PPA (complexity)
  • Complexity class

    reduction from the problem of integer factorization to problems complete for PPA. Christos Papadimitriou (1994). "On the complexity of the parity argument and

    PPA (complexity)

    PPA_(complexity)

  • RP (complexity)
  • Randomized polynomial time class of computational complexity theory

    In computational complexity theory, randomized polynomial time (RP) is the complexity class of decision problems for which a probabilistic Turing machine

    RP (complexity)

    RP_(complexity)

  • Shor's algorithm
  • Quantum algorithm for integer factorization

    can factor integers in polynomial time. However, Shor's algorithm shows that factoring integers can be done with a polynomial complexity circuit on an

    Shor's algorithm

    Shor's_algorithm

  • Game complexity
  • Notion in combinatorial game theory

    Combinatorial game theory measures game complexity in several ways: State-space complexity (the number of legal game positions from the initial position)

    Game complexity

    Game_complexity

  • AC0
  • Complexity class of bounded-depth circuits

    representations of integers). Since it is a circuit class, like P/poly, AC0 also contains every unary language. From a descriptive complexity viewpoint, DLOGTIME-uniform

    AC0

    AC0

    AC0

  • PR (complexity)
  • PR is the complexity class of all primitive recursive functions—or, equivalently, the set of all formal languages that can be decided in time bounded by

    PR (complexity)

    PR_(complexity)

  • Integer circuit
  • computational complexity theory, an integer circuit is a circuit model of computation in which inputs to the circuit are sets of integers and each gate

    Integer circuit

    Integer_circuit

  • Sample complexity
  • Attribute of machine learning models

    The sample complexity of a machine learning algorithm represents the number of training-samples that it needs in order to successfully learn a target function

    Sample complexity

    Sample_complexity

  • PP (complexity)
  • Class of problems in computer science

    In complexity theory, PP, or PPT is the class of decision problems solvable by a probabilistic Turing machine in polynomial time, with an error probability

    PP (complexity)

    PP (complexity)

    PP_(complexity)

  • Discrete logarithm
  • Problem of inverting exponentiation in groups

    be defined for all integers k {\displaystyle k} , and the discrete logarithm log b ⁡ ( a ) {\displaystyle \log _{b}(a)} is an integer k {\displaystyle k}

    Discrete logarithm

    Discrete_logarithm

  • Binary logarithm
  • Exponent of a power of two

    The number of digits (bits) in the binary representation of a positive integer n is the integral part of 1 + log2 n, i.e. ⌊ log 2 ⁡ n ⌋ + 1. {\displaystyle

    Binary logarithm

    Binary logarithm

    Binary_logarithm

  • Fast Fourier transform
  • Discrete Fourier transform algorithm

    of sparse (mostly zero) factors. As a result, it manages to reduce the complexity of computing the DFT from O ( n 2 ) {\textstyle O(n^{2})} , which arises

    Fast Fourier transform

    Fast Fourier transform

    Fast_Fourier_transform

  • List of computability and complexity topics
  • This is a list of computability and complexity topics, by Wikipedia page. Computability theory is the part of the theory of computation that deals with

    List of computability and complexity topics

    List_of_computability_and_complexity_topics

  • 1000 (number)
  • On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Sloane, N. J. A. (ed.). "Sequence A003037 (Smallest number of complexity n: smallest number requiring

    1000 (number)

    1000_(number)

  • Complement (complexity)
  • In computational complexity theory, the complement of a decision problem is the decision problem resulting from reversing the yes and no answers. Equivalently

    Complement (complexity)

    Complement_(complexity)

  • Bareiss algorithm
  • Algorithm for determinants of integers

    Bareiss algorithm is not commonly used for integer matrices, because multi-modular arithmetic allows a complexity similar to that of the Bareiss algorithm

    Bareiss algorithm

    Bareiss_algorithm

  • Square-free integer
  • Number without repeated prime factors

    In mathematics, a square-free integer (or squarefree integer) is an integer that is divisible by no square number other than 1. That is, its prime factorization

    Square-free integer

    Square-free integer

    Square-free_integer

  • Weak NP-completeness
  • problem and the magnitudes of the data involved (provided these are given as integers), rather than the base-two logarithms of their magnitudes. Such algorithms

    Weak NP-completeness

    Weak_NP-completeness

  • Central processing unit
  • Central computer component that executes instructions

    encoded integer) that the CPU can process in one operation, which is commonly called word size, bit width, data path width, integer precision, or integer size

    Central processing unit

    Central processing unit

    Central_processing_unit

  • Ramanujan's master theorem
  • Mathematical theorem

    the integration formulas for integrand's with and without consecutive integer exponents and for single and double integrals. The integration formula

    Ramanujan's master theorem

    Ramanujan's master theorem

    Ramanujan's_master_theorem

  • In-place algorithm
  • Type of computer science algorithm

    that space complexity also has varied choices in whether or not to count the index lengths as part of the space used. Often, the space complexity is given

    In-place algorithm

    In-place_algorithm

  • Quantum complexity theory
  • Computational complexity of quantum algorithms

    Quantum complexity theory is the subfield of computational complexity theory that deals with complexity classes defined using quantum computers, a computational

    Quantum complexity theory

    Quantum_complexity_theory

  • Multiplication
  • Arithmetical operation

    Joris van der Hoeven submitted a paper presenting an integer multiplication algorithm with a complexity of O ( n log ⁡ n ) . {\displaystyle O(n\log n).} The

    Multiplication

    Multiplication

    Multiplication

  • Arithmetic logic unit
  • Combinational digital circuit

    combinational digital circuit that performs arithmetic and bitwise operations on integer binary numbers. This is in contrast to a floating-point unit (FPU), which

    Arithmetic logic unit

    Arithmetic logic unit

    Arithmetic_logic_unit

  • Co-NP
  • Complexity class

    computational complexity theory, co-NP is a complexity class. A decision problem X is a member of co-NP if and only if its complement X is in the complexity class

    Co-NP

    Co-NP

  • Unix time
  • Date and time representation system widely used in computing

    referred to as the Unix epoch. Unix time is typically encoded as a signed integer. The Unix time 0 is exactly midnight UTC on 1 January 1970, with Unix time

    Unix time

    Unix time

    Unix_time

  • Factorial
  • Product of numbers from 1 to n

    factorial of a non-negative integer n {\displaystyle n} , denoted by n ! {\displaystyle n!} , is the product of all positive integers less than or equal to

    Factorial

    Factorial

  • Complexity function
  • Function that counts distinct factors of a string

    of a positive integer n to be the number of different words of length n in L The complexity function of a word is thus the complexity function of the

    Complexity function

    Complexity_function

  • Radical of an integer
  • Product of the prime factors of an integer

    Encyclopedia of Integer Sequences. OEIS Foundation. Adleman, Leonard M.; McCurley, Kevin S. (1994). "Open Problems in Number Theoretic Complexity, II". Algorithmic

    Radical of an integer

    Radical of an integer

    Radical_of_an_integer

  • UP (complexity)
  • In complexity theory, UP (unambiguous non-deterministic polynomial-time) is the complexity class of decision problems solvable in polynomial time on an

    UP (complexity)

    UP_(complexity)

  • Merge sort
  • Divide and conquer sorting algorithm

    "Algorithms and Complexity". Proceedings of the 3rd Italian Conference on Algorithms and Complexity. Italian Conference on Algorithms and Complexity. Lecture

    Merge sort

    Merge sort

    Merge_sort

  • Sieve of Atkin
  • Algorithm for generating prime numbers

    is a modern algorithm for finding all prime numbers up to a specified integer. Compared with the ancient sieve of Eratosthenes, which marks off multiples

    Sieve of Atkin

    Sieve_of_Atkin

  • Analysis of algorithms
  • Study of resources used by an algorithm

    the analysis of algorithms is the process of finding the computational complexity of algorithms—the amount of time, storage, or other resources needed to

    Analysis of algorithms

    Analysis of algorithms

    Analysis_of_algorithms

  • Combinatorial optimization
  • Subfield of mathematical optimization

    is related to operations research, algorithm theory, and computational complexity theory. It has important applications in several fields, including artificial

    Combinatorial optimization

    Combinatorial optimization

    Combinatorial_optimization

  • TC0
  • Complexity class used in circuit complexity

    numbers, integer division or recognizing the Dyck language with multiple types of parentheses. It is commonly used to model the computational complexity of

    TC0

    TC0

  • NP-hardness
  • Complexity class

    In computational complexity theory, a computational problem H is called NP-hard if, for every problem L which can be solved in non-deterministic polynomial-time

    NP-hardness

    NP-hardness

    NP-hardness

  • Hartmanis–Stearns conjecture
  • Open problem in computer science

    Adamczewski, Boris; Bugeaud, Yann (2007). "On the complexity of algebraic numbers I. Expansions in integer bases". Annals of Mathematics. 165 (2): 547–565

    Hartmanis–Stearns conjecture

    Hartmanis–Stearns_conjecture

  • Ford–Fulkerson algorithm
  • Algorithm to compute the maximum flow in a network

    found in O ( E ) {\displaystyle O(E)} time and increases the flow by an integer amount of at least 1 {\displaystyle 1} , with the upper bound f {\displaystyle

    Ford–Fulkerson algorithm

    Ford–Fulkerson_algorithm

  • Hash table
  • Associative array for storing key–value pairs

    probing sequence. In a well-dimensioned hash table, the average time complexity for each lookup is independent of the number of elements stored in the

    Hash table

    Hash table

    Hash_table

  • Deficit round robin
  • Scheduling algorithm for the network scheduler

    to 0. Variables and Constants const integer N // Nb of queues const integer Q[1..N] // Per queue quantum integer DC[1..N] // Per queue deficit counter

    Deficit round robin

    Deficit_round_robin

  • AKS primality test
  • Algorithm checking for prime numbers

    test is based upon the following theorem: Given an integer n ≥ 2 {\displaystyle n\geq 2} and integer a {\displaystyle a} coprime to n {\displaystyle n}

    AKS primality test

    AKS_primality_test

  • Sieve of Eratosthenes
  • Ancient algorithm for generating prime numbers

    numbers less than or equal to a given integer n by Eratosthenes's method: Create a list of consecutive integers from 2 through n: (2, 3, 4, ..., n). Initially

    Sieve of Eratosthenes

    Sieve of Eratosthenes

    Sieve_of_Eratosthenes

  • Arthur–Merlin protocol
  • Interactive proof system in computational complexity theory

    In computational complexity theory, an Arthur–Merlin protocol, introduced by Babai (1985), is an interactive proof system in which the verifier's coin

    Arthur–Merlin protocol

    Arthur–Merlin_protocol

  • Integer sorting
  • Computational task of sorting whole numbers

    science, integer sorting is the algorithmic problem of sorting a collection of data values by integer keys. Algorithms designed for integer sorting may

    Integer sorting

    Integer_sorting

  • Trie
  • Search tree data structure

    trie, which uses individual bits from fixed-length binary data (such as integers or memory addresses) as keys. The idea of a trie for representing a set

    Trie

    Trie

    Trie

  • Sieve of Sundaram
  • Algorithm for generating prime numbers

    up to a specified integer. It was discovered by Indian student S. P. Sundaram in 1934. The sieve starts with a list of the integers from 1 to n. From

    Sieve of Sundaram

    Sieve_of_Sundaram

  • RE (complexity)
  • Complexity class

    In computability theory and computational complexity theory, RE (recursively enumerable) is the class of decision problems for which a 'yes' answer can

    RE (complexity)

    RE_(complexity)

  • One-way function
  • Function used in computer cryptography

    "easy" and "hard" are to be understood in the sense of computational complexity theory, specifically the theory of polynomial time problems. This has

    One-way function

    One-way_function

  • PLS (complexity)
  • Complexity class

    In computational complexity theory, Polynomial Local Search (PLS) is a complexity class that models the difficulty of finding a locally optimal solution

    PLS (complexity)

    PLS_(complexity)

  • Square root
  • Number whose square is a given number

    roots of positive integers that are not perfect squares are always irrational numbers: numbers not expressible as a ratio of two integers (that is, they

    Square root

    Square root

    Square_root

  • Graph coloring
  • Methodic assignment of colors to elements of a graph

    representations, it is typical to use the first few positive or non-negative integers as the "colors". In general, one can use any finite set as the "color set"

    Graph coloring

    Graph coloring

    Graph_coloring

  • PPP (complexity)
  • Complexity class

    In computational complexity theory, the complexity class PPP (polynomial pigeonhole principle) is a subclass of TFNP. It is the class of search problems

    PPP (complexity)

    PPP_(complexity)

  • Subset sum problem
  • Decision problem in computer science

    multiple subset sum problem. The time complexity of SSP depends on two parameters: n - the number of input integers. If n is a small fixed number, then

    Subset sum problem

    Subset_sum_problem

  • Block sort
  • Efficient sorting algorithm that combines insert and merge operations

    = numerator = 0 while (integer_part < array.size) // get the ranges for A and B start = integer_part integer_part += integer_step numerator += numerator_step

    Block sort

    Block sort

    Block_sort

  • Chinese remainder theorem
  • About simultaneous modular congruences

    division of an integer n by several integers, then one can determine uniquely the remainder of the division of n by the product of these integers, under the

    Chinese remainder theorem

    Chinese remainder theorem

    Chinese_remainder_theorem

  • BQP
  • Computational complexity class of problems

    In computational complexity theory, bounded-error quantum polynomial time (BQP) is the class of decision problems solvable by a quantum computer in polynomial

    BQP

    BQP

    BQP

  • Transdichotomous model
  • Theoretical model of computation

    In computational complexity theory, and more specifically in the analysis of algorithms with integer data, the transdichotomous model is a variation of

    Transdichotomous model

    Transdichotomous_model

  • Number
  • Used to count, measure, and label

    Hindu–Arabic numeral system, a decimal system which can display any non-negative integer using a combination of ten Arabic numeral symbols called digits. Numerals

    Number

    Number

    Number

  • Evil number
  • Class of binary number

    On-Line Encyclopedia of Integer Sequences, OEIS Foundation Charlier, Émilie; Cisternino, Célia; Massuir, Adeline (2019), "State complexity of the multiples of

    Evil number

    Evil_number

  • Cutting stock problem
  • Mathematical problem in operations research

    computational complexity, the problem is an NP-hard problem reducible to the knapsack problem. The problem can be formulated as an integer linear programming

    Cutting stock problem

    Cutting_stock_problem

  • −2
  • Negative integer two units from the origin in mathematics

    addition, subtraction, and multiplication, exploring the algebraic complexity of integers in relation to NP = P. Negative two is the second-order i.e., H

    −2

    −2

  • Set packing
  • Problem in computer science

    Set packing is a classical NP-complete problem in computational complexity theory and combinatorics, and was one of Karp's 21 NP-complete problems. Suppose

    Set packing

    Set_packing

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INTEGER COMPLEXITY

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INTEGER COMPLEXITY

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    Swedish contracted form of Scandinavian Ingegerd, INGER means "Ing's enclosure."

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Online names & meanings

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  • Girl/Female

    Indian, Punjabi, Sikh

    Pyar

    Love

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  • Girl/Female

    Arabic

    Shaleha

    Separate

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  • Female

    Greek

    MARTHA

    (Hebrew מַרְתָּה, Aramaic: מַרְתָּא, Greek: Μάρθα): Greek name of Aramaic origin, MARTHA means "lady, mistress." In the bible, this is the name of a sister of Lazaros (Latin Lazarus).

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    Trinidad

    Holy Trinity; Triad

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    Hindu, Indian

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    to serve

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    Egyptian

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    Love.

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  • Boy/Male

    Tamil

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    A great sage, Sage who wrote mahabharata

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    Full of Life; Alive; Lively; Variant of Vivien; The Lady of the Lake in Malory's Mort Darthur; Life

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INTEGER COMPLEXITY

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INTEGER COMPLEXITY

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INTEGER COMPLEXITY

  • Chapel
  • v. t.

    To deposit or inter in a chapel; to enshrine.

  • Integer
  • n.

    A complete entity; a whole number, in contradistinction to a fraction or a mixed number.

  • Vintager
  • n.

    One who gathers the vintage.

  • Integral
  • a.

    Essential to completeness; constituent, as a part; pertaining to, or serving to form, an integer; integrant.

  • Interring
  • p. pr. & vb. n.

    of Inter

  • Inhumate
  • v. t.

    To inhume; to bury; to inter.

  • Intender
  • n.

    One who intends.

  • Inearth
  • v. t.

    To inter.

  • Inter
  • v. t.

    To deposit and cover in the earth; to bury; to inhume; as, to inter a dead body.

  • Interred
  • imp. & p. p.

    of Inter

  • Infuneral
  • v. t.

    To inter with funeral rites; to bury.

  • Indexer
  • n.

    One who makes an index.

  • Interrer
  • n.

    One who inters.

  • Inhume
  • v. t.

    To deposit, as a dead body, in the earth; to bury; to inter.

  • Sepulchre
  • v. t.

    To bury; to inter; to entomb; as, obscurely sepulchered.

  • Reinter
  • v. t.

    To inter again.

  • Tomb
  • v. t.

    To place in a tomb; to bury; to inter; to entomb.

  • Denominator
  • n.

    That number placed below the line in vulgar fractions which shows into how many parts the integer or unit is divided.

  • Enterer
  • n.

    One who makes an entrance or beginning.