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Algorithm for computing the greatest common divisor
The binary GCD algorithm, also known as Stein's algorithm or the binary Euclidean algorithm, is an algorithm that computes the greatest common divisor
Binary_GCD_algorithm
Algorithm for computing greatest common divisors
mathematics, the Euclidean algorithm, or Euclid's algorithm, is an efficient method for computing the greatest common divisor (GCD) of two integers, the largest
Euclidean_algorithm
Largest integer that divides given integers
This again gives gcd(48, 18) = 6. The binary GCD algorithm is a variant of Euclid's algorithm that is specially adapted to the binary representation of
Greatest_common_divisor
Topics referred to by the same term
Look up gcd in Wiktionary, the free dictionary. GCD may refer to: Greatest common divisor Binary GCD algorithm Polynomial greatest common divisor Lehmer's
GCD
Method for computing the relation of two integers with their greatest common divisor
extended Euclidean algorithm is an extension to the Euclidean algorithm, and computes, in addition to the greatest common divisor (gcd) of integers a and
Extended_Euclidean_algorithm
Integer factorization algorithm
steps: Pseudocode for Pollard's rho algorithm x ← 2 // starting value y ← x d ← 1 while d = 1: x ← g(x) y ← g(g(y)) d ← gcd(|x - y|, n) if d = n: return failure
Pollard's_rho_algorithm
Fast greatest common divisor algorithm
GCD algorithm, named after D. H. Lehmer, is a fast GCD algorithm for multiple-precision arithmetic, which improves on the simpler Euclidean algorithm
Lehmer's_GCD_algorithm
Bowyer–Watson algorithm: create voronoi diagram in any number of dimensions Fortune's Algorithm: create voronoi diagram Binary GCD algorithm: Efficient way
List_of_algorithms
Quantum algorithm for integer factorization
factor (meaning gcd ( a , N ) ≠ 1 {\displaystyle \gcd(a,N)\neq 1} ), the algorithm is finished, and the other nontrivial factor is N / gcd ( a , N ) {\displaystyle
Shor's_algorithm
Two numbers without shared prime factors
coprime is given by the Euclidean algorithm and its faster variants such as binary GCD algorithm or Lehmer's GCD algorithm. The number of integers coprime
Coprime_integers
Algorithmic runtime requirements for common math procedures
"Two Fast GCD Algorithms". Journal of Algorithms. 16 (1): 110–144. doi:10.1006/jagm.1994.1006. Crandall, R.; Pomerance, C. (2005). "Algorithm 9.4.7 (Stehlé-Zimmerman
Computational complexity of mathematical operations
Computational_complexity_of_mathematical_operations
Numbers obtained by adding the two previous ones
That is, gcd ( F n , F n + 1 ) = gcd ( F n , F n + 2 ) = gcd ( F n + 1 , F n + 2 ) = 1 {\displaystyle \gcd(F_{n},F_{n+1})=\gcd(F_{n},F_{n+2})=\gcd(F_{n+1}
Fibonacci_sequence
Special-purpose algorithm for factoring integers
stage, or once at the end if you prefer, whether gcd(x − 1, n) is not equal to 1. The basic algorithm can be written as follows: Inputs: n: a (possibly)
Pollard's_p_−_1_algorithm
Use of functions that call themselves
The Euclidean algorithm, which computes the greatest common divisor of two integers, can be written recursively. Function definition: gcd ( x , y ) = {
Recursion_(computer_science)
Quadratic homogeneous polynomial in two variables
many classes of binary quadratic forms with discriminant D. Their number is the class number of discriminant D. He described an algorithm, called reduction
Binary_quadratic_form
On finding a repeating loop in a sequence
In computer science, cycle detection or cycle finding is the algorithmic problem of finding a cycle in a sequence of iterated function values. For any
Cycle_detection
Efficient algorithm to count points on elliptic curves
Schoof's algorithm is an efficient algorithm to count points on elliptic curves over finite fields. The algorithm has applications in elliptic curve cryptography
Schoof's_algorithm
Decomposition of a number into a product
factorization of Δ and by taking a gcd, this ambiguous form provides the complete prime factorization of n. This algorithm has these main steps: Let n be
Integer_factorization
Concept in modular arithmetic
multiplicative inverse modulo m, this gcd must be 1. The last of several equations produced by the algorithm may be solved for this gcd. Then, using a method called
Modular multiplicative inverse
Modular_multiplicative_inverse
Family of related bitwise operations on machine words
Gosper's loop-detection algorithm, which can find the period of a function of finite range using limited resources. The binary GCD algorithm spends many cycles
Find_first_set
Number-theoretic algorithm
there is no primitive solution. This algorithm can also be used to find non-primitive solutions (x, y) where gcd(x, y) = g ≠ 1, because the existence
Cornacchia's_algorithm
Integer factorization algorithm
operations are performed modulo N. Then any odd prime p divides gcd ( N , V M − 2 ) {\displaystyle \gcd(N,V_{M}-2)} whenever M is a multiple of p − ( D / p ) {\displaystyle
Williams's_p_+_1_algorithm
Algorithm for fast modular multiplication
division by R is easy, significantly improving the speed of the algorithm. In binary computers, R is always a power of two, since division by powers of
Montgomery modular multiplication
Montgomery_modular_multiplication
Property of a mathematical operation
common multiple functions act associatively. gcd ( gcd ( x , y ) , z ) = gcd ( x , gcd ( y , z ) ) = gcd ( x , y , z ) lcm ( lcm ( x , y )
Associative_property
Property of operations
{\displaystyle x\in \{0,1\}} . In a GCD domain (for instance in Z {\displaystyle \mathbb {Z} } ), the operations of GCD and LCM are idempotent. In a Boolean
Idempotence
Algorithm checking for prime numbers
the binary logarithm, and φ ( r ) {\displaystyle \varphi (r)} is Euler's totient function of r. Step 3 is shown in the paper as checking 1 < gcd(a,n)
AKS_primality_test
Integer factorization algorithm
{\displaystyle R_{j}=R_{j-1}.} [citation needed] Then if f = gcd ( N , R j ) {\displaystyle f=\gcd(N,R_{j})} is not equal to 1 {\displaystyle 1} and not equal
Shanks's square forms factorization
Shanks's_square_forms_factorization
Methods to test or prove primality
{p}}+1\right)^{2}\leq \left({\sqrt[{4}]{N}}+1\right)^{2}<q} and thus gcd ( q , m p ) = 1 {\displaystyle \gcd(q,m_{p})=1} and there exists an integer u with the property
Elliptic_curve_primality
Digital signature scheme
Rabin signature algorithm is a method of digital signature originally published by Michael O. Rabin in 1979. The Rabin signature algorithm was one of the
Rabin_signature_algorithm
Integer factorization algorithm
= gcd ( 194 , 1649 ) ⋅ gcd ( 34 , 1649 ) = 97 ⋅ 17 {\displaystyle 1649=\gcd(194,1649)\cdot \gcd(34,1649)=97\cdot 17} using the Euclidean algorithm to
Quadratic_sieve
Algorithm for integer factorization
Euclidean algorithm. In particular, division by some v mod n {\displaystyle v{\bmod {n}}} includes calculation of the gcd ( v , n ) {\displaystyle \gcd(v,n)}
Lenstra elliptic-curve factorization
Lenstra_elliptic-curve_factorization
Special-purpose integer factorization algorithm
number field sieve (SNFS) is a special-purpose integer factorization algorithm. The general number field sieve (GNFS) was derived from it. The special
Special_number_field_sieve
Mathematical for factoring integers
k = gcd ( a − c , d − b ) {\displaystyle k=\operatorname {gcd} (a-c,d-b)} and h = gcd ( a + c , d + b ) {\displaystyle h=\operatorname {gcd} (a+c
Euler's_factorization_method
Special kind of semigroup in mathematics
a2, a3} where a1 < a2 < a3 and gcd ( a1, a2, a3) = 1. Its worst-case complexity is not as good as Greenberg's algorithm but it is much simpler to describe
Numerical_semigroup
Error correction code
popular algorithms for this task are: Peterson–Gorenstein–Zierler algorithm Berlekamp–Massey algorithm Sugiyama Euclidean algorithm Peterson's algorithm is
BCH_code
Probabilistic primality test
''probably prime''. T When n is odd and composite, at least half of all a with gcd(a,n) = 1 are Euler witnesses. We can prove this as follows: let {a1, a2,
Solovay–Strassen primality test
Solovay–Strassen_primality_test
Algorithm in number theory
(also Dixon's random squares method or Dixon's algorithm) is a general-purpose integer factorization algorithm; it is the prototypical factor base method
Dixon's_factorization_method
Method in number theory
O(n^{2}\log p)} . Binary exponentiation works in O ( n 2 log p ) {\displaystyle O(n^{2}\log p)} . Taking the gcd {\displaystyle \gcd } of two polynomials
Berlekamp–Rabin_algorithm
Mathematical problem
condition that the greatest common divisor (GCD) is equal to 1. Indeed, the potential sums are multiples of the GCD in all cases. Hence, if it is not 1, then
Coin_problem
Result on periodic sequences
least p + q − gcd ( p , q ) {\displaystyle p+q-\gcd(p,q)} , then w {\displaystyle w} also has period gcd ( p , q ) {\displaystyle \gcd(p,q)} . Theorem—Let
Fine_and_Wilf's_theorem
Division with remainder of integers
Presently, most division algorithms, including long division, are based on this numeral system or its variants, such as binary numerals. A notable exception
Euclidean_division
Condition under which an odd prime is a sum of two squares
{\displaystyle 2\leq a\leq p-2} the gcd of a {\displaystyle a} and p {\displaystyle p} may be expressed via the Euclidean algorithm yielding a unique and distinct
Fermat's theorem on sums of two squares
Fermat's_theorem_on_sums_of_two_squares
Integer factorization algorithm
In mathematics, the rational sieve is a general algorithm for factoring integers into prime factors. It is a special case of the general number field
Rational_sieve
Probabilistic primality test
and n = AB). Hence, if factoring is a goal, these gcd calculations can be inserted into the algorithm at little additional computational cost. This leads
Miller–Rabin_primality_test
Mathematical construct in computer algebra
{lm} (g)}{\mathrm {gcd} }}\,f-{\frac {1}{\operatorname {lc} (g)}}\,{\frac {\operatorname {lm} (f)}{\mathrm {gcd} }}\,g;} where gcd denotes the greatest
Gröbner_basis
Problem of inverting exponentiation in groups
{\displaystyle b} is a primitive root of m {\displaystyle m} and gcd ( a , m ) = 1 {\displaystyle \gcd(a,m)=1} . Discrete logarithms are quickly computable in
Discrete_logarithm
Digital signal generator
(GRR) given by GRR = 2 N GCD ( Δ F , 2 N ) {\displaystyle {\mbox{GRR}}={\frac {2^{N}}{{\mbox{GCD}}(\Delta F,2^{N})}}} where GCD is the greatest common divisor
Numerically controlled oscillator
Numerically_controlled_oscillator
Algebraic structure modeling logical operations
common divisor (gcd) and the least common multiple (lcm) of a and b, respectively. The ring addition a + b is given by lcm(a, b) / gcd(a, b). The picture
Boolean_algebra_(structure)
C++ programming library
C++ template libraries Parallel Patterns Library Grand Central Dispatch (GCD) Software Architecture Building Blocks "oneAPI Threading Building Blocks
Threading_Building_Blocks
Integer that is a perfect square modulo some integer
(a|p) roots (i.e. zero if a N p, one if a ≡ 0 (mod p), or two if a R p and gcd(a, p) = 1.) In general, if a composite modulus n is written as a product
Quadratic_residue
Cryptography framework
is a large prime. For any encryption exponent e in the range 1..p-1 with gcd(e,p-1) = 1. The corresponding decryption exponent d is chosen such that de
Three-pass_protocol
Matrix form in linear algebra
LLL Algorithm and Its Applications. CRC Press. ISBN 9781439807040. Havas, George; Majewski, Bohdan S.; Matthews, Keith R. (1998). "Extended GCD and Hermite
Hermite_normal_form
Probabilistic primality test
for which all values of a {\displaystyle a} with gcd ( a , n ) = 1 {\displaystyle \operatorname {gcd} (a,n)=1} are Fermat liars. For these numbers, repeated
Fermat_primality_test
Cryptographic algorithm created by Adi Shamir
Shamir's secret sharing (SSS) is an efficient secret sharing algorithm for distributing private information (the "secret") among a group, first developed
Shamir's_secret_sharing
rule, invented by Carl Friedrich Gauss, for performing a binary operation on integral binary quadratic forms (IBQFs). Gauss presented this rule in his
Gauss_composition_law
Algorithm for public key cryptography
randomly and independently of each other such that gcd ( p q , ( p − 1 ) ( q − 1 ) ) = 1 {\displaystyle \gcd(pq,(p-1)(q-1))=1} . This property is assured if
Paillier_cryptosystem
Calculation of complex statistical distributions
In statistics, Markov chain Monte Carlo (MCMC) is a class of algorithms used to draw samples from a probability distribution. Given a probability distribution
Markov_chain_Monte_Carlo
{\displaystyle i_{1},i_{2},j_{1},j_{2}} such that gcd ( j 1 , j 2 ) = 1 {\displaystyle {\text{gcd}}(j_{1},j_{2})=1} , and for t ≥ 0 , x t = w i 1 + j
Square-free_word
Numbers that contain only the digit 1
Euclidean Algorithm is based on gcd(m, n) = gcd(m − n, n) for m > n. Similarly, using Rm(b) − Rn(b) × bm−n = Rm−n(b), it can be easily shown that gcd(Rm(b)
Repunit
Sorting algorithm which uses multiple comparison intervals
variants, determining their time complexity remains an open problem. The algorithm was first published by Donald Shell in 1959, and has nothing to do with
Shellsort
Increasing sequence of reduced fractions
value holds: gcd ( ‖ a c b d ‖ , ‖ a e b f ‖ ) = gcd ( ‖ a c b d ‖ , ‖ c e d f ‖ ) = gcd ( ‖ a e b f ‖ , ‖ c e d f ‖ ) {\displaystyle \gcd
Farey_sequence
Composite number that passes Fermat's probable primality test
n=341=11\cdot 31} , this product is gcd ( 10 , 340 ) ⋅ gcd ( 30 , 340 ) = 100 {\displaystyle \gcd(10,340)\cdot \gcd(30,340)=100} . For n = 341 {\displaystyle
Fermat_pseudoprime
Number-theoretic algorithm
efficiently using binary exponentiation: a 2 N − 1 ≡ 2 27456 ≡ 1 ( mod 27457 ) {\displaystyle a_{2}^{N-1}\equiv 2^{27456}\equiv 1{\pmod {27457}}} gcd ( a 2 ( N
Pocklington_primality_test
Factorization method based on the difference of two squares
{\displaystyle du} quickly. Then gcd ( N , c v ) = c {\displaystyle \gcd(N,cv)=c} and gcd ( N , d u ) = d {\displaystyle \gcd(N,du)=d} . (Unless c divides
Fermat's_factorization_method
Method for representing or encoding numbers
010101\dots _{2}} 0.2 6 {\displaystyle 0.2_{6}} For integers p and q with gcd (p, q) = 1, the fraction p/q has a finite representation in base b if and
Positional_notation
Equivalence class in mathematics
{1}{n}}\sum _{d\mid n}\varphi (d)k^{n/d}={\frac {1}{n}}\sum _{i=1}^{n}k^{\,{\rm {gcd}}(i,n)}} different k-ary necklaces of length n, where φ {\displaystyle \varphi
Necklace_(combinatorics)
Cross-platform reverse-Polish calculator program
implementation of the Euclidean algorithm to find the GCD: dc -e '??[dSarLa%d0<a]dsax+p' # shortest dc -e '[a=]P?[b=]P?[dSarLa%d0<a]dsax+[GCD:]Pp' # easier-to-read
Dc_(computer_program)
Class in computational complexity theory
inverse, rank; Polynomial GCD, by a reduction to linear algebra using Sylvester matrix Finding a maximal matching. Often algorithms for those problems had
NC_(complexity)
Algebraic study of differential equations
+ y 2 , ∂ y ( p ) = 2 ⋅ y , gcd ( p , ∂ y ( p ) ) = 1 {\textstyle p(y)=1+y^{2},\ \partial _{y}(p)=2\cdot y,\ \gcd(p,\partial _{y}(p))=1} q ( z ) =
Differential_algebra
Cyclic algorithm to solve indeterminate quadratic equations
The chakravala method (Sanskrit: चक्रवाल विधि) is a cyclic algorithm to solve indeterminate quadratic equations, including Pell's equation. It is commonly
Chakravala_method
Algebraic structure
{\displaystyle P'=-1} , implying that g c d ( P , P ′ ) = 1 {\displaystyle \mathrm {gcd} (P,P')=1} , which in general implies that the splitting field is a separable
Finite_field
Geometry problem on grid points
points that can be chosen with no three in line is at most 2 gcd ( m , n ) {\displaystyle 2\gcd(m,n)} . When both dimensions are equal, and prime, it is not
No-three-in-line_problem
Unique positive real number which when multiplied by itself gives 2
where a , b ∈ Z {\displaystyle a,b\in \mathbb {Z} } and gcd ( a , b ) = 1 {\displaystyle \gcd(a,b)=1} Squaring both sides, 2 = a 2 b 2 {\displaystyle
Square_root_of_2
Mathematical group that can be generated as the set of powers of a single element
That is, it is a set of invertible elements with a single associative binary operation, and it contains an element g such that every other element of
Cyclic_group
One over a whole number
that Bézout's identity is satisfied: a x + b y = gcd ( x , y ) = 1. {\displaystyle \displaystyle ax+by=\gcd(x,y)=1.} In modulo- y {\displaystyle y} arithmetic
Unit_fraction
Decimal representation of a number whose digits are periodic
) := max { ord n ( b ) ∣ gcd ( b , n ) = 1 } {\displaystyle \lambda (n):=\max\{\operatorname {ord} _{n}(b)\,\mid \,\gcd(b,n)=1\}} which again divides
Repeating_decimal
Error-correcting code
In coding theory, rank codes (also called Gabidulin codes) are non-binary linear error-correcting codes over not Hamming but rank metric. They described
Rank_error-correcting_code
(Mathematical) decomposition into a product
every integral domain in which greatest common divisors exist (known as a GCD domain) is a UFD. Every principal ideal domain is a UFD. A Euclidean domain
Factorization
Proof that a number is prime
(2) holds. This requires calculation of gcd, done for large numbers usually using the Extended Euclidean algorithm, over the number of primes provided. Each
Primality_certificate
Algebraic structure with addition and multiplication
mathematics, a ring is an algebraic structure consisting of a set with two binary operations typically called addition and multiplication and denoted like
Ring_(mathematics)
Arithmetic function related to the divisors of an integer
multiplicative (since each divisor c of the product mn with gcd ( m , n ) = 1 {\displaystyle \gcd(m,n)=1} distinctively correspond to a divisor a of m and
Divisor_function
Composite number which passes Miller–Rabin primality test
strong pseudoprime, this even gives us a factorization: 31697 = gcd(28419+1, 31697) × gcd(28419−1, 31697) = 29 × 1093. For another example, pick n = 47197
Strong_pseudoprime
Codes intended to correct short, contiguous errors in a communications channel
\ell } -burst-error correcting code. Lemma 1— gcd ( p ( x ) , x 2 ℓ − 1 + 1 ) = 1. {\displaystyle \gcd \left(p(x),x^{2\ell -1}+1\right)=1.} Proof Let
Burst_error-correcting_code
Primality test for numbers of a certain form
divisors of p being GCD(b ± 1, p). b2 ≠ 1, where p is proven composite by Fermat's test, base a. b = 0, where p has a nontrivial divisor GCD(a, p). A Proth
Proth's_theorem
Algebraic ring that need not have additive negative elements
al. in 1992.) A semiring is a set R {\displaystyle R} equipped with two binary operations + {\displaystyle +} and ⋅ , {\displaystyle \cdot ,} called addition
Semiring
Fraction with denominator a power of two
In mathematics, a dyadic rational or binary rational is a number that can be expressed as a fraction whose denominator is a power of two. For example,
Dyadic_rational
Positive integer of the form (2^(2^n))+1
+ b 2 n g c d ( a + b , 2 ) {\displaystyle {\frac {a^{2^{n}}+b^{2^{n}}}{gcd(a+b,2)}}} with a, b any coprime integers, a > b > 0, are called generalized
Fermat_number
Integer side lengths of a right triangle
triangle is given by ( a − 1 ) ( b − 1 ) − gcd ( a , b ) + 1 2 ; {\displaystyle {\tfrac {(a-1)(b-1)-\gcd {(a,b)}+1}{2}};} for primitive Pythagorean triples
Pythagorean_triple
Features in Haskell programming language
s+p..q-1] ] ) ] The shortest possible code is probably nubBy (((>1) .) . gcd) [2..]. It is quite slow. Haskell allows indentation to be used to indicate
Haskell_features
Type of pseudoprime
{\displaystyle (P,Q)} pseudoprime if and only if ( 1 ) gcd ( n , 2 Q D ) = 1 , {\displaystyle (1)\qquad \gcd(n,2QD)=1,} ( 2 ) U n − δ ( P , Q ) ≡ 0 ( mod n )
Frobenius_pseudoprime
projection in line and column A direction is composed of two integers (p, q) with gcd (p, q) = 1 An angle is always between 0 and 180 °, which means that q is
Mojette_transform
Composite number in number theory
Carmichael numbers satisfy the following equality: gcd ( ∑ x = 1 n − 1 x n − 1 , n ) = 1. {\displaystyle \gcd \left(\sum _{x=1}^{n-1}x^{n-1},n\right)=1.} A
Carmichael_number
Indian inventions
procedure for finding integers x and y satisfying the condition ax + by = gcd(a, b). Formal grammar / Formal systems – In his treatise Astadhyayi, Panini
List of Indian inventions and discoveries
List_of_Indian_inventions_and_discoveries
Set with associative invertible operation
Bézout's identity and the fact that the greatest common divisor gcd ( a , p ) {\displaystyle \gcd(a,p)} equals 1 {\displaystyle 1} . In the case p = 5 {\displaystyle
Group_(mathematics)
Number of subsets of a given size
from this that ( n k ) {\displaystyle {\tbinom {n}{k}}} is divisible by n/gcd(n,k). In particular therefore it follows that p divides ( p r s ) {\displaystyle
Binomial_coefficient
Dialect of Lisp
for functional programming and associated techniques such as recursive algorithms. It was also one of the first programming languages to support first-class
Scheme_(programming_language)
Family of RISC-based computer architectures
greatest common divisor. In the C programming language, the algorithm can be written as: int gcd(int a, int b) { while (a != b) // We enter the loop when
Arm_architecture_family
1984 video game
original (PDF) on 13 September 2013. "Classic Game Postmortem - ELITE". GCD.com. "Elite - Review", Zzap!64 (1), Newsfield Publications Ltd: 16–17, May
Elite_(video_game)
Type of block code
q^{m}-1} for some m {\displaystyle m} and G C D ( n , b ) = 1 {\displaystyle GCD(n,b)=1} . The only vector in G F ( q ) n {\displaystyle GF(q)^{n}} of weight
Cyclic_code
matrix but with arbitrary entries in one column below the main diagonal. GCD matrix The n × n {\displaystyle n\times n} matrix ( S ) {\displaystyle (S)}
List_of_named_matrices
BINARY GCD-ALGORITHM
BINARY GCD-ALGORITHM
Male
Greek
(Γάδ) Greek form of Hebrew Gad, GAD means "troop." In the bible, this is the name of a tribe descended from Gad, mentioned in the New Testament in Rev vii. 5. Compare with other forms of Gad.
Boy/Male
Indian
An intimate particle of the God of heaven
Male
Scandinavian
Scandinavian form of Old Norse Einarr, EINAR means "lone warrior."
Female
Turkish
Turkish name PINAR means "spring."
Surname or Lastname
English
English : variant spelling of Gadd.Danish : from a medieval nickname Gad meaning ‘sting’, ‘point’, or from the Biblical male personal name Gad.Muslim : from a personal name based on Arabic jÄd ‘serious’, ‘earnest’.
Boy/Male
Indian, Punjabi, Sikh
Blessing
Boy/Male
American, Australian, French, German, Greek, Latin, Polish, Swedish
Cheerful; Happy; Joyful; Similar to Hilary
Boy/Male
Hindu
God
Male
Hindi/Indian
(विनय) Hindi name VINAY means "leading asunder."
Girl/Female
English
Originally a diminutive used for names ending in -bina, like Albina, Columbina, and Robina, now...
Male
English
Pet form of English Gerard, GED means "spear strong."
Male
Hindi/Indian
Variant spelling of Hindi Vijay, BIJAY means "victory."
Male
English
Short form of English Gideon, GID means "cutter down; hewer," i.e. "mighty warrior."
Female
Hebrew
Variant spelling of Hebrew Bina, BINAH means "intelligence, wisdom."Â
Female
Hebrew
(×‘Ö¼Ö´×™× Ö¸×”) Hebrew name BINA means "intelligence, wisdom."Â
Female
English
English pet form of German Belinda, possibly BINDY means "bright serpent" or "bright linden tree."
Surname or Lastname
English (chiefly South Yorkshire)
English (chiefly South Yorkshire) : topographic name for someone who lived on land enclosed by a bend in a river, from Old English binnan ēa ‘within the river’, or a habitational name from places in Kent called Binney and Binny, which have this origin.Scottish : habitational name from Binney or Binniehill near Falkirk, named in Gaelic as Beinnach, from beinn ‘hill’ + the locative suffix -ach.
Male
English
English unisex form of Latin Hilarius and Hilaria, HILARY means "joyful; happy."Â Originally, this was strictly a masculine name.
Male
Hebrew
(גָּד) Hebrew name GAD means "troop." In the bible, this is the name of a prophet and the seventh son of Jacob by Zilpah. Compare with other forms of Gad.
Male
Native American
Native American Navajo name GAD means "juniper tree."
BINARY GCD-ALGORITHM
BINARY GCD-ALGORITHM
Boy/Male
Hindu, Indian
Calm
Female
English
Variant spelling of English Ailsa, AILSE means "elf victory."
Boy/Male
Hindu, Indian, Mythological, Sanskrit
The Celestial White Elephant of Indra
Boy/Male
Hindu
Girl/Female
Biblical
Bitterness.
Boy/Male
Hindu, Indian
Love that a Mother Feels for a Child
Boy/Male
Indian, Sanskrit
Son of Ganga
Boy/Male
Indian, Sanskrit
Without Any Horses
Girl/Female
Arabic
Lily; Madonna Lily
Boy/Male
Hindu
Name of a saint
BINARY GCD-ALGORITHM
BINARY GCD-ALGORITHM
BINARY GCD-ALGORITHM
BINARY GCD-ALGORITHM
BINARY GCD-ALGORITHM
a.
Of or pertaining to the urine; as, the urinary bladder; urinary excretions.
n.
A binary compound of zinc.
n.
A binary compound of selenium, or a compound regarded as binary; as, ethyl selenide.
n.
A binary compound of iodine, or one which may be regarded as binary; as, potassium iodide.
a.
Of a pale yellowish color; as, Canary stone.
a.
Containing ten; tenfold; proceeding by tens; as, the denary, or decimal, scale.
n.
That which is constituted of two figures, things, or parts; two; duality.
n.
A binary compound of silicon, or one regarded as binary.
v. t.
To treat as a god; to idolize.
a.
lasting for one day; as, a diary fever.
v. i.
To perform the canary dance; to move nimbly; to caper.
n.
A pale yellow color, like that of a canary bird.
n.
A binary compound of phosphorus.
n.
A binary compound of hydrogen; a hydride.
n.
A canary bird.
n.
A register of daily events or transactions; a daily record; a journal; a blank book dated for the record of daily memoranda; as, a diary of the weather; a physician's diary.
n.
See Finery.
a.
Of or pertaining to the Canary Islands; as, canary wine; canary birds.
n.
Wine made in the Canary Islands; sack.
a.
Relating or belonging to bile; conveying bile; as, biliary acids; biliary ducts.