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Special-purpose algorithm for factoring integers
Pollard's p − 1 algorithm is a number theoretic integer factorization algorithm, invented by John Pollard in 1974. It is a special-purpose algorithm, meaning
Pollard's_p_−_1_algorithm
Integer factorization algorithm
theory, Williams's p + 1 algorithm is an integer factorization algorithm, one of the family of algebraic-group factorisation algorithms. It was invented
Williams's_p_+_1_algorithm
Algorithm in computational number theory
and computational algebra, Pollard's kangaroo algorithm (also Pollard's lambda algorithm, see Naming below) is an algorithm for solving the discrete logarithm
Pollard's_kangaroo_algorithm
Integer factorization algorithm
Pollard's rho algorithm is an algorithm for integer factorization. It was invented by John Pollard in 1975. It uses only a small amount of space, and its
Pollard's_rho_algorithm
Topics referred to by the same term
Several algorithms created by British mathematician John Pollard: Pollard's kangaroo algorithm Pollard's p − 1 algorithm Pollard's rho algorithm Pollard (coin)
Pollard
Algorithm for public-key cryptography
for p and q is trivial. Furthermore, if either p − 1 or q − 1 has only small prime factors, n can be factored quickly by Pollard's p − 1 algorithm, and
RSA_cryptosystem
Topics referred to by the same term
single-stranded DNA as well as RNA Period 1 of the periodic table Pollard's p − 1 algorithm for integer factorization P-ONE - a proposed neutrino detector P1
P1
Decomposition of a number into a product
Brent. Algebraic-group factorization algorithms, among which are Pollard's p − 1 algorithm, Williams' p + 1 algorithm, and Lenstra elliptic curve factorization
Integer_factorization
Type of computer science algorithm
In computer science, an in-place algorithm is an algorithm that operates directly on the input data structure without requiring extra space proportional
In-place_algorithm
Mathematical algorithm
Pollard's rho algorithm for logarithms is an algorithm introduced by John Pollard in 1978 to solve the discrete logarithm problem, analogous to Pollard's
Pollard's rho algorithm for logarithms
Pollard's_rho_algorithm_for_logarithms
Algorithm for integer factorization
with n ≠ (1 or n), so when simplifying fails, a non-trivial divisor of n is found. Analogous to the two-stage variant of Pollard's p − 1 algorithm, Lenstra
Lenstra elliptic-curve factorization
Lenstra_elliptic-curve_factorization
Dixon's algorithm Fermat's factorization method General number field sieve Lenstra elliptic curve factorization Pollard's p − 1 algorithm Pollard's rho algorithm
List_of_algorithms
British mathematician
John M. Pollard (born 1941) is a British mathematician who has invented algorithms for the factorization of large numbers and for the calculation of discrete
John_Pollard_(mathematician)
Freeware application to search for primes
factor. As of 2024, test candidates are mainly filtered using Pollard's p − 1 algorithm. Trial division is implemented, but Prime95 is rarely used for
Prime95
Algorithm for computing greatest common divisors
In mathematics, the Euclidean algorithm, or Euclid's algorithm, is an efficient method for computing the greatest common divisor (GCD) of two integers
Euclidean_algorithm
Quantum algorithm for integer factorization
Shor's algorithm is a quantum algorithm for finding the prime factors of an integer. It was developed in 1994 by the American mathematician Peter Shor
Shor's_algorithm
Algorithm for integer multiplication
The Karatsuba algorithm is a fast multiplication algorithm for integers. It was discovered by Anatoly Karatsuba in 1960 and published in 1962. It is a
Karatsuba_algorithm
Lucas–Lehmer test for Mersenne numbers AKS primality test Pollard's p − 1 algorithm Pollard's rho algorithm Lenstra elliptic curve factorization Quadratic sieve
List_of_number_theory_topics
march algorithm developed by R. A. Jarvis 1973 – Hopcroft–Karp algorithm developed by John Hopcroft and Richard Karp 1974 – Pollard's p − 1 algorithm developed
Timeline_of_algorithms
Algorithm used in modular arithmetic
Tonelli–Shanks algorithm (referred to by Shanks as the RESSOL algorithm) is used in modular arithmetic to solve for r in a congruence of the form r2 ≡ n (mod p), where
Tonelli–Shanks_algorithm
Volunteer project using software to search for Mersenne prime numbers
to rapidly eliminate many Mersenne numbers with small factors. Pollard's p − 1 algorithm is also used to search for smooth factors. The variant of LL used
Great Internet Mersenne Prime Search
Great_Internet_Mersenne_Prime_Search
Type of prime number
two strong primes. This makes the factorization of n = pq using Pollard's p − 1 algorithm computationally infeasible. For this reason, strong primes are
Strong_prime
Integer having only small prime factors
n-powersmooth numbers have applications in number theory, such as in Pollard's p − 1 algorithm and ECM. Such applications are often said to work with "smooth
Smooth_number
Quantum search algorithm
In quantum computing, Grover's algorithm, also known as the quantum search algorithm, is a quantum algorithm for unstructured search that finds with high
Grover's_algorithm
Prime pair of the form (p, 2p+1)
prevent the system being broken by some factorization algorithms such as Pollard's p − 1 algorithm. However, with the current factorization technology,
Safe and Sophie Germain primes
Safe_and_Sophie_Germain_primes
Method for division with remainder
A division algorithm is an algorithm which, given two integers N and D (respectively the numerator and the denominator), computes their quotient and/or
Division_algorithm
Algorithm checking for prime numbers
Technology Kanpur, on August 6, 2002, in an article titled "PRIMES is in P". The algorithm was the first one which is able to determine in polynomial time, whether
AKS_primality_test
Multiplication algorithm
The Schönhage–Strassen algorithm is an asymptotically fast multiplication algorithm for large integers, published by Arnold Schönhage and Volker Strassen
Schönhage–Strassen_algorithm
Algorithm in computational number theory
Lenstra–Lenstra–Lovász (LLL) lattice basis reduction algorithm is a polynomial time lattice reduction algorithm invented by Arjen Lenstra, Hendrik Lenstra and
Lenstra–Lenstra–Lovász lattice basis reduction algorithm
Lenstra–Lenstra–Lovász_lattice_basis_reduction_algorithm
Problem of inverting exponentiation in groups
calculus algorithm Number field sieve Pohlig–Hellman algorithm Pollard's rho algorithm for logarithms Pollard's kangaroo algorithm (aka Pollard's lambda
Discrete_logarithm
Method for computing the relation of two integers with their greatest common divisor
and computer programming, the extended Euclidean algorithm is an extension to the Euclidean algorithm, and computes, in addition to the greatest common
Extended_Euclidean_algorithm
Algorithm to multiply two numbers
multiplication algorithm is an algorithm (or method) to multiply two numbers. Depending on the size of the numbers, different algorithms are more efficient
Multiplication_algorithm
Algorithm for computing logarithms
theory, the Pohlig–Hellman algorithm, sometimes credited as the Silver–Pohlig–Hellman algorithm, is a special-purpose algorithm for computing discrete logarithms
Pohlig–Hellman_algorithm
Best results achieved to date
edu/cgi-bin/wa.exe?A2=ind1305&L=NMBRTHRY&F=&S=&P=3034. Antoine Joux. A new index calculus algorithm with complexity $L(1/4+o(1))$ in very small characteristic, 2013
Discrete_logarithm_records
Ancient algorithm for generating prime numbers
In mathematics, the sieve of Eratosthenes is an ancient algorithm for finding all prime numbers up to any given limit. It does so by iteratively marking
Sieve_of_Eratosthenes
Algorithm for solving the discrete logarithm problem
branch of mathematics, the baby-step giant-step is a meet-in-the-middle algorithm for computing the discrete logarithm or order of an element in a finite
Baby-step_giant-step
On finding a repeating loop in a sequence
are possible. The classic example is Pollard's rho algorithm for integer factorization, which searches for a factor p of a given number n by looking for
Cycle_detection
Cipolla's algorithm is a technique for solving a congruence of the form x 2 ≡ n ( mod p ) , {\displaystyle x^{2}\equiv n{\pmod {p}},} where x , n ∈ F p {\displaystyle
Cipolla's_algorithm
Mathematical procedure
that a 1 x 1 + a 2 x 2 + ⋯ + a n x n = 0. {\displaystyle a_{1}x_{1}+a_{2}x_{2}+\cdots +a_{n}x_{n}=0.\,} An integer relation algorithm is an algorithm for
Integer_relation_algorithm
Probabilistic primality test
number p and any integer a, a ( p − 1 ) / 2 ≡ ( a p ) ( mod p ) {\displaystyle a^{(p-1)/2}\equiv \left({\frac {a}{p}}\right){\pmod {p}}} where ( a p ) {\displaystyle
Solovay–Strassen primality test
Solovay–Strassen_primality_test
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
Probabilistic primality test
or Rabin–Miller primality test is a probabilistic primality test: an algorithm which determines whether a given number is likely to be prime, similar
Miller–Rabin_primality_test
Algorithm for multiplying large numbers
introduced the new algorithm with its low complexity, and Stephen Cook, who cleaned the description of it, is a multiplication algorithm for large integers
Toom–Cook_multiplication
Integer factorization algorithm
The quadratic sieve algorithm (QS) is an integer factorization algorithm and, in practice, the second-fastest method known (after the general number field
Quadratic_sieve
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
Largest integer that divides given integers
9, 1) → (12, 9, 1) → (6, 9, 1) → (3, 9, 1) → (3, 3, 1) ; the original GCD is thus the product 6 of 2d = 21 and a = b = 3. The binary GCD algorithm is
Greatest_common_divisor
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
Method in number theory
finding algorithm, also called the Berlekamp–Rabin algorithm, is the probabilistic method of finding roots of polynomials over the field F p {\displaystyle
Berlekamp–Rabin_algorithm
Greatest integer less than or equal to square root
algorithm. Algorithm SqrtRem ( n = a 3 b 3 + a 2 b 2 + a 1 b + a 0 ) {\displaystyle {\text{Algorithm }}{\text{SqrtRem}}(n=a_{3}b^{3}+a_{2}b^{2}+a_{1}b+a_{0})}
Integer_square_root
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
Australian mathematician and computer scientist
of the Pollard rho algorithm. He later factored the tenth and eleventh Fermat numbers using Lenstra's elliptic curve factorisation algorithm. In 2002
Richard_P._Brent
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
Methods to test or prove primality
Goldwasser and Joe Kilian in 1986 and turned into an algorithm by A. O. L. Atkin in the same year. The algorithm was altered and improved by several collaborators
Elliptic_curve_primality
Algorithm for generating prime numbers
In mathematics, the sieve of Pritchard is an algorithm for finding all prime numbers up to a specified bound. Like the ancient sieve of Eratosthenes,
Sieve_of_Pritchard
Algorithms to generate prime numbers
In computational number theory, a variety of algorithms make it possible to generate prime numbers efficiently. These are used in various applications
Generation_of_primes
Algorithm for generating prime numbers
simple deterministic algorithm for finding all the prime numbers up to a specified integer. It was discovered by Indian student S. P. Sundaram in 1934.
Sieve_of_Sundaram
Probabilistic algorithm for computing discrete logarithms
In computational number theory, the index calculus algorithm is a probabilistic algorithm for computing discrete logarithms. Dedicated to the discrete
Index_calculus_algorithm
Algorithm for determining whether a number is prime
Adleman–Pomerance–Rumely primality test is an algorithm for determining whether a number is prime. Unlike other, more efficient algorithms for this purpose, it avoids the
Adleman–Pomerance–Rumely primality test
Adleman–Pomerance–Rumely_primality_test
Multiplication algorithm
ancient Egypt the concept of base 2 did not exist, the algorithm is essentially the same algorithm as long multiplication after the multiplier and multiplicand
Ancient Egyptian multiplication
Ancient_Egyptian_multiplication
Algorithm for generating prime numbers
In mathematics, the sieve of Atkin is a modern algorithm for finding all prime numbers up to a specified integer. Compared with the ancient sieve of Eratosthenes
Sieve_of_Atkin
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
Approach to public-key cryptography
_{q}} . Because all the fastest known algorithms that allow one to solve the ECDLP (baby-step giant-step, Pollard's rho, etc.), need O ( n ) {\displaystyle
Elliptic-curve_cryptography
Algorithm for checking if a number is prime
exponentiation algorithm like binary or addition-chain exponentiation). The algorithm can be written in pseudocode as follows: algorithm lucas_primality_test
Lucas_primality_test
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 by
Lehmer's_GCD_algorithm
Integer factorization algorithm
The algorithm: (Phase 1, forward cycle.) Initialize i = 0 , P 0 = ⌊ k N ⌋ , Q − 1 = 1 , Q 0 = k N − P 0 2 . {\displaystyle {\begin{aligned}i&=0,\\P_{0}&=\lfloor
Shanks's square forms factorization
Shanks's_square_forms_factorization
Exponentation in modular arithmetic
instance by using extended Euclidean algorithm). More precisely: c = be mod m = d−e mod m, where e < 0 and b ⋅ d ≡ 1 (mod m). Modular exponentiation is
Modular_exponentiation
cryptosystem. This article covers algorithms to count points on elliptic curves over fields of large characteristic, in particular p > 3. For curves over fields
Counting points on elliptic curves
Counting_points_on_elliptic_curves
Standard division algorithm for multi-digit numbers
In arithmetic, long division is a standard division algorithm suitable for dividing multi-digit numbers that is simple enough to perform by hand. It breaks
Long_division
Factorization algorithm
classical algorithm known for factoring integers larger than 10100. Heuristically, its complexity for factoring an integer n (consisting of ⌊log2 n⌋ + 1 bits)
General_number_field_sieve
Korkine–Zolotarev (KZ) lattice basis reduction algorithm or Hermite–Korkine–Zolotarev (HKZ) algorithm is a lattice reduction algorithm. For lattices in R n {\displaystyle
Korkine–Zolotarev lattice basis reduction algorithm
Korkine–Zolotarev_lattice_basis_reduction_algorithm
Probabilistic primality test
if p is prime and a is not divisible by p, then a p − 1 ≡ 1 ( mod p ) . {\displaystyle a^{p-1}\equiv 1{\pmod {p}}.} If one wants to test whether p is
Fermat_primality_test
Primality test for certain numbers
the fastest deterministic algorithm known for numbers of that form.[citation needed] For numbers of the form N = k · 2n + 1 (Proth numbers), either application
Lucas–Lehmer–Riesel_test
Digital signature scheme
In public-key cryptography, Edwards-curve Digital Signature Algorithm (EdDSA) is a digital signature scheme using a variant of Schnorr signature based
EdDSA
Number-theoretic algorithm
Cornacchia's algorithm is an algorithm for solving the Diophantine equation x 2 + d y 2 = m {\displaystyle x^{2}+dy^{2}=m} , where 1 ≤ d < m {\displaystyle 1\leq
Cornacchia's_algorithm
Pocklington's algorithm is a technique for solving a congruence of the form x 2 ≡ a ( mod p ) , {\displaystyle x^{2}\equiv a{\pmod {p}},} where x and
Pocklington's_algorithm
Algorithm used by Google Search to rank web pages
PageRank (PR) is an algorithm used by Google Search to rank web pages in their search engine results. It is named after both the term "web page" and co-founder
PageRank
Primality test for numbers of a certain form
we may infer that p is probably composite - this is in contrast to the probably prime results typical of other Monte Carlo algorithms such as the Miller-Rabin
Proth's_theorem
factorization method (CFRAC) is an integer factorization algorithm. It is a general-purpose algorithm, meaning that it is suitable for factoring any integer
Continued fraction factorization
Continued_fraction_factorization
Algorithm for generating numbers coprime with first few primes
list of initial prime numbers constitute complete parameters for the algorithm to generate the remainder of the list. These generators are referred to
Wheel_factorization
Integer factorization algorithm
most laborious but easiest to understand of the integer factorization algorithms. The essential idea behind trial division tests to see if an integer n
Trial_division
System of rapid mental calculation
This article presents some methods devised by Trachtenberg. Some of the algorithms Trachtenberg developed are for general multiplication, division and addition
Trachtenberg_system
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
Sample_complexity
HTTP/2 library in C
tools to decompress and compress using the HPACK header compression algorithm. nghttp3 is an implementation of HTTP/3 in C and authored by Tsujikawa
Nghttp2
Probabilistic primality testing algorithm
primality test is a probabilistic or possibly deterministic primality testing algorithm that determines whether a number is composite or is a probable prime.
Baillie–PSW_primality_test
Algorithm to solve the discrete logarithm problem
Algorithm. Let C ( x , y ) {\displaystyle C(x,y)} be a polynomial defining an algebraic curve over a finite field F p {\displaystyle \mathbb {F} _{p}}
Function_field_sieve
Study of algorithms for performing number theoretic computations
Testing. Springer-Verlag. ISBN 0-387-97040-1. Joe P. Buhler; Peter Stevenhagen, eds. (2008). Algorithmic Number Theory: Lattices, Number Fields, Curves
Computational_number_theory
Test if a Mersenne number is prime
Let Mp = 2p − 1 be the Mersenne number to test with p an odd prime. The primality of p can be efficiently checked with a simple algorithm like trial division
Lucas–Lehmer_primality_test
Primality test for Fermat numbers
F_{n}} by repeated squaring. This makes the test a fast polynomial-time algorithm. However, Fermat numbers grow so rapidly that only a handful of Fermat
Pépin's_test
Mathematical operation on points on an elliptic curve
exponentiation. The algorithm works as follows: To compute sP, start with the binary representation for s: s = s 0 + 2 s 1 + 2 2 s 2 + ⋯ + 2 n − 1 s n − 1 {\displaystyle
Elliptic curve point multiplication
Elliptic_curve_point_multiplication
Scientific area at the interface between computer science and mathematics
division algorithm: for polynomials in several indeterminates Pollard's kangaroo algorithm (also known as Pollard's lambda algorithm): an algorithm for solving
Computer_algebra
developing the algorithm was to provide a test that primes would always pass and composites would pass with a probability of less than 1/7710. The test
Quadratic_Frobenius_test
Quality measure in cluster analysis
2004.10073. Van der Laan, Mark; Pollard, Katherine; Bryan, Jennifer (2003). "A new partitioning around medoids algorithm". Journal of Statistical Computation
Silhouette_(clustering)
Number divisible only by 1 and itself
factorization algorithms are known, they are slower than the fastest primality testing methods. Trial division and Pollard's rho algorithm can be used to
Prime_number
Peak finding software
Sean; Holloway, Alisha K.; Pollard, Katherine S. (2017-05-01). "Features that define the best ChIP-seq peak calling algorithms". Briefings in Bioinformatics
MACS_(software)
Key agreement protocol
{\displaystyle x_{0}(tQ)} requires about O ( p 1 / 2 ) {\displaystyle O(p^{1/2})} time using the Pollards rho algorithm. The most famous example of Montgomery
Elliptic-curve_Diffie–Hellman
UK parliamentary by-election
May 2026. Rentoul, John (26 May 2026). "Reform vs Restore – how the 'algorithm election' could split the hard right for good". The Independent. Archived
2026_Makerfield_by-election
Type of cryptographic attack
contract, not just the fraudulent one. Pollard's rho algorithm for logarithms is an example for an algorithm using a birthday attack for the computation
Birthday_attack
Number-theoretic algorithm
that there is no prime p {\displaystyle p} dividing N − 1 {\displaystyle N-1} where p > N − 1 {\displaystyle p>{\sqrt {N}}-1} . The following generalized
Pocklington_primality_test
Central nervous system stimulant
[supplementation] with zinc is not integrated in any ADHD treatment algorithm. Scholze P, Nørregaard L, Singer EA, Freissmuth M, Gether U, Sitte HH (June
Amphetamine
Mathematical for factoring integers
made Euler's factorization method disfavoured for computer factoring algorithms, since any user attempting to factor a random integer is unlikely to know
Euler's_factorization_method
POLLARDS P-1-ALGORITHM
POLLARDS P-1-ALGORITHM
Girl/Female
Australian, British, Danish, English, German
Mistress of All; Power of the Home; World Ruler; P
Surname or Lastname
English
English : variant of Wolford.
Surname or Lastname
Ukrainian, Jewish (from Ukraine), Polish, Serbian, and Hungarian (Cáp)
Ukrainian, Jewish (from Ukraine), Polish, Serbian, and Hungarian (Cáp) : from Ukrainian tsap ‘billy goat’, Polish cap, and so probably a nickname for someone thought to resemble the animal in some way or perhaps a metonymic occupational name for a goat herd.Czech (Čáp) : nickname for a tall or long-legged man, from Äáp ‘stork’.Southern French : from Occitan cap ‘head’ (Latin caput); probably a nickname for a person with something distinctive about his head. The word was often used in the metaphorical sense ‘chief’, ‘principal’, and the surname may also have denoted a leader or a village elder. In some cases it may also be a topographic name from the same word used in the sense of a promontory or headland.Americanized spelling of German Kapp.English : variant spelling of Capp.
Surname or Lastname
English
English : nickname for a person with a large or unusually shaped head, from Middle English poll ‘head’ (Middle Low German polle ‘(top of the) head’) + the pejorative suffix -ard. The term pollard in the sense denoting an animal that has had its horns lopped is not recorded before the 16th century, and as applied to a tree the word is not recorded until the 17th century; so both these senses are almost certainly too late to have contributed to the surname.English : pejorative derivative of the personal name Paul. The surname has been established in Ireland since the 14th century.
Surname or Lastname
North German form of Fries 1.Dutch
North German form of Fries 1.Dutch : variant of Frese.English : metonymic occupational name for a weaver of frieze, a coarse woolen cloth with a thick nap, Old French frise.
Boy/Male
British, English
Shorn Head
Boy/Male
British, English
Shorn Head
Girl/Female
Muslim
Serene, Tranquil (1)
Girl/Female
Muslim
Tall, Towering (1)
Surname or Lastname
English and French
English and French : from the personal name Coll + the pejorative suffix -ard.
Male
Hungarian
Hungarian form of English Philip, FÜLÖP means "lover of horses."
Surname or Lastname
English and Irish
English and Irish : according to MacLysaght, this is a surname of Dutch origin which was taken to Ireland early in the 18th century.French : from a personal name composed of the Germanic elements boll ‘friend’, ‘brother’ + hard ‘hardy’, ‘strong’.
Surname or Lastname
English (Gloucestershire)
English (Gloucestershire) : from Middle English soler ‘solar’, ‘upper floor of a house’ (Old English solor), probably an occupational name for a servant whose duties were centered in the upper part of a house.
Boy/Male
Indian
Deer name of a sahabi who p
Surname or Lastname
English
English : variant of Holland 1.Dutch : variant of Holland 2.Dutch : habitational name from places called Holland in northern France, named with Middle Dutch onland(e) ‘marsh’.
Boy/Male
British, English, Teutonic
Short Haired
Boy/Male
Muslim
Deer name of a sahabi who p
Surname or Lastname
Scottish spelling of Irish Morey 1.English and French
Scottish spelling of Irish Morey 1.English and French : from the personal name Amaury (see Morey 2).
Boy/Male
Shakespearean
King Henry IV, Part 1' Earl of March. Scroop.
Surname or Lastname
English
English : nickname from Middle English dull + -ard ‘dull or stupid person’. Compare Doll 5.Irish : either an importation to Ireland of the English name or, possibly, a reduced and altered form of de la Hyde (see Dollarhide).
POLLARDS P-1-ALGORITHM
POLLARDS P-1-ALGORITHM
Boy/Male
Indian
Wrapped in, Enveloped
Boy/Male
Indian, Sikh
One in the World; Different; One God
Boy/Male
German
Frenchman
Girl/Female
Muslim
Over the earth
Girl/Female
Hindi
Fine.
Surname or Lastname
English and French
English and French : from a Germanic personal name composed of the elements saba, of uncertain meaning + rīc ‘power’, which was introduced into England by the Normans in the form Savaric.A Savary from the Limousin region of France is documented in Neuville, Quebec, in 1683.
Boy/Male
Anglo Saxon
Courage.
Girl/Female
Hindu, Indian
Earth
Male
Hungarian
Hungarian form of Greek Theodoros, TIVADAR means "gift of God."
Boy/Male
Tamil
Devarshi | தேவரà¯à®·à®¿Â
Teacher of the God, Sage of the devas
POLLARDS P-1-ALGORITHM
POLLARDS P-1-ALGORITHM
POLLARDS P-1-ALGORITHM
POLLARDS P-1-ALGORITHM
POLLARDS P-1-ALGORITHM
p. pr. & vb. n.
of Pollard
p. a.
1 Having corners or angles.
imp. & p. p.
of Pollard
v. t.
To lop the tops of, as trees; to poll; as, to pollard willows.
n.
The doctrines or principles of the Lollards.