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Pattern defining an infinite sequence of numbers
In mathematics and computer science, a recurrence relation is an equation according to which the n {\displaystyle n} th term of a sequence of numbers
Recurrence_relation
Polynomial sequence
sequence of probabilist's Hermite polynomials also satisfies the recurrence relation He n + 1 ( x ) = x He n ( x ) − He n ′ ( x ) . {\displaystyle
Hermite_polynomials
linear three-term recurrence relation (TTRR, the qualifiers "homogeneous linear" are usually taken for granted) is a recurrence relation of the form y n
Three-term recurrence relation
Three-term_recurrence_relation
Numbers parameterizing ways to partition a set
entries would all be 0. Stirling numbers of the second kind obey the recurrence relation (first discovered by Masanobu Saka in his 1782 Sanpō-Gakkai): { n
Stirling numbers of the second kind
Stirling_numbers_of_the_second_kind
Mathematical relation defining a sequence
and dynamical systems), a linear recurrence with constant coefficients (also known as a linear recurrence relation or linear difference equation) sets
Linear recurrence with constant coefficients
Linear_recurrence_with_constant_coefficients
Count of permutations by cycles
k}\right].} The unsigned Stirling numbers of the first kind follow the recurrence relation [ n + 1 k ] = n [ n k ] + [ n k − 1 ] {\displaystyle \left[{n+1 \atop
Stirling numbers of the first kind
Stirling_numbers_of_the_first_kind
Numbers obtained by adding the two previous ones
numbers are also closely related to Lucas numbers, which obey the same recurrence relation and with the Fibonacci numbers form a complementary pair of Lucas
Fibonacci_sequence
Approximation of the definite integral of a function
is the case for Gaussian quadrature), the recurrence relation reduces to a three-term recurrence relation: For s < r − 1 , x p s {\displaystyle s<r-1
Gaussian_quadrature
\lfloor K/2\rfloor } , N). In aid of this, we have the following recurrence relation: p(i, j) is True if either p(i, j − 1) is True or if p(i − xj, j
Pseudopolynomial time number partitioning
Pseudopolynomial_time_number_partitioning
Finite or infinite ordered list of elements
applications of the recurrence relation. The Fibonacci sequence is a simple classical example, defined by the recurrence relation a n = a n − 1 + a n
Sequence
Mathematical function
(1)+H_{z}.} A consequence is the following generalization of the recurrence relation: ψ ( w + 1 ) − ψ ( z + 1 ) = H w − H z . {\displaystyle \psi (w+1)-\psi
Digamma_function
Mathematical set with repetitions allowed
\choose k}\!\!\right)=\left(\!\!{k+1 \choose n-1}\!\!\right).} A recurrence relation for multiset coefficients may be given as ( ( n k ) ) = ( ( n k −
Multiset
Size of a mathematical ball
number V n {\displaystyle V_{n}} can be expressed via a two-dimension recurrence relation. Closed-form expressions involve the gamma, factorial, or double
Volume_of_an_n-ball
Topics referred to by the same term
Recurrence plot, a statistical plot that shows a pattern that re-occurs Recurrence relation, an equation which defines a sequence recursively Recurrent rotation
Recurrence
Meromorphic function
case above but which has an extra term e−t/t. It satisfies the recurrence relation ψ ( m ) ( z + 1 ) = ψ ( m ) ( z ) + ( − 1 ) m m ! z m + 1 {\displaystyle
Polygamma_function
Tool for analyzing divide-and-conquer algorithms
the master theorem for divide-and-conquer recurrences provides an asymptotic analysis for many recurrence relations that occur in the analysis of divide-and-conquer
Master theorem (analysis of algorithms)
Master_theorem_(analysis_of_algorithms)
Method in numerical analysis
applies to any class of functions that can be defined by a three-term recurrence relation. In full generality, the Clenshaw algorithm computes the weighted
Clenshaw_algorithm
certain recurrence relation, described below. They were discovered by mathematician Michael Somos. From the form of their defining recurrence (which involves
Somos_sequence
to Pascal's triangle, these numbers may be calculated using the recurrence relation p k ( n ) = p k − 1 ( n − 1 ) + p k ( n − k ) . {\displaystyle
Triangle_of_partition_numbers
Generalization of golden and silver ratios
linear recurrence relation of the form x k = n x k − 1 + x k − 2 . {\displaystyle x_{k}=nx_{k-1}+x_{k-2}.} It follows that, given such a recurrence the solution
Metallic_mean
Methods used in combinatorics
_{n=0}^{\infty }a_{n}x^{n}.} A recurrence relation defines each term of a sequence in terms of the preceding terms. Recurrence relations may lead to previously
Combinatorial_principles
Set of polynomials where any two are orthogonal to each other
expression with the determinant. The polynomials Pn satisfy a three-term recurrence relation of the form P n ( x ) = ( A n x + B n ) P n − 1 ( x ) + C n P n −
Orthogonal_polynomials
Recursive integer sequence
equation follows from the recurrence relation by expanding both sides into power series. On the one hand, the recurrence relation uniquely determines the
Catalan_number
(2n+1)}}\delta _{mn}.} The sequence of Bateman polynomials satisfies the recurrence relation ( n + 1 ) 2 F n + 1 ( z ) = − ( 2 n + 1 ) z F n ( z ) + n 2 F n −
Bateman_polynomials
Infinite binary sequence generated by repeated complementation and concatenation
memory. The Thue–Morse sequence is the sequence tn satisfying the recurrence relation t 0 = 0 , t 2 n = t n , t 2 n + 1 = 1 − t n , {\displaystyle
Thue–Morse_sequence
Product of numbers from 1 to n
product of the same form, for a smaller factorial. This leads to a recurrence relation, according to which each value of the factorial function can be obtained
Factorial
Family of mathematical integrals
{\text{Equation (2)}}} for all n ≥ 2. {\displaystyle n\geq 2.} This is a recurrence relation giving W n {\displaystyle W_{n}} in terms of W n − 2 {\displaystyle
Wallis'_integrals
Extension of the factorial function
that the gamma function is the unique solution to the factorial recurrence relation that is positive and logarithmically convex for positive z {\displaystyle
Gamma_function
Series representing modular forms
4 {\displaystyle G_{4}} and G 6 {\displaystyle G_{6}} through a recurrence relation. Let d k = ( 2 k + 3 ) ! G 2 k + 4 {\displaystyle d_{k}=(2k+3)!G_{2k+4}}
Eisenstein_series
Divide and conquer sorting algorithm
{\displaystyle 2an\log _{4/3}n} . An alternative approach is to set up a recurrence relation for the T(n) factor, the time needed to sort a list of size n. In
Quicksort
Types of special mathematical functions
extend to their holomorphic counterparts. Repeated application of the recurrence relation for the lower incomplete gamma function leads to the power series
Incomplete_gamma_function
Sequence acceleration method in numerical analysis
{t^{k_{0}}A_{0}\left({\frac {h}{t}}\right)-A_{0}(h)}{t^{k_{0}}-1}}.} A general recurrence relation can be defined for the approximations by A i + 1 ( h ) = t k i A
Richardson_extrapolation
Use of functions that call themselves
as a recurrence relation: b n = n b n − 1 {\displaystyle b_{n}=nb_{n-1}} b 0 = 1 {\displaystyle b_{0}=1} This evaluation of the recurrence relation demonstrates
Recursion_(computer_science)
Pseudorandom number generator
{\displaystyle n} : degree of recurrence m {\displaystyle m} : middle word, an offset used in the recurrence relation defining the series x {\displaystyle
Mersenne_Twister
Number of subsets of a given size
gives a triangular array called Pascal's triangle, satisfying the recurrence relation ( n k ) = ( n − 1 k − 1 ) + ( n − 1 k ) . {\displaystyle {\binom
Binomial_coefficient
{C}}_{n}(x),} which defines the recurrence relationship for the Bessel–Clifford function. This is equivalent to a similar relation for 0F1. We have, as a special
Bessel–Clifford_function
Function in statistics
show that generalized Marcum Q-function satisfies the following recurrence relation Q ν + 1 ( a , b ) − Q ν ( a , b ) = ( b a ) ν e − ( a 2 + b 2 ) /
Marcum_Q-function
Algorithm in numerical analysis
Miller's recurrence algorithm is a procedure for the backward calculation of a rapidly decreasing solution of a three-term recurrence relation developed
Miller's_recurrence_algorithm
Family of solutions to related differential equations
}(x)-J_{\alpha +1}(x)} These formulas can be used to determine a recurrence relation for J α ( x ) {\displaystyle J_{\alpha }(x)} , a more general form
Bessel_function
Number of partitions of an integer
eta function. The same sequence of pentagonal numbers appears in a recurrence relation for the partition function: p ( n ) = ∑ k ∈ Z ∖ { 0 } ( − 1 ) k +
Partition function (number theory)
Partition_function_(number_theory)
Mathematical sequence of numbers
first-order, homogeneous linear recurrence with constant coefficients. Geometric sequences also satisfy the nonlinear recurrence relation a n = a n − 1 2 / a n
Geometric_progression
Equation whose unknown is a function
case, a functional equation (in the narrower meaning) is called a recurrence relation. Thus the term functional equation is used mainly for real functions
Functional_equation
Study of discrete mathematical structures
formula for its general term, or it could be given implicitly by a recurrence relation or difference equation. Difference equations are similar to differential
Discrete_mathematics
Theorem in number theory
{\displaystyle n\geq 1} . This gives a recurrence relation defining p(n) in terms of an, and vice versa a recurrence for an in terms of p(n). Thus, our desired
Pentagonal_number_theorem
<\pi .} The sequence of Meixner–Pollaczek polynomials satisfies the recurrence relation ( n + 1 ) P n + 1 ( λ ) ( x ; ϕ ) = 2 ( x sin ϕ + ( n + λ ) cos
Meixner–Pollaczek_polynomials
Mathematical transformation on sequences
= N − 1 {\displaystyle k=N-1} . A more formal definition uses a recurrence relation. Define the numbers T k , n {\displaystyle T_{k,n}} (with k ≥ n ≥ 0)
Boustrophedon_transform
1 ) {\displaystyle (f_{-1},f_{0},\dotsc ,f_{d-1})} by using the recurrence relation h 0 i = 1 , − 1 ≤ i ≤ d {\displaystyle h_{0}^{i}=1,\qquad -1\leq
H-vector
Pair of polynomial sequences
The Chebyshev polynomials of the first kind can be defined by the recurrence relation T 0 ( x ) = 1 , T 1 ( x ) = x , T n + 1 ( x ) = 2 x T n ( x ) − T
Chebyshev_polynomials
Differential equation that is linear with respect to the unknown function
holonomic sequence is a sequence of numbers that may be generated by a recurrence relation with polynomial coefficients. The coefficients of the Taylor series
Linear_differential_equation
Formula whose values are the prime numbers
of p n {\displaystyle p_{n}} . This formula should be seen as a recurrence relation for the prime numbers, expressing p n {\displaystyle p_{n}} in terms
Formula_for_primes
)}{\pi }}.} The Anger function satisfies this inhomogeneous form of recurrence relation z J ν − 1 ( z ) + z J ν + 1 ( z ) = 2 ν J ν ( z ) − 2 sin π ν π
Anger_function
Matrix with nonzero elements on the main diagonal and the diagonals above and below it
tridiagonal matrix A of order n can be computed from a three-term recurrence relation. Write f1 = |a1| = a1 (i.e., f1 is the determinant of the 1 by 1
Tridiagonal_matrix
Count of the possible partitions of a set
left and right sides of the triangle. The Bell numbers satisfy a recurrence relation involving binomial coefficients: B n + 1 = ∑ k = 0 n ( n k ) B k
Bell_number
Method for solving ordinary differential equations
below) - the coefficients of the generalized power series obey a recurrence relation, so that they can always be straightforwardly calculated. A second
Frobenius_method
Series related to Ramanujan's pi formulas
sequences of integers s ( k ) {\displaystyle s(k)} obeying a certain recurrence relation, sequences which may be expressed in terms of binomial coefficients
Ramanujan–Sato_series
Algorithm for finding roots of a function
method proceeds according to a third-order recurrence relation similar to the second-order recurrence relation of the secant method. Whereas the secant
Muller's_method
Cardoso (2016). The Hahn–Exton q-Bessel function has the following recurrence relation (see Swarttouw (1992)): J ν + 1 ( 3 ) ( x ; q ) = ( 1 − q ν x + x
Hahn–Exton_q-Bessel_function
Unsolved problem in mathematics
there exists an algorithm that can solve this problem. A linear recurrence relation expresses the values of a sequence of numbers as a linear combination
Skolem_problem
Algorithm for generating pseudo-randomized numbers
arithmetic by storage-bit truncation. The generator is defined by the recurrence relation: X n + 1 = ( a X n + c ) mod m {\displaystyle X_{n+1}=\left(aX_{n}+c\right){\bmod
Linear_congruential_generator
Type of orthogonal polynomials
{\displaystyle {\frac {d}{dx}}[(1-x^{2})\,y']+\lambda \,y=0.} The recurrence relation is ( n + 1 ) P n + 1 ( x ) = ( 2 n + 1 ) x P n ( x ) − n P n − 1
Classical orthogonal polynomials
Classical_orthogonal_polynomials
Method for numerical solution of certain systems of equations
three-term recurrence relation. It can be shown that there is no Krylov subspace method for general matrices, which is given by a short recurrence relation and
Generalized minimal residual method
Generalized_minimal_residual_method
Method for solving differential equations
substitutes that solution into the differential equation to find a recurrence relation for the coefficients. Consider the second-order linear differential
Power series solution of differential equations
Power_series_solution_of_differential_equations
Sum of the first n whole number reciprocals; 1/1 + 1/2 + 1/3 + ... + 1/n
not larger than n. By definition, the harmonic numbers satisfy the recurrence relation H n + 1 = H n + 1 n + 1 . {\displaystyle H_{n+1}=H_{n}+{\frac {1}{n+1}}
Harmonic_number
Open-source typesetting system
in the bibliography The Fibonacci sequence is defined through the recurrence relation $F_n = F_(n-1) + F_(n-2)$. It can also be expressed in _closed form:_
Typst
Representation of a type of random process
The model is in the form of a stochastic difference equation (or recurrence relation) which should not be confused with a differential equation. Together
Autoregressive_model
that a sequence of polynomials satisfying a suitable three-term recurrence relation is a sequence of orthogonal polynomials. The theorem was introduced
Favard's_theorem
The zeros of a linear recurrence relation mostly form a regularly repeating pattern
with values in K {\displaystyle K} , i.e., a sequence satisfying a recurrence relation of the form u n + d = c d − 1 u n + d − 1 + ⋯ + c 0 u n {\displaystyle
Skolem–Mahler–Lech_theorem
Optimization method
following recurrence relation: T ( n ) = S ( n ) + T ( n ( 1 − p ) ) . {\displaystyle T(n)=S(n)+T(n(1-p)).} This resembles the recurrence for binary
Prune_and_search
Mathematical function
number and we choose B1 = 1/2. The trigamma function satisfies the recurrence relation ψ 1 ( z + 1 ) = ψ 1 ( z ) − 1 z 2 {\displaystyle \psi _{1}(z+1)=\psi
Trigamma_function
Number of ways to pair up n objects
that takes one into the other. The telephone numbers satisfy the recurrence relation T ( 0 ) = 1 , {\displaystyle T(0)=1,} T ( n ) = T ( n − 1 ) + ( n
Telephone number (mathematics)
Telephone_number_(mathematics)
Recursive mathematical formula
defined with the recurrence relation a 1 = 1 , a n = n a n − 1 . {\displaystyle a_{1}=1,\quad a_{n}=n^{a_{n-1}}.} Using the recurrence relation, the first exponential
Exponential_factorial
Functions for thermal radiation in hot enclosures
harmonic number. The Bickley functions also satisfy the following recurrence relation: n Ki n + 1 ( x ) = ( n − 1 ) Ki n − 1 ( x ) − x Ki n ( x )
Bickley–Naylor_functions
Endless sequence of integers
computer science, Recamán's sequence is a sequence defined by a recurrence relation. Because its elements are related to the previous elements in a straightforward
Recamán's_sequence
Concept in mathematics
Subtracting the first two expressions for the derivative gives the recurrence relation, z U ( a , z ) = U ( a − 1 , z ) − ( a + 1 2 ) U ( a + 1 , z ) .
Parabolic_cylinder_function
Sum of inverse squares of natural numbers
the method of elementary symmetric polynomials. Namely, we have a recurrence relation between the elementary symmetric polynomials and the power sum polynomials
Basel_problem
Numbers in a type of Lucas sequence
U_{n}(P,Q)} for which P = 1, and Q = −2—and are defined by a similar recurrence relation: in simple terms, the sequence starts with 0 and 1, then each following
Jacobsthal_number
Integer sequence in number theory
integer a0, with each subsequent term in the sequence defined by the recurrence relation: a k + 1 = { ⌊ a k 1 2 ⌋ , if a k is even ⌊ a k 3 2 ⌋ , if a k
Juggler_sequence
Formal power series
differential equation EF″(x) = EF′(x) + EF(x) as a direct analogue with the recurrence relation above. In this view, the factorial term n! is merely a counter-term
Generating_function
Phenomenon in maths
positive as long as K < 1 {\displaystyle K<1} . P2. When expanding the recurrence relation, one obtains a formula for θ n {\displaystyle \theta _{n}} : θ n
Arnold_tongue
\operatorname {af} (n)=\sum _{i=1}^{n}(-1)^{n-i}i!} or with the recurrence relation af ( n ) = n ! − af ( n − 1 ) {\displaystyle \operatorname {af}
Alternating_factorial
Divide and conquer sorting algorithm
comparisons) of merge sort for a list of length n is T(n), then the recurrence relation T(n) = 2T(n/2) + n follows from the definition of the algorithm (apply
Merge_sort
Polynomial sequence
_{\varphi \varphi }} . The Zernike polynomials satisfy the following recurrence relation: R n m ( ρ ) + R n − 2 m ( ρ ) = ρ [ R n − 1 | m − 1 | ( ρ ) + R
Zernike_polynomials
Rational number sequence
Then successive terms in the triangle can be computed with the recurrence relation b n + 1 , m = ( m + 1 ) ( b n , m − b n , m + 1 ) {\displaystyle
Bernoulli_number
Number of orderings allowing ties
summation formula involving binomial coefficients, or by using a recurrence relation. They also count combinatorial objects that have a bijective correspondence
Ordered_Bell_number
Concept in mathematics
the recurrence relations for p̃i and r̃i are p̃i = r̃i−1 + βi(I − ωi−1A)p̃i−1, r̃i = (I − ωiA)(r̃i−1 − αiAp̃i). To derive a recurrence relation for xi
Biconjugate gradient stabilized method
Biconjugate_gradient_stabilized_method
Simple polynomial map exhibiting chaotic behavior
dynamical system defined by the quadratic difference equation It is a recurrence relation and a polynomial mapping of degree 2. It is often referred to as
Logistic_map
Certain constant-recursive integer sequences
are certain constant-recursive integer sequences that satisfy the recurrence relation x n = P ⋅ x n − 1 − Q ⋅ x n − 2 {\displaystyle x_{n}=P\cdot x_{n-1}-Q\cdot
Lucas_sequence
Computation of an antiderivatives
series at any point satisfy a linear recurrence relation with polynomial coefficients, and that this recurrence relation may be computed from the differential
Symbolic_integration
Two-dimensional cellular automaton
Cellular Automata FAQ – Conway's Game of Life cafaq.com Algebraic formula uk.mathworks.com: recurrence relation for iterating Conway's Game of Life.
Conway's_Game_of_Life
Type of hash function
s'[i]=\operatorname {rol} (s[i],w)} The hash values is defined as the following recurrence relation: H i = { 0 if i = 0 rol ( H i − 1 , 1 ) ⊕ s [ c i ] if i ≤ w
Rolling_hash
Process of repeating items in a self-similar way
computer program. Recurrence relations are equations which define one or more sequences recursively. Some specific kinds of recurrence relation can be "solved"
Recursion
Infinite sequence of numbers satisfying a linear equation
constants. The equation is called a linear recurrence relation. The concept is also known as a linear recurrence sequence, linear-recursive sequence, linear-recurrent
Constant-recursive_sequence
Type of signal filter
{\frac {y_{i}-y_{i-1}}{\Delta _{T}}}.} Rearranging terms gives the recurrence relation y i = x i ( Δ T R C + Δ T ) ⏞ Input contribution + y i − 1 ( R C
Low-pass_filter
Theorem in numerical analysis
difficult to establish because the numerical method is defined by a recurrence relation while the differential equation involves a differentiable function
Lax_equivalence_theorem
Type of electronic circuit or optical filter
{y_{i}-y_{i-1}}{\Delta _{T}}}\right)} And rearranging terms gives the recurrence relation y i = R C R C + Δ T y i − 1 ⏞ Decaying contribution from prior inputs
High-pass_filter
Mathematical function
be extended to any negative odd integer argument by inverting its recurrence relation n ! ! = n × ( n − 2 ) ! ! {\displaystyle n!!=n\times (n-2)!!} to
Double_factorial
Inverse function to a tower of powers
{\displaystyle 1} . The simplest formal definition is the result of this recurrence relation: log ∗ n := { 0 if n ≤ 1 ; 1 + log ∗ ( log n ) if n > 1 {\displaystyle
Iterated_logarithm
Problem optimization method
be approximated by a discrete system, which leads to a following recurrence relation analog to the Hamilton–Jacobi–Bellman equation: J k ∗ ( x n − k )
Dynamic_programming
Association of one output to each input
{\displaystyle n\mapsto n!} ) is a basic example, as it can be defined by the recurrence relation n ! = n ( n − 1 ) ! for n > 0 , {\displaystyle n!=n(n-1)!\quad {\text{for}}\quad
Function_(mathematics)
Indian mathematician and astronomer (598–668)
common multiple of their denominators. Brahmagupta went on to give a recurrence relation for generating solutions to certain instances of Diophantine equations
Brahmagupta
RECURRENCE RELATION
RECURRENCE RELATION
Girl/Female
Muslim
Relation, Way, Sake
Boy/Male
Tamil
Sarvabandha | ஸரà¯à®µà®ªà®‚தா
Vimoktre detacher of all relationship
Sarvabandha | ஸரà¯à®µà®ªà®‚தா
Surname or Lastname
English
English : variant of Feather.North German, Dutch, and Danish : from the Frisian personal name Vetter, meaning ‘relative’. Relationship terms were commonly used as personal names in Friesland.
Boy/Male
Hindu
Vimoktre detacher of all relationship
Boy/Male
Tamil
Relation
Boy/Male
Muslim
Of Husain, Nisba relation
Girl/Female
Tamil
Bhandhavi | பாநà¯à®¤à®µà¯€
Who loves friends & family members, Friendship, Relationship
Bhandhavi | பாநà¯à®¤à®µà¯€
Surname or Lastname
English
English : metathesized variants of Prudhomme; the -ru- reversal is a fairly common occurrence in words where -r- is prededed or followed by a vowel.
Surname or Lastname
French
French : perhaps a variant of Parrain, relationship name from parrain ‘godfather’.English : possibly a variant of Parent.
Boy/Male
Indian
Of Husain, Nisba relation
Girl/Female
Tamil
Who loves friends & family members, Friendship, Relationship
Surname or Lastname
North German
North German : probably from a derivative of Pille 1.Dutch : relationship name from Middle Dutch pil(le) ‘godchild’.English : possibly a variant of Pilling.
Surname or Lastname
English
English : from the Middle English personal name Hick + Middle English maugh, mough ‘relative’ (from Old Norse mágr or Old English magu). The exact nature of the relationship is not clear; the Middle English word meant ‘relative by marriage’, but was also used occasionally of a female blood relation.
Girl/Female
Indian
Who loves friends & family members, Friendship, Relationship
Surname or Lastname
English
English : variant spelling of Messenger.German and Jewish (Ashkenazic) : occupational name for a brazier, from an agent derivative of Middle High German messinc ‘brass’, German Messing, from Greek mossynoikos (khalkos) ‘Mossynoecan bronze’, named after the people of northeastern Asia Minor who first produced the alloy.German : habitational name from Mössingen in Baden-Württemberg (Messingen in the local dialect), which is recorded as Masginga in 789, probably from the personal name Masco + ingen, suffix of relationship.
Girl/Female
Indian
Who loves friends & family members, Friendship, Relationship
Boy/Male
Tamil
Jasevaraj | ஜஸேவாராஜ
Heart of relation
Jasevaraj | ஜஸேவாராஜ
Surname or Lastname
English
English : metathesized variants of Prudhomme; the -ru- reversal is a fairly common occurrence in words where -r- is prededed or followed by a vowel.
Girl/Female
Hindu, Indian, Modern
Relationship
Surname or Lastname
English
English : variant spelling of Brook, which preserves a trace of the Old English dative singular case, originally used after a preposition (e.g. ‘at the brook’).In 1650, Robert and Mary Mainwaring Brooke brought ten children and a number of servants with them from England to MD, where Robert became governor. Although the fourteen known contemporary Brooke immigrants in VA included Robert’s brothers Richard and Humphrey, the relationships of the others are unknown. Brooke family memorials remain in the Anglican church at Whitchurch, Hampshire, England.
RECURRENCE RELATION
RECURRENCE RELATION
Girl/Female
Indian
Cheerful, Happy
Male
Romanian
Romanian form of Greek Kosmos, COSMIN means "order, beauty."
Girl/Female
Assamese, Gujarati, Indian
Most Intelligent; Full of Knowledge; Intelligent
Girl/Female
American, Anglo, Australian, British, Chinese, English
Chalk Port; Landing Place; Place Name; A London District
Girl/Female
Arabic, French, Muslim
Attached; Devoted; Friendly
Boy/Male
Hindu, Indian
Lord Shiva
Boy/Male
English
Noble protector.
Boy/Male
Indian
Delight, Joy, Happy, Happiness
Boy/Male
Arabic
Father of Ghalib
Girl/Female
Tamil
RECURRENCE RELATION
RECURRENCE RELATION
RECURRENCE RELATION
RECURRENCE RELATION
RECURRENCE RELATION
n.
A passing or running between; occurrence.
n.
Recumbence.
n.
The act of incurring, bringing on, or subjecting one's self to (something troublesome or burdensome); as, the incurrence of guilt, debt, responsibility, etc.
n.
Anything that happens; an occurrence.
a.
Returning from time to time; recurring; as, recurrent pains.
n.
A circumstance or occurrence; an incident.
n.
The act of running down; a lapse.
v. t.
Common occurrence; ordinary experience.
n.
Any incident or event; esp., one which happens without being designed or expected; as, an unusual occurrence, or the ordinary occurrences of life.
n.
The act of recurring, or state of being recurrent; return; resort; recourse.
n.
Occasion; order of occurrence.
n.
Recumbence.
n.
The act of rising again; resurrection.
a.
Running back toward its origin; as, a recurrent nerve or artery.
n.
A coming or happening; as, the occurence of a railway collision.
n.
The act of leaning, resting, or reclining; the state of being recumbent.
n.
Attack; occurrence.
n.
Customary or established sequence of events; recurrence of events according to natural laws.
n.
Alt. of Recurrency
n.
An unexpected occurrence; a surprise.