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Extension of the factorial function
the gamma function (represented by Γ {\displaystyle \Gamma } , capital Greek letter gamma) is the most common extension of the factorial function to
Gamma_function
Types of special mathematical functions
In mathematics, the upper and lower incomplete gamma functions are types of special functions which arise as solutions to various mathematical problems
Incomplete_gamma_function
Third letter of the Greek alphabet
{\displaystyle \Gamma } is used as a symbol for: In mathematics, the gamma function (usually written as Γ {\displaystyle \Gamma } -function) is an extension
Gamma
Mathematical constants
The gamma function is an important special function in mathematics. Its particular values can be expressed in closed form for integer, half-integer, and
Particular values of the gamma function
Particular_values_of_the_gamma_function
Inverse of the gamma function
mathematics, the inverse gamma function Γ − 1 ( x ) {\displaystyle \Gamma ^{-1}(x)} is the inverse function of the gamma function. In other words, y = Γ
Inverse_gamma_function
Extension of the factorial function
Hadamard's gamma function, named after Jacques Hadamard, is an extension of the factorial function, different from the classical gamma function (it is an
Hadamard's_gamma_function
Mathematical function
reciprocal gamma function is the function f ( z ) = 1 Γ ( z ) , {\displaystyle f(z)={\frac {1}{\Gamma (z)}},} where Γ(z) denotes the gamma function. Since
Reciprocal_gamma_function
Mathematical function
In mathematics, the digamma function is defined as the logarithmic derivative of the gamma function: ψ ( z ) = d d z ln Γ ( z ) = Γ ′ ( z ) Γ ( z )
Digamma_function
Generalization of the Euler gamma function and the Barnes G-function
gamma function Γ N {\displaystyle \Gamma _{N}} is a generalization of the Euler gamma function and the Barnes G-function. The double gamma function was
Multiple_gamma_function
Mathematical function
the beta function, also called the Euler integral of the first kind, is a special function that is closely related to the gamma function and to binomial
Beta_function
Difference between logarithm and harmonic series
for the gamma function and the Barnes G-function. The asymptotic expansion of the gamma function, Γ ( 1 / x ) ∼ x − γ {\displaystyle \Gamma (1/x)\sim
Euler's_constant
Two-parameter family of continuous probability distributions
scaled inverse chi-squared distribution. The inverse gamma distribution's probability density function is defined over the support x > 0 {\displaystyle x>0}
Inverse-gamma_distribution
Multivariate generalization of the gamma function
gamma function Γp is a generalization of the gamma function. It is useful in multivariate statistics, appearing in the probability density function of
Multivariate_gamma_function
Probability distribution
{\gamma (\alpha ,\beta x)}{\Gamma (\alpha )}},} where γ ( α , β x ) {\displaystyle \gamma (\alpha ,\beta x)} is the lower incomplete gamma function. If
Gamma_distribution
Function in q-analog theory
{\displaystyle q} -gamma function, or basic gamma function, is a generalization of the ordinary gamma function closely related to the double gamma function. It was
Q-gamma_function
Product of numbers from 1 to n
factorial function to a continuous function of complex numbers, except at the negative integers, the (offset) gamma function. Many other notable functions and
Factorial
Image luminance mapping function
Gamma correction or gamma is a nonlinear operation used to encode and decode luminance in video or images. Gamma correction is, in the simplest cases,
Gamma_correction
Mathematic function
the elliptic gamma function is a generalization of the q-gamma function, which is itself the q-analog of the ordinary gamma function. It is closely
Elliptic_gamma_function
Analytic function in mathematics
{d} x} is the gamma function. The Riemann zeta function is defined for other complex values via analytic continuation of the function defined for σ >
Riemann_zeta_function
Special functions of several complex variables
Many values of the theta function and especially of the shown phi function can be represented in terms of the gamma function: φ ( exp ( − 2 π ) ) =
Theta_function
function, Polygamma function Incomplete beta function Incomplete gamma function K-function Multivariate gamma function: A generalization of the Gamma
List of mathematical functions
List_of_mathematical_functions
Mathematical concept
z ) {\displaystyle \Gamma (z+1)=z\Gamma (z)} . The Hankel contour can be used to help derive an expression for the Gamma function, based on the fundamental
Hankel_contour
Meromorphic function
\mathbb {C} } defined as the (m + 1)th derivative of the logarithm of the gamma function: ψ ( m ) ( z ) := d m d z m ψ ( z ) = d m + 1 d z m + 1 ln Γ ( z )
Polygamma_function
Function that interpolates the factorial
In mathematics, a pseudogamma function is a function that interpolates the factorial. The gamma function is the most famous solution to the problem of
Pseudogamma_function
In mathematics, the p-adic gamma function Γp is a function of a p-adic variable analogous to the gamma function. It was first explicitly defined by Morita
P-adic_gamma_function
Function defined by a hypergeometric series
non-negative integer, one has 2F1(z) → ∞. Dividing by the value Γ(c) of the gamma function, we have the limit: lim c → − m 2 F 1 ( a , b ; c ; z ) Γ ( c ) = (
Hypergeometric_function
Extension of superfactorials to the complex numbers
Barnes G-function G ( z ) {\displaystyle G(z)} is a function that is an extension of superfactorials to the complex numbers. It is related to the gamma function
Barnes_G-function
Meromorphic function on the complex plane
{s+\kappa _{j}}{2}}\right)} where Γ {\displaystyle \textstyle \Gamma } denotes the gamma function, π {\displaystyle \textstyle \pi } denotes the automorphic
L-function
Fundamental trigonometric functions
the functional equation for the Gamma function, Γ ( s ) Γ ( 1 − s ) = π sin ( π s ) , {\displaystyle \Gamma (s)\Gamma (1-s)={\pi \over \sin(\pi s)},}
Sine_and_cosine
Probability distribution
distribution, Lorentz(ian) function, or Breit–Wigner distribution. The Cauchy distribution f ( x ; x 0 , γ ) {\displaystyle f(x;x_{0},\gamma )} is the distribution
Cauchy_distribution
Number of subsets of a given size
generalized to two real or complex valued arguments using the gamma function or beta function via ( x y ) = Γ ( x + 1 ) Γ ( y + 1 ) Γ ( x − y + 1 ) = 1 (
Binomial_coefficient
Special function in the physical sciences
{1}{3}}\right)}}.\end{aligned}}} Here, Γ {\displaystyle \Gamma } denotes the gamma function. It follows that the Wronskian of Ai ( x ) {\displaystyle
Airy_function
Mathematical operation
transform, and the theory of the gamma function and allied special functions. The Mellin transform of a complex-valued function f defined on R + × = ( 0 , ∞
Mellin_transform
Mathematical theorem
\int _{0}^{\infty }x^{s-1}f(x)\,dx=\Gamma (s)\,\varphi (-s)} where Γ ( s ) {\textstyle \Gamma (s)} is the gamma function. It was widely used by Ramanujan
Ramanujan's_master_theorem
Special mathematical function
(Vepstas 2008). Bose integral is result of multiplication between Gamma function and Zeta function. One can begin with equation for Bose integral, then use series
Polylogarithm
Probability distribution
Gamma (d/p)}},} where Γ ( ⋅ ) {\displaystyle \Gamma (\cdot )} denotes the gamma function. The cumulative distribution function is F ( x ; a
Generalized gamma distribution
Generalized_gamma_distribution
Family of solutions to related differential equations
_{m=0}^{\infty }{\frac {(-1)^{m}}{m!\,\Gamma (m+\alpha +1)}}{\left({\frac {x}{2}}\right)}^{2m+\alpha },} where Γ(z) is the gamma function, a shifted generalization
Bessel_function
Number, approximately 3.14
with the identity Γ ( n ) = ( n − 1 ) ! {\displaystyle \Gamma (n)=(n-1)!} . When the gamma function is evaluated at half-integers, the result is naturally
Pi
Mathematical function
_{k=0}^{\infty }{\frac {z^{k}}{\Gamma (\alpha k+1)}},} where Γ ( x ) {\displaystyle \Gamma (x)} is the gamma function, and α {\displaystyle \alpha } is
Mittag-Leffler_function
Identity obeyed by many special functions related to the gamma function
identity obeyed by many special functions related to the gamma function. For the explicit case of the gamma function, the identity is a product of values;
Multiplication_theorem
Mathematical method in calculus
\end{aligned}}} may be derived using integration by parts. The gamma function is an example of a special function, defined as an improper integral for z > 0 {\displaystyle
Integration_by_parts
Size of a mathematical ball
recurrence relation. Closed-form expressions involve the gamma, factorial, or double factorial function. The volume can also be expressed in terms of A n {\displaystyle
Volume_of_an_n-ball
Approximation for factorials
= Γ ( n + 1 ) , {\displaystyle n!=\Gamma (n+1),} where Γ denotes the gamma function. However, the gamma function, unlike the factorial, is more broadly
Stirling's_approximation
Stochastic process for effort or wear
Γ ( ⋅ ) {\displaystyle \Gamma (\cdot )} (the gamma function), Γ ( γ , λ ) {\displaystyle \Gamma (\gamma ,\lambda )} (the gamma distribution), and Γ ( t
Gamma_process
Solution of a confluent hypergeometric equation
gamma function Laguerre polynomials Parabolic cylinder function (or Weber function) Poisson–Charlier function Toronto functions Whittaker functions Mκ
Confluent hypergeometric function
Confluent_hypergeometric_function
Numerical method for calculating the gamma function
mathematics, the Lanczos approximation is a method for computing the gamma function numerically, published by Cornelius Lanczos in 1964. It is a practical
Lanczos_approximation
Method of solution to differential equations
integrals of Green's functions and sums of the same. For example, if L = ( ∂ x + γ ) ( ∂ x + α ) 2 {\displaystyle L=\left(\partial _{x}+\gamma \right)\left(\partial
Green's_function
Probability distribution
Gamma \left({\frac {k}{2}}\right)}},&x\geq 0;\\0,&{\text{otherwise}}.\end{cases}}} where Γ ( z ) {\displaystyle \Gamma (z)} is the gamma function. The
Chi_distribution
Multivalued function in mathematics
{1}{N}}}\Gamma \left(1-{\frac {1}{N}}\right)\qquad {\text{for }}N>1\end{aligned}}} where Γ {\displaystyle \Gamma } denotes the gamma function. The first
Lambert_W_function
Sigmoid shape special function
[further explanation needed] In terms of the regularized gamma function P and the incomplete gamma function, erf ( x ) = sgn ( x ) ⋅ P ( 1 2 , x 2 ) = sgn
Error_function
Class of mathematical function
{z}}{(z-1)^{2}}}} as well as the gamma function and the Riemann zeta function are meromorphic on the whole complex plane. The function f ( z ) = e 1 z {\displaystyle
Meromorphic_function
Probability distribution
-1}\end{aligned}}} where Γ ( z ) {\displaystyle \Gamma (z)} is the gamma function. The beta function, B {\displaystyle \mathrm {B} } , is a normalization
Beta_distribution
Special function in mathematics
zeta function has an integral representation ζ ( s , a ) = 1 Γ ( s ) ∫ 0 ∞ x s − 1 e − a x 1 − e − x d x {\displaystyle \zeta (s,a)={\frac {1}{\Gamma (s)}}\int
Hurwitz_zeta_function
Analytic function that does not satisfy a polynomial equation
logarithm and inverse trigonometric functions. All special functions such as the gamma, error, bessel, and Riemann zeta functions are transcendental. Equations
Transcendental_function
Function in analytic number theory
positive real part ( Γ ( s ) {\displaystyle \Gamma (s)} represents the gamma function). This gives the eta function as a Mellin transform. Hardy gave a simple
Dirichlet_eta_function
Concept in mathematics
generalization of the factorial to the gamma function. There are multiple equivalent definitions of the K-function. The direct definition: K ( z ) = ( 2
K-function
Family of continuous probability distributions
{\gamma (k,\lambda x)}{\Gamma (k)}}={\frac {\gamma (k,\lambda x)}{(k-1)!}},} where γ {\displaystyle \gamma } is the lower incomplete gamma function and
Erlang_distribution
Probability distribution in economics
G={\frac {\Gamma (p)\Gamma (2p+1/a)}{\Gamma (2p)\Gamma (p+1/a)}}-1,} where Γ ( ⋅ ) {\displaystyle \Gamma (\cdot )} is the gamma function. Note that this
Dagum_distribution
Discrete probability distribution
using the lgamma function in the C standard library (C99 version) or R, the gammaln function in MATLAB or SciPy, or the log_gamma function in Fortran 2008
Poisson_distribution
Constants of the mathematical zeta function
/4)}}-{\frac {\Gamma '(1/2)}{\Gamma (1/2)}}=\log(2\pi )+{\frac {\pi }{2}}+2\log 2+\gamma \,.} The following sums can be derived from the generating function: ∑ k
Particular values of the Riemann zeta function
Particular_values_of_the_Riemann_zeta_function
Probability distribution and special case of gamma distribution
incomplete gamma function and P ( s , t ) {\textstyle P(s,t)} is the regularized gamma function. In a special case of k = 2 {\displaystyle k=2} this function has
Chi-squared_distribution
Family of power series in mathematics
(a+n-1)={\frac {\Gamma (a+n)}{\Gamma (a)}},&&n\geq 1,\end{aligned}}} where Γ ( x ) {\displaystyle \Gamma (x)} represents the gamma function. The series can
Generalized hypergeometric function
Generalized_hypergeometric_function
Expresses a Gauss sum using a product of values of the p-adic gamma function
product of values of the p-adic gamma function. It is an analog of the Chowla–Selberg formula for the usual gamma function. It implies the Hasse–Davenport
Gross–Koblitz_formula
Theorem in complex analysis
The theorem characterizes the gamma function, defined for x > 0 by Γ ( x ) = ∫ 0 ∞ t x − 1 e − t d t {\displaystyle \Gamma (x)=\int _{0}^{\infty }t^{x-1}e^{-t}\
Bohr–Mollerup_theorem
Probability distribution
is the number of degrees of freedom, and Γ {\displaystyle \Gamma } is the gamma function. This may also be written as f ( t ) = 1 ν B ( 1 2 , ν 2 ) (
Student's_t-distribution
Special function defined by an integral
π ) {\displaystyle -(\Gamma (0,-\ln 2)+i\,\pi )} where Γ ( a , x ) {\displaystyle \Gamma (a,x)} is the incomplete gamma function. It must be understood
Logarithmic_integral_function
Probability distribution
{(k+r-1)(k+r-2)\dotsm (r)}{k!}}={\frac {\Gamma (k+r)}{k!\ \Gamma (r)}}=\left(\!\!{r \choose k}\!\!\right).} Note that Γ(r) is the Gamma function, and ( ( r k ) ) {\displaystyle
Negative binomial distribution
Negative_binomial_distribution
Tool in multivariate statistical analysis
)},} where Γ {\displaystyle \Gamma } is the gamma function, K ν {\displaystyle K_{\nu }} is the modified Bessel function of the second kind, and ρ and
Matérn_covariance_function
Complex-differentiable (mathematical) function
holomorphic function along a loop vanishes: ∮ γ f ( z ) d z = 0. {\displaystyle \oint _{\gamma }f(z)\,\mathrm {d} z=0.} Here γ {\displaystyle \gamma } is
Holomorphic_function
Probability distribution
V(x;\sigma ,\gamma )={\frac {\operatorname {Re} [w(z)]}{{\sqrt {2\pi }}\,\sigma }},} where Re[w(z)] is the real part of the Faddeeva function evaluated for
Voigt_profile
Mathematical function common in physics
_{K})^{\beta }}={\tau _{K} \over \beta }\Gamma {\left({\frac {1}{\beta }}\right)}} where Γ is the gamma function. For exponential decay, ⟨τ⟩ = τK is recovered
Stretched exponential function
Stretched_exponential_function
Symbols for constants, special functions
optical mode in a waveguide the gamma function, a generalization of the factorial the upper incomplete gamma function the modular group, the group of
Greek letters used in mathematics, science, and engineering
Greek_letters_used_in_mathematics,_science,_and_engineering
Special mathematical function
\left({\frac {\pi }{2}}s\right)\Gamma (s)\beta (s)} where Γ ( s ) {\displaystyle \Gamma (s)} is the gamma function. It was conjectured by Euler in 1749
Dirichlet_beta_function
Function that is holomorphic on the whole complex plane
sigma function. Other examples include the Fresnel integrals, the Jacobi theta function, and the reciprocal Gamma function. The exponential function and
Entire_function
Evaluates a certain product of values of the Gamma function at rational values
certain product of values of the gamma function at rational values in terms of values of the Dedekind eta function at imaginary quadratic irrational
Chowla–Selberg_formula
Series of functions in mathematics
{\displaystyle x\to L} (with L {\displaystyle L} possibly infinite). Gamma function (Stirling's approximation) e x x x 2 π x Γ ( x + 1 ) ∼ 1 + 1 12 x +
Asymptotic_expansion
Special function defined by an integral
case of the upper incomplete gamma function: E n ( x ) = x n − 1 Γ ( 1 − n , x ) . {\displaystyle E_{n}(x)=x^{n-1}\Gamma (1-n,x).} The generalized form
Exponential_integral
Integral of the Gaussian function, equal to sqrt(π)
t {\textstyle \Gamma (z)=\int _{0}^{\infty }t^{z-1}e^{-t}dt} is the gamma function. More generally, ∫ 0 ∞ x n e − a x b d x = Γ ( ( n + 1 ) / b ) b a (
Gaussian_integral
Topics referred to by the same term
{\displaystyle \Pi (x)\,\!} (Pi function) – the gamma function when offset to coincide with the factorial Rectangular function π ( n ) {\displaystyle \pi (n)\
Pi_function
Mathematical formula involving a given set of operations
functions such as the error function or gamma function to be basic. It is possible to solve the quintic equation if general hypergeometric functions are
Closed-form_expression
Generalization of the hypergeometric function
(1-b_{j}+s)\prod _{j=n+1}^{p}\Gamma (a_{j}-s)}}\,z^{s}\,ds,} where Γ denotes the gamma function. This integral is of the so-called Mellin–Barnes type, and may be viewed
Meijer_G-function
Theorem on prime numbers
have practical value. Wilson's theorem allows one to define the p-adic gamma function. Gauss proved that ∏ k = 1 gcd ( k , m ) = 1 m − 1 k ≡ { − 1 ( mod
Wilson's_theorem
Generalization of gamma distribution to multiple dimensions
is the multivariate gamma function defined as Γ p ( n 2 ) = π p ( p − 1 ) / 4 ∏ j = 1 p Γ ( n 2 − j − 1 2 ) . {\displaystyle \Gamma _{p}\left({\frac {n}{2}}\right)=\pi
Wishart_distribution
Type of mathematical function
{\pi }{2}}(s+\delta )\right)\Gamma (1-s)L(1-s,{\overline {\chi }}),} where Γ {\displaystyle \Gamma } is the gamma function, δ ∈ { 0 , 1 } {\displaystyle
Dirichlet_L-function
Mathematical function
everywhere it is defined. As with the gamma function that extends the ordinary factorial function, this double factorial function is logarithmically convex in
Double_factorial
Mathematical function
function is defined in terms of the gamma function as θ ( t ) = arg ( Γ ( 1 4 + i t 2 ) ) − log π 2 t {\displaystyle \theta (t)=\arg \left(\Gamma
Riemann–Siegel_theta_function
Index of articles associated with the same name
dt={\frac {\Gamma (z_{1})\Gamma (z_{2})}{\Gamma (z_{1}+z_{2})}}} The Euler integral of the second kind is the gamma function Γ ( z ) = ∫ 0 ∞ t z
Euler_integral
Conventional name of the gamma distribution when applied to macromolecular polydispersity
function is f ( x ) = k k x k − 1 e − k x Γ ( k ) , {\displaystyle f(x)={\frac {k^{k}x^{k-1}e^{-kx}}{\Gamma (k)}},} where Γ(x) is the Gamma function.
Schulz–Zimm_distribution
Equation whose unknown is a function
equations have highly irregular solutions. For example, the gamma function is a function that satisfies the functional equation f ( x + 1 ) = x f ( x
Functional_equation
In mathematics, a non-algebraic number
the gamma function of rational numbers that are of the form Γ ( n / 2 ) , Γ ( n / 3 ) , Γ ( n / 4 ) {\displaystyle \Gamma (n/2),\Gamma (n/3),\Gamma (n/4)}
Transcendental_number
Rules for computing derivatives of functions
{1}{x+n}}\right)-{\dfrac {1}{x}}\right)\\&=\Gamma (x)\psi (x),\end{aligned}}} with ψ ( x ) {\textstyle \psi (x)} being the digamma function, expressed by the parenthesized
Differentiation_rules
Mathematical function
}{\sqrt {2}}}}}\left(5+\cosh \pi {\sqrt {2}}\right).} Gamma function Digamma function Polygamma function Catalan's constant Lewin, L., ed. (1991). Structural
Trigamma_function
Special mathematical function defined as sin(x)/x
}\left(1-{\frac {x^{2}}{n^{2}}}\right)} and is related to the gamma function Γ(x), as well as to Gauss' Pi function, through Euler's reflection formula: sin ( π x
Sinc_function
Mathematical constant
of sums and integrals, especially those involving the gamma function and the Riemann zeta function. It is named after mathematicians James Whitbread Lee
Glaisher–Kinkelin_constant
Function whose composition with the logarithm is convex
characterize Euler's gamma function among the possible extensions of the factorial function to real arguments. Logarithmically concave function Kingman, J.F.C
Logarithmically convex function
Logarithmically_convex_function
Method of evaluating certain integrals along paths in the complex plane
f(t)={\frac {1}{2\pi i}}\int _{\gamma -i\infty }^{\gamma +i\infty }e^{st}F(s)\,ds} This integral expresses a function f ( t ) {\displaystyle f(t)} in
Contour_integration
Simpler variant of the Riemann zeta function
{\displaystyle \zeta (s)} denotes the Riemann zeta function and Γ ( s ) {\displaystyle \Gamma (s)} is the gamma function. The functional equation (or reflection
Riemann_xi_function
Continuous probability distribution
{\displaystyle \gamma _{2}={\frac {-6\Gamma _{1}^{4}+12\Gamma _{1}^{2}\Gamma _{2}-3\Gamma _{2}^{2}-4\Gamma _{1}\Gamma _{3}+\Gamma _{4}}{[\Gamma _{2}-\Gamma _{1}^{2}]^{2}}}}
Weibull_distribution
Generalization of beta distribution
beta function: β p ( a , b ) = Γ p ( a ) Γ p ( b ) Γ p ( a + b ) {\displaystyle \beta _{p}\left(a,b\right)={\frac {\Gamma _{p}\left(a\right)\Gamma
Matrix variate beta distribution
Matrix_variate_beta_distribution
mathematics, Gautschi's inequality is an inequality for ratios of gamma functions. It is named after Walter Gautschi. Let x {\displaystyle x} be a positive
Gautschi's_inequality
GAMMA FUNCTION
GAMMA FUNCTION
Girl/Female
Australian, French, Hebrew
Without Flaw; Palm Tree; Perfect
Girl/Female
Norse
Grandmother.
Female
English
Variant spelling of Italian Gemma, JEMMA means "precious stone."
Surname or Lastname
English
English : variant of Game.English : from Anglo-Norman French gambon ‘ham’, a diminutive of gambe, Norman-Picard form of Old French jambe ‘leg’ (Late Latin gamba), hence probably a nickname for someone with some peculiarity of the legs or gait.
Surname or Lastname
German
German : East Frisian patronymic from the nursery name Mamme, linked to Middle High German mamme, memme ‘mother’s breast’ (Latin mamma).English (of Norman origin) : from the Old French personal name Maismon, Maimon, of unknown etymology.Indian (Kerala) : variant of Thomas among Kerala Christians, with the Tamil-Malayalam third person masculine singular suffix -n. It is only found as a personal name in Kerala, but in the U.S. has come to be used as a family name among Kerala Christians.
Surname or Lastname
English (chiefly Kent and Sussex)
English (chiefly Kent and Sussex) : occupational name for a designer or engineer, from a Middle English reduced form of Old French engineor ‘contriver’ (a derivative of engaigne ‘cunning’, ‘ingenuity’, ‘stratagem’, ‘device’). Engineers in the Middle Ages were primarily designers and builders of military machines, although in peacetime they might turn their hands to architecture and other more pacific functions.German : from the Latin personal name Januarius (see January 1). Jänner is a South German word for ‘January’, and so it is possible that this is one of the surnames acquired from words denoting months of the year, for example by converts who had been baptized in that month, people who were born or baptized in that month, or people whose taxes were due in January.
Boy/Male
Indian
Supreme god.
Surname or Lastname
English
English : topographic name for someone who lived by the gates of a medieval walled town. The Middle English singular gate is from the Old English plural, gatu, of geat ‘gate’ (see Yates). Since medieval gates were normally arranged in pairs, fastened in the center, the Old English plural came to function as a singular, and a new Middle English plural ending in -s was formed. In some cases the name may refer specifically to the Sussex place Eastergate (i.e. ‘eastern gate’), known also as Gates in the 13th and 14th centuries, when surnames were being acquired.Americanized spelling of German Götz (see Goetz).Translated form of French Barrière (see Barriere).In New England, Gates was the preferred English version of the name of an extensive French family, called Barrière dit Langevin.
Girl/Female
Gujarati, Hindu, Indian
The Soothing Voice
Boy/Male
Arabic
Two Bright Stars Near the Pole; Beta and Gama in Ursa Minor
Girl/Female
Tamil
Beautiful, A destiny
Girl/Female
Danish, Indian, Latin, Sanskrit, Swedish
Loveable; Desire
Girl/Female
Hebrew
Without flaw.
Girl/Female
African, American, Australian, British, Chinese, Christian, Danish, Dutch, English, French, German, Irish, Italian, Jamaican, Latin
Jewel; Precious Stone; Gem
Boy/Male
African, British, English, Indian
Mother; God-like
Girl/Female
Hindu, Indian, Kannada, Telugu
Beautiful; A Destiny
Girl/Female
Arabic, Indian, Kashmiri
Beautiful Sky
Female
English
Italian name GEMMA means "precious stone."
Girl/Female
French Latin Italian
Jewel.
Surname or Lastname
English
English : occupational name for a dresser of cloth, Old English fullere (from Latin fullo, with the addition of the English agent suffix). The Middle English successor of this word had also been reinforced by Old French fouleor, foleur, of similar origin. The work of the fuller was to scour and thicken the raw cloth by beating and trampling it in water. This surname is found mostly in southeast England and East Anglia. See also Tucker and Walker.In a few cases the name may be of German origin with the same form and meaning as 1 (from Latin fullare).Americanized version of French Fournier.Samuel Fuller (1589–1633), born in Redenhall, Norfolk, England, was among the Pilgrim Fathers who sailed on the Mayflower in 1620. He was a deacon of the church and until his death functioned as Plymouth Colony’s physician.
GAMMA FUNCTION
GAMMA FUNCTION
Boy/Male
Hindu
Gentle, Wise
Girl/Female
Gujarati, Indian, Kannada
Talented; Very Brilliant Girl
Boy/Male
Tamil
Meghanraj | மேகஂராஜÂ
Pearl
Boy/Male
Arabic, Muslim, Sindhi
Moderate; Average
Boy/Male
Indian
Lamp of redemption, Swim, Ferry across
Boy/Male
Hindu, Indian, Sanskrit
Stealer of the Heart; Name of Lord Krishna
Boy/Male
Australian, British, English
Lovely
Boy/Male
Arabic, Muslim
Unity; Friendship; Harmony
Boy/Male
Hindu, Indian
Bad Impresion
Boy/Male
Australian, Hindu, Indian
Ellam
GAMMA FUNCTION
GAMMA FUNCTION
GAMMA FUNCTION
GAMMA FUNCTION
GAMMA FUNCTION
a.
Belonging to, or resembling, gumma.
a.
Having the form of a mamma (breast) or mammae.
n.
A performer upon the viola di gamba. See under Viola.
n.
A kind of soft tumor, usually of syphilitic origin.
n.
An abbes or spiritual mother.
pl.
of Mamma
pl.
of Gemma
n.
A leaf bud, as distinguished from a flower bud.
n.
A child's name for mamma, mother.
n.
A glandular organ for secreting milk, characteristic of all mammals, but usually rudimentary in the male; a mammary gland; a breast; under; bag.
n.
The third letter (/, / = Eng. G) of the Greek alphabet.
pl.
of Gumma
n.
Mother; -- word of tenderness and familiarity.
n.
A bud spore; one of the small spores or buds in the reproduction of certain Protozoa, which separate one at a time from the parent cell.
n.
A viola da gamba.
n.
The viola di gamba, now entirely disused.
n.
The llama.
a.
Of or pertaining to a gumma.
n.
Mamma.
n.
See Mamma.