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Extension of superfactorials to the complex numbers
In mathematics, the Barnes G-function G ( z ) {\displaystyle G(z)} is a function that is an extension of superfactorials to the complex numbers. It is
Barnes_G-function
Generalization of the hypergeometric function
the G-function was introduced by Cornelis Simon Meijer (1936) as a very general function intended to include most of the known special functions as particular
Meijer_G-function
Topics referred to by the same term
G-function, related to the Gamma function Meijer G-function, a generalization of the hypergeometric function Siegel G-function, a class of functions in
G-function
Association of one output to each input
possible applications of the concept. A function is often denoted by a letter such as f, g or h. The value of a function f at an element x of its domain (that
Function_(mathematics)
Class of functions in transcendental number theory
In mathematics, the Siegel G-functions are a class of functions in transcendental number theory introduced by C. L. Siegel. They satisfy a linear differential
Siegel_G-function
Method of solution to differential equations
linear differential operator, then the Green's function G {\displaystyle G} is the solution of the equation L G = δ , {\displaystyle LG=\delta ,} where δ {\displaystyle
Green's_function
Extension of the factorial function
function g ( x ) {\displaystyle g(x)} with g ( x ) = g ( x + 1 ) {\displaystyle g(x)=g(x+1)} and g ( 0 ) = 1 {\displaystyle g(0)=1} , such as g (
Gamma_function
Degree of differentiability of a function or map
but not of class Cj where j > k. The function g ( x ) = { x 2 sin ( 1 x ) if x ≠ 0 , 0 if x = 0 {\displaystyle g(x)={\begin{cases}x^{2}\sin {\left({\tfrac
Smoothness
Operation on mathematical functions
two functions, f {\displaystyle f} and g {\displaystyle g} , and returns a new function f ∘ g {\displaystyle f\circ g} . When the composite function f ∘
Function_composition
Function that is holomorphic on the whole complex plane
In complex analysis, an entire function, also called an integral function, is a complex-valued function that is holomorphic on the whole complex plane
Entire_function
Theoretical framework in harmonic analysis
involves studying a function by decomposing it in terms of functions with localized frequencies, and using the Littlewood–Paley g-function to compare it with
Littlewood–Paley_theory
Transcendental single-variable function
tangent integral, polygamma function, Riemann zeta function, Dirichlet eta function, and Dirichlet beta function. The Clausen function of order 2 – often referred
Clausen_function
Generalization of the Meijer G-function and the Fox–Wright function
In mathematics, the Fox H-function H(x) is a generalization of the Meijer G-function and the Fox–Wright function introduced by Charles Fox (1961). It is
Fox_H-function
types of functions Elementary functions are functions built from basic operations (e.g. addition, exponentials, logarithms...) Algebraic functions are functions
List of mathematical functions
List_of_mathematical_functions
Generalized function whose value is zero everywhere except at zero
and g {\displaystyle g} are functions such that f = g {\displaystyle f=g} almost everywhere, then f {\displaystyle f} is integrable if and only if g {\displaystyle
Dirac_delta_function
Description of continuous random distribution
probability density function (PDF), density function, or simply density of an absolutely continuous random variable, is a function whose value at any given
Probability_density_function
Multivalued function in mathematics
In mathematics, the Lambert W function, also called the omega function or product logarithm, is a multivalued function, namely the branches of the converse
Lambert_W_function
Order-preserving mathematical function
In mathematics, a monotonic function (or monotone function) is a function between ordered sets that preserves or reverses the given order. This concept
Monotonic_function
Real function with secant line between points above the graph itself
function is called convex if the line segment between any two distinct points on the graph of the function lies above or on the graph of the function
Convex_function
Mathematical concept
be a function whose domain is the set X, and whose codomain is the set Y. Then f is invertible if there exists a function g from Y to X such that g ( f
Inverse_function
Function that is continuous everywhere but differentiable nowhere
the cosine function can be replaced in the infinite series by a piecewise linear "zigzag" function. G. H. Hardy showed that the function of the above
Weierstrass_function
Integral expressing the amount of overlap of one function as it is shifted over another
mathematical operation on two functions f {\displaystyle f} and g {\displaystyle g} that produces a third function f ∗ g {\displaystyle f*g} , as the integral of
Convolution
class function is a function on a group G that is constant on the conjugacy classes of G. In other words, it is invariant under the conjugation map on G. Such
Class_function
Complex-differentiable (mathematical) function
In mathematics, a holomorphic function is a complex-valued function of one or more complex variables that is complex differentiable in a neighbourhood
Holomorphic_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
Function that preserves distinctness
In mathematics, an injective function (also known as injection, or one-to-one function) is a function f that maps distinct elements of its domain to distinct
Injective_function
Mathematical function such that every output has at least one input
words, g is a right inverse of f if the composition f o g of g and f in that order is the identity function on the domain Y of g. The function g need not
Surjective_function
Function specifying the behavior of a component in an electronic or control system
a transfer function (also known as system function or network function) of a system, sub-system, or component is a mathematical function that models
Transfer_function
Mathematical function, denoted exp(x) or e^x
In mathematics, the exponential function is the unique real function which maps zero to one and has a derivative everywhere equal to its value. It is denoted
Exponential_function
Smooth approximation of one-hot arg max
The softmax function, also known as softargmax or normalized exponential function, converts a tuple of K real numbers into a probability distribution
Softmax_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
Concept in complex analysis
function g is a function whose complex derivative is g. More precisely, given an open set U {\displaystyle U} in the complex plane and a function g :
Antiderivative (complex analysis)
Antiderivative_(complex_analysis)
Family of solutions to related differential equations
Bessel functions are a class of special functions that commonly appear in problems involving wave motion, heat conduction, and other physical phenomena
Bessel_function
Evaluation of a function on its argument
equivalently expressed using function composition as: ( f ∘ g ∘ h ∘ j ) ( x ) {\displaystyle (f\circ g\circ h\circ j)(x)} or even: ( f ∘ g ∘ h ∘ j ∘ x ) ( ) {\displaystyle
Function_application
Multivariate generalization of the gamma function
{1-p}{2}})G(a+1-{\frac {p}{2}})}}} Where G is the Barnes G-function, the indefinite product of the Gamma function. The function is derived by Anderson
Multivariate_gamma_function
G {\displaystyle L:{\mathcal {F}}\to {\mathcal {G}}} which takes a function y ∈ F {\displaystyle y\in {\mathcal {F}}} to another function L [ y ] ∈ G
List_of_mathematic_operators
function such that g ( 0 ) = 0 {\displaystyle g(0)=0} and g ( 1 ) = 1 {\displaystyle g(1)=1} . The dual distortion function is g ~ ( x ) = 1 − g ( 1 − x ) {\displaystyle
Distortion_function
Class of mathematical functions
{ − ∞ } {\displaystyle \varphi \colon G\to \mathbb {R} \cup \{-\infty \}} be an upper semi-continuous function. Then, φ {\displaystyle \varphi } is called
Subharmonic_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
Type of regression analysis
into a moments problem in a natural function space, usually built around generalizations of the Meijer-G function. By not requiring a priori specification
Symbolic_regression
Polynomial function of degree two
In mathematics, a quadratic function of a single variable is a function of the form f ( x ) = a x 2 + b x + c {\displaystyle f(x)=ax^{2}+bx+c} with
Quadratic_function
Covariance and correlation
where K g = [ k ( g , T 0 ( g ) ) , k ( g , T 1 ( g ) ) , … , k ( g , T N − 1 ( g ) ) ] {\displaystyle K_{g}=[k(g,T_{0}(g)),k(g,T_{1}(g)),\dots ,k(g,T_{N-1}(g))]}
Cross-correlation
use objects, for instance f(x) instead of x.f(), or g(x, y) instead of x.g(y). Friend functions have the same implications on encapsulation as methods
Friend_function
Mathematical function with no sudden changes
a continuous function is a function such that a small variation of the argument induces a small variation of the value of the function. This implies
Continuous_function
Fast-growing function
Friedman's SSCG function is a mathematical function defined by Harvey Friedman. It is defined by SSCG ( k ) {\displaystyle {\text{SSCG}}(k)} as the largest
Friedman's_SSCG_function
Smooth and compactly supported function
d, the function R ∋ x ↦ g ( x − a b − a ) g ( d − x d − c ) {\displaystyle \mathbb {R} \ni x\mapsto g{\Bigl (}{\frac {x-a}{b-a}}{\Bigr )}\,g{\Bigl (}{\frac
Bump_function
Mathematical constant
is a mathematical constant, related to special functions like the K-function and the Barnes G-function. The constant also appears in a number of sums
Glaisher–Kinkelin_constant
S-shaped curve
A logistic function or logistic curve is a common S-shaped curve (sigmoid curve) with the equation f ( x ) = L 1 + e − k ( x − x 0 ) {\displaystyle f(x)={\frac
Logistic_function
Function that is discontinuous at rationals and continuous at irrationals
Thomae's function is a real-valued function of a real variable that can be defined as: f ( x ) = { 1 q if x = p q ( x is rational), with p ∈ Z and
Thomae's_function
Mathematical function
In mathematics, a Gaussian function, often simply referred to as a Gaussian, is a function of the base form f ( x ) = exp ( − x 2 ) {\displaystyle f(x)=\exp(-x^{2})}
Gaussian_function
Function whose graph is 0, then 1, then 0 again, in an almost-everywhere continuous way
The rectangular function (also known as the rectangle function, rect function, Pi function, Heaviside Pi function, gate function, unit pulse, or the normalized
Rectangular_function
Formal power series
generating function and its integral: G ′ ( z ) = ∑ n = 0 ∞ ( n + 1 ) g n + 1 z n z ⋅ G ′ ( z ) = ∑ n = 0 ∞ n g n z n ∫ 0 z G ( t ) d t = ∑ n = 1 ∞ g n − 1
Generating_function
Polynomial function of degree 5
mathematics, a quintic function is a function of the form g ( x ) = a x 5 + b x 4 + c x 3 + d x 2 + e x + f , {\displaystyle g(x)=ax^{5}+bx^{4}+cx^{3}+dx^{2}+ex+f
Quintic_function
Point to which functions converge in analysis
and g are real-valued (or complex-valued) functions, then taking the limit of an operation on f(x) and g(x) (e.g., f + g, f − g, f × g, f / g, f g) under
Limit_of_a_function
Product of numbers from 1 to n
factorials. The superfactorials are continuously interpolated by the Barnes G-function. Triangular number Just as the n {\displaystyle n} th factorial is the
Factorial
Concept in convex analysis
Specifically, a concave function g {\displaystyle g} is called proper if its negation − g , {\displaystyle -g,} which is a convex function, is proper in the
Proper_convex_function
Negative of a convex function
In mathematics, a concave function is one for which the function value at any convex combination of elements in the domain is greater than or equal to
Concave_function
Function with a multiplicative scaling behaviour
mathematics, a homogeneous function is a function of several variables such that the following holds: If each of the function's arguments is multiplied by
Homogeneous_function
Continuous function that is not absolutely continuous
Function composition extends this to a monoid, in that one can write g 010 = g 0 g 1 g 0 {\displaystyle g_{010}=g_{0}g_{1}g_{0}} and generally, g A g
Cantor_function
Indefinite integral
and G. Antiderivatives are related to definite integrals through the second fundamental theorem of calculus: the definite integral of a function over
Antiderivative
Function whose actual domain of definition may be smaller than its apparent domain
In mathematics, a partial function f from a set X to a set Y is a function from a subset S of X (possibly the whole X itself) to Y. The subset S, that
Partial_function
Mathematical formula
f on G (function invariant under conjugation by G {\displaystyle G} ): ∫ G f ( g ) d g = ∫ T f ( t ) u ( t ) d t . {\displaystyle \int _{G}f(g)\,dg=\int
Weyl_integration_formula
Artificial neural network node function
In artificial neural networks, the activation function of a node is a function that calculates the output of the node based on its individual inputs and
Activation_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
Class of mathematical functions
elliptic functions with respect to a given period lattice. A cubic of the form C g 2 , g 3 C = { ( x , y ) ∈ C 2 : y 2 = 4 x 3 − g 2 x − g 3 } {\displaystyle
Weierstrass_elliptic_function
Function returning one of only two values
switching function, used especially in older computer science literature, and truth function (or logical function), used in logic. Boolean functions are the
Boolean_function
Mathematical function characterizing set membership
In mathematics, an indicator function or a characteristic function of a subset of a set is a function that maps elements of the subset to one, and all
Indicator_function
Mathematical relation consisting of a multi-variable function equal to zero
unique inverse function. If g is a function of x that has a unique inverse, then the inverse function of g, called g−1, is the unique function giving a solution
Implicit_function
Concept in dynamical systems
would end up with a function g {\displaystyle g} that satisfies g ( x ) = − α g ( g ( − x / α ) ) {\displaystyle g(x)=-\alpha g(g(-x/\alpha ))} . Further
Feigenbaum_function
Type of mathematical function
elementary function is a function of a single variable (real or complex) that is typically encountered by beginners. The basic elementary functions are polynomial
Elementary_function
Function that takes one or more functions as an input or that outputs a function
plus-three)) (println (g 7)) ; 13 twice = function(f) { return function(x) { return f(f(x)); }; }; plusThree = function(i) { return i + 3; }; g = twice(plusThree);
Higher-order_function
Representation of a mathematical function
set Y (the codomain), the graph of the function is the set G ( f ) = { ( x , f ( x ) ) : x ∈ X } , {\displaystyle G(f)=\{(x,f(x)):x\in X\},} which is a subset
Graph_of_a_function
Model for light scattering
the asymmetry factor ( g {\displaystyle g} ), without requiring the computational complexity of full Mie theory. The phase function, denoted as p ( θ ) {\displaystyle
Henyey–Greenstein phase function
Henyey–Greenstein_phase_function
Class of statistical models
and 3. A link function g {\displaystyle g} such that E ( Y ∣ X ) = μ = g − 1 ( η ) {\displaystyle \operatorname {E} (Y\mid X)=\mu =g^{-1}(\eta )} .
Generalized_linear_model
define the Ramanujan G- and g-functions as 2 1 / 4 G n = q − 1 24 ∏ n > 0 ( 1 + q 2 n − 1 ) = η 2 ( τ ) η ( τ 2 ) η ( 2 τ ) , 2 1 / 4 g n = q − 1 24 ∏ n >
Weber_modular_function
Function with unusual fractal properties
Function composition extends this to a monoid, in that one can write g 010 = g 0 g 1 g 0 {\displaystyle g_{010}=g_{0}g_{1}g_{0}} and generally, g A g
Minkowski's question-mark function
Minkowski's_question-mark_function
Functions in mathematics
the theory of stochastic processes, a harmonic function is a twice continuously differentiable function f : U → R {\displaystyle f:U\to \mathbb {R} }
Harmonic_function
Mathematical function
In mathematics, Landau's function g(n), named after Edmund Landau, is defined for every natural number n to be the largest order of an element of the symmetric
Landau's_function
Function used in signal processing
processing and statistics, a window function (also known as an apodization function or tapering function) is a mathematical function that is zero-valued outside
Window_function
Kind of mathematical function
In mathematics, and in particular measure theory, a measurable function is a function between the underlying sets of two measurable spaces that preserves
Measurable_function
Mathematical constants
Barnes G-function: Γ ( i ) = G ( 1 + i ) G ( i ) = e − log G ( i ) + log G ( 1 + i ) . {\displaystyle \Gamma (i)={\frac {G(1+i)}{G(i)}}=e^{-\log G(i)+\log
Particular values of the gamma function
Particular_values_of_the_gamma_function
Concept in the analysis of dynamical systems
-\nabla {V}\cdot g} is locally positive definite, or ∇ V ⋅ g {\displaystyle \nabla {V}\cdot g} is locally negative definite. Lyapunov functions arise in the
Lyapunov_function
Type of function
functions over the interval: ⟨ f , g ⟩ = ∫ f ( x ) ¯ g ( x ) d x . {\displaystyle \langle f,g\rangle =\int {\overline {f(x)}}g(x)\,dx.} The functions
Orthogonal_functions
Set of functions between two fixed sets
set. The functions X → F can be given the structure of a vector space over F where the operations are defined pointwise, that is, for any f, g : X → F
Function_space
Class of mathematical function
meromorphic function (or meromorph) was a function from a group G into itself that preserved the product on the group. The image of this function was called
Meromorphic_function
Class of periodic mathematical functions
-function satisfies the differential equation ℘ ′ ( z ) 2 = 4 ℘ ( z ) 3 − g 2 ℘ ( z ) − g 3 , {\displaystyle \wp '(z)^{2}=4\wp (z)^{3}-g_{2}\wp (z)-g_{3}
Elliptic_function
Continuous probability distribution
\lambda ^{k}\,t^{k}\right)^{q}}}\right)} where G is the Meijer G-function. The characteristic function has also been obtained by Muraleedharan et al.
Weibull_distribution
Branch of mathematics
of the function near that point. By finding the derivative of a function at every point in its domain, it is possible to produce a new function, called
Calculus
Mathematical transform that expresses a function of time as a function of frequency
exhibiting normal distribution (e.g., diffusion). The Fourier transform of a Gaussian function is another Gaussian function. Joseph Fourier introduced sine
Fourier_transform
Theorem in mathematics
mathematical analysis, the inverse function theorem gives sufficient conditions for a function to have an inverse function. The essential idea is that if
Inverse_function_theorem
Continuous function whose value increases to infinity
constrained optimization, a field of mathematics, a barrier function is a continuous function whose value increases to infinity as its argument approaches
Barrier_function
Multiplicative function in number theory
The Möbius function μ ( n ) {\displaystyle \mu (n)} is a multiplicative function in number theory introduced by the German mathematician August Ferdinand
Möbius_function
composition of an univariate function g : R → R {\displaystyle g:\mathbb {R} \rightarrow \mathbb {R} } , that is called a profile function, with an affine transformation
Ridge_function
Result of repeatedly applying a mathematical function
f^{n},} where idX is the identity function on X and (f ∘ {\displaystyle \circ } g)(x) = f (g(x)) denotes function composition. This notation has been
Iterated_function
Mathematical result in convex functions theory
convex functions named after Werner Fenchel. Let f {\displaystyle f} be a proper convex function on R n {\displaystyle \mathbb {R} ^{n}} and let g {\displaystyle
Fenchel's_duality_theorem
Product of consecutive factorial numbers
gamma function, the superfactorials can be continuously interpolated by the Barnes G-function as s f ( n ) = G ( n + 2 ) {\displaystyle sf(n)=G(n+2)}
Superfactorial
original paper, G.H. Hardy and J.E. Littlewood explained their maximal inequality in the language of cricket averages. Given a function f defined on Rn
Maximal_function
Approximating an arbitrary function with a well-behaved one
g is a finite set, one is dealing with a classification problem instead. Approximation theory Fitness approximation Kriging Least squares (function approximation)
Function_approximation
Mathematical function with convex lower level sets
In mathematics, a quasiconvex function is a real-valued function defined on a convex subset of a real vector space, such that for any real number y, the
Quasiconvex_function
Type of complex function
This definition extends also to functions of two or more variables, e.g., in the case that f {\displaystyle f} is a function of two variables it is Hermitian
Hermitian_function
G FUNCTION
G FUNCTION
Male
Norse
Old Norse name RÃG means "king." In mythology, this is the name of the god who brought into being the progenitors of the three classes of human beings.
Surname or Lastname
English
English : from a Middle English personal name, Salewi, probably from an unattested Old English personal name, Sǣlwīg, composed of the elements sǣl ‘good fortune’ + wīg ‘war’.
Surname or Lastname
English
English : variant of William, from a central French form in which W is replaced by G.
Surname or Lastname
English
English : unexplained. Perhaps from the Old English personal name Sǣlwīg (see Selway).
Surname or Lastname
English
English : from the Middle English personal name Alfwy, Old English Ælfwīg ‘elf battle’.
Surname or Lastname
English
English : variant of William, from a central French form in which W is replaced by G.
Surname or Lastname
English
English : nickname for an honorable man, from Middle English upri(g)ht ‘erect’.
Boy/Male
Hindu, Indian
K for Krishna, S for Shiv and G for Ganesh
Female
Swedish
Swedish form of Old Norse Ãslaug, Ã…SLÖG means "God-betrothed woman."
Boy/Male
Czechoslovakian
Loves g)ory.
Female
Danish
, divine liquor.
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Oriya, Telugu
G Home; Banner; Flag; Pure Gold; Mark; Sign; Dwelling; Almighty
Surname or Lastname
English
English : unexplained.Dutch (Minsen) patronymic from the Germanic personal name Me(g)inzo.
Surname or Lastname
English
English : variant of Alaway, from the Old English personal name Æðelwīg, composed of the elements æðel ‘noble’ + wīg ‘war’.
Surname or Lastname
English (Cumbria and Lancashire)
English (Cumbria and Lancashire) : habitational name from Hay Hurst in the parish of Ribchester, Lancashire, so called from Old English hæg ‘enclosure’ (see Hay 1) or hēg ‘hay’ + hyrst ‘wooded hill’.
Surname or Lastname
Irish
Irish : reduced form of Dunleavy.English : from the Middle English personal name Lefwi, Old English Lēofwīg, composed of the elements lēof ‘dear’, ‘beloved’ + wīg ‘war’.
Surname or Lastname
English (Devon)
English (Devon) : from the Middle English personal name Edwy, Old English Ēadwīg, composed of the elements ēad ‘prosperity’, ‘fortune’ + wīg ‘war’.
Surname or Lastname
English
English : variant of William, from a central French form in which W is replaced by G.
Surname or Lastname
English
English : from a late Old English personal name, Ordwīg, composed of the elements ord ‘point (especially of a spear or sword)’ + wīg ‘war’.
Female
Hungarian
Hungarian name VIRÃG means "flower."
G FUNCTION
G FUNCTION
Boy/Male
Bengali, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
King of Mountains
Boy/Male
Celtic American Irish Scottish
Lives by the sea.
Biblical
exaltation of help
Surname or Lastname
English
English : variant of Hobday.
Boy/Male
Hebrew Spanish
God will multiply.
Girl/Female
Indian
Constant picture, A painting
Boy/Male
American, Anglo, Australian, British, Christian, English, French, German, Indian, Jamaican, Latin
Bowman; An English Surname; The Archer; Noteworthy and Valorous
Girl/Female
Muslim/Islamic
Blessing of god gods gift
Boy/Male
Hindu, Indian, Sanskrit
Stem; Hollow Reed
Boy/Male
Tamil
King dasaratha
G FUNCTION
G FUNCTION
G FUNCTION
G FUNCTION
G FUNCTION
n.
The dropping of a letter or syllable from the beginning of a word; e. g., cute for acute.
n.
A figure in which an epithet of a contrary signification is added to a word; e. g., cruel kindness; laborious idleness.
n.
A plant of the genus Glycyrrhiza (G. glabra), the root of which abounds with a sweet juice, and is much used in demulcent compositions.
n.
The fifth tone of the scale; thus G is the dominant of C, A of D, and so on.
n.
One who explains the higher functions and relations of the soul by the association of ideas; e. g., Hartley, J. C. Mill.
n.
A subtonic sound or element; a vocal consonant, as b, d, g, n, etc.; a subvocal.
n.
A toothed delphinoid cetacean, of the genus Grampus, esp. G. griseus of Europe and America, which is valued for its oil. It grows to be fifteen to twenty feet long; its color is gray with white streaks. Called also cowfish. The California grampus is G. Stearnsii.
n.
A genus of plants which yield the cotton of the arts. The species are much confused. G. herbaceum is the name given to the common cotton plant, while the long-stapled sea-island cotton is produced by G. Barbadense, a shrubby variety. There are several other kinds besides these.
n.
A genus of papilionaceous herbaceous plants, one species of which (G. glabra), is the licorice plant, the roots of which have a bittersweet mucilaginous taste.
n.
A church road (e. g., a path across fields) for funerals.
n.
Any one of several species of American ground warblers of the genus Geothlypis, esp. the Maryland yellowthroat (G. trichas), which is a very common species.
n.
A plant of the genus Genista (G. tinctoria); dyer's weed; -- called also greenweed.
n.
That method of spelling in which the same letters represent different sounds in different words, as in the ordinary English orthography; e. g., g in get and in ginger.
n.
The third letter (/, / = Eng. G) of the Greek alphabet.
superl.
Applied to a palatal, a sibilant, or a dental consonant (as g in gem, c in cent, etc.) as distinguished from a guttural mute (as g in go, c in cone, etc.); -- opposed to hard.
n.
A syllable applied in solmization to the note G, or to the fifth tone of any diatonic scale.