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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
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
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
Third letter of the Greek alphabet
mathematics, the upper incomplete gamma function The Christoffel symbols in differential geometry In probability theory and statistics, the gamma distribution is
Gamma
mathematicians defined this type incomplete-version of Bessel function or this type generalized-version of incomplete gamma function: K v ( x , y ) = ∫ 1 ∞ e
Incomplete Bessel K function/generalized incomplete gamma function
Incomplete_Bessel_K_function/generalized_incomplete_gamma_function
Probability distribution
the lower incomplete gamma function, and P ( ⋅ , ⋅ ) {\displaystyle P(\cdot ,\cdot )} denotes the regularized lower incomplete gamma function. The quantile
Generalized gamma distribution
Generalized_gamma_distribution
Two-parameter family of continuous probability distributions
}{x}}\right)}{\Gamma (\alpha )}}=Q\left(\alpha ,{\frac {\beta }{x}}\right)\!} where the numerator is the upper incomplete gamma function and the denominator
Inverse-gamma_distribution
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, 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
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
{z^{k}}{k^{s}}}~{\frac {\Gamma (s,kb)}{\Gamma (s)}}} where Γ(s) is the gamma function and Γ(s,x) is the upper incomplete gamma function. Since Γ(s,0)=Γ(s),
Incomplete_polylogarithm
Mathematical function
{\gamma (1-{\frac {n}{p}},z)}{\Gamma (1-{\frac {n}{p}})}}{\bigg ]}} where γ ( x , y ) {\displaystyle \gamma (x,y)} is the incomplete gamma function. The
Mittag-Leffler_function
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
Special mathematical function
t-t\ln z)}{(1+t^{2})^{s/2}(e^{2\pi t}-1)}}dt} where Γ is the upper incomplete gamma-function. All (but not part) of the ln(z) in this expression can be replaced
Polylogarithm
Palestinian statistician and UN official (1919–2005)
theory and the tabulation of the Incomplete gamma function, where he wrote the book “Tables of the Incomplete Gamma Function Ratio”.[citation needed] He contributed
Salem_Hanna_Khamis
Mathematical function
using the incomplete gamma function. If Q ( a , z ) = Γ ( a , z ) Γ ( a ) = 1 Γ ( a ) ∫ z ∞ u a − 1 e − u d u {\displaystyle Q(a,z)={\frac {\Gamma (a,z)}{\Gamma
Z_function
Solution of a confluent hypergeometric equation
polynomials Incomplete gamma function Laguerre polynomials Parabolic cylinder function (or Weber function) Poisson–Charlier function Toronto functions Whittaker
Confluent hypergeometric function
Confluent_hypergeometric_function
Astronomical measure
Schechter function with α = − 1 {\displaystyle \alpha =-1} is said to be flat. Integrals of the Schechter function can be expressed via the incomplete gamma function
Luminosity function (astronomy)
Luminosity_function_(astronomy)
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
Risk measure estimating the average loss in the worst tail of the distribution
}{1-\alpha }}\Gamma \left(1+{\frac {1}{k}},-\ln(1-\alpha )\right)} , where Γ ( s , x ) {\displaystyle \Gamma (s,x)} is the upper incomplete gamma function. If the
Expected_shortfall
Function in statistics
The generalized Marcum Q function of order ν > 0 {\displaystyle \nu >0} can be represented using incomplete Gamma function as Q ν ( a , b ) = 1 − e −
Marcum_Q-function
Family of power series in mathematics
yields many interesting series in mathematics, for example the incomplete gamma function has the asymptotic expansion Γ ( a , z ) ∼ z a − 1 e − z ( 1 +
Generalized hypergeometric function
Generalized_hypergeometric_function
Permutation of the elements of a set in which no element appears in its original position
{\Gamma (n+1,-1)}{e}}=\int _{0}^{\infty }(x-1)^{n}e^{-x}dx} where Γ ( s , x ) {\displaystyle \Gamma (s,x)} is the upper incomplete gamma function. It
Derangement
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
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
Special function defined by an integral
special 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
Exponential_integral
Complex-differentiable part of a Maass wave function
essentially the incomplete gamma function. The integral converges whenever g has a zero at the cusp i∞, and the incomplete gamma function can be extended
Mock_modular_form
j-1}&{\text{otherwise}}\end{cases}}} and Γ(x,y) is the upper incomplete gamma function. ∫ 1 a e λ x + b d x = x b − 1 b λ ln ( a e λ x + b ) {\displaystyle
List of integrals of exponential functions
List_of_integrals_of_exponential_functions
Special function defined by an integral
Historically, elliptic functions were discovered as inverse functions of elliptic integrals. Incomplete elliptic integrals are functions of two arguments;
Elliptic_integral
{\displaystyle \Gamma (s,y)} is the upper incomplete gamma function. Since Γ ( s , 0 ) = Γ ( s ) {\displaystyle \Gamma (s,0)=\Gamma (s)} , it follows that: F j
Incomplete Fermi–Dirac integral
Incomplete_Fermi–Dirac_integral
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 function defined by an integral
{x^{m+nk+1}}{k!}}} is a confluent hypergeometric function and also an incomplete gamma function ∫ x m e i x n d x = x m + 1 m + 1 1 F 1 ( m + 1 n 1
Fresnel_integral
Probability distribution and special case of gamma distribution
\gamma (s,t)} is the lower incomplete gamma function and P ( s , t ) {\textstyle P(s,t)} is the regularized gamma function. In a special case of k = 2
Chi-squared_distribution
Layer of fluid in the immediate vicinity of a bounding surface
temperature at any point in the fluid, can be expressed as an incomplete gamma function. Schlichting proposed an equivalent substitution that reduces
Boundary_layer
Branch of discrete mathematics
combinatorics, which uses explicit combinatorial formulae and generating functions to describe the results, analytic combinatorics aims at obtaining asymptotic
Combinatorics
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
identities Hypergeometric series Incomplete beta function Incomplete gamma function Jordan–Pólya number Kempner function Lah number Lanczos approximation
List of factorial and binomial topics
List_of_factorial_and_binomial_topics
Probability distribution
(-ix_{\mathrm {m} }t)^{\alpha }\Gamma (-\alpha ,-ix_{\mathrm {m} }t),} where Γ(a, x) is the incomplete gamma function. The parameters may be solved for
Pareto_distribution
Measure giving the average loss beyond a specified Value-at-Risk level
}{1-\alpha }}\Gamma \left(1+{\frac {1}{k}},-\ln(1-\alpha )\right),} where Γ ( s , x ) {\displaystyle \Gamma (s,x)} is the upper incomplete gamma function. If the
Tail_value_at_risk
Generalization in fractional calculus
}}}\,\operatorname {d} t} where Γ ( ⋅ ) {\textstyle \Gamma \left(\cdot \right)} is the Gamma function. Let's define D x α := d α d x α {\textstyle \operatorname
Caputo_fractional_derivative
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
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
Statistical distribution
}}x^{2}\right)}{\Gamma (m)}}=P\left(m,{\frac {m}{\Omega }}x^{2}\right)} where P is the regularized (lower) incomplete gamma function. The parameters m
Nakagami_distribution
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
Integrals not expressible in closed-form from elementary functions
logarithmic integral) x c − 1 e − x {\displaystyle {x^{c-1}}e^{-x}} (incomplete gamma function); for c = 0 , {\displaystyle c=0,} the antiderivative can be written
Nonelementary_integral
Canadian mathematician (born 1947)
Maple Risch algorithm Symbolic integration Derivatives of the incomplete gamma function List of University of Waterloo people Keith Geddes' home page
Keith_Geddes
Continuous probability distribution, named after Benjamin Gompertz
exponential integral and Γ ( ⋅ , ⋅ ) {\displaystyle \Gamma (\cdot ,\cdot )} is the upper incomplete gamma function. If X is defined to be the result of sampling
Gompertz_distribution
Sum of the first n whole number reciprocals; 1/1 + 1/2 + 1/3 + ... + 1/n
{Ein} (z)=\mathrm {E} _{1}(z)+\gamma +\ln z=\Gamma (0,z)+\gamma +\ln z} where Γ(0, z) is the incomplete gamma function. The harmonic numbers have several
Harmonic_number
Special mathematical function
|a|<1;\Re (s)<0;z\notin (0,\infty ).} An asymptotic series in the incomplete gamma function Φ ( z , s , a ) = 1 2 a s + 1 z a ∑ k = 1 ∞ e − 2 π i ( k − 1
Lerch_transcendent
Rules for computing derivatives of functions Incomplete gamma function – Types of special mathematical functions Indefinite sum – Inverse of a finite
Lists_of_integrals
Sequence of differential equation solutions
}}\Re (\gamma )>-{\tfrac {1}{2}}} for the exponential function. The incomplete gamma function has the representation Γ ( α , x ) = x α e − x ∑ i = 0
Laguerre_polynomials
Mathematical software
radicals) Derivatives of elementary functions and special functions. (e.g. See derivatives of the incomplete gamma function.) Cylindrical algebraic decomposition
Computer_algebra_system
Algorithmic runtime requirements for common math procedures
Borwein & Borwein. The elementary functions are constructed by composing arithmetic operations, the exponential function ( exp {\displaystyle \exp } ), the
Computational complexity of mathematical operations
Computational_complexity_of_mathematical_operations
Mathematical function
{\displaystyle \gamma } are respectively the Gamma function and lower incomplete Gamma function. Many related expressions, in terms of the surface brightness
Sérsic_profile
Operation in mathematical calculus
antiderivatives, the special functions (like the Legendre functions, the hypergeometric function, the gamma function, the incomplete gamma function and so on). Extending
Integral
Generalization of the hypergeometric function
terms of the Meijer G-function. Here, γ and Γ are the lower and upper incomplete gamma functions, Jν and Yν are the Bessel functions of the first and second
Meijer_G-function
{\frac {e^{t}}{(e^{t}-1)^{2}}}=\sum _{k=0}^{\infty }k\,e^{kt}.} Incomplete gamma function Rogers, William; Powell, Robert (July 3, 1958). Tables of transport
Transport_integrals
Mathematical equation related to human death rate
integral has a closed form in terms of the upper incomplete gamma function Γ ( s , z ) {\displaystyle \Gamma (s,z)} . One convenient expression is E [ X
Gompertz–Makeham law of mortality
Gompertz–Makeham_law_of_mortality
Mathematical function
0}D_{n}(x)=1.} If Γ {\displaystyle \Gamma } is the gamma function and ζ {\displaystyle \zeta } is the Riemann zeta function, then, for x ≫ 0 {\displaystyle
Debye_function
Mahler in his work on the zeros of the incomplete gamma function. Mahler polynomials are given by the generating function ∑ g n ( x ) t n / n ! = exp ( x
Mahler_polynomial
Noncentral generalization of the chi-squared distribution
{\gamma (k/2,x/2)}{\Gamma (k/2)}}\,} and where γ ( k , z ) {\displaystyle \gamma (k,z)\,} is the lower incomplete gamma function. The Marcum Q-function
Noncentral chi-squared distribution
Noncentral_chi-squared_distribution
Mathematical function
\theta } be the incomplete elliptic integral of the second kind with parameter m {\displaystyle m} . Then the Jacobi epsilon function can be defined as
Jacobi_elliptic_functions
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
Computation of an antiderivatives
pattern-matching and the exploitation of special functions, in particular the incomplete gamma function. Although this approach is heuristic rather than
Symbolic_integration
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
Method for evaluating indefinite integrals
portal Axiom (computer algebra system) Closed-form expression Incomplete gamma function Lists of integrals Liouville's theorem (differential algebra)
Risch_algorithm
Summation method for divergent series
dt={\frac {1}{z}}\cdot e^{1/z}\cdot \Gamma \left(0,{\frac {1}{z}}\right)} (where Γ is the incomplete gamma function). This integral converges for all z ≥ 0
Borel_summation
Formula for temperature dependence of rates of chemical reactions
E_{\mathrm {a} }} as lower bound and so are often of the type of incomplete gamma functions, which turn out to be proportional to exp − E a R T {\displaystyle
Arrhenius_equation
Probability distribution
\gamma (s,y)=\int _{0}^{y}t^{s-1}e^{-t}\,dt} denotes the lower incomplete gamma function. The modified half-normal distribution is an exponential family
Modified half-normal distribution
Modified_half-normal_distribution
λ ) {\displaystyle I\left(r,\lambda \right)} is the Pearson's incomplete gamma function: I ( r , λ ) = ∑ y = r ∞ e − λ λ y y ! , {\displaystyle I(r,\lambda
Displaced Poisson distribution
Displaced_Poisson_distribution
Advantage a team has playing in home venue
k_{-1}+1)} , where I 1 / 2 ( ) {\displaystyle I_{1/2}()} is incomplete gamma function. For example, Newcastle in 2015/2016 English Premier League season
Home_advantage
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
Sum of pairwise divisible unit fractions
+2\beta ),\dots \}\;} , where γ {\displaystyle \gamma } represents the lower Incomplete gamma function. Specifically, if α = β {\displaystyle \alpha =\beta
Engel_expansion
Standard RGB color space
denoted with the letter γ {\displaystyle \gamma } , hence the common name "gamma correction" for this function. This design has the benefit of displaying
SRGB
On eigenvalues of random matrices
\Gamma (j;x)=\int _{x}^{\infty }t^{j-1}e^{-t}dt} denotes the upper incomplete gamma function. It has the following asymptotics K ∞ b ( w , z ) := lim N → ∞
Circular_law
Chemical reaction between a fuel and oxygen
{C_{\mathit {\alpha }}H_{\mathit {\beta }}O_{\mathit {\gamma }}}}+\left(\alpha +{\frac {\beta }{4}}-{\frac {\gamma }{2}}\right)\left({\ce {O_{2}}}+3.77{\ce
Combustion
Curve that winds around a central point
Analytic parametric equations of log-aesthetic curves in terms of incomplete gamma functions. Computer Aided Geometric Design 29 (2), 129—140 [7]. Ziatdinov
Spiral
Probability distribution
{x}{1+x}}\left(\alpha ,\beta \right),} where I is the regularized incomplete beta function. While the related beta distribution is the conjugate prior distribution
Beta_prime_distribution
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
Pumping water into an aquifer to monitor its response
"Well function" (called the incomplete gamma function, Γ ( 0 , u ) {\displaystyle \Gamma (0,u)} , in non-hydrogeology literature). The well function is given
Aquifer_test
Operation on formal power series
closed-form exponential generating function expanded in terms of the natural logarithm, the incomplete gamma function, and the exponential integral given
Generating function transformation
Generating_function_transformation
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
Mathematical integral
where η {\displaystyle \eta } is the Dirichlet eta function. Incomplete Fermi–Dirac integral Gamma function Polylogarithm Gradshteyn, Izrail Solomonovich;
Complete_Fermi–Dirac_integral
Probability distribution in physics
\qquad c>0,\,\chi >0,\,p>-1} where Γ(·) is the gamma function, and Γ(·,·) is the upper incomplete gamma function. Here parameters c, χ, p represent the cutoff
ARGUS_distribution
_{x}\Gamma (x)=(-1)^{x+1}\Gamma (x){\frac {\Gamma (1-x,-1)}{e}}+C} [citation needed] where Γ ( s , x ) {\displaystyle \Gamma (s,x)} is the incomplete gamma
List_of_indefinite_sums
Mathematical function
s − 1 e − t d t {\displaystyle \Gamma (s,y)=\int _{y}^{\infty }t^{s-1}e^{-t}dt} denotes the incomplete gamma function (which has to be interpreted appropriately
Harmonic_Maass_form
Mathematical concept
expansions for the Fresnel integrals, for the Dawson function, and for the incomplete gamma function. A simpler version of the argument yields two useful
Gauss's_continued_fraction
Function related to statistics and probability theory
derivatives of the sufficient statistic T and the log-partition function A. The gamma distribution is an exponential family with two parameters, α {\textstyle
Likelihood_function
Characteristic of some logical systems
system, i.e. is one of its theorems; otherwise the system is said to be incomplete. The term "complete" is also used without qualification, with differing
Completeness_(logic)
Probability distribution
, x ) {\displaystyle \Gamma (a,x)} is the incomplete gamma function, Γ ( x ) {\displaystyle \Gamma (x)} is the gamma function and Q ( a , x ) {\displaystyle
Scaled inverse chi-squared distribution
Scaled_inverse_chi-squared_distribution
Concept in probability theory and statistics
theory and statistics, the moment generating function of a real-valued random variable is a generating function that provides an alternative specification
Moment_generating_function
Order in which multiple or iterated integrals are computed
ISBN 0-521-38991-7. M. Aslam Chaudhry & Syed M. Zubair (2001). On a Class of Incomplete Gamma Functions with Applications. CRC Press. p. Appendix C. ISBN 1-58488-143-7
Order of integration (calculus)
Order_of_integration_(calculus)
) {\displaystyle \Gamma (a,b)} the incomplete gamma function and F R k ( r K ) {\displaystyle F_{R_{k}}(r_{K})} the Fox's H function that can be approximated
Twisting_properties
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
Concept in machine learning
=f^{-1}(\gamma F(x))} . In conclusion, by choosing a loss function with larger margin (smaller γ {\displaystyle \gamma } ) we increase regularization and improve our
Loss functions for classification
Loss_functions_for_classification
Continuous probability distribution
I x ( a , b ) {\displaystyle I_{x}(a,b)} is the regularized incomplete beta function. The expectation, variance, and other details about the F-distribution
F-distribution
Pictorial representation of the behavior of subatomic particles
sometimes incomplete. The uncancelled denominator is called the symmetry factor of the diagram. The contribution of each diagram to the correlation function must
Feynman_diagram
Probability distribution
the gamma function and I is the regularized incomplete beta function. Although there are other forms of the cumulative distribution function, the first
Noncentral_t-distribution
Discrete probability distribution
f(k;\rho )={\frac {\rho \Gamma (\rho +1)}{(k+\rho )^{\underline {\rho +1}}}},} where Γ {\displaystyle \Gamma } is the gamma function. Thus, if ρ {\displaystyle
Yule–Simon_distribution
Well defined hypergeometric series discovered by Giuseppe Lauricella
The representation implies that the incomplete elliptic integral Π is a special case of Lauricella's function FD with three variables: Π ( n , ϕ , k
Lauricella hypergeometric series
Lauricella_hypergeometric_series
INCOMPLETE GAMMA-FUNCTION
INCOMPLETE GAMMA-FUNCTION
Boy/Male
Indian
Supreme god.
Girl/Female
Indian
Grand; Incomplete
Boy/Male
Tamil
Poornan | பூரà¯à®¨à®¾à®¨
Complete
Poornan | பூரà¯à®¨à®¾à®¨
Girl/Female
Tamil
Complete
Girl/Female
Arabic, Indian, Kashmiri
Beautiful Sky
Boy/Male
Tamil
Complete
Girl/Female
French Latin Italian
Jewel.
Girl/Female
Norse
Grandmother.
Female
English
Variant spelling of Italian Gemma, JEMMA means "precious stone."
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
Boy/Male
Tamil
Complete
Girl/Female
Tamil
Incomplete
Girl/Female
Australian, French, Hebrew
Without Flaw; Palm Tree; Perfect
Girl/Female
Gujarati, Hindu, Indian
The Soothing Voice
Girl/Female
Danish, Indian, Latin, Sanskrit, Swedish
Loveable; Desire
Girl/Female
Hindu, Indian, Kannada, Telugu
Beautiful; A Destiny
Female
English
Italian name GEMMA means "precious stone."
Girl/Female
Hebrew
Without flaw.
Girl/Female
Indian
Incomplete
INCOMPLETE GAMMA-FUNCTION
INCOMPLETE GAMMA-FUNCTION
Girl/Female
Arabic
Fighter; Equal to Small Army
Girl/Female
Australian, Czech, Jamaican
Latin True; Russian Faith
Girl/Female
Indian
Gold, Snow
Boy/Male
Tamil
Silver or courage
Girl/Female
Indian
Teacher
Girl/Female
Anglo, British, English
Veiled
Female
English
Pet form of English Stefanie, STEFFIE means "crown."
Boy/Male
Hindu, Indian, Sanskrit
Radiant Energy; Majesty
Girl/Female
Indian
Illuminating, Shedding light, Bright and shining
Girl/Female
Indian
No sorrow, Without worries, Without grief
INCOMPLETE GAMMA-FUNCTION
INCOMPLETE GAMMA-FUNCTION
INCOMPLETE GAMMA-FUNCTION
INCOMPLETE GAMMA-FUNCTION
INCOMPLETE GAMMA-FUNCTION
a.
Incomplete.
a.
Of or pertaining to a gumma.
a.
Wanting any of the usual floral organs; -- said of a flower.
a.
Belonging to, or resembling, gumma.
n.
Incomplete correspondence.
n.
The llama.
a.
Not complete; not filled up; not finished; not having all its parts, or not having them all adjusted; imperfect; defective.
n.
A viola da gamba.
a.
Finished; ended; concluded; completed; as, the edifice is complete.
n.
A child's name for mamma, mother.
n.
See Mamma.
n.
Mamma.
adv.
In an incomplete manner.
n.
A glandular organ for secreting milk, characteristic of all mammals, but usually rudimentary in the male; a mammary gland; a breast; under; bag.
v. t.
To bring to a state in which there is no deficiency; to perfect; to consummate; to accomplish; to fulfill; to finish; as, to complete a task, or a poem; to complete a course of education.
n.
The third letter (/, / = Eng. G) of the Greek alphabet.
pl.
of Gemma
pl.
of Mamma
n.
The viola di gamba, now entirely disused.
pl.
of Gumma