AI & ChatGPT searches , social queriess for P ADIC-GAMMA-FUNCTION
Search references for P ADIC-GAMMA-FUNCTION. Phrases containing P ADIC-GAMMA-FUNCTION
See searches and references containing P ADIC-GAMMA-FUNCTION!
Search references for P ADIC-GAMMA-FUNCTION. Phrases containing P ADIC-GAMMA-FUNCTION
See searches and references containing P ADIC-GAMMA-FUNCTION!P ADIC-GAMMA-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
Theorem on prime numbers
one to define the p-adic gamma function. Gauss proved that ∏ k = 1 gcd ( k , m ) = 1 m − 1 k ≡ { − 1 ( mod m ) if m = 4 , p α , 2 p α 1 ( mod m ) otherwise
Wilson's_theorem
Extension of the factorial function
approximation Multiple gamma function Multivariate gamma function p-adic gamma function Pochhammer k-symbol Polygamma function q-gamma function Ramanujan's master
Gamma_function
Product of numbers from 1 to n
that is close to their values to be zero everywhere. Instead, the p-adic gamma function provides a continuous interpolation of a modified form of the factorial
Factorial
Topics referred to by the same term
probability distribution function Gamma function (Γ), a mathematical function P-adic gamma function (Γ), a mathematical function Feferman–Schütte ordinal Γ0 Typing
Gamma_(disambiguation)
Function in algebra
{\displaystyle \Gamma =\mathbb {Z} ,} but stronger in general. An elementary example is the p-adic valuation νp associated to a prime integer p, on the rational
Valuation_(algebra)
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
Two identities for Gauss sums
{k-1}{2}}\;k^{1/2-kz}\;\Gamma (kz).\,\!} In fact the Hasse–Davenport product relation follows from the analogous multiplication formula for p-adic gamma functions together
Hasse–Davenport_relation
Special functions of several complex variables
define the Theta functions over other fields where the exponential function might not be everywhere defined, such as fields of p-adic numbers. The Jacobi
Theta_function
American mathematician
an American mathematician, known for his application of p-adic analysis to local zeta functions, and in particular for a proof of the first part of the
Bernard_Dwork
Identity obeyed by many special functions related to the gamma function
finite form typically occurs only for the gamma and related functions, for which the identity follows from a p-adic relation over a finite field. For example
Multiplication_theorem
Study of objects of arithmetic interest over infinite towers of number fields
isomorphic to the additive group of p-adic integers for some prime p. (These were called Γ {\displaystyle \Gamma } -extensions in early papers.) Every
Iwasawa_theory
Meromorphic function on the complex plane
generalisation of that phenomenon. In that case results have been obtained for p-adic L-functions, which describe certain Galois modules. The statistics of the zero
L-function
Evaluates a certain product of values of the Gamma function at rational values
there is an analog of the Chowla–Selberg formula for p-adic numbers, involving a p-adic gamma function, called the Gross–Koblitz formula. The Chowla–Selberg
Chowla–Selberg_formula
Function named after Harish Chandra
similar c-function for p-adic Lie groups. Macdonald (1968, 1971) and Langlands (1971) found an analogous product formula for the c-function of a p-adic Lie
Harish-Chandra's_c-function
Topological space in mathematics
\delta <\gamma } is a countable union of p-adic balls, so can be embedded in X γ , {\displaystyle X_{\gamma },} as X γ {\displaystyle X_{\gamma }} with
Long_line_(topology)
-\mathbb {N} } . The Ihara zeta function is considered a p-adic (and a graph-theoretic) analogue of the Selberg zeta function. For the case where the surface
Selberg_zeta_function
Number, approximately 3.14
\Gamma (n)=(n-1)!} . When the gamma function is evaluated at half-integers, the result contains π. For example, Γ ( 1 2 ) = π {\displaystyle \Gamma {\bigl
Pi
German mathematician (born 1958)
on l-adic cohomology of some variety X / Q, while the Euler factor for the infinite place are, according to Serre, products of Gamma functions depending
Christopher_Deninger
Type of field in mathematics
{\displaystyle \gamma (z)} always has non-negative valuation. The Kochen operator can be thought of as a p-adic (or v-adic) analogue of the square function in the
P-adically_closed_field
Conjecture on zeros of the zeta function
a p-adic L-function with the eigenvalues of an operator, so can be thought of as an analogue of the Hilbert–Pólya conjecture for p-adic L-functions. Several
Riemann_hypothesis
Sheaf cohomology on the étale site
1960 using p-adic methods), and the remaining conjecture, the analogue of the Riemann hypothesis was proved by Pierre Deligne (1974) using ℓ-adic cohomology
Étale_cohomology
Function studied by Ramanujan
multiplicative function) τ ( p r + 1 ) = τ ( p ) τ ( p r ) − p 11 τ ( p r − 1 ) {\displaystyle \tau (p^{r+1})=\tau (p)\tau (p^{r})-p^{11}\tau (p^{r-1})} for p {\displaystyle
Ramanujan_tau_function
Theorem in transcendental number theory
\mathbb {Q} } , such that | αi |p < 1/p for all i; then the p-adic exponentials expp(α1), . . . , expp(αn) are p-adic numbers that are algebraically independent
Lindemann–Weierstrass_theorem
Type of function in mathematics
p {\displaystyle \mathbb {Q} _{p}} ∑ n = 0 ∞ a n x n {\displaystyle \sum _{n=0}^{\infty }a_{n}x^{n}} converges to an analytic function on the p-adic integers
Analytic_function
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
Mathematical function, inverse of an exponential function
(multi-valued) inverse function of the matrix exponential. Another example is the p-adic logarithm, the inverse function of the p-adic exponential. Both are
Logarithm
Type of Dirichlet series associated to number field extensions
product are tied to p-adic places. Using modern notation from the theory of automorphic forms, let's denote Archimedean gamma factors: Γ R ( s ) = π
Artin_L-function
Function whose domain is the positive integers
exponent. Define the p-adic valuation νp(n) to be the exponent of the highest power of the prime p that divides n. That is, if p is one of the pi then
Arithmetic_function
Divergent sum of positive unit fractions
\psi (x)={\frac {d}{dx}}\ln {\big (}\Gamma (x){\big )}={\frac {\Gamma '(x)}{\Gamma (x)}}.} Just as the gamma function provides a continuous interpolation
Harmonic_series_(mathematics)
Mathematical concept
theory of complex modular forms and the p-adic theory of modular forms. Modular forms are analytic functions, so they admit a Fourier series. As modular
Modular_forms_modulo_p
Curves of genus > 1 over the rationals have only finitely many rational points
Vojta's proof. Brian Lawrence and Akshay Venkatesh gave a proof based on p-adic Hodge theory, borrowing also some of the easier ingredients of Faltings'
Faltings'_theorem
French mathematician (born 1962)
He works on special values of L-functions and p {\displaystyle p} -adic representations of p {\displaystyle p} -adic groups at the meeting point of Fontaine's
Pierre_Colmez
Unsolved problem in mathematics
{\frac {\Gamma (s)L(s,\tau )}{(2\pi )^{s}}}={\frac {\Gamma (12-s)L(12-s,\tau )}{(2\pi )^{12-s}}}.} From the mulitplicative property of the tau function, the
Ramanujan–Petersson conjecture
Ramanujan–Petersson_conjecture
Russian mathematician (1937–2008)
a Russian mathematician working in the field of analytic number theory, p-adic numbers and Dirichlet series. For most of his student and professional life
Anatoly_Karatsuba
Symbols for constants, special functions
matching number of a graph the p-adic valuation of a number Ξ {\displaystyle \Xi } represents: the original Riemann Xi function, i.e. Riemann's lower case
Greek letters used in mathematics, science, and engineering
Greek_letters_used_in_mathematics,_science,_and_engineering
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
On the transcendence of a large class of numbers
either rational or transcendental, where log p {\displaystyle \log _{p}} is the p-adic logarithm function. The transcendence of the following numbers follows
Gelfond–Schneider_theorem
Sum in algebraic number theory
Stickelberger's theorem B. H. Gross and N. Koblitz. Gauss sums and the p-adic Γ-function. Ann. of Math. (2), 109(3):569–581, 1979. Theorem 9.10 in H. L. Montgomery
Gauss_sum
Divergent series
rational ratio that diverges both for the real numbers and for all systems of p-adic numbers. In the context of the extended real number line ∑ n = 1 ∞ 1 = +
1_+_1_+_1_+_1_+_⋯
Complex-valued smooth functions of the upper half plane (harmonic analysis topic)
smooth functions of the upper half plane, which transform in a similar way under the operation of a discrete subgroup Γ {\displaystyle \Gamma } of S L
Maass_wave_form
Matrix group
product of all non-archimedean completions (all p-adic fields). If Γ ⊂ G ( Q ) {\displaystyle \Gamma \subset \mathbf {G} (\mathbb {Q} )} is an arithmetic
Congruence_subgroup
Periodic set of points
cases of such lattices occur in number theory with K a p-adic field and T {\displaystyle T} the p-adic integers. For a vector space which is also an inner
Lattice_(group)
invariants of the v-adic realization of the motive. For infinite places, Jean-Pierre Serre gave a recipe in (Serre 1970) for the so-called Gamma factors in terms
Motivic_L-function
Concept in algebra
fractions are the functions meromorphic on the whole plane. If f does not have a Maclaurin series then 1/f does. Any ring of p-adic integers Z p {\displaystyle
Valuation_ring
Number sequence 3,0,2,3,2,5,5,7,10,...
{\begin{array}{c|c|c}n&P(n)&P(-n)\\\hline 0&P(0)&...\\1&P(1)&P(2)-P(0)\\2&P(2)&-P(2)+P(1)+P(0)\\3&P(1)+P(0)&P(2)-P(1)\\4&P(2)+P(1)&P(1)-P(0)\\5&P(2)+P(1)+P(0)&-P
Perrin_number
Thirteenth letter in the Greek alphabet
"vega". The reciprocal of 1 plus the interest rate in finance. The p-adic valuation or p-adic order of a number. Physics: Kinematic viscosity in fluid mechanics
Nu_(Greek)
Count of permutations by cycles
Γ ( z ) {\displaystyle \Gamma (z)} is the gamma function. There also exist more complicated expressions for the zeta-functions involving the Stirling numbers
Stirling numbers of the first kind
Stirling_numbers_of_the_first_kind
Structure in algebraic geometry
Betti cohomology, l-adic cohomology, the number of points over any finite field, and in multiplicative notation for local zeta-functions. The general idea
Motive_(algebraic_geometry)
Topological space
f\in L^{1}(\Delta ,\mu )} the function f ^ ( γ ) {\displaystyle {\hat {f}}(\gamma )} of a character γ {\displaystyle \gamma } given by f ^ ( γ ) = ∫ Δ f
Cantor_space
Rational numbers in a reciprocal logarithm
known that the zeta function, the gamma function, the polygamma functions, the Stieltjes constants and many other special functions and constants may be
Gregory_coefficients
Type of generalization of periodic functions in Euclidean space
< G {\displaystyle \Gamma <G} of the topological group. Automorphic forms are a generalization of the idea of periodic functions in Euclidean space to
Automorphic_form
reduced mod p r. Some authors state the mass formula in terms of the p-adic density α p ( f ) = N ( p r ) p r n ( n − 1 ) / 2 = p s ( n + 1 ) / 2 m p ( f )
Smith–Minkowski–Siegel mass formula
Smith–Minkowski–Siegel_mass_formula
Discrete subgroup in a locally compact topological group
local fields of characteristic 0, for example the p-adic fields Q p {\displaystyle \mathbb {Q} _{p}} . There is an arithmetic construction similar to
Lattice_(discrete_subgroup)
Mathematical theorem
compact topological field with ultrametric norm, so a finite extension of the p-adic numbers Qp or of the formal Laurent series Fq((T)); they also handle the
Selberg_trace_formula
Model in statistical mechanics generalizing the Ising model
noting that the string of values corresponds to a q-adic number, however the natural topology of the q-adic numbers is finer than the above product topology
Potts_model
Representations of p-adic groups: Applications involving Harish-Chandra μ functions (from the Plancherel formula) and to complementary series of p-adic reductive
Langlands–Shahidi_method
Set without nontrivial polynomial equalities
e^{\pi }} , and Γ ( 1 / 4 ) {\displaystyle \Gamma (1/4)} , where Γ {\displaystyle \Gamma } is the gamma function, are algebraically independent over Q {\displaystyle
Algebraic_independence
Special numbers in mathematics
congruences that can be used in the construction of two-variable p-adic L-functions. They are related to critical L-values of Hecke characters. When A
Eisenstein–Kronecker_number
Irreducible polynomial whose roots are nth roots of unity
over the p-adic integers, since Hensel's lemma allows lifting a factorization over the field with p elements to a factorization over the p-adic integers
Cyclotomic_polynomial
Mathematical space with a notion of distance
graphs may be viewed as metric spaces. In abstract algebra, the field of p-adic numbers is the completion of the field of rational numbers with respect
Metric_space
Gan–Gross–Prasad conjecture: a restriction problem in representation theory of real or p-adic Lie groups. Greenberg's conjectures Hermite's problem: is it possible, for
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Conjecture linking two mathematical areas
connected Lie groups or virtually connected Lie groups. Discrete subgroups of p-adic groups. Bolic groups (a certain generalization of hyperbolic groups). Groups
Baum–Connes_conjecture
Symmetric monoidal closed category equipped with a dualizing object
Drinfeld (2013) mention that the bounded derived category of constructible l-adic sheaves on an algebraic variety has this property. Further examples include
*-autonomous_category
Manifold upon which it is possible to perform calculus
be approached in a coordinate-independent manner using the Ip-adic filtration on OM,p. The tangent bundle (or more precisely its sheaf of sections) can
Differentiable_manifold
Prime number of the form 2^n – 1
about e γ ⋅ log 2 ( 10 ) ≈ 5.92 {\displaystyle e^{\gamma }\cdot \log _{2}(10)\approx 5.92} primes p with n decimal digits for which Mp is prime. Here,
Mersenne_prime
Algorithm for computing logarithms
The basic idea of this algorithm is to iteratively compute the p {\displaystyle p} -adic digits of the logarithm by repeatedly "shifting out" all but one
Pohlig–Hellman_algorithm
Concept in mathematics
f^{\gamma }}{\partial x^{j}}}\Gamma (h)_{\beta \gamma }^{\alpha }\circ f.} Its laplacian defines for each α between 1 and n the real-valued function (∆f)α
Harmonic_map
Power series with rational exponents
There is also an analogous result for p-adic closure: if K {\displaystyle K} is a p {\displaystyle p} -adically closed field with respect to a valuation
Puiseux_series
Mathematical manifold theory
applied to questions in number theory. In arithmetic situations, the tools of p-adic Hodge theory have given alternative proofs of, or analogous results to,
Hodge_theory
Algorithm in modular arithmetic
algorithm for polynomial division, by reversing polynomials and using X-adic arithmetic. Montgomery reduction is another similar algorithm. The remainder
Barrett_reduction
Operation in differential geometry
can be generalized to smooth functions between Banach spaces, analytic functions between real or complex domains, to p-adic analysis, and to other areas
Jet_(mathematics)
Type of shift space studied in ergodic theory
(z)=\prod _{\gamma }\left(1-z^{|\gamma |}\right)^{-1}\ } where γ runs over the closed orbits. For subshifts of finite type, the zeta function is a rational
Subshift_of_finite_type
Four-dimensional number system
efficiently represent Lorentz boosts, and to interpret formulas involving the gamma matrices.[citation needed] For further detail about the geometrical uses
Quaternion
Count of the possible partitions of a set
function yields the complex integral representation B n = n ! 2 π i e ∫ γ e e z z n + 1 d z . {\displaystyle B_{n}={\frac {n!}{2\pi ie}}\int _{\gamma
Bell_number
Numbers whose prime factors all divide the number more than once
∏ p i β i ) ( ∏ p i γ i ) = ( ∏ p i β i / 2 ) 2 ( ∏ p i γ i / 3 ) 3 {\displaystyle m=\left(\prod p_{i}^{\beta _{i}}\right)\left(\prod p_{i}^{\gamma
Powerful_number
Rational number sequence
congruent modulo p − 1 to a particular a ≢ 1 mod (p − 1), and so can be extended to a continuous function ζp(s) for all p-adic integers Z p , {\displaystyle
Bernoulli_number
Algebraic structure
p q = ∑ γ ∈ I + J ( ∑ α , β ∣ α + β = γ p α q β ) X γ , {\displaystyle pq=\sum _{\gamma \in I+J}\left(\sum _{\alpha ,\beta \mid \alpha +\beta =\gamma
Polynomial_ring
Mathematical formal infinite series
finite field with p elements, this construction gives a (ultra)metrically complete algebraically closed field containing the p-adics, hence a more or less
Hahn_series
Sum of inverse squares of natural numbers
of S L 2 ( Z p ) {\displaystyle SL_{2}(\mathbb {Z} _{p})} in each finite place, where Z p {\displaystyle \mathbb {Z} _{p}} is the p-adic integers. For
Basel_problem
Ring produced from two fields
also to K ⊗ Q Q p , {\displaystyle K\otimes _{\mathbb {Q} }\mathbb {Q} _{p},} where Q {\displaystyle \mathbb {Q} } p is the field of p-adic numbers. This
Tensor_product_of_fields
Parametrizes complex structures on a surface
p-adic Teichmüller theory Inter-universal Teichmüller theory Teichmüller modular form Imayoshi & Taniguchi 1992, p. 14. Imayoshi & Taniguchi 1992, p. 13
Teichmüller_space
Slanting line punctuation mark (/)
{\displaystyle \mathbb {Z} _{n}} is also notation for the very different ring of n-adic integers). Z / n {\displaystyle \mathbb {Z} /n} is an abbreviation of Z /
Slash_(punctuation)
Tool to track locally defined data attached to the open sets of a topological space
of covering. This allowed Grothendieck to define étale cohomology and ℓ-adic cohomology, which eventually were used to prove the Weil conjectures. A category
Sheaf_(mathematics)
Type of natural number
s(\varepsilon )=\prod _{p\in \mathbb {P} }p^{e_{p}(\varepsilon )}\ } is a colossally abundant number. For every ε the above function has a maximum, but it
Colossally_abundant_number
Algebra based on a vector space with a quadratic form
property that γ i γ j + γ j γ i = 2 η i j , {\displaystyle \gamma _{i}\gamma _{j}+\gamma _{j}\gamma _{i}=2\eta _{ij},} where η is the matrix of a quadratic
Clifford_algebra
Type of number in combinatorial mathematics and statistics
A_{m}(p,r)\equiv {\frac {r}{mp+r}}{\binom {mp+r}{m}}={\frac {r}{m!}}\prod _{i=1}^{m-1}(mp+r-i)=r{\frac {\Gamma (mp+r)}{\Gamma (1+m)\Gamma (m(p-1)+r+1)}}
Fuss–Catalan_number
O P Q R S T U V W X Y Z P-adic quantum mechanicsfpa P-factor P-form electrodynamics P-nuclei P-process P-type semiconductor P-wave P-wave modulus P. Buford
Index_of_physics_articles_(P)
) ≃ P {\displaystyle (3)\qquad R\simeq R/\gamma _{c+1}(R)\to R/\gamma _{c}(R)\to \cdots \to R/\gamma _{c+2-m}(R)\to R/\gamma _{c+1-m}(R)\simeq P} , with
Descendant tree (group theory)
Descendant_tree_(group_theory)
Ring that is also a vector space or a module
Let Γ = Gal ( k s / k ) = lim ← Gal ( k ′ / k ) {\displaystyle \Gamma =\operatorname {Gal} (k_{s}/k)=\varprojlim \operatorname {Gal} (k'/k)}
Associative_algebra
General concept and operation in mathematics
holds for a smooth projective variety over a separably closed field, using l-adic cohomology with Qℓ-coefficients instead. This is further generalized to possibly
Duality_(mathematics)
Class of natural numbers
(m)}{m}}<{\frac {\sigma (n)}{n}}} where σ denotes the sum-of-divisors function (i.e., the sum of all positive divisors of n, including n itself). The
Superabundant_number
Number whose sums of distinct divisors represent all smaller numbers
practical 1 n ( ∑ p ≤ σ ( n ) + 1 log p p − 1 − log n ) ∏ p ≤ σ ( n ) + 1 ( 1 − 1 p ) , {\displaystyle c={\frac {1}{1-e^{-\gamma }}}\sum _{n\
Practical_number
the gamma function, arXiv:math/0505125, Bibcode:2005math......5125B Askey, Richard (1980). "Ramanujan's Extensions of the Gamma and Beta Functions". The
History_of_mathematics
Numbers that contain only the digit 1
{b^{n}-1}{b-1}}} is prime (for prime p {\displaystyle p} ) is about e γ p ⋅ log e ( | b | ) {\displaystyle {\frac {e^{\gamma }}{p\cdot \log _{e}(|b|)}}} . Although
Repunit
Number whose divisors add to a multiple of that number
e − γ {\displaystyle \log \log n>k\cdot e^{-\gamma }} where γ {\displaystyle \gamma } is Euler's gamma constant. This can be proven using Robin's theorem
Multiply_perfect_number
Algebraic variety in a projective space
(0:0:1)\\z\mapsto (1:\wp (z):\wp '(z))\end{cases}}} There is a p-adic analog, the p-adic uniformization theorem. For higher dimensions, the notions of
Projective_variety
Kind of complex manifold
Complex Lie group Automorphic function Intermediate Jacobian Elliptic gamma function Mumford, David (2008). Abelian varieties. C. P. Ramanujam, I︠U︡. I. Manin
Complex_torus
algebraically closed field k; that is, | D | = P ( Γ ( X , O X ( D ) ) ) {\displaystyle |D|=\mathbf {P} (\Gamma (X,{\mathcal {O}}_{X}(D)))} . There is a bijection
Glossary of algebraic geometry
Glossary_of_algebraic_geometry
Topological group with compact topology
carry the structure of a manifold, examples are the additive group Zp of p-adic integers, and constructions from it. In fact any profinite group is a compact
Compact_group
P ADIC-GAMMA-FUNCTION
P ADIC-GAMMA-FUNCTION
Boy/Male
Hebrew
Attractive; handsome; pleasure given. Adin was a biblical exile who returned to Israel from Babylon.
Girl/Female
Hebrew
Without flaw.
Male
English
Variant spelling of English Eric, ARIC means "ever-ruler."
Male
Hungarian
Hungarian form of English Philip, FÜLÖP means "lover of horses."
Girl/Female
African, American, Australian, British, Chinese, Christian, Danish, Dutch, English, French, German, Irish, Italian, Jamaican, Latin
Jewel; Precious Stone; Gem
Girl/Female
Hindu, Indian, Kannada, Telugu
Beautiful; A Destiny
Girl/Female
Australian, French, Hebrew
Without Flaw; Palm Tree; Perfect
Female
English
Italian name GEMMA means "precious stone."
Girl/Female
Gujarati, Hindu, Indian
The Soothing Voice
Boy/Male
Indian
A companion of the prophet, Also the name of the son of Hatim tiay known for his generosity, Also the son of Thabit had this name
Male
English
Anglicized form of Hebrew Adiyn, ADIN means "dainty, delicate." In the bible, this is the name of an ancestor of a family of exiles who returned with Zerubbabel.
Girl/Female
Arabic, Indian, Kashmiri
Beautiful Sky
Girl/Female
Danish, Indian, Latin, Sanskrit, Swedish
Loveable; Desire
Boy/Male
Indian
Pleasant
Girl/Female
Norse
Grandmother.
Boy/Male
African, British, English, Indian
Mother; God-like
Girl/Female
French Latin Italian
Jewel.
Boy/Male
Indian
Supreme god.
Female
English
(עֲדִי) Hebrew unisex name ADI means "my ornament" or "my witness."
Male
English
Short form of English Alexander, ALIC means "defender of mankind."
P ADIC-GAMMA-FUNCTION
P ADIC-GAMMA-FUNCTION
Boy/Male
Tamil
Lord of prosperity
Surname or Lastname
English
English : variant of Wiltshire.
Girl/Female
English
free;.
Boy/Male
American, Australian, British, Celtic, Chinese, Christian, English, Jamaican
Hilltop; Mount; Variant of Brent; Settlement Associated with Bryni; Fire; Flame
Male
Chinese
genial.
Boy/Male
British, Christian, English, French
Astray
Boy/Male
Tamil
Shvetanshu | à®·à¯à®µà¯‡à®¤à®¾à®¨à¯à®·à¯
The Moon
Boy/Male
Christian & English(British/American/Australian)
Horse Lover
Surname or Lastname
English
English : topographic name for someone living by a bink, a northern dialect term for a flat raised bank of earth or a shelf of flat stone suitable for sitting on. The word is a northern form of modern English bench.Variant of Polish Binek, itself a variant of Bieniek.
Boy/Male
Arabic, Muslim
Name of a Sahabi
P ADIC-GAMMA-FUNCTION
P ADIC-GAMMA-FUNCTION
P ADIC-GAMMA-FUNCTION
P ADIC-GAMMA-FUNCTION
P ADIC-GAMMA-FUNCTION
pl.
of Gemma
a.
Pertaining to, or derived from, the cod (Gadus); -- applied to an acid obtained from cod-liver oil, viz., gadic acid.
pl.
of Mamma
n.
See Mamma.
a.
Related to, or derived, ammonia; -- used chiefly as a suffix; as, amic acid; phosphamic acid.
n.
A viola da gamba.
pl.
of Gumma
n.
The third letter (/, / = Eng. G) of the Greek alphabet.
n.
Mamma.