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Simpler variant of the Riemann zeta function
Riemann xi function is a variant of the Riemann zeta function, and is defined so as to have a particularly simple functional equation. The function is
Riemann_xi_function
Analytic function in mathematics
The Riemann zeta function or Euler–Riemann zeta function, denoted by the lowercase Greek letter ζ (zeta), is a mathematical function of a complex variable
Riemann_zeta_function
Fourteenth letter in the Greek alphabet
distribution The symmetric function equation of the Riemann zeta function in mathematics, also known as the Riemann xi function A universal set in set theory
Xi_(letter)
Conjecture on zeros of the zeta function
zeros of the Riemann zeta function have a real part equal to one half? More unsolved problems in mathematics In mathematics, the Riemann hypothesis is
Riemann_hypothesis
\zeta (s)} denote the Riemann zeta function and Γ {\displaystyle \Gamma } the gamma function, then the Riemann xi function is defined as ξ ( s ) := 1 2 s
Brownian motion and Riemann zeta function
Brownian_motion_and_Riemann_zeta_function
Basic integral in elementary calculus
In real analysis, the Riemann integral is a rigorous definition of the integral of a function on an interval. It defines the integral by approximating
Riemann_integral
Index of articles associated with the same name
mathematics, the Ξ function (named for the Greek letter Ξ or Xi) may refer to: Riemann Xi function, a variant of the Riemann zeta function with a simpler
Ξ_function
Model of the extended complex plane plus a point at infinity
any meromorphic function can be thought of as a holomorphic function whose codomain is the Riemann sphere. In geometry, the Riemann sphere is the prototypical
Riemann_sphere
Synchrotron function Riemann zeta function: A special case of Dirichlet series. Riemann Xi function Dirichlet eta function: An allied function. Dirichlet
List of mathematical functions
List_of_mathematical_functions
Grand Riemann hypothesis Riemann hypothesis for curves over finite fields Riemann theta function Riemann Xi function Riemann zeta function Riemann–Siegel
List of things named after Bernhard Riemann
List_of_things_named_after_Bernhard_Riemann
Theorem in harmonic analysis
the Riemann–Lebesgue lemma, named after Bernhard Riemann and Henri Lebesgue, states that the Fourier transform or Laplace transform of an L1 function vanishes
Riemann–Lebesgue_lemma
Generalization of the Riemann integral
In mathematics, the Riemann–Stieltjes integral is a generalization of the Riemann integral, named after Bernhard Riemann and Thomas Joannes Stieltjes.
Riemann–Stieltjes_integral
Symbols for constants, special functions
xi baryon ξ {\displaystyle \xi } represents: the original Riemann Xi function the modified definition of Riemann xi function, as denoted by Edmund Landau
Greek letters used in mathematics, science, and engineering
Greek_letters_used_in_mathematics,_science,_and_engineering
Mathematical constant
case of the Riemann xi function, the argument shows that for every t < 0 {\displaystyle t<0} , the deformed function ξ t {\displaystyle \xi _{t}} can be
De_Bruijn–Newman_constant
Exploring properties of the integers with complex analysis
its roots are real rather than on the critical line. See, Riemann Xi Function.) Bernhard Riemann made some famous contributions to modern analytic number
Analytic_number_theory
Method of mathematical integration
rigorous and to extend it to more general functions. The Lebesgue integral is more general than the Riemann integral, which it largely replaced in mathematical
Lebesgue_integral
American mathematician
matrix condition in derivative aspect for the derivatives of the Riemann Xi function. In 2024, he published (co-authored with William Craig and Jan-Willem
Ken_Ono
polynomial Jacopo Riccati: Riccati–Bessel function Bernhard Riemann: Riemann zeta function, Riemann xi function Olinde Rodrigues: Rodrigues formula Leonard
List of eponyms of special functions
List_of_eponyms_of_special_functions
Dynamic programming language
including for variables and functions you can for example define the Riemann xi function as follows: using SpecialFunctions: gamma as Γ, zeta as ζ ξ(s)
Julia_(programming_language)
Series of public experiments on mass collaboration in mathematics
(2019). "Effective approximation of heat flow evolution of the Riemann $\xi$ function, and a new upper bound for the de Bruijn-Newman constant". Research
Polymath_Project
Numerical computation of special functions
\left({\frac {\pi z}{2}}\right),} and the Riemann Xi function ξ(z) satisfies ξ ( z ) = ξ ( 1 − z ) . {\displaystyle \xi (z)=\xi (1-z).} Weisstein, Eric W. "Dilogarithm"
Reflection_formula
Theorem in complex analysis
mathematics, specifically complex analysis, Riemann's existence theorem states that the category of compact Riemann surfaces is equivalent to the category
Riemann's_existence_theorem
Musical term
a tonal centre. Two main theories of tonal functions exist today: The German theory created by Hugo Riemann in his Vereinfachte Harmonielehre of 1893,
Function_(music)
Generalization of the Riemann zeta function for algebraic number fields
the Riemann zeta function ζ ( s ) {\displaystyle \zeta (s)} represents information about the factorization of integers. Dedekind zeta functions generalize
Dedekind_zeta_function
zeta function is a generalisation of the Riemann zeta function which generates special values of the polylogarithm function. The zeta function ξ k (
Arakawa–Kaneko_zeta_function
Operation in mathematical calculus
n sub-intervals [xi−1, xi] indexed by i, each of which is "tagged" with a specific point ti ∈ [xi−1, xi]. A Riemann sum of a function f with respect to
Integral
Mathematical transform that expresses a function of time as a function of frequency
_{G}{\overline {\xi (x)}}f(x)\,d\mu \quad {\text{for any }}\xi \in {\widehat {G}}.} The Riemann–Lebesgue lemma holds in this case; f̂(ξ) is a function vanishing
Fourier_transform
Mathematical problems related to differential equations
the complex plane. Specifically, a Riemann–Hilbert problem is a boundary value problem for a holomorphic function on the complement of an oriented contour
Riemann–Hilbert_problem
American mathematician (born 1955)
interests are in number theory, specifically analysis of L-functions and the Riemann zeta function. Conrey received his B.S. from Santa Clara University in
Brian_Conrey
Concept in mathematical physics
quantum energies of the model are the roots of the Riemann Xi function ξ ( 1 2 + i E n ) = 0 {\textstyle \xi {\left({\frac {1}{2}}+i{\sqrt {E_{n}}}\right)}=0}
Wu–Sprung_potential
Statement in number theory
Re(s) = 1/2 axis. The Riemann ξ function is given by ξ ( s ) = 1 2 s ( s − 1 ) π − s / 2 Γ ( s 2 ) ζ ( s ) {\displaystyle \xi (s)={\frac {1}{2}}s(s-1)\pi
Li's_criterion
Mathematical description of quantum state
degrees of freedom, the wave function is a function of spin only (time is a parameter); ξ ( s z , t ) {\displaystyle \xi (s_{z},t)} where sz is the spin
Wave_function
Generalized function whose value is zero everywhere except at zero
particular, the integration of the delta function against a continuous function can be properly understood as a Riemann–Stieltjes integral: ∫ − ∞ ∞ f ( x )
Dirac_delta_function
Functions in mathematics
{\displaystyle f} extends to a harmonic function on Ω {\displaystyle \Omega } (compare Riemann's theorem for functions of a complex variable). Theorem: If
Harmonic_function
Second-order partial differential equation
Laplace equation. The harmonic function φ that is conjugate to ψ is called the velocity potential. The Cauchy–Riemann equations imply that φ x = ψ y =
Laplace's_equation
Type of distribution in mathematical analysis
(x,\xi )}\,a(x,\xi )\,\mathrm {d} \xi ,} where ϕ ( x , ξ ) {\displaystyle \phi (x,\xi )} and a ( x , ξ ) {\displaystyle a(x,\xi )} are functions defined
Oscillatory_integral
Instantaneous rate of change of the function
the directional derivative measures the instantaneous rate at which a function changes along a specified vector through a given point. If the vector is
Directional_derivative
Type of chord
"counter relative" chords. In Hugo Riemann's theory, and in German theory more generally, these chords share the function of the chord to which they link:
Parallel_and_counter_parallel
Calculus of stochastic differential equations
concept is the Itô stochastic integral, a stochastic generalization of the Riemann–Stieltjes integral in analysis. The integrands and the integrators are
Itô_calculus
Relationship between derivatives and integrals
antiderivatives at all. Conversely, many functions that have antiderivatives are not Riemann integrable (see Volterra's function). Suppose the following is to be
Fundamental theorem of calculus
Fundamental_theorem_of_calculus
Theorem in complex analysis
yields | f ( ξ ) | ≤ M {\displaystyle |f(\xi )|\leq M} as required. Edwards, H.M. (2001). Riemann's Zeta Function. New York, NY: Dover. ISBN 0-486-41740-9
Lindelöf's_theorem
Concept in probability theory and statistics
}e^{tx}\,dF(x)} , using the Riemann–Stieltjes integral, and where F {\displaystyle F} is the cumulative distribution function. This is simply the Laplace-Stieltjes
Moment_generating_function
Approximation of a function by a polynomial
{\displaystyle L^{1}} -function, and we can use the fundamental theorem of calculus and integration by parts. This same proof applies for the Riemann integral assuming
Taylor's_theorem
Conjecture in algebraic geometry
of the moduli stack is given by the cotangent space of a Riemann surface at the marked point xi. The intersection index 〈τd1, ..., τdn〉 is the intersection
Witten_conjecture
Integral transform and linear operator
of the Riemann–Hilbert problem for analytic functions. The Hilbert transform of u can be thought of as the convolution of u(t) with the function h(t) =
Hilbert_transform
Conditions for switching order of integration in calculus
y.} This formula is generally not true for the Riemann integral (however, it is true if the function is continuous on the rectangle; in multivariable
Fubini's_theorem
Mathematical method in calculus
1715. More general formulations of integration by parts exist for the Riemann–Stieltjes and Lebesgue–Stieltjes integrals. The discrete analogue for sequences
Integration_by_parts
Sum of the inverses of the positive integers cubed is irrational
The theorem is named after Roger Apéry. The special values of the Riemann zeta function at even integers 2 n {\displaystyle 2n} ( n > 0 {\displaystyle n>0}
Apéry's_theorem
Potential in mathematics
the Riemann–Liouville integrals of one variable. If 0 < α < n, then the Riesz potential Iαf of a locally integrable function f on Rn is the function defined
Riesz_potential
Partial differential equations with data on two intersecting characteristics
problem, can be solved by the Riemann method. Define the Riemann function R ( x , y ; ξ , η ) {\displaystyle R(x,y;\xi ,\eta )} as the unique solution
Goursat_problem
does mean that for any rational function F on C F(x1) + ... + F(xg) makes sense as a rational function on J, for the xi staying away from the poles of
Symmetric product of an algebraic curve
Symmetric_product_of_an_algebraic_curve
Tensor in differential geometry
Formally, it is a symmetric rank-two tensor obtained by taking a trace of the Riemann curvature tensor of a Riemannian or pseudo-Riemannian metric. In Riemannian
Ricci_curvature
Nowhere analytic, infinitely differentiable function
S2CID 122126180 Jessen, Børge; Wintner, Aurel (1935), "Distribution functions and the Riemann zeta function", Trans. Amer. Math. Soc., 38: 48–88, doi:10
Fabius_function
Mathematical theorem
order to verify that the Cauchy–Riemann equations hold, and thus that f {\displaystyle f} defines an analytic function. However, this integral may not
Paley–Wiener_theorem
theorem. Riemann 1. The Riemann integral of a function is either the upper Riemann sum or the lower Riemann sum when the two sums agree. 2. The Riemann zeta
Glossary of real and complex analysis
Glossary_of_real_and_complex_analysis
similarity between Green's and Riemann–Volterra methods (in some literature the Riemann function is called the Riemann–Green function ), their application to
Spacetime triangle diagram technique
Spacetime_triangle_diagram_technique
Differential operator in mathematics
the Cartesian coordinates xi: As a second-order differential operator, the Laplace operator maps Ck functions to Ck−2 functions for k ≥ 2. It is a linear
Laplace_operator
Mathematical theorem
Riemann surface. In this case the Selberg trace formula is formally similar to the explicit formulas relating the zeros of the Riemann zeta function to
Selberg_trace_formula
Polygon associated with a compact Riemann surface
In mathematics, a fundamental polygon can be defined for every compact Riemann surface of genus greater than 0. It encodes not only information about
Fundamental_polygon
Formulation of classical mechanics
principal function. Step 1. Let ξ = ξ ( t ) {\displaystyle \xi =\xi (t)} be a path in the configuration space, and δ ξ = δ ξ ( t ) {\displaystyle \delta \xi =\delta
Hamilton–Jacobi_equation
v\mapsto {\frac {\xi _{j}\xi _{k}v_{il}+\xi _{i}\xi _{l}v_{jk}-\xi _{i}\xi _{k}v_{jl}-\xi _{j}\xi _{l}v_{ik}}{2}}=-{\frac {1}{2}}(\xi \otimes \xi ){~\wedge \
List of formulas in Riemannian geometry
List_of_formulas_in_Riemannian_geometry
Finnish mathematician (1907–1996)
finiteness theorem Ahlfors function Ahlfors measure conjecture Beurling–Ahlfors transform Schwarz–Ahlfors–Pick theorem Measurable Riemann mapping theorem Ahlfors
Lars_Ahlfors
Great circle with a characteristic length
Hirzebruch–Riemann–Roch theorem Local zeta function Measurable Riemann mapping theorem Riemann (crater) Riemann Xi function Riemann curvature tensor Riemann hypothesis
Metric_circle
Extension of Laplace's method for approximating integrals
estimate Bessel functions and pointed out that it occurred in the unpublished note by Riemann (1863) about hypergeometric functions. The contour of steepest
Method_of_steepest_descent
Theorem in complex analysis
of the Riemann hypothesis use this technique to get an upper bound for the number of zeros of Riemann's ξ ( s ) {\displaystyle \xi (s)} function inside
Argument_principle
Curve defined as zeros of polynomials
category of compact Riemann surfaces (with non-constant holomorphic maps as morphisms), and the opposite of the category of algebraic function fields in one
Algebraic_curve
Characteristic class in algebraic topology
the classical Riemann–Roch theorem to higher dimensions, in the Hirzebruch–Riemann–Roch theorem and the Grothendieck–Hirzebruch–Riemann–Roch theorem.
Todd_class
Module over a sheaf of differential operators
Zoghman Mebkhout, who obtained a general, derived category version of the Riemann–Hilbert correspondence in all dimensions. The first case of algebraic D-modules
D-module
Integral using products instead of sums
solve systems of linear differential equations. The classical Riemann integral of a function f : [ a , b ] → R {\displaystyle f:[a,b]\to \mathbb {R} } can
Product_integral
Fourier transform of the probability density function
the quantile function), and the density function f X {\displaystyle f_{X}} . The integrals are in the Riemann–Stieltjes sense. The last equality holds
Characteristic function (probability theory)
Characteristic_function_(probability_theory)
Inverse functions of sin, cos, tan, etc.
trigonometric functions (occasionally also called antitrigonometric, cyclometric, or arcus functions) are the inverse functions of the trigonometric functions, under
Inverse trigonometric functions
Inverse_trigonometric_functions
Rational function of the form (az + b)/(cz + d)
Möbius transformation is always a bijective holomorphic function from the Riemann sphere to the Riemann sphere. The set of all Möbius transformations forms
Möbius_transformation
Generalizations of codimension-1 subvarieties of algebraic varieties
if f has a pole at p. The divisor of a nonzero meromorphic function f on the compact Riemann surface X is defined as ( f ) := ∑ p ∈ X ord p ( f ) p
Divisor_(algebraic_geometry)
Measure of curvature in differential geometry
however, the scalar curvature only represents one particular part of the Riemann curvature tensor. The definition of scalar curvature via partial derivatives
Scalar_curvature
Theorem in geometric topology
(2004). "Foundations for a general theory of functions of a complex variable". Collected Papers: Bernhard Riemann. Translated by Baker, Roger; Christenson
Poincaré_conjecture
Nonlocal mathematical operator
{\displaystyle |\xi |{\hat {f}}(\xi )} , hence the identity holds in the sense of tempered distributions. Fractional calculus Riemann-Liouville integral
Fractional_Laplacian
Numerical integration method
{\frac {f''(\xi )h^{3}N}{12}}={\frac {f''(\xi )(b-a)^{3}}{12N^{2}}}.} The trapezoidal rule converges rapidly for periodic functions. This is an easy
Trapezoidal_rule
Methods of calculating definite integrals
integration) Clenshaw–Curtis quadrature Gauss-Kronrod quadrature Riemann Sum or Riemann Integral Trapezoidal rule Romberg's method Tanh-sinh quadrature
Numerical_integration
Real function with finite total variation
y-axis. Functions of bounded variation are precisely those with respect to which one may find Riemann–Stieltjes integrals of all continuous functions. Another
Bounded_variation
Concept in mathematical analysis
n ) . {\displaystyle \|D_{n}\|_{L^{1}}=\Omega (\log n).} By using a Riemann-sum argument to estimate the contribution in the largest neighbourhood
Dirichlet_kernel
Family of probability distributions
{\displaystyle \ \xi =0\ ,} the density is positive on the whole real line. Since the cumulative distribution function is invertible, the quantile function for the
Generalized extreme value distribution
Generalized_extreme_value_distribution
Modern application of infinitesimals
of the Riemann integral, the limit of the Riemann sums is taken as the width of the mesh goes to 0. Theorem: Let f be a real-valued function defined
Nonstandard_calculus
Mathematical theorem
valued theorem could be used. The properties of repeated Riemann integrals of a continuous function F on a compact rectangle [a,b] × [c,d] are easily established
Symmetry of second derivatives
Symmetry_of_second_derivatives
Supergeometric generalization of a manifold
\dots ,\xi _{q})} of the anticommuting variables. In complex-analytic and algebraic settings, smooth functions are replaced with holomorphic functions or algebraic
Supermanifold
Notion in calculus
independent variables xi. More precisely, in the context of multivariable calculus, following Courant (1937b), if f is a differentiable function, then by the definition
Differential_of_a_function
Differentiation under the integral sign formula
Lebesgue integrable, but not that it is Riemann integrable. In the former (stronger) proof, if f(x,t) is Riemann integrable, then so is fx(x,t) (and thus
Leibniz_integral_rule
Multivariate derivative (mathematics)
scalar-valued differentiable function f {\displaystyle f} of several variables is the vector field (or vector-valued function) ∇ f {\displaystyle \nabla
Gradient
Theorem in mathematics
measurable and differentiable function such that E[g(X)], E[g(Y)] < ∞, and let its derivative g′ be measurable and Riemann-integrable on the interval [x
Mean_value_theorem
Hungarian mathematician
Bernstein's inequality. He also introduced the Riesz function Riesz(x), and showed that the Riemann hypothesis is equivalent to the bound {{{1}}} as x →
Marcel_Riesz
version of the functional equation for the Riemann zeta function. This involves giving the zeta function of a number field an integral representation
Schwartz–Bruhat_function
Arithmetic operation
the Lambert W function, Riemann surfaces, and analytic continuation.) Joseph MacDonell, Some Critical Points of the Hyperpower Function Archived 2010-01-17
Tetration
Number, approximately 3.14
reduces to the Wallis product formula. The gamma function is also connected to the Riemann zeta function and identities for the functional determinant,
Pi
Whenever certain curvatures are pointwise constant then they must be globally constant
real number sec p ( V ) {\displaystyle \operatorname {sec} _{p}(V)} the Riemann curvature tensor, which is a multilinear map Rm p : T p M × T p M × T p
Schur's lemma (Riemannian geometry)
Schur's_lemma_(Riemannian_geometry)
1966 result in mathematical analysis
including Dirichlet, Riemann, Weierstrass and Dedekind, stated their belief that the Fourier series of any continuous function would converge everywhere
Carleson's_theorem
Type of differential operator
As an application, suppose a function f {\displaystyle f} satisfies the Cauchy–Riemann equations. Since the Cauchy-Riemann equations form an elliptic operator
Elliptic_operator
Italian mathematician (1856–1928)
Dini, a leading expert on function theory. Bianchi was also greatly influenced by the geometrical ideas of Bernhard Riemann and by the work on transformation
Luigi_Bianchi
Markov Chain Monte Carlo algorithm
1111/1467-9868.00123. S2CID 5831882. M. Girolami and B. Calderhead (2011). "Riemann manifold Langevin and Hamiltonian Monte Carlo methods". Journal of the
Metropolis-adjusted Langevin algorithm
Metropolis-adjusted_Langevin_algorithm
simply connected domain D ⊂ C, and a point z ∈ D, it then follows from the Riemann mapping theorem that there exists a unique conformal homeomorphism f :
Conformal_radius
Average value of a random variable
developed in this restricted setting. For such functions, it is sufficient to only consider the standard Riemann integration. Sometimes continuous random variables
Expected_value
Formula in calculus
that expresses the derivative of the composition of two differentiable functions z and y in terms of the derivatives of z and y. More precisely, if h =
Chain_rule
RIEMANN XI-FUNCTION
RIEMANN XI-FUNCTION
Girl/Female
Hindu, Indian, Malayalam
Song
Surname or Lastname
English
English : variant of Wyman.Americanized spelling of German Weymann, a variant spelling of Weimann.
Surname or Lastname
English
English : variant spelling of Seaman.Jewish (Ashkenazic) : variant of Seemann.Americanized spelling of German Seemann.
Boy/Male
Arabic
Remain; Stay
Surname or Lastname
Jewish (American)
Jewish (American) : Americanized variant of Heiman.English : variant of Hayman.Americanized spelling of Heimann.
Surname or Lastname
English
English : variant of Bridge.Americanized form of German Brüggemann (see Brueggeman).
Surname or Lastname
English (mainly southwestern)
English (mainly southwestern) : variant of Pitt, with the addition of man.German (Pitmann) : variant of Pittmann (see Pittman).Dutch : variant of Putman 2.
Boy/Male
Anglo Saxon
Sailor.
Surname or Lastname
English
English : variant spelling of Beeman.Americanized spelling of German Biemann, a habitational name for someone from Biene, Bien, or Bienen, all places in the Rhine-Ems area.
Boy/Male
American, British, English
Powerful
Surname or Lastname
English (Yorkshire)
English (Yorkshire) : status name in the feudal system for a serf who had been freed.Jewish (American) : Americanized form of Friedmann (see Fried).
Surname or Lastname
English
English : variant of Dickman.Danish (Digmann) : either a topographic name, from dik ‘dike’ + man ‘man’, or a nickname for a stout man, from dik ‘fat’ + man.German (Digmann) : variant of Dieckmann.
Surname or Lastname
North German (Rudmann) and Dutch
North German (Rudmann) and Dutch : variant of Rothman(n) (see Rothman).English : nickname for a person with red hair or a ruddy complexion, from Middle English rudde ‘red’, ‘ruddy’ (see Rudd 1) + man ‘man’.Jewish (eastern Ashkenazic) : metronymic from the Yiddish female personal name Rude (variant of Rode used in Poland and Ukraine; compare Ratkovich) + Yiddish man ‘man’, in the sense ‘husband’.
Surname or Lastname
Catalan, French, English, German (also Romann), Polish, Hungarian (Román), Romanian, Ukrainian, and Belorussian
Catalan, French, English, German (also Romann), Polish, Hungarian (Román), Romanian, Ukrainian, and Belorussian : from the Latin personal name Romanus, which originally meant ‘Roman’. This name was borne by several saints, including a 7th-century bishop of Rouen.English, French, and Catalan : regional or ethnic name for someone from Rome or from Italy in general, or a nickname for someone who had some connection with Rome, as for example having been there on a pilgrimage. Compare Romero.
Boy/Male
English
Rye merchant.
Girl/Female
Hindu
Surname or Lastname
Possibly an altered spelling of German Dehmann (see Demann).English (Surrey)
Possibly an altered spelling of German Dehmann (see Demann).English (Surrey) : unexplained.
Surname or Lastname
English
English : nickname for a wealthy man (see Rich).English : occupational name for the servant of a man called Rich.English : variant of Richmond.German (Richmann) : from a Germanic personal name composed of the elements rīc ‘power(ful)’ + man ‘man’.German (Richmann) : nickname for a rich man.
Boy/Male
British, English
Born Free
Surname or Lastname
English
English : topographic name, a variant of Rye 1 and 2, with the addition of man ‘man’.Swedish : ornamental name composed of the place name element ryd ‘woodland clearing’ + man ‘man’.Swiss German (Rymann) : variant of Reimann 1, 3.
RIEMANN XI-FUNCTION
RIEMANN XI-FUNCTION
Boy/Male
Native American
Dull knife.
Surname or Lastname
English
English : habitational name from a lost place in Yardley, Birmingham, recorded in 1645 as Puggmyre Farm. This derives from the name of its 13th-century landlord, Robert Pugg, whose surname is of unknown etymology, + Middle English myre ‘mire’, ‘bog’.
Girl/Female
Indian, Sanskrit, Tamil
Beloved of Lord Krishna; Radha
Girl/Female
Indian
Beautiful; Love of God
Boy/Male
Assamese, Hindu, Indian, Kannada, Tamil, Telugu
Righteous
Boy/Male
Indian
The whole world
Boy/Male
Arabic, Muslim
Gold Stone
Girl/Female
Indian
Noble
Boy/Male
Hindu
Giving life, Re animating, Love
Boy/Male
Hindu, Indian, Marathi
One who has Understood the Supreme
RIEMANN XI-FUNCTION
RIEMANN XI-FUNCTION
RIEMANN XI-FUNCTION
RIEMANN XI-FUNCTION
RIEMANN XI-FUNCTION
n.
A bird referred to in the Bible (Lev. xi. 18and Deut. xiv. 17) as unclean, probably the Egyptian vulture (Neophron percnopterus).
imp. & p. p.
of Remain
n.
That which is left of a human being after the life is gone; relics; a dead body.
n.
A remand.
p. pr. & vb. n.
of Remand
v. t.
To await; to be left to.
n.
A man who makes or sells pies.
v. i.
To remain stable or fixed in some state or condition; to continue; to remain.
v. i.
To stay behind while others withdraw; to be left after others have been removed or destroyed; to be left after a number or quantity has been subtracted or cut off; to be left as not included or comprised.
v. t.
To recommit; to send back.
n.
A French gold coin of the reign of Louis XI., bearing the image of St. Michael; also, a piece coined at Paris by the English under Henry VI.
p. pr. & vb. n.
of Remain
n.
State of remaining; stay.
n.
That which is left; relic; remainder; -- chiefly in the plural.
pl.
of Pieman
n.
The posthumous works or productions, esp. literary works, of one who is dead; as, Cecil's
n.
A symbol representing eleven units, as 11 or xi.
v. i.
To continue unchanged in place, form, or condition, or undiminished in quantity; to abide; to stay; to endure; to last.
imp. & p. p.
of Remand
n.
The act of remanding; the order for recommitment.