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Conjecture on zeros of the zeta function
of the Riemann zeta function have a real part equal to one half? More unsolved problems in mathematics In mathematics, the Riemann hypothesis is the conjecture
Riemann_hypothesis
Mathematical conjecture about zeros of L-functions
The Riemann hypothesis is one of the most important conjectures in mathematics. It is a statement about the zeros of the Riemann zeta function. Various
Generalized Riemann hypothesis
Generalized_Riemann_hypothesis
mathematics, the grand Riemann hypothesis is a generalisation of both the Riemann hypothesis and the generalized Riemann hypothesis. It states that the non-trivial
Grand_Riemann_hypothesis
Analytic function in mathematics
This paper also contained the Riemann hypothesis, a conjecture about the distribution of complex zeros of the Riemann zeta function that many mathematicians
Riemann_zeta_function
Proposition in mathematics that is unproven
on a tentative basis without proof. Some conjectures, such as the Riemann hypothesis or Fermat's conjecture (now a theorem, proven in 1995 by Andrew Wiles)
Conjecture
On the distribution of prime numbers
actually a set of three different problems: the original Riemann hypothesis for the Riemann zeta function the solvability of two-variable, linear, diophantine
Hilbert's_eighth_problem
Mathematical conjecture on the Riemann zeta function
mathematics, the Lindelöf hypothesis is a conjecture by Finnish mathematician Ernst Leonard Lindelöf about the rate of growth of the Riemann zeta function on the
Lindelöf_hypothesis
Seven mathematical problems with a US$1 million prize for each solution
conjecture, Navier–Stokes existence and smoothness, P versus NP problem, Riemann hypothesis, Yang–Mills existence and mass gap, and the Poincaré conjecture at
Millennium_Prize_Problems
Number divisible only by 1 and itself
one of the Millennium Prize Problems, is the Riemann hypothesis, which asks where the zeros of the Riemann zeta function ζ ( s ) {\displaystyle \zeta (s)}
Prime_number
23 mathematical problems stated in 1900
problem, which was the first to be solved, or the 8th problem (the Riemann hypothesis), which still remains unresolved, were presented precisely enough
Hilbert's_problems
Disproved mathematical conjecture
{\sqrt {n}}} . Although now disproven, it had been shown to imply the Riemann hypothesis. It was conjectured by Thomas Joannes Stieltjes, in an 1885 letter
Mertens_conjecture
German mathematician (1826–1866)
prime-counting function, containing the original statement of the Riemann hypothesis, is regarded as a foundational paper of analytic number theory. Through
Bernhard_Riemann
Function representing the number of primes less than or equal to a given number
{1}{\log x}}+{\frac {1}{\pi }}\arctan {\frac {\pi }{\log x}}.} The Riemann hypothesis suggests that every such non-trivial zero lies along Re(s) = 1/2
Prime-counting_function
Hypothesis about intelligent agents
unconstrained goal of solving a complex mathematics problem like the Riemann hypothesis could attempt to turn the Earth (and in principle other celestial
Instrumental_convergence
Mathematical function
studying the Riemann zeta function along the critical line where the argument is one-half. It is also called the Riemann–Siegel Z function, the Riemann–Siegel
Z_function
Hodge conjecture Navier–Stokes existence and smoothness P versus NP Riemann hypothesis Yang–Mills existence and mass gap The seventh problem, the Poincaré
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Type of natural number
the cost of printing. His findings were mostly conditional on the Riemann hypothesis and with this assumption he found upper and lower bounds for the size
Colossally_abundant_number
Mathematical conjecture about the Riemann zeta function
zeros of the Riemann zeta function correspond to eigenvalues of a self-adjoint operator. It is a possible approach to the Riemann hypothesis, by means of
Hilbert–Pólya_conjecture
On generating functions from counting points on algebraic varieties over finite fields
functional equation and (conjecturally) has its zeros restricted by the Riemann hypothesis. The rationality was proved by Bernard Dwork (1960), the functional
Weil_conjectures
Branch of pure mathematics
conjecture, the Hardy–Littlewood conjectures, the Waring problem and the Riemann hypothesis. Some of the most important tools of analytic number theory are the
Number_theory
, {\displaystyle P(t)=\prod _{i=1}^{2g}(1-\omega _{i}t)\ ,} the Riemann hypothesis for curves over finite fields states | ω i | = q 1 / 2 . {\displaystyle
Local_zeta_function
theorem Riemann–Stieltjes integral Riemann series theorem Riemann sum Riemann–von Mangoldt formula Riemann hypothesis Generalized Riemann hypothesis Grand
List of things named after Bernhard Riemann
List_of_things_named_after_Bernhard_Riemann
Large number used in number theory
principle at the time. Skewes (1933) proved that, assuming that the Riemann hypothesis is true, there exists a number x {\displaystyle x} violating π ( x
Skewes's_number
Rational number sequence
Bernoulli numbers and the Riemann zeta function is strong enough to provide an alternate formulation of the Riemann hypothesis (RH) which uses only the
Bernoulli_number
Increasing sequence of reduced fractions
(1974). "12.2 Miscellany. The Riemann Hypothesis and Farey Series". In Smith, Paul A.; Ellenberg, Samuel (eds.). Riemann's Zeta Function. Pure and Applied
Farey_sequence
French-American mathematician
several important conjectures in mathematics, including the generalized Riemann hypothesis. Born to American parents who lived in Paris, de Branges moved to
Louis_de_Branges_de_Bourcia
Number of integers coprime to and less than n
that the inequality is shown first under the assumption that the Riemann hypothesis is true, secondly under the contrary assumption." For the average
Euler's_totient_function
Type of zeta function
It is a consequence of the Weil conjectures (more precisely, the Riemann hypothesis part thereof) that the zeta function has a meromorphic continuation
Arithmetic_zeta_function
Meromorphic function on the complex plane
important conjectures involving L-functions are, consequently, the Riemann hypothesis and its generalisations. A Dirichlet series, usually convergent on
L-function
Conjecture about prime numbers, proof under review
of at most five primes, under the Riemann Hypothesis. In 2012, Terence Tao proved this without the Riemann Hypothesis; this improves both results. In 2002
Goldbach's_weak_conjecture
Arithmetic function related to the divisors of an integer
{\displaystyle \zeta } is the Riemann zeta function. In 1915, Ramanujan proved that under the assumption of the Riemann hypothesis, Robin's inequality σ (
Divisor_function
Constants of the mathematical zeta function
in the wider plane is important in number theory, because of the Riemann hypothesis. At zero, one has ζ ( 0 ) = B 1 − = − B 1 + = − 1 2 {\displaystyle
Particular values of the Riemann zeta function
Particular_values_of_the_Riemann_zeta_function
In mathematics, a statement that has been proven
conjecture). The term hypothesis is also used in this sense (e.g. Riemann hypothesis), which should not be confused with "hypothesis" as the premise of a
Theorem
Unproved conjecture in mathematics
numerical evidence for the truth of the conjecture. Much like the Riemann hypothesis, this conjecture has multiple consequences, including: Let n be an
Birch and Swinnerton-Dyer conjecture
Birch_and_Swinnerton-Dyer_conjecture
Characterization of how many integers are prime
the Riemann hypothesis). The constant involved in the big O notation was estimated in 1976 by Lowell Schoenfeld, assuming the Riemann hypothesis: | π
Prime_number_theorem
Probabilistic primality test
deterministic, but its correctness relies on the unproven extended Riemann hypothesis. Michael O. Rabin modified it to obtain an unconditional probabilistic
Miller–Rabin_primality_test
Simpler variant of the Riemann zeta function
In mathematics, the Riemann xi function is a variant of the Riemann zeta function, and is defined so as to have a particularly simple functional equation
Riemann_xi_function
Mathematical concept
for the Riemann hypothesis". arXiv:math.NT/0307215. Báez-Duarte, Luis (2005). "A sequential Riesz-like criterion for the Riemann hypothesis". International
Gauss–Kuzmin–Wirsing_operator
British mathematician (1885–1977)
the problems that Barnes suggested to Littlewood was to prove the Riemann hypothesis, an assignment at which he did not succeed. He was elected a Fellow
John_Edensor_Littlewood
Eleventh letter in the Greek alphabet
denotes the de Bruijn–Newman constant which is closely connected with Riemann's hypothesis. In statistics, lambda is used for the likelihood ratio. In statistics
Lambda
Even integers as sums of two primes
Hardy and Littlewood showed under the assumption of the generalized Riemann hypothesis that the number of even numbers up to X violating the Goldbach conjecture
Goldbach's_conjecture
Exploring properties of the integers with complex analysis
the zeta function, one of which is the well-known Riemann hypothesis. Extending the ideas of Riemann, two proofs of the prime number theorem were obtained
Analytic_number_theory
Zeta-like functions approximate arbitrary holomorphic functions
holomorphic function will also have a zero. According to the Riemann hypothesis, the Riemann zeta function does not have any zeros in the considered strip
Zeta_function_universality
Mathematical function
an entire function defined by Marcel Riesz in connection with the Riemann hypothesis, by means of the power series R i e s z ( x ) = ∑ k = 1 ∞ ( − 1 )
Riesz_function
Irreducible fraction
on competing conventions). The Riemann hypothesis is the conjecture that every nontrivial complex root of the Riemann zeta function has a real part equal
One_half
Mathematical constant
\Lambda } . The constant is closely connected to the Riemann hypothesis. Indeed, the Riemann hypothesis is equivalent to the statement that Λ ≤ 0 {\displaystyle
De_Bruijn–Newman_constant
Sum of the first n whole number reciprocals; 1/1 + 1/2 + 1/3 + ... + 1/n
extended into the complex plane by Bernhard Riemann in 1859, leading directly to the celebrated Riemann hypothesis about the distribution of prime numbers
Harmonic_number
Statement in number theory
about the positivity of a certain sequence that is equivalent to the Riemann hypothesis. The criterion is named after Xian-Jin Li, who presented it in 1997
Li's_criterion
Four basic unsolved problems about prime numbers
e^{e^{15.85}}\approx 3.6\cdot 10^{3321634}} assuming the Generalized Riemann hypothesis (GRH) for Dirichlet L-functions. Johnston and Starichkova give a version
Landau's_problems
Mathematical conjecture
others. Some of these results were conditional upon the generalized Riemann hypothesis (GRH) being true. In fact, the proof of the full conjecture under
André–Oort_conjecture
Book by Marcus du Sautoy
the history of prime number theory. In particular he examines the Riemann hypothesis, the proof of which would revolutionize our understanding of prime
The_Music_of_the_Primes
Generalization of the Riemann zeta function for algebraic number fields
extended Riemann hypothesis (ERH) says that all nontrivial zeros of Dedekind zeta functions lie on the critical line, generalizing the classical Riemann hypothesis
Dedekind_zeta_function
Mathematical function
78{\sqrt[{3}]{x}}&&{\text{for }}x\geq 121.\end{aligned}}} Furthermore, under the Riemann hypothesis, | ϑ ( x ) − x | = O ( x 1 2 + ε ) | ψ ( x ) − x | = O ( x 1 2 + ε
Chebyshev_function
Algorithm checking for prime numbers
without relying on mathematical conjectures such as the generalized Riemann hypothesis. The proof is also notable for not relying on the field of analysis
AKS_primality_test
American mathematician
the Riemann hypothesis. Their work proves a large portion of the Jensen-Polya criterion for the Riemann hypothesis. However, the Riemann hypothesis remains
Ken_Ono
Type of Dirichlet series associated to number field extensions
{1}{2}}} . Riemann Hypothesis for Artin L-functions says, that they should lie on critical line. This is generalization of original Riemann hypothesis as well
Artin_L-function
Canadian-American physicist and academic
finite temperature field theory, disordered systems, physics of the Riemann Hypothesis and the cosmological constant. LeClair completed his Bachelor of Science
André_LeClair
Unsolved problem in mathematics
precisely, its counterpart of Riemann Hypothesis for local zeta functions) by Deligne (1974). Ramanujan's original hypothesis was inspired by his research
Ramanujan–Petersson conjecture
Ramanujan–Petersson_conjecture
set of algebraic numbers ( ℵ 0 {\displaystyle \aleph _{0}} ). Bernhard Riemann, at the end of his famous 1859 paper "On the Number of Primes Less Than
List_of_conjectures
Mathematical finite graph-associated function
and only if its Ihara zeta function satisfies an analogue of the Riemann hypothesis. The Ihara zeta function is defined as the analytic continuation of
Ihara_zeta_function
Prime-generating mathematical constant
and Albert Ingham on prime gaps. Its value is unproven, but if the Riemann hypothesis is true, it is approximately 1.3063778838630806904686144926 … {\displaystyle
Mills'_constant
Concept in theoretical computer science
forever, resolving the conjecture. Many other problems, including the Riemann hypothesis (744 states) and the consistency of ZF set theory (745 states), can
Busy_beaver
Mathematical conjecture
function of random Hermitian matrices. Under the assumption that the Riemann hypothesis is true. Let α ≤ β {\displaystyle \alpha \leq \beta } be fixed, then
Montgomery's pair correlation conjecture
Montgomery's_pair_correlation_conjecture
Mathematics award
solution of the three Weil conjectures concerning generalizations of the Riemann hypothesis to finite fields. His work did much to unify algebraic geometry and
Fields_Medal
German mathematician (1855–1940)
number theory. Piltz was arguably the first to formulate a generalized Riemann hypothesis, in 1884. Dozenten-Album der Universität Jena: 1858 bis 1908. Neuenhahn
Adolf_Piltz
Disproven conjecture in number theory
rather, he showed that the truth of the statement would imply the Riemann hypothesis. For this reason, it is more accurately called "Pólya's problem".
Pólya_conjecture
Describes statistically the splitting of primes in a given Galois extension of Q
density or the analytic density of the set of primes. The generalized Riemann hypothesis implies an effective version of the Chebotarev density theorem: if
Chebotarev_density_theorem
Mathematical concept in number theory
{\displaystyle s=1} . Goldfeld later proved that these asymptotics imply the Riemann hypothesis for the L-function and that the constant in the asymptotics has an
Partial_Euler_Product
Used to count, measure, and label
related to the distribution of prime numbers is the Riemann hypothesis, formulated by Bernhard Riemann in 1859. The prime number theorem was finally proved
Number
Axiomatic definition of a class of L-functions
including insight into their relationship to automorphic forms and the Riemann hypothesis. The class was defined by Atle Selberg in (Selberg 1992), who preferred
Selberg_class
German mathematician (1862–1943)
Congress of Mathematicians in Paris in 1900. This list, including the Riemann hypothesis, is generally reckoned as the most successful and deeply considered
David_Hilbert
Book by John Derbyshire
mathematics by John Derbyshire, detailing the history of the Riemann hypothesis, named for Bernhard Riemann, and some of its applications. The book was awarded
Prime_Obsession
Mathematical concept
of an L-function and sums over prime powers, introduced by Riemann (1859) for the Riemann zeta function. Such explicit formulae have been applied also
Explicit formulae for L-functions
Explicit_formulae_for_L-functions
Result on density of prime numbers
n + 1 ) 3 {\displaystyle (n+1)^{3}} . Dudek also proved that the Riemann hypothesis implies that for all x ≥ 2 {\displaystyle x\geq 2} there is a prime
Bertrand's_postulate
Mathematical logic concept
is applied. More generally, many famous open problems, such as the Riemann hypothesis and the P = NP problem, can be expressed as Π 2 1 {\displaystyle \Pi
Absoluteness_(logic)
Function on an integer n which is log(p) if n equals p^k and zero otherwise
}\left(\Lambda (n)-1\right)e^{-ny}} in the limit y → 0+. Assuming the Riemann hypothesis, they demonstrate that F ( y ) = O ( 1 y ) and F ( y ) = Ω ± ( 1 y
Von_Mangoldt_function
Mathematical series
conjectured that the Selberg class of series obeys the generalized Riemann hypothesis. The series is named in honor of Peter Gustav Lejeune Dirichlet. Dirichlet
Dirichlet_series
Class of natural numbers
also of interest in connection with the Riemann hypothesis, and with Robin's theorem that the Riemann hypothesis is equivalent to the statement that σ (
Superabundant_number
Algorithm for determining whether a number is prime
Similarly, under the generalized Riemann hypothesis (which Miller, confusingly, calls the "extended Riemann hypothesis"), the deterministic Miller's test
Primality_test
Pair of zeros of the Riemann zeta function
In the study of the Riemann hypothesis, a Lehmer pair is a pair of zeros of the Riemann zeta function that are unusually close to each other. They are
Lehmer_pair
Special function defined by an integral
primes smaller than or equal to x {\displaystyle x} . Assuming the Riemann hypothesis, we get the even stronger: | li ( x ) − π ( x ) | = O ( x log
Logarithmic_integral_function
Every large even number is either sum of a prime and a semi-prime or two primes
e^{e^{15.85}}\approx 3.6\cdot 10^{3321634}} assuming the generalized Riemann hypothesis (GRH) for Dirichlet L-functions. In 2019, Huixi Li gave a version
Chen's_theorem
Multiplicative function in number theory
function. This idea underlies Alain Connes's attempted proof of the Riemann hypothesis. The Möbius function is multiplicative (i.e., μ ( a b ) = μ ( a )
Möbius_function
UK educational YouTube channel (2011-)
advanced mathematical concepts such as Fermat's Last Theorem, the Riemann hypothesis and Kruskal's tree theorem. The videos are produced by Brady Haran
Numberphile
Natural number
{F_{4}} } in 104 dimensions) is included. In Robin's theorem for the Riemann hypothesis, twenty-seven integers fail to hold σ ( n ) < e γ n log log n
27_(number)
Algorithm for public-key cryptography
noted that Miller has shown that – assuming the truth of the extended Riemann hypothesis – finding d from n and e is as hard as factoring n into p and q (up
RSA_cryptosystem
Belgian mathematician
Frobenius endomorphism, considered the geometric analogue of the Riemann hypothesis. It also led to a proof of the Lefschetz hyperplane theorem and the
Pierre_Deligne
Millennium Prize Problem
conjecture Navier–Stokes existence and smoothness P versus NP problem Poincaré conjecture (solved) Riemann hypothesis Yang–Mills existence and mass gap v t e
Navier–Stokes existence and smoothness
Navier–Stokes_existence_and_smoothness
Swiss mathematician (1859–1939)
through a 1924 paper, in which he establishes the equivalence of the Riemann hypothesis to a statement on the size of the discrepancy in the Farey sequences
Jérôme_Franel
American mathematician and Nobel Laureate (1928–2015)
early 1959 in which he originally intended to present proof of the Riemann hypothesis. Instead the lecture was so incoherent that colleagues in the audience
John_Forbes_Nash_Jr.
Mathematical concept
(1936) discovered supersingular elliptic curves during his work on the Riemann hypothesis for elliptic curves by observing that positive characteristic elliptic
Supersingular_elliptic_curve
Potential counterexample to the generalized Riemann hypothesis
Siegel, is a type of potential counterexample to the generalized Riemann hypothesis, on the zeros of Dirichlet L-functions associated to quadratic number
Siegel_zero
American clarinetist and bandleader (1910–2004)
included studying advanced mathematics, as cited in Karl Sabbagh's The Riemann Hypothesis. In 1946, Shaw was present at a meeting of the Independent Citizens'
Artie_Shaw
Conjecture in number theory
assuming certain cases of the generalized Riemann hypothesis. Without the generalized Riemann hypothesis, there is no single value of a for which Artin's
Artin's conjecture on primitive roots
Artin's_conjecture_on_primitive_roots
Estimates the number of points on an elliptic curve over a finite field
zeta-function of E. In this form it can be seen to be the analogue of the Riemann hypothesis for the function field associated with the elliptic curve. A generalization
Hasse's theorem on elliptic curves
Hasse's_theorem_on_elliptic_curves
Arithmetic function
integers n. For any ε > 0 {\displaystyle \varepsilon >0} , assuming the Riemann hypothesis, we have that the summatory function L ( x ) ≡ L 0 ( x ) {\displaystyle
Liouville_function
Summatory function of the Möbius function
false in 1985 by Andrew Odlyzko and Herman te Riele. However, the Riemann hypothesis is equivalent to a weaker conjecture on the growth of M(x), namely
Mertens_function
Australian and American mathematician (born 1975)
Bruijn–Newman constant, the nonpositivity of which is equivalent to the Riemann hypothesis, is nonnegative. In 2020, Tao proved Sendov's conjecture, concerning
Terence_Tao
Theorem in geometric topology
an easy resolution of the Poincaré conjecture. In the 1800s, Bernhard Riemann and Enrico Betti initiated the study of topological invariants of manifolds
Poincaré_conjecture
Set of conjectures in algebraic geometry
Weil conjectures, namely Weil's Riemann hypothesis (i.e. an analog over finite fields of the well known Riemann hypothesis) that remained open at the end
Standard conjectures on algebraic cycles
Standard_conjectures_on_algebraic_cycles
RIEMANN HYPOTHESIS
RIEMANN HYPOTHESIS
Boy/Male
Anglo Saxon
Sailor.
Surname or Lastname
English
English : variant of Wyman.Americanized spelling of German Weymann, a variant spelling of Weimann.
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
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.
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 Bridge.Americanized form of German Brüggemann (see Brueggeman).
Girl/Female
Hindu, Indian, Malayalam
Song
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
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.
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
Arabic
Remain; Stay
Boy/Male
American, British, English
Powerful
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.
Surname or Lastname
Jewish (American)
Jewish (American) : Americanized variant of Heiman.English : variant of Hayman.Americanized spelling of Heimann.
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.
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.
Boy/Male
British, English
Born Free
Boy/Male
English
Rye merchant.
Girl/Female
Hindu
Surname or Lastname
English
English : variant spelling of Seaman.Jewish (Ashkenazic) : variant of Seemann.Americanized spelling of German Seemann.
RIEMANN HYPOTHESIS
RIEMANN HYPOTHESIS
Boy/Male
Indian, Sanskrit
Wheel; Circle; Discus; The Sun
Girl/Female
Indian, Tamil
Beautiful Ladies who Dance in the Court of Indra; Rambha; Urvasi; Menaka
Girl/Female
Indian, Japanese
Good Bye
Boy/Male
Hindu
Lord of the dumb, Lord Shiva
Boy/Male
English
Lives at the ash tree pool.
Boy/Male
Australian, Danish, French, Greek, Latin
Manly; Destroyer
Boy/Male
Tamil
Sarvadharin | ஸரà¯à®µà®¤à®¾à®°à®¿à®¨
Lord Shiva
Male
Spanish
Spanish form of Visigothic Alewar, ÃLVARO means "guard of all."
Surname or Lastname
English
English : habitational name from Turnham in East Yorkshire or Turnham Green in West London, both of which are so named from an Old English trun ‘circular’, probably denoting a U-shaped bend in a river, + hamm ‘water meadow’ or hÄm ‘homestead’.
Boy/Male
Arabic
Wide; Spacious
RIEMANN HYPOTHESIS
RIEMANN HYPOTHESIS
RIEMANN HYPOTHESIS
RIEMANN HYPOTHESIS
RIEMANN HYPOTHESIS
v. i.
To continue unchanged in place, form, or condition, or undiminished in quantity; to abide; to stay; to endure; to last.
pl.
of Pieman
v. i.
To abide; to remain; to continue.
n.
A man who makes or sells pies.
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.
p. pr. & vb. n.
of Remand
imp. & p. p.
of Remain
p. pr. & vb. n.
of Remain
n.
The act of remanding; the order for recommitment.
v. t.
To recommit; to send back.
n.
A remand.
imp. & p. p.
of Remand
v. i.
To remain in a given place or condition; to remain in connection with; to abide; to stay.
n.
That which is left; relic; remainder; -- chiefly in the plural.
v. i.
To keep; to continue; to remain.
n.
State of remaining; stay.
n.
The posthumous works or productions, esp. literary works, of one who is dead; as, Cecil's
n.
That which is left of a human being after the life is gone; relics; a dead body.
v. i.
To remain stable or fixed in some state or condition; to continue; to remain.
v. t.
To await; to be left to.