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Theorem on modular exponentiation
In number theory, Euler's theorem (also known as the Fermat–Euler theorem or Euler's totient theorem) states that, if n and a are coprime positive integers
Euler's_theorem
Movement with a fixed point is rotation
In geometry, Euler's rotation theorem states that, in three-dimensional space, any displacement of a rigid body such that a point on the body remains fixed
Euler's_rotation_theorem
naming everything after Euler, some discoveries and theorems are attributed to the first person to have proved them after Euler. Euler's sum of powers conjecture
List of topics named after Leonhard Euler
List_of_topics_named_after_Leonhard_Euler
Convergent series relating reciprocals of perfect powers
In mathematics, the Goldbach–Euler theorem (also known as Goldbach's theorem), states that the sum of 1/(p − 1) over the set of perfect powers p, excluding
Goldbach–Euler_theorem
On distance between centers of a triangle
In geometry, Euler's theorem states that the distance d between the circumcenter and incenter of a triangle is given by d 2 = R ( R − 2 r ) {\displaystyle
Euler's_theorem_in_geometry
Characterization of even perfect numbers
The Euclid–Euler theorem is a theorem in number theory that relates perfect numbers to Mersenne primes. It states that an even number is perfect if and
Euclid–Euler_theorem
Orthogonality of the directions of the principal curvatures of a surface
In differential geometry, Euler's theorem is a result on the curvature of curves on a surface. The theorem establishes the existence of principal curvatures
Euler's theorem (differential geometry)
Euler's_theorem_(differential_geometry)
Relation between the sides of a convex quadrilateral and its diagonals
Euler's quadrilateral theorem or Euler's law on quadrilaterals, named after Leonhard Euler (1707–1783), describes a relation between the sides of a convex
Euler's_quadrilateral_theorem
Mathematical equation linking e, i and π
Intelligencer named Euler's identity the "most beautiful theorem in mathematics". In a 2004 poll of readers by Physics World, Euler's identity tied with
Euler's_identity
Complex exponential in terms of sine and cosine
20. ISBN 978-0201002881. Theorem 1.42 user02138 (https://math.stackexchange.com/users/2720/user02138), How to prove Euler's formula: $e^{i\varphi}=\cos(\varphi)
Euler's_formula
Number of integers coprime to and less than n
Byrkit (1970, p. 80) See Euler's theorem. L. Euler "Theoremata arithmetica nova methodo demonstrata" (An arithmetic theorem proved by a new method), Novi
Euler's_totient_function
A prime p divides a^p–a for any integer a
little theorem are known. It is frequently proved as a corollary of Euler's theorem. Euler's theorem is a generalization of Fermat's little theorem: For
Fermat's_little_theorem
Topological invariant in mathematics
lower-case letter chi). The Euler characteristic was originally defined for polyhedra and used to prove various theorems about them, including the classification
Euler_characteristic
Swiss mathematician (1707–1783)
Louhivaara, I. S.; Winkler, J., eds. (May 1983). Zum Werk Leonhard Eulers: Vorträge des Euler-Kolloquiums im Mai 1983 in Berlin (PDF). Birkhäuser Verlag. doi:10
Leonhard_Euler
Algorithm for public-key cryptography
Adleman used Fermat's little theorem to explain why RSA works, it is common to find proofs that rely instead on Euler's theorem. We want to show that med
RSA_cryptosystem
Function with a multiplicative scaling behaviour
complex vector space can be considered as real vector spaces. Euler's homogeneous function theorem is a characterization of positively homogeneous differentiable
Homogeneous_function
geometry, the Gram–Euler theorem, Gram-Sommerville, Brianchon-Gram or Gram relation (named after Jørgen Pedersen Gram, Leonhard Euler, Duncan Sommerville
Gram–Euler_theorem
German mathematician (1690–1764)
and the Goldbach–Euler theorem. He had a close friendship with famous mathematician Leonhard Euler, serving as inspiration for Euler's mathematical pursuits
Christian_Goldbach
known as the Euler product formula for the Riemann zeta function. Euler proved Newton's identities, Fermat's little theorem, Fermat's theorem on sums of
Contributions of Leonhard Euler to mathematics
Contributions_of_Leonhard_Euler_to_mathematics
Computation modulo a fixed integer
important theorems relating to modular arithmetic: Carmichael's theorem Chinese remainder theorem Euler's theorem Fermat's little theorem (a special
Modular_arithmetic
Concept in modular arithmetic
the extended Euclidean algorithm, Euler's theorem may be used to compute modular inverses. According to Euler's theorem, if a is coprime to m, that is,
Modular multiplicative inverse
Modular_multiplicative_inverse
Approach to finding numerical solutions of ordinary differential equations
In mathematics and computational science, the Euler method (also called the forward Euler method) is a first-order numerical procedure for solving ordinary
Euler_method
Infinitely many prime numbers exist
This proves Euclid's theorem. In the same paper (Theorem 19) Euler in fact used the above equality to prove a much stronger theorem that was unknown before
Euclid's_theorem
theorem (number theory) Euclid's theorem (number theory) Euclid–Euler theorem (number theory) Euler's theorem (number theory) Fermat's Last Theorem (number
List_of_theorems
Trail in a graph that visits each edge once
posthumously in 1873 by Carl Hierholzer. This is known as Euler's Theorem: A connected graph has an Euler cycle if and only if every vertex has an even number
Eulerian_path
17th-century conjecture proved by Andrew Wiles in 1994
In number theory, Fermat's Last Theorem (sometimes called Fermat's conjecture, especially in older texts) states that there are no positive integers a
Fermat's_Last_Theorem
Formula concerning prime numbers
second factor zero, or they would not satisfy Fermat's little theorem. This is Euler's criterion. This proof only uses the fact that any congruence k
Euler's_criterion
This article collects together a variety of proofs of Fermat's little theorem, which states that a p ≡ a ( mod p ) {\displaystyle a^{p}\equiv a{\pmod
Proofs of Fermat's little theorem
Proofs_of_Fermat's_little_theorem
Set of quasilinear hyperbolic equations governing adiabatic and inviscid flow
dynamics can be derived from the same Euler-Arnold equation. Bernoulli's theorem Kelvin's circulation theorem Cauchy equations Froude number Madelung
Euler equations (fluid dynamics)
Euler_equations_(fluid_dynamics)
Theorem in differential topology
The hairy ball theorem of algebraic topology (formally, the Sphere Vector Field Theory, sometimes called the hedgehog theorem) states that there is no
Hairy_ball_theorem
Mathematical theorem
for the symmetry to hold are given by Schwarz's theorem, also called Clairaut's theorem or Young's theorem. In the context of partial differential equations
Symmetry of second derivatives
Symmetry_of_second_derivatives
Ties Euler characteristic of a closed even-dimensional Riemannian manifold to curvature
Chern theorem (or the Chern–Gauss–Bonnet theorem after Shiing-Shen Chern, Carl Friedrich Gauss, and Pierre Ossian Bonnet) states that the Euler–Poincaré
Chern–Gauss–Bonnet_theorem
Number equal to the sum of its proper divisors
millennia later, Leonhard Euler proved that all even perfect numbers are of this form. This is known as the Euclid–Euler theorem. It is not known whether
Perfect_number
proof) Erdős–Ko–Rado theorem Euler's formula Euler's four-square identity Euler's theorem Five color theorem Five lemma Fundamental theorem of arithmetic Gauss–Markov
List_of_mathematical_proofs
Theorem on the orders of subgroups
little theorem and its generalization, Euler's theorem. These special cases were known long before the general theorem was proved. The theorem also shows
Lagrange's theorem (group theory)
Lagrange's_theorem_(group_theory)
Circles tangent to all three sides of a triangle
{\tfrac {B}{2}}\pm {\sqrt {-z}}\cos {\tfrac {C}{2}}}&=0\end{aligned}}} Euler's theorem states that in a triangle: ( R − r ) 2 = d 2 + r 2 , {\displaystyle
Incircle_and_excircles
{p}}.} Euler's theorem Euler's theorem states that if n and a are coprime positive integers, then aφ(n) is congruent to 1 mod n. Euler's theorem generalizes
Glossary_of_number_theory
Disproved conjecture in number theory
In number theory, Euler's conjecture is a disproved conjecture related to Fermat's Last Theorem. It was presented by Leonhard Euler in 1778 to the Academy
Euler's sum of powers conjecture
Euler's_sum_of_powers_conjecture
Statement relating differentiable symmetries to conserved quantities
Noether's theorem states that every continuous symmetry of the action of a physical system with conservative forces has a corresponding conservation law
Noether's_theorem
Specific, usually well-known application of a mathematical rule or law
special case of Euler's theorem, which states "if n and a are coprime positive integers, and ϕ ( n ) {\displaystyle \phi (n)} is Euler's totient function
Special_case
Counts 0s of a vector field on a differentiable manifold using its Euler characteristic
Poincaré–Hopf theorem (also known as the Poincaré–Hopf index formula, Poincaré–Hopf index theorem, or Hopf index theorem) is an important theorem that is used
Poincaré–Hopf_theorem
Theorem in differential geometry
In differential geometry, the Gauss–Bonnet theorem (or Gauss–Bonnet formula) is a fundamental formula which links the curvature of a surface to its underlying
Gauss–Bonnet_theorem
Conditions for switching order of integration in calculus
such as Cavalieri's principle, which was used by Leonhard Euler. More formally, the theorem states that if a function is Lebesgue integrable on a rectangle
Fubini's_theorem
Relation between sides of a right triangle
In mathematics, the Pythagorean theorem or Pythagoras's theorem is a fundamental relation in Euclidean geometry between the three sides of a right triangle
Pythagorean_theorem
Branch of mathematics
equation describing a minimal surface in terms of the Euler–Lagrange equation. In 1760 Euler proved a theorem expressing the curvature of a space curve on a
Differential_geometry
Number divisible only by 1 and itself
sum of two primes, in a 1742 letter to Euler. Euler proved Alhazen's conjecture (now the Euclid–Euler theorem) that all even perfect numbers can be constructed
Prime_number
Formula for area of a grid polygon
Pick's theorem (proved in a different way) as the basis for a proof of Euler's formula. Alternative proofs of Pick's theorem that do not use Euler's formula
Pick's_theorem
Existence and uniqueness of solutions to initial value problems
known as Picard's existence theorem, the Cauchy–Lipschitz theorem, or the existence and uniqueness theorem. The theorem is named after Émile Picard,
Picard–Lindelöf_theorem
Fermat cubic Fermat curve Fermat–Euler theorem Fermat number Fermat point Fermat–Weber problem Fermat polygonal number theorem Fermat polynomial Fermat primality
List of things named after Pierre de Fermat
List_of_things_named_after_Pierre_de_Fermat
congruence theorem Successive over-relaxation Chinese remainder theorem Fermat's little theorem Proofs of Fermat's little theorem Fermat quotient Euler's totient
List_of_number_theory_topics
Geometric model of the physical space
1760, Euler proved a theorem expressing the curvature of a space curve on a surface in terms of the principal curvatures, known as Euler's theorem. Later
Three-dimensional_space
Every polynomial has a real or complex root
The fundamental theorem of algebra, also called d'Alembert's theorem or the d'Alembert–Gauss theorem, states that every non-constant single-variable polynomial
Fundamental theorem of algebra
Fundamental_theorem_of_algebra
Position of something in relation to its surroundings
the object from a reference placement to its current placement. Euler's rotation theorem shows that in three dimensions any orientation can be reached with
Orientation_(geometry)
French mathematician and lawyer (1601–1665)
are all prime. Euler pointed out that 4,294,967,297 is divisible by 641. Also, see Weil, in "Number Theory". Diagonal form Euler's theorem List of things
Pierre_de_Fermat
Branch of pure mathematics
also studied prime numbers, the four-square theorem, and Pell's equations. The interest of Leonhard Euler (1707–1783) in number theory was first spurred
Number_theory
Prime number of the form 2^n – 1
antiquity because of their close connection to perfect numbers: the Euclid–Euler theorem asserts a one-to-one correspondence between even perfect numbers and
Mersenne_prime
Center of the inscribed circle of a triangle
than one third the length of the longest median of the triangle. By Euler's theorem in geometry, the squared distance from the incenter I to the circumcenter
Incenter
In mathematics, a statement that has been proven
mathematics and formal logic, a theorem is a statement that has been proven, or can be proven. The proof of a theorem is a logical argument that uses
Theorem
Group word game to teach mathematical division
Code: Fizz Buzz at Rosetta Code Euler's FizzBuzz, an unorthodox programmatic solution making use of Euler's theorem Enterprise FizzBuzz, Comical 'enterprise'
Fizz_buzz
Theorem in calculus relating line and double integrals
In vector calculus, Green's theorem relates a line integral around a simple closed curve C to a double integral over the plane region D (surface in R
Green's_theorem
Second-order partial differential equation describing motion of mechanical system
the function minimizing or maximizing it. This is analogous to Fermat's theorem in calculus, stating that at any point where a differentiable function
Euler–Lagrange_equation
2.71828...; base of natural logarithms
[(1/e)e, e1/e] ≈ [0.06599, 1.4447] , shown by a theorem of Leonhard Euler. The real number e is irrational. Euler proved this by showing that its simple continued
E_(mathematical_constant)
Theorem in mathematics
In calculus and real analysis, the mean value theorem (or Lagrange's mean value theorem) is a theorem about differentiable functions, roughly stating
Mean_value_theorem
Concept of complex analysis
In complex analysis, the residue theorem, sometimes called Cauchy's residue theorem, is a powerful tool to evaluate line integrals of analytic functions
Residue_theorem
Difference between logarithm and harmonic series
inequality for Euler's totient function. The growth rate of the divisor function. A formulation of the Riemann hypothesis. The third of Mertens' theorems.* The
Euler's_constant
1 × (22 − 1) = 2 × 3 = 6. In 1747, Leonhard Euler completed what is now called the Euclid–Euler theorem, showing that these are the only even perfect
List of Mersenne primes and perfect numbers
List_of_Mersenne_primes_and_perfect_numbers
Theorem in vector calculus
theorem, also known as the Kelvin–Stokes theorem after Lord Kelvin and George Stokes, the fundamental theorem for curls, or simply the curl theorem,
Stokes'_theorem
Relation between genus, degree, and dimension of function spaces over surfaces
The Riemann–Roch theorem is an important theorem in mathematics, specifically in complex analysis and algebraic geometry, for the computation of the dimension
Riemann–Roch_theorem
Result in algebraic geometry
the classical Riemann–Roch theorem for line bundles on compact Riemann surfaces. Riemann–Roch type theorems relate Euler characteristics of the cohomology
Grothendieck–Riemann–Roch theorem
Grothendieck–Riemann–Roch_theorem
Theorem in calculus
In vector calculus, the divergence theorem, also known as Gauss's theorem or Ostrogradsky's theorem, is a theorem relating the flux of a vector field through
Divergence_theorem
Relationship between derivatives and integrals
The fundamental theorem of calculus is a theorem that links the concept of differentiating a function (calculating its slopes, or rate of change at every
Fundamental theorem of calculus
Fundamental_theorem_of_calculus
American mathematician (born 1931)
Bob; Palais, Richard; Rodi, Stephen (2009). "A Disorienting Look at Euler's Theorem on the Axis of a Rotation". Amer. Math. Monthly. 116 (10): 892–909
Richard_Palais
Primality test for numbers of a certain form
In number theory, Proth's theorem is a theorem which forms the basis of a primality test for Proth numbers known as Proth's test. Proth numbers, sometimes
Proth's_theorem
Function in mathematical number theory
case for odd prime powers. We can thus view Carmichael's theorem as a sharpening of Euler's theorem. a | b ⇒ λ ( a ) | λ ( b ) {\displaystyle a\,|\,b\Rightarrow
Carmichael_function
Equidissection Equilateral triangle Euler's line Euler's theorem in geometry Erdős–Mordell inequality Exeter point Exterior angle theorem Fagnano's problem Fermat
List_of_triangle_topics
eigenvalue comparison theorem Clifford's theorem on special divisors Cohn-Vossen's inequality Erdős–Mordell inequality Euler's theorem in geometry Gromov's
List_of_inequalities
known as one of the two Sophomore's dream identities. The Goldbach–Euler theorem states that the sum of the reciprocals of the numbers that are 1 less
List_of_sums_of_reciprocals
1995 publication in mathematics
Together with Ribet's theorem, it provides a proof for Fermat's Last Theorem. Both Fermat's Last Theorem and the modularity theorem were believed to be
Wiles's proof of Fermat's Last Theorem
Wiles's_proof_of_Fermat's_Last_Theorem
Directional derivative Divergence Divergence theorem Double integral Equipotential surface Euler's theorem on homogeneous functions Exterior derivative
List of multivariable calculus topics
List_of_multivariable_calculus_topics
Theorem on the number of primes in arithmetic sequences
In number theory, Dirichlet's theorem, also called the Dirichlet prime number theorem, states that for any two positive coprime integers a and d, there
Dirichlet's theorem on arithmetic progressions
Dirichlet's_theorem_on_arithmetic_progressions
Planar maps require at most four colors
In mathematics, the four color theorem, or the four color map theorem, states that no more than four colors are required to color the regions of any map
Four_color_theorem
Trail in which only the first and last vertices are equal
edge exactly once: this is Veblen's theorem. When a connected graph does not meet the conditions of Euler's theorem, a closed walk of minimum length covering
Cycle_(graph_theory)
Prime such that p^2 divides 2^(p-1)-1
divides 2p − 1 − 1, therefore connecting these primes with Fermat's little theorem, which states that every odd prime p divides 2p − 1 − 1. Wieferich primes
Wieferich_prime
Mathematical result in differential geometry
In differential geometry, the Atiyah–Singer index theorem, proved by Michael Atiyah and Isadore Singer (1963), states that for an elliptic differential
Atiyah–Singer_index_theorem
Summation formula
In mathematics, the Euler–Maclaurin formula is a formula for the difference between an integral and a closely related sum. It can be used to approximate
Euler–Maclaurin_formula
Movement of an object which leaves at least one point unchanged
frames of reference have constant relative orientation over time. By Euler's theorem, any change in orientation can be described by rotation about an axis
Rotation
Geometric objects with a common centre
on a sphere are concentric with each other and with the sphere. By Euler's theorem in geometry on the distance between the circumcenter and incenter of
Concentric_objects
Conjecture in geometry
Euler's theorem in geometry: d 2 = R ( R − 2 r ) {\displaystyle d^{2}=R(R-2r)} , which was published by William Chapple in 1746 and by Leonhard Euler
Egan_conjecture
On the number of partitions of an integer into parts not divisible by another integer
When d = 2 {\displaystyle d=2} this becomes the special case known as Euler's theorem, that the number of partitions of n {\displaystyle n} into distinct
Glaisher's_theorem
Limiting form of small transformation
infinitesimal transformation that may have been recognised as such was in Euler's theorem on homogeneous functions. Here it is stated that a function F of n
Infinitesimal_transformation
Condition under which an odd prime is a sum of two squares
In additive number theory, Fermat's theorem on sums of two squares states that an odd prime p can be expressed as: p = x 2 + y 2 , {\displaystyle p=x^{2}+y^{2}
Fermat's theorem on sums of two squares
Fermat's_theorem_on_sums_of_two_squares
Need to sacrifice consistency or availability in the presence of network partitions
In database theory, the CAP theorem, also named Brewer's theorem after computer scientist Eric Brewer, states that any distributed data store can provide
CAP_theorem
Composite number with special property
There are infinitely many n-Knödel numbers for a given n. Due to Euler's theorem every composite number m is an n-Knödel number for n = m − φ ( m )
Knödel_number
Coset Derived group Euler's theorem Fitting subgroup Generalized Fitting subgroup Hamiltonian group Identity element Lagrange's theorem Multiplicative inverse
List_of_group_theory_topics
Cryptographic attack on the RSA system
decryption of cipher text C is given by Cd ≡ (Me)d ≡ Med ≡ M (mod N) (using Euler's Theorem). Using the Euclidean algorithm, one can efficiently recover the secret
Wiener's_attack
Theorem in transcendental number theory
Lindemann–Weierstrass theorem is a result that is very useful in establishing the transcendence of numbers. It states the following: Lindemann–Weierstrass theorem—if α1
Lindemann–Weierstrass_theorem
Maximal and minimal curvature at a point of a surface
a result of Euler (1760), and are called principal directions. From a modern perspective, this theorem follows from the spectral theorem because these
Principal_curvature
Topics referred to by the same term
Euclid's first theorem, on the prime factors of products The Euclid–Euler theorem characterizing the even perfect numbers Geometric mean theorem about right
Euclidean_theorem
Three results related to the density of prime numbers
x ) {\displaystyle \log _{e}(x)} . In analytic number theory, Mertens' theorems are three 1874 results related to the density of prime numbers proved by
Mertens'_theorems
Says when a natural number is the sum of three squares of integers
three-square theorem was defective and had to be completed by Gauss. With Lagrange's four-square theorem and the two-square theorem of Girard, Fermat and Euler, the
Legendre's three-square theorem
Legendre's_three-square_theorem
EULERS THEOREM
EULERS THEOREM
Surname or Lastname
English
English : variant of Hillary.William Ellery, a signer of the Declaration of Independence, was born in Newport, RI, in 1727.
Male
English
 French form of Roman Latin Julius, JULES means "descended from Jupiter (Jove)." In use by the English.
Female
Welsh
Welsh legend name of the daughter of Brychan, possibly derived from the name of a river, from the word alar, ELERI means "more than full; overflowing."
Surname or Lastname
English (mainly Yorkshire)
English (mainly Yorkshire) : patronymic from Seller 1–4.
Boy/Male
Danish, German, Swedish
Edge of the Sword; Brave; Hardy; Strong Point of a Sword
Female
Native American
Native American Algonquin name PULES means "pigeon."
Surname or Lastname
English
English : variant of Buller 2.
Surname or Lastname
Respelling of German Ehlers.English
Respelling of German Ehlers.English : habitational name from High and Low Ellers in West Yorkshire, named from Old English alras, plural of alor ‘alder’.
Surname or Lastname
North German
North German : patronymic from the personal name Eggert (see Eckert).Dutch : patronymic from the personal name Egger 2.English : variant of Edgar.
Female
English
Variant spelling of English unisex Hillary, ELLERY means "joyful; happy."Â
Surname or Lastname
English
English : origin uncertain, perhaps a variant of Allard.
Male
German
Frisian and Scandinavian form of German Eckhard, EILERT means "strong edge."
Male
English
From an Old English place name ELLERY means "island of elder trees."Â
Boy/Male
Teutonic English German Greek
Dwells by the alder trees.
Surname or Lastname
English
English : metronymic from Ellen.Dutch : patronymic from Ellen.
Surname or Lastname
English
English : variant of Feller.
Male
French
Variant form of Norman French Eudo, EUDES means "child."Â
Female
English
Pet form of Roman Latin Julia, JULES means "descended from Jupiter (Jove)."
Surname or Lastname
English
English : variant of Elder.
Surname or Lastname
English
English : variant of Allard.Perhaps a shortened form of Swedish Ellertsson (see Ellertson).
EULERS THEOREM
EULERS THEOREM
Girl/Female
Muslim
Guardian, Watch guard
Boy/Male
Christian & English(British/American/Australian)
Blind
Girl/Female
Greek
Mother of Aegisthus.
Girl/Female
Tamil
Sarvapadravanivarini | ஸரà¯à®µà®¾à®ªà®¤à¯à®°à®µà®¾à®¨à¯€à®µà®¾à®°à¯€à®¨à¯€Â
Dispeller of all distresses
Girl/Female
Indian, Sanskrit
Beautiful; Handsome; Charming; Noble
Boy/Male
Muslim/Islamic
Path guider
Girl/Female
Indian
Name of a Raga
Girl/Female
Indian
Female
African
disturbance, noise.
Girl/Female
Anglo Saxon
Stream.
EULERS THEOREM
EULERS THEOREM
EULERS THEOREM
EULERS THEOREM
EULERS THEOREM
a.
Pertaining to Euler, a German mathematician of the 18th century.
n. pl.
Eaters of horseflesh.
n.
A straight or curved strip of wood, metal, etc., with a smooth edge, used for guiding a pen or pencil in drawing lines. Cf. Rule, n., 7 (a).
n.
Government by many rulers; polyarchy.
n.
One who enters a caveat.
n.
One who pules; one who whines or complains; a weak person.
n.
A stickler for rules; a slave of rules
n.
A government by seven persons; also, a country under seven rulers.
a.
Tending to cause ulcers; exulceratory.
n. pl.
Cannibals; man-eaters; anthropophagi.
n.
A gathering of buyers and sellers, assembled at a particular place with their merchandise at a stated or regular season, or by special appointment, for trade.
n.
The tincture red, indicated in seals and engraved figures of escutcheons by parallel vertical lines. Hence, used poetically for a red color or that which is red.
n.
A government in the hands of five persons; five joint rulers.
adv. & conj.
See Else.
a.
A person who, on account of his age, occupies the office of ruler or judge; hence, a person occupying any office appropriate to such as have the experience and dignity which age confers; as, the elders of Israel; the elders of the synagogue; the elders in the apostolic church.
n.
One who rules; one who exercises sway or authority; a governor.
n.
One who enters; a beginner.
a.
One who rules or reigns; a governor; a ruler.
a.
Producing or bearing tubers.
n. pl.
Man eaters; cannibals.