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entire manifold M is hyperbolic, the map f is called an Anosov diffeomorphism. The dynamics of f on a hyperbolic set, or hyperbolic dynamics, exhibits features
Hyperbolic_set
Formalization of the idea of an attractor or repellor in dynamical systems
attractor or repellor. In the case of hyperbolic dynamics, the corresponding notion is that of the hyperbolic set. The gravitational tidal forces acting
Stable_manifold
Mathematical concept
precisely in geometric group theory, a hyperbolic group, also known as a word hyperbolic group or Gromov hyperbolic group, is a finitely generated group
Hyperbolic_group
Fractal named after mathematician Benoit Mandelbrot
density of hyperbolicity, is one of the most important open problems in complex dynamics. Hypothetical non-hyperbolic components of the Mandelbrot set are often
Mandelbrot_set
Type of non-Euclidean geometry
In mathematics, hyperbolic geometry (also called Lobachevskian geometry or Bolyai–Lobachevskian geometry) is a non-Euclidean geometry. The parallel postulate
Hyperbolic_geometry
Fixed point that does not have any center manifolds
systems, a hyperbolic equilibrium point or hyperbolic fixed point is a fixed point that does not have any center manifolds. Near a hyperbolic point the
Hyperbolic_equilibrium_point
A normally hyperbolic invariant manifold (NHIM) is a natural generalization of a hyperbolic fixed point and a hyperbolic set. The difference can be described
Normally hyperbolic invariant manifold
Normally_hyperbolic_invariant_manifold
Limiting set in dynamical systems
then this attractor will be of finite dimensions. Cycle detection Hyperbolic set Stable manifold Steady state Wada basin Hidden oscillation Rössler attractor
Attractor
Concept in mathematics
In mathematics, a hyperbolic metric space is a metric space satisfying certain metric relations (depending quantitatively on a nonnegative real number
Hyperbolic_metric_space
Tiling of hyperbolic 3-space by uniform polyhedra
complete set of hyperbolic uniform honeycombs. More unsolved problems in mathematics In hyperbolic geometry, a uniform honeycomb in hyperbolic space is
Uniform honeycombs in hyperbolic space
Uniform_honeycombs_in_hyperbolic_space
Topics referred to by the same term
Hyperbolic structure may refer to: Hyperboloid structure Hyperbolic set This disambiguation page lists mathematics articles associated with the same title
Hyperbolic_structure
Normalized hyperbolic volume of the complement of a hyperbolic knot
knot theory, the hyperbolic volume of a hyperbolic link is the volume of the link's complement with respect to its complete hyperbolic metric. The volume
Hyperbolic_volume
Isometric automorphisms of a hyperbolic space
In geometry, hyperbolic motions are isometric automorphisms of a hyperbolic space. Under composition of mappings, the hyperbolic motions form a continuous
Hyperbolic_motion
Spacetime manifold
global hyperbolicity is a certain condition on the causal structure of a spacetime manifold (that is, a Lorentzian manifold). It is called hyperbolic in analogy
Globally_hyperbolic_spacetime
Mathematical tree in the hyperbolic plane
A hyperbolic tree (often shortened as hypertree) is an information visualization and graph drawing method inspired by hyperbolic geometry. Displaying hierarchical
Hyperbolic_tree
Mutation of quaternions where unit vectors square to +1
lectures at Lehigh University in 1900. Like the quaternions, the set of hyperbolic quaternions form a vector space over the real numbers of dimension
Hyperbolic_quaternion
Definition of a class of dynamical systems
nonwandering set of f, Ω(f), is a hyperbolic set and compact. The set of periodic points of f is dense in Ω(f). For surfaces, hyperbolicity of the nonwandering
Axiom_A
Infinitely detailed mathematical structure
various scales, as illustrated in successive magnifications of the Mandelbrot set. This exhibition of similar patterns at increasingly smaller scales is called
Fractal
boundary of a δ-hyperbolic space (especially a hyperbolic group) is an abstract concept generalizing the boundary sphere of hyperbolic space. Conceptually
Gromov_boundary
Symmetric subdivision in hyperbolic geometry
In hyperbolic geometry, a uniform hyperbolic tiling (or regular, quasiregular or semiregular hyperbolic tiling) is an edge-to-edge filling of the hyperbolic
Uniform tilings in hyperbolic plane
Uniform_tilings_in_hyperbolic_plane
Two geometries based on axioms closely related to those specifying Euclidean geometry
forms associated with metric geometry. In the former case, one obtains hyperbolic geometry and elliptic geometry, the traditional non-Euclidean geometries
Non-Euclidean_geometry
In geometry, many uniform tilings on sphere, euclidean plane, and hyperbolic plane can be made by Wythoff construction within a fundamental triangle, (p
Lists of uniform tilings on the sphere, plane, and hyperbolic plane
Lists_of_uniform_tilings_on_the_sphere,_plane,_and_hyperbolic_plane
Non-Euclidean geometry
In mathematics, hyperbolic space of dimension n is the unique simply connected, n-dimensional Riemannian manifold of constant negative sectional curvature
Hyperbolic_space
This article lists the regular polytopes in Euclidean, spherical and hyperbolic spaces. This table shows a summary of regular polytope counts by rank.
List_of_regular_polytopes
Covering by shapes without overlaps or gaps
made use of tessellations, both in ordinary Euclidean geometry and in hyperbolic geometry, for artistic effect. Tessellations are sometimes employed for
Tessellation
Argument of the hyperbolic functions
In geometry, hyperbolic angle is a real number determined by the area of the corresponding hyperbolic sector of xy = 1 in Quadrant I of the Cartesian plane
Hyperbolic_angle
Set of points on a line segment with certain topological properties
automorphisms of the Cantor set are hyperbolic motions, particular isometries of the hyperbolic plane. Thus, the Cantor set is a homogeneous space in the
Cantor_set
24 mathematical problems stated in 1982
influential 1982 paper Three-dimensional manifolds, Kleinian groups and hyperbolic geometry published in the Bulletin of the American Mathematical Society
Thurston's_24_questions
Straight line segment that passes through the centre of a circle
{\displaystyle n} -dimensional object, or a set of scattered points. The diameter of a set is the least upper bound of the set of all distances between pairs of
Diameter
Behavior in a nonlinear system
hematopoiesis, as appearing in the Mackey-Glass equations. Attractor Hyperbolic set Periodic point Self-oscillation Stable manifold Phase reduction Thomas
Limit_cycle
Geometric mean and hyperbolic angle as coordinates in quadrant I
In mathematics, hyperbolic coordinates are a method of locating points in quadrant I of the Cartesian plane { ( x , y ) : x > 0 , y > 0 } = Q {\displaystyle
Hyperbolic_coordinates
Model of hyperbolic geometry
model, also called the conformal disk model, is a model of 2-dimensional hyperbolic geometry in which all points are inside the unit disk, and straight lines
Poincaré_disk_model
American columnist, author and lecturer (born 1946)
criticized for rejecting hyperbolic geometry as a satisfactory basis for Wiles' proof, with critics pointing out that axiomatic set theory (rather than Euclidean
Marilyn_vos_Savant
Class of radio navigation systems
Hyperbolic navigation is a class of radio navigation systems in which a navigation receiver instrument is used to determine location based on the difference
Hyperbolic_navigation
Reals with an extra square root of +1 adjoined
algebra, a split-complex number (or hyperbolic number, also perplex number, double number) is based on a hyperbolic unit j satisfying j 2 = 1 {\displaystyle
Split-complex_number
A hyperbolic geometric graph (HGG) or hyperbolic geometric network (HGN) is a special type of spatial network where (1) latent coordinates of nodes are
Hyperbolic_geometric_graph
Topological manifold that is invariant under the action of dynamical system
non-autonomous dynamical systems are known as Lagrangian Coherent Structures. Hyperbolic set Lagrangian coherent structure Spectral submanifold Hirsh M.W., Pugh
Invariant_manifold
In mathematics, the complex hyperbolic space is a Hermitian manifold which is the equivalent of the real hyperbolic space in the context of complex manifolds
Complex_hyperbolic_space
Linear map that preserves areas
mapping as a hyperbolic rotation, as did Émile Borel in 1914, by analogy with circular rotations, which preserve circles. The squeeze mapping sets the stage
Squeeze_mapping
conjectured that the complement of the special set is Mordellic. A variety is algebraically hyperbolic if the special set is empty. Lang conjectured that a variety
Mordellic_variety
Pseudometric of complex manifolds
manifold. It was introduced by Shoshichi Kobayashi in 1967. Kobayashi hyperbolic manifolds are an important class of complex manifolds, defined by the
Kobayashi_metric
Relation of space and time in relativity theory
given a pair of conjugate hyperbolas, two conjugate diameters are hyperbolically orthogonal. This relationship of diameters was described by Apollonius
Hyperbolic_orthogonality
One-dimensional complex manifold
{\displaystyle \tau } and hence a torus. The set of all Riemann surfaces can be divided into three subsets: hyperbolic, parabolic and elliptic Riemann surfaces
Riemann_surface
Fundamental result in geometry
}\times {r^{2}}} . Lexell's theorem also has a hyperbolic counterpart: instead of circles, the level sets become pairs of curves called hypercycles, and
Sum_of_angles_of_a_triangle
Mathematical formula involving a given set of operations
trigonometric functions, inverse trigonometric functions, hyperbolic functions, and inverse hyperbolic functions. The fundamental problem of symbolic integration
Closed-form_expression
Motion of an object with constant proper acceleration in special relativity
Hyperbolic motion is the motion of an object with constant proper acceleration in special relativity. It is called hyperbolic motion because the equation
Hyperbolic motion (relativity)
Hyperbolic_motion_(relativity)
Parametrizes complex structures on a surface
{\displaystyle S} to itself. It can be viewed as a moduli space for marked hyperbolic structure on the surface, and this endows it with a natural topology for
Teichmüller_space
Critical point on a surface graph which is not a local extremum
approximating integrals Maximum and minimum Derivative test Hyperbolic equilibrium point Hyperbolic geometry Minimax theorem Max–min inequality Mountain pass
Saddle_point
Number in {..., –2, –1, 0, 1, 2, ...}
negative integers. The set of all integers is often denoted by the boldface Z or blackboard bold Z {\displaystyle \mathbb {Z} } . The set of natural numbers
Integer
Set of quasilinear hyperbolic equations governing adiabatic and inviscid flow
On the other hand, the compressible Euler equations form a quasilinear hyperbolic system of conservation equations. The Euler equations can be formulated
Euler equations (fluid dynamics)
Euler_equations_(fluid_dynamics)
an acylindrically hyperbolic group is a group admitting a non-elementary 'acylindrical' isometric action on some geodesic hyperbolic metric space. This
Acylindrically hyperbolic group
Acylindrically_hyperbolic_group
Relation between sides of a right triangle
where cosh is the hyperbolic cosine. This formula is a special form of the hyperbolic law of cosines that applies to all hyperbolic triangles: cosh
Pythagorean_theorem
Shape in hyperbolic geometry
rather than interior to three-dimensional hyperbolic space. It can be defined as the convex hull of a finite set of ideal points. An ideal polyhedron has
Ideal_polyhedron
Manifold of dimension 3 equipped with a hyperbolic metric
topology and differential geometry, a hyperbolic 3-manifold is a manifold of dimension 3 equipped with a hyperbolic metric, that is a Riemannian metric
Hyperbolic_3-manifold
Upper-half plane model of hyperbolic non-Euclidean geometry
way of representing the hyperbolic plane using points in the familiar Euclidean plane. Specifically, each point in the hyperbolic plane is represented using
Poincaré_half-plane_model
Set of spacetime events, light-connected to a given event
To uphold causality, Minkowski restricted spacetime to non-Euclidean hyperbolic geometry. Because signals and other causal influences cannot travel faster
Light_cone
Three-holed sphere
compact surfaces in various theories. Two important applications are to hyperbolic geometry, where decompositions of closed surfaces into pairs of pants
Pair_of_pants_(mathematics)
Mathematical notation based on the Arabic script
the second word of دالة زائدية "hyperbolic function") is added to the end of trigonometric functions to express hyperbolic functions. This is similar to
Modern Arabic mathematical notation
Modern_Arabic_mathematical_notation
Concept in geometry
mapped to each point). In the case of a hyperbolic space, each line has two distinct ideal points. Here, the set of ideal points takes the form of a quadric
Point_at_infinity
In mathematics, relatively hyperbolic groups form an important class of groups of interest for geometric group theory. The main purpose in their study
Relatively_hyperbolic_group
Tiling of the hyperbolic plane
Böröczky tiling) is a tiling of the hyperbolic plane, resembling a quadtree over the Poincaré half-plane model of the hyperbolic plane. The tiles are congruent
Binary_tiling
Algorithms and methods of plotting the Mandelbrot set on a computing device
and Julia sets It is also possible to estimate the distance of a limitly periodic (i.e., hyperbolic) point to the boundary of the Mandelbrot set. The upper
Plotting algorithms for the Mandelbrot set
Plotting_algorithms_for_the_Mandelbrot_set
Class of compact connected topological spaces
tube twice inside T with twisting, but without self-intersections. The hyperbolic set Λ of the discrete dynamical system (T, f) is the intersection of the
Solenoid_(mathematics)
Group of real 2×2 matrices with unit determinant
form an open set, as do the hyperbolic elements (excluding ±1). By contrast, the parabolic elements, together with ±1, form a closed set that is not open
SL2(R)
Mathematical concept
the inverse of a hyperbolic function is indicated by the prefix "ar" (for Latin ārea). For instance, the inverse of the hyperbolic sine function is typically
Inverse_function
hyperbolic Dehn surgery is an operation by which one can obtain further hyperbolic 3-manifolds from a given cusped hyperbolic 3-manifold. Hyperbolic Dehn
Hyperbolic_Dehn_surgery
Discrete group of Möbius transformations
discrete subgroup of the group of orientation-preserving isometries of hyperbolic 3-space H3. The latter, identifiable with PSL(2, C), is the quotient group
Kleinian_group
Discrete subgroup of the real projective special linear group of dimension 2
regarded equivalently as a group of orientation-preserving isometries of the hyperbolic plane, or conformal transformations of the unit disc, or conformal transformations
Fuchsian_group
Mandelbar Set
bifurcation from a hyperbolic component of odd period k to a hyperbolic component of period 2k occurs. Much like the Mandelbrot set, the tricorn has many
Tricorn_(mathematics)
Quaternion of norm 1 (unit quaternion)
saw the modelling power of hyperbolic versors operating on the split-complex number plane, and in 1891 he introduced hyperbolic quaternions to extend the
Versor
Pictorial representation of symmetry
alternations and some half symmetry version. In the hyperbolic plane [7,3], family produces a parallel set of uniform tilings, and their dual tilings. There
Coxeter–Dynkin_diagram
Unique knot with a crossing number of four
Thurston showed that the figure-eight was hyperbolic, by decomposing its complement into two ideal hyperbolic tetrahedra. (Robert Riley and Troels Jørgensen
Figure-eight knot (mathematics)
Figure-eight_knot_(mathematics)
All points in the topological closure not belonging to the interior
mathematics in general, the boundary of a subset S of a topological space X is the set of points in the closure of S not belonging to the interior of S. An element
Boundary_(topology)
Type of unbounded quadratic surface-shaped building or work
amount of material. His design, as well as the full set of supporting calculations analyzing the hyperbolic geometry and sizing the network of members, was
Hyperboloid_structure
dynamical system whose non-wandering set consists of finitely many hyperbolic equilibrium points and hyperbolic periodic orbits and satisfying a transversality
Morse–Smale_system
{\displaystyle dimW^{s}+dimW^{u}=n.} Then, M {\displaystyle M} contains a hyperbolic set Λ {\displaystyle \Lambda } , invariant under P {\displaystyle P} , on
Melnikov_distance
Mathematical space
diversity of other fields, such as knot theory, geometric group theory, hyperbolic geometry, number theory, Teichmüller theory, topological quantum field
3-manifold
Lemma describing the behaviour of pseudo-orbits near a hyperbolic invariant set
lemma is a lemma describing the behaviour of pseudo-orbits near a hyperbolic invariant set. Informally, the theory states that every pseudo-orbit (which one
Shadowing_lemma
Area in mathematics devoted to the study of finitely generated groups
Mikhail Gromov "Hyperbolic groups" that introduced the notion of a hyperbolic group (also known as word-hyperbolic or Gromov-hyperbolic or negatively curved
Geometric_group_theory
looking at hyperbolic space. hyperbolic trigonometry the study of hyperbolic triangles in hyperbolic geometry, or hyperbolic functions in Euclidean geometry
Glossary of areas of mathematics
Glossary_of_areas_of_mathematics
of hyperbolic geometry, Hilbert's arithmetic of ends is a method for endowing a geometric set, the set of ideal points or "ends" of a hyperbolic plane
Hilbert's_arithmetic_of_ends
computational domain. A non-linear system of hyperbolic partial differential equations representing a set of conservation laws in one spatial dimension
Roe_solver
Branch of mathematics
between points in the Euclidean plane, while the hyperbolic metric measures the distance in the hyperbolic plane. Other important examples of metrics include
Geometry
Smooth manifold with an inner product on each tangent space
curvature are defined. Euclidean space, the n {\displaystyle n} -sphere, hyperbolic space, and smooth surfaces in three-dimensional space, such as ellipsoids
Riemannian_manifold
Mathematical space with two coordinates
Two-dimensional spaces can also be curved, for example the sphere and hyperbolic plane, sufficiently small portions of which appear like the flat plane
Two-dimensional_space
– inverse hyperbolic cosecant function. (Also written as arcsch.) arcosh – inverse hyperbolic cosine function. arcoth – inverse hyperbolic cotangent function
List of mathematical abbreviations
List_of_mathematical_abbreviations
Algorithm for computing trigonometric, hyperbolic, logarithmic and exponential functions
simple and efficient algorithm to calculate trigonometric functions, hyperbolic functions, square roots, multiplications, divisions, exponentials, and
CORDIC
Shape with three sides
discovered in several spaces, as in hyperbolic space and spherical geometry. A triangle in hyperbolic space is called a hyperbolic triangle, and it can be obtained
Triangle
Plane curve: conic section
cone Hyperbolic cylinder Hyperbolic paraboloid Hyperboloid of one sheet Hyperboloid of two sheets Elliptic cone Hyperbolic cylinder Hyperbolic paraboloid
Hyperbola
Latvian mathematician
mathematics at Cornell University, known for developing a way of modeling hyperbolic geometry with crocheted objects. Taimiņa received all of her formal education
Daina_Taimiņa
Geometric figure which has infinite surface area but finite volume
paper De solido hyperbolico acuto, written in 1643, a truncated acute hyperbolic solid, cut by a plane. Volume 1, part 1 of his Opera geometrica published
Gabriel's_horn
{PSL} _{2}(\mathbb {Z} )} . They, and the hyperbolic surface associated to their action on the hyperbolic plane often exhibit particularly regular behaviour
Arithmetic_Fuchsian_group
Mathematical concept
is necessary. An easy example for an ε-quadratic form is the standard hyperbolic ε-quadratic form H ε ( R ) ∈ Q ε ( R ⊕ R ∗ ) {\displaystyle H_{\varepsilon
Ε-quadratic_form
Three linked but pairwise separated rings
n-colorings. As links, they are Brunnian, alternating, algebraic, and hyperbolic. In arithmetic topology, certain triples of prime numbers have analogous
Borromean_rings
Navigation and surveillance technique
TOAs are multiple and known. When MLAT is used for navigation (as in hyperbolic navigation), the waves are transmitted by the stations and received by
Pseudo-range_multilateration
Model compatible with special relativity
most important implication of the hyperbolic equation is that by switching from a parabolic (dissipative) to a hyperbolic (includes a conservative term)
Relativistic_heat_conduction
Mathematical descriptions of transmission line voltage and current
{\displaystyle x} , and some algebra, we obtain a pair of damped, dispersive hyperbolic partial differential equations each involving only one unknown: ∂ 2 ∂
Telegrapher's_equations
Analytic function that does not satisfy a polynomial equation
familiar transcendental functions are the exponential, trigonometric, and hyperbolic functions, and their inverses, such as the logarithm and inverse trigonometric
Transcendental_function
American mathematician
generalize to the word-hyperbolic group context. Now standard proofs of the fact that the set of geodesic words in a word-hyperbolic group is a regular language
James_W._Cannon
1959 woodcut by M. C. Escher
tessellation of the hyperbolic plane by right triangles with angles of 30°, 45°, and 90°; triangles with these angles are possible in hyperbolic geometry but
Circle_Limit_III
HYPERBOLIC SET
HYPERBOLIC SET
Surname or Lastname
English and Scottish
English and Scottish : habitational name from any of the numerous and widespread places so called. The majority of these are named with Old English middel ‘middle’ + tūn ‘enclosure’, ‘settlement’; a smaller group, with examples in Cumbria, Kent, Northamptonshire, Northumbria, Nottinghamshire, and Staffordshire, have as their first element Old English mylen ‘mill’.
Male
Hindi/Indian
(सेठ) Hindi name derived from the Sanskrit word setu, SETH means "bridge." Compare with other forms of Seth.
Male
Greek
(Σήθος) Greek form of Egyptian Sutekh, possibly SETHOS means "one who dazzles." In mythology, this is the name of an ancient evil god of Chaos, storms, and the desert, who slew Osiris.Â
Surname or Lastname
English
English : habitational name from Mitcham in Surrey, so named from Old English micel ‘big’ + hÄm ‘homestead’, ‘settlement’.
Surname or Lastname
English
English : habitational name from Milwich in Staffordshire, so named from Old English myln ‘mill’ + wīc ‘dairy farm’; ‘(trading) settlement’.
Surname or Lastname
English
English : habitational name from a place in Kent named Meopham, from an Old English personal name MÄ“apa + Old English hÄm ‘homestead’, ‘settlement’.
Surname or Lastname
English
English : occupational name for a stone- or bricklayer, from Middle English setter ‘one who lays stones or bricks in building’ (agent derivative of setten ‘to set’).English : occupational name from Old French saietier ‘silk weaver’ (an agent derivative of sayete, a kind of silk).English : from an agent derivative of Middle English setten ‘to place (decoration, on a garment or metal surface)’, probably an occupational name for an embroiderer.German : unexplained.Norwegian : unexplained.
Surname or Lastname
English
English : habitational name from places called Merton in London, Devon, Norfolk, and Oxfordshire, named in Old English with mere ‘lake’, ‘pool’ + tūn ‘enclosure’, ‘settlement’. Compare Marton, Martin 2.
Surname or Lastname
Scottish and English
Scottish and English : topographic name for someone who lived near a mill, Middle English mille, milne (Old English myl(e)n, from Latin molina, a derivative of molere ‘to grind’). It was usually in effect an occupational name for a worker at a mill or for the miller himself. The mill, whether powered by water, wind, or (occasionally) animals, was an important center in every medieval settlement; it was normally operated by an agent of the local landowner, and individual peasants were compelled to come to him to have their grain ground into flour, a proportion of the ground grain being kept by the miller by way of payment.English : from a short form of a personal name, probably female, as for example Millicent.
Surname or Lastname
English and Scottish
English and Scottish : habitational name from any of the places so called. In over thirty instances from many different areas, the name is from Old English midel ‘middle’ + tūn ‘enclosure’, ‘settlement’. However, Middleton on the Hill near Leominster in Herefordshire appears in Domesday Book as Miceltune, the first element clearly being Old English micel ‘large’, ‘great’. Middleton Baggot and Middleton Priors in Shropshire have early spellings that suggest gem̄ðhyll (from gem̄ð ‘confluence’ + hyll ‘hill’) + tūn as the origin.A Scottish family of this name derives it from lands at Middleto(u)n near Kincardine. The Scottish physician Peter Middleton practiced in New York City after 1752 and was one of the founders of the medical school at King's College (now Columbia University) in 1767. One of the earliest of the Charleston, SC, Middleton family of prominent legislators was Arthur Middleton, born in Charleston in 1681.
Male
English
Anglicized form of Hebrew Sheth, SETH means "buttocks." In the bible, this is the name of the third son of Adam and Eve. Compare with other forms of Seth.
Male
Greek
(Σήθι) Greek form of Egyptian Seti, SETHI means "of Seth."Â
Surname or Lastname
English
English : topographic name for someone who lived in the center of a village, from Middle English midde ‘mid’ + toun ‘village’, ‘town’.English : habitational name from places in Lancashire, Worcestershire, and West Yorkshire, so named in Old English as ‘farmstead at a river confluence’, from (ge)m̄ðe ‘river confluence’ + tūn ‘farmstead’, ‘settlement’.
Female
Japanese
(節å) Japanese name SETSUKO means "temperate child."
Surname or Lastname
English
English : habitational name from places in Cheshire and East Yorkshire, so named from Old English mylen ‘mill’ + tūn ‘enclosure’, ‘settlement’.
Surname or Lastname
English and Irish
English and Irish : variant of Mayhew.Variant of French Mailhot.A William Mayo born in Wiltshire, England, c. 1684 was a surveyor who settled in VA about 1623 and helped survey the VA-NC boundary and found Richmond and Petersburg, VA. [newpara]The Mayo Clinic in Rochester, MN, was founded by William Worrall Mayo (1819–1911), who immigrated to the U.S. from England, in 1845, and his sons, all gifted and innovative physicians and surgeons.
Surname or Lastname
English
English : habitational name from a place in Shropshire, so named from Welsh mynydd ‘hill’ + Old English tūn ‘enclosure’, ‘settlement’.
Male
Italian
Italian form of Roman Latin Septimus, SETTIMIO means "seventh."
Surname or Lastname
English
English : habitational name from a place in North Yorkshire, so named from Old English setl ‘seat’, ‘dwelling’.
Surname or Lastname
English
English : patronymic from Setter.
HYPERBOLIC SET
HYPERBOLIC SET
Boy/Male
Scandinavian American Norse Swedish
Youth.
Surname or Lastname
English
English : status name from Middle English hefdman ‘chief’, ‘headman’, ‘leader’ (Old English hēfodman).
Boy/Male
Hindu, Indian, Kerala, Malayalam, Modern, Traditional
Strong-willed; Practical; Stubborn
Girl/Female
Gujarati, Hindu, Indian, Kannada
Season
Girl/Female
Hindu
A garland of Lord Vishnu
Surname or Lastname
English
English : variant spelling of Annis.
Girl/Female
Tamil
Simple, Straight forward
Girl/Female
Hindu
Recollection
Girl/Female
Hindu, Indian, Malayalam, Marathi, Tamil
The One who Achieves in Life; Goddess Lakshmi
Boy/Male
Australian, Latin
Conqueror
HYPERBOLIC SET
HYPERBOLIC SET
HYPERBOLIC SET
HYPERBOLIC SET
HYPERBOLIC SET
a.
Of or pertaining to an hyperbaton; transposed; inverted.
v. t.
To state or represent hyperbolically.
imp. & p. p.
of Hyperbolize
n.
A surface of the second order, which is cut by certain planes in hyperbolas; also, the solid, bounded in part by such a surface.
a.
Alt. of Hyperbolical
a.
Exaggerated; excessive; hyperbolical.
n.
A figure of speech in which the expression is an evident exaggeration of the meaning intended to be conveyed, or by which things are represented as much greater or less, better or worse, than they really are; a statement exaggerated fancifully, through excitement, or for effect.
a.
Belonging to the hyperbola; having the nature of the hyperbola.
n.
The use of hyperbole.
a.
Relating to, containing, or of the nature of, hyperbole; exaggerating or diminishing beyond the fact; exceeding the truth; as, an hyperbolical expression.
n.
The act of exaggerating; the act of doing or representing in an excessive manner; a going beyond the bounds of truth reason, or justice; a hyperbolical representation; hyperbole; overstatement.
v. i.
To speak or write with exaggeration.
a.
Having the form, or nearly the form, of an hyperbola.
n.
One who uses hyperboles.
n.
A curve formed by a section of a cone, when the cutting plane makes a greater angle with the base than the side of the cone makes. It is a plane curve such that the difference of the distances from any point of it to two fixed points, called foci, is equal to a given distance. See Focus. If the cutting plane be produced so as to cut the opposite cone, another curve will be formed, which is also an hyperbola. Both curves are regarded as branches of the same hyperbola. See Illust. of Conic section, and Focus.
p. pr. & vb. n.
of Hyperbolize
adv.
In the form of an hyperbola.
n.
Diminution; a species of hyperbole, representing a thing as being less than it really is.
n.
A figure by which a grave and magnificent word is put for the proper word; amplification; hyperbole.
a.
Having some property that belongs to an hyperboloid or hyperbola.