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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 orbits
Hyperbolic_equilibrium_point
Topics referred to by the same term
In mathematics, a hyperbolic point is a certain kind of point, one of: A point in a hyperbolic geometry A point of negative Gaussian curvature on a smooth
Hyperbolic_point
Type of non-Euclidean geometry
of Euclid's parallel postulate.) The hyperbolic plane is a plane where every point is a saddle point. Hyperbolic plane geometry is also the geometry of
Hyperbolic_geometry
Hyperbolic analogues of trigonometric functions
In mathematics, hyperbolic functions are analogues of the ordinary trigonometric functions, but defined using the hyperbola rather than the circle. Just
Hyperbolic_functions
Space where every point locally resembles a hyperbolic space
In mathematics, a hyperbolic manifold is a space where every point looks locally like hyperbolic space of some dimension. They are especially studied in
Hyperbolic_manifold
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
Quadric surface with one axis of symmetry and no center of symmetry
either an ellipse, or a single point (in the case of a section by a tangent plane). A paraboloid is either elliptic or hyperbolic. Equivalently, a paraboloid
Paraboloid
Mathematical functions
common use: inverse hyperbolic sine, inverse hyperbolic cosine, inverse hyperbolic tangent, inverse hyperbolic cosecant, inverse hyperbolic secant, and inverse
Inverse_hyperbolic_functions
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
Triangle in hyperbolic geometry
In hyperbolic geometry, a hyperbolic triangle is a triangle in the hyperbolic plane. It consists of three line segments called sides or edges and three
Hyperbolic_triangle
Topics referred to by the same term
Look up hyperbolic in Wiktionary, the free dictionary. Hyperbolic may refer to: of or pertaining to a hyperbola, a type of smooth curve lying in a plane
Hyperbolic
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
Category of coordinate systems
In the hyperbolic plane, as in the Euclidean plane, each point can be uniquely identified by two real numbers. Several qualitatively different ways of
Coordinate systems for the hyperbolic plane
Coordinate_systems_for_the_hyperbolic_plane
Critical point on a surface graph which is not a local extremum
period of the point) has no eigenvalue on the (complex) unit circle when computed at the point. Then a saddle point is a hyperbolic periodic point whose stable
Saddle_point
Point at infinity in hyperbolic geometry
In hyperbolic geometry, an ideal point, omega point or point at infinity is a well-defined point outside the hyperbolic plane or space. Given a line l
Ideal_point
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
Region of the Cartesian plane bounded by a hyperbola and two radii
A hyperbolic sector is a region of the Cartesian plane bounded by a hyperbola and two rays from the origin to it. For example, the two points (a, 1/a)
Hyperbolic_sector
Concept in differential geometry
hyperbola of the Dupin indicatrix through a hyperbolic point, or the unique asymptote through a parabolic point. An asymptotic direction is a direction along
Asymptotic_curve
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
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
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
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
Two geometries based on axioms closely related to those specifying Euclidean geometry
any given line l and a point A, which is not on l, there is exactly one line through A that does not intersect l. In hyperbolic geometry, by contrast,
Non-Euclidean_geometry
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
Type of partial differential equations
of hyperbolic equations are "wave-like". If a disturbance is made in the initial data of a hyperbolic differential equation, then not every point of space
Hyperbolic partial differential equation
Hyperbolic_partial_differential_equation
Concept in astrodynamics
In astrodynamics or celestial mechanics, a hyperbolic trajectory or hyperbolic orbit (from Newtonian theory: hyperbola shape) is the trajectory of any
Hyperbolic_trajectory
2024 studio album by Pnau
Hyperbolic is the sixth studio album by Australian electronic trio Pnau, released on 22 March 2024 through etcetc. Their first album in seven years since
Hyperbolic_(album)
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
Rhetorical device
Hyperbole (/haɪˈpɜːrbəli/ hy-PUR-bə-lee; adj. hyperbolic /ˌhaɪpərˈbɒlɪk/ HY-pur-BOL-ick) is the use of exaggeration as a rhetorical device or figure of
Hyperbole
Concept in geometry
Riemann sphere (when complex numbers are mapped to each point). In the case of a hyperbolic space, each line has two distinct ideal points. Here, the
Point_at_infinity
Spiral asymptotic to a line
A hyperbolic spiral is a type of spiral with a pitch angle that increases with distance from its center, unlike the constant angles of logarithmic spirals
Hyperbolic_spiral
Point which a function/system returns to after some time or iterations
theorem Stationary point Periodic points of complex quadratic mappings This article incorporates material from hyperbolic fixed point on PlanetMath, which
Periodic_point
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
Rational function of the form (az + b)/(cz + d)
family of curves, away from the first fixed point and toward the second fixed point. Unlike the hyperbolic case, these curves are not circular arcs, but
Möbius_transformation
Topics referred to by the same term
In mathematics, hyperbolic trigonometry can mean: The study of hyperbolic triangles in hyperbolic geometry (traditional trigonometry is the study of triangles
Hyperbolic_trigonometry
Method for characterising the local shape of a surface
the ellipse. In particular, the indicatrix of an umbilical point is a circle. For hyperbolic points, where the Gaussian curvature is negative, the intersection
Dupin_indicatrix
Fundamental object of geometry
In geometry, a point is an abstract idealization of an exact position, without size, in physical space, or its generalization to other kinds of mathematical
Point_(geometry)
dynamical systems theory, a subset Λ of a smooth manifold M is said to have a hyperbolic structure with respect to a smooth map f if its tangent bundle may be
Hyperbolic_set
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
Equilibrium points near two orbiting bodies
exert an unbalanced gravitational force at a point, altering the orbit of any other celestial body at that point. At the Lagrange points, the gravitational
Lagrange_point
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
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
Amount by which an orbit deviates from a perfect circle
Circular orbit: e = 0 Elliptic orbit: 0 < e < 1 Parabolic trajectory: e = 1 Hyperbolic trajectory: e > 1 The eccentricity e is given by e = 1 + 2 E L 2
Orbital_eccentricity
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
Topics referred to by the same term
Hyperbolic theory may refer to: Hyperbolic geometry The theory of hyperbolic partial differential equations This disambiguation page lists mathematics
Hyperbolic_theory
Locally spherical point on a mathematical surface
to the other sheet. For a hyperbolic umbilic there is a single cuspidal edge which switch from one sheet to the other. A point p in a Riemannian submanifold
Umbilical_point
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
Hypersurface in hyperbolic space
In hyperbolic geometry, a horosphere (or parasphere) is a specific hypersurface in hyperbolic n-space. It is the boundary of a horoball, the limit of a
Horosphere
Curve whose normals converge asymptotically
In hyperbolic geometry, a horocycle (from Greek roots meaning "boundary circle"), sometimes called an oricycle or limit circle, is a curve of constant
Horocycle
2D surface which extends indefinitely
exactly one point. The elliptic plane may be further defined by adding a metric to the real projective plane. One may also conceive of a hyperbolic plane,
Plane_(mathematics)
Fractal named after mathematician Benoit Mandelbrot
little Mandelbrot copy (see below). Each of the hyperbolic components has a center, which is a point c such that the inner Fatou domain for f c ( z )
Mandelbrot_set
Model of hyperbolic geometry
projective model, Klein disk model, and the Cayley–Klein model, is a model of hyperbolic geometry in which points are represented by the points in the interior
Beltrami–Klein_model
Continuous probability distribution
The generalised hyperbolic distribution (GH) is a continuous probability distribution defined as the normal variance-mean mixture where the mixing distribution
Generalised hyperbolic distribution
Generalised_hyperbolic_distribution
Type of curve in hyperbolic geometry
In hyperbolic geometry, a hypercycle, hypercircle or equidistant curve is a curve whose points have the same orthogonal distance from a given straight
Hypercycle_(geometry)
Plane curve: conic section
{\sqrt {x^{2}-1}})} as the coordinates of the intersection point. Then the area of the hyperbolic sector is the area of the triangle minus the curved region
Hyperbola
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
Algorithms and methods of plotting the Mandelbrot set on a computing device
also possible to estimate the distance of a limitly periodic (i.e., hyperbolic) point to the boundary of the Mandelbrot set. The upper bound b for the distance
Plotting algorithms for the Mandelbrot set
Plotting_algorithms_for_the_Mandelbrot_set
Condition for a mathematical function to map some value to itself
(2003). Schmidt, Asmus L. (ed.). Discontinuous groups of isometries in the hyperbolic plane. De Gruyter Studies in mathematics. Vol. 29. Berlin: Walter de Gruyter
Fixed-point_theorem
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
One-dimensional complex manifold
Picard theorem: maps from hyperbolic to parabolic to elliptic are easy, but maps from elliptic to parabolic or parabolic to hyperbolic are very constrained
Riemann_surface
Relation of space and time in relativity theory
The point (1/m , 1) on the line is reflected across y = x to (1, 1/m). Therefore the reflected line has slope 1/m and the slopes of hyperbolic orthogonal
Hyperbolic_orthogonality
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
Relationship between two lines that meet at a right angle
distance from a point to a line is the distance to the nearest point on that line. That is the point at which a segment from it to the given point is perpendicular
Perpendicular
Theorem in dynamical system mathematics
local behaviour of dynamical systems in the neighbourhood of a hyperbolic equilibrium point. It asserts that linearization—a natural simplification of the
Hartman–Grobman_theorem
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
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
The law of hyperbolic growth of the human population is an empirical law discovered by Heinz von Foerster, which states that the human population of the
Law of hyperbolic growth of the human population
Law_of_hyperbolic_growth_of_the_human_population
Pictorial representation of symmetry
subdivided, e.g. into hyperbolic and other Coxeter groups. However, there are multiple non-equivalent definitions for hyperbolic Coxeter groups. We use
Coxeter–Dynkin_diagram
Quadratic form for which there is a non-zero vector on which the form evaluates to zero
Husemoller for the hyperbolic plane as the signs of the terms of the bivariate polynomial r are exhibited. The affine hyperbolic plane was described
Isotropic_quadratic_form
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
Mathematical function relating circular and hyperbolic functions
In mathematics, the Gudermannian function relates a hyperbolic angle measure ψ {\textstyle \psi } to a circular angle measure ϕ {\textstyle \phi } called
Gudermannian_function
Model of n-dimensional hyperbolic geometry
Minkowski model after Hermann Minkowski, is a model of n-dimensional hyperbolic geometry in which points are represented by points on the forward sheet
Hyperboloid_model
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 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
Linear map that preserves areas
of this group arises from consideration of hyperbolic sectors and their hyperbolic angles. From the point of view of the classical groups, the group of
Squeeze_mapping
boundary of a δ-hyperbolic space (especially a hyperbolic group) is an abstract concept generalizing the boundary sphere of hyperbolic space. Conceptually
Gromov_boundary
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
Independent video game
place in the hyperbolic plane. HyperRogue is a turn-based game in which the player controls one character exploring a world based on hyperbolic geometry,
HyperRogue
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)
exponential dichotomy is a property of an equilibrium point that extends the idea of hyperbolicity to non-autonomous systems. If x ˙ = A ( t ) x {\displaystyle
Exponential_dichotomy
if it is a hyperbolic point. This generalizes to a hypersurface in n-space. We define a line element to be a line with a distinguished point. It can be
Affine_differential_geometry
Fundamental result in geometry
foliation. Hyperbolic geometry breaks Playfair's axiom, Proclus' axiom (the parallelism, defined as non-intersection, is intransitive in an hyperbolic plane)
Sum_of_angles_of_a_triangle
Point where a mathematical object behaves irregularly
the form x − α , {\displaystyle x^{-\alpha },} of which the simplest is hyperbolic growth, where the exponent is (negative) 1: x − 1 . {\displaystyle x^{-1}
Singularity_(mathematics)
Common point(s) shared by two lines in Euclidean geometry
pair of lines intersects, while in hyperbolic geometry there exist infinitely many distinct lines through a given point that do not intersect a given line
Line–line_intersection
Semiregular tiling of the hyperbolic plane
truncated triangular tiling, sometimes called the hyperbolic soccerball, is a semiregular tiling of the hyperbolic plane. There are two hexagons and one heptagon
Truncated order-7 triangular tiling
Truncated_order-7_triangular_tiling
Mathematical space
diversity of other fields, such as knot theory, geometric group theory, hyperbolic geometry, number theory, Teichmüller theory, topological quantum field
3-manifold
Type of roof structure
roof. Gallery of hyperbolic paraboloid structures A hyperbolic paraboloid saddle roof: Church Army Chapel, Blackheath A hyperbolic paraboloid saddle
Saddle_roof
Moment in time used as a reference point in astronomy
astronomy, an epoch or reference epoch is a moment in time used as a reference point for some time-varying astronomical quantity. It is useful for the celestial
Epoch_(astronomy)
American columnist, author and lecturer (born 1946)
Savant was criticized for rejecting hyperbolic geometry as a satisfactory basis for Wiles' proof, with critics pointing out that axiomatic set theory (rather
Marilyn_vos_Savant
Type of hyperbolic triangle
In hyperbolic geometry an ideal triangle is a hyperbolic triangle whose three vertices all are ideal points. Ideal triangles are also sometimes called
Ideal_triangle
Theorem in hyperbolic geometry
(complete) hyperbolic structures on a finite volume hyperbolic n {\displaystyle n} -manifold (for n > 2 {\displaystyle n>2} ) is a point, for a hyperbolic surface
Mostow_rigidity_theorem
Natural number
are five fundamental mirror symmetry point group families in 4-dimensions. There are also 5 compact hyperbolic Coxeter groups, or 4-prisms, of rank 5
5
Geometry without the parallel postulate
systems, giving rise to Euclidean or hyperbolic geometry. Thus every theorem of absolute geometry is a theorem of hyperbolic geometry and Euclidean geometry
Absolute_geometry
Figure formed by two rays meeting at a common point
{\left|g_{ij}U^{i}U^{j}\right|\left|g_{ij}V^{i}V^{j}\right|}}}.} A hyperbolic angle is an argument of a hyperbolic function just as the circular angle is the argument
Angle
Straight figure with zero width and depth
oriented line (or directed line) above is from a reference point a (t = 0) to a target point b (t = 1), or in other words, in the direction of the relative
Line_(geometry)
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
C standard library header file
compatibility feature). Most of the mathematical functions, which use floating-point numbers, are defined in <math.h> (<cmath> header in C++). The functions
C_mathematical_functions
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
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
Non-Euclidean geometry
non-Euclidean plane is said to be elliptic or hyperbolic according as each of its lines contains no point at infinity or two points at infinity. The elliptic
Elliptic_geometry
HYPERBOLIC POINT
HYPERBOLIC POINT
Surname or Lastname
English (Lancashire) and Scottish
English (Lancashire) and Scottish : habitational name from any of various places so called. Most, including those in Cambridgeshire (formerly Huntingdonshire), Cleveland, Derbyshire, and Shropshire, get the name from Old English hyll ‘hill’ + tūn ‘enclosure’, ‘settlement’. Others, including those in Cumbria and Dorsetshire, have early forms in Hel- and probably have as their first element Old English hielde ‘slope’ or possibly helde ‘tansy’.English : some early examples such as Ralph filius Hilton (Yorkshire 1219) point to occasional derivation from a personal name, possibly a Norman name Hildun, composed of the Germanic elements hild ‘strife’, ‘battle’ + hūn ‘bear cub’. The English surname is present in Ireland (mostly taken to Ulster in the early 17th century, though recorded earlier in Dublin).
Surname or Lastname
English (West Midlands)
English (West Midlands) : probably a habitational name, of uncertain origin. It may be from a lost place, so named as the ‘settlement (Old English tūn) associated with Ecgi’, a short form of the various compound names with the first element ecg ‘edge’, ‘point’ (of a weapon). Alternatively, it may be a variant of Erdington (see Edrington).
Surname or Lastname
English (Midlands)
English (Midlands) : habitational name from Pointon in Lincolnshire, Poynton in Cheshire, or Poynton Green in Shropshire. The first is named from Old English Pohhingtūn ‘settlement (Old English tūn) associated with Pohha’, a byname apparently meaning ‘bag’; the others have as the first element the Old English personal names Pofa and Pēofa respectively.
Surname or Lastname
English
English : occupational name meaning ‘servant of Gay’.French : from a Germanic personal name Gaidman or Gaidmar, of which the first element is gaida ‘point (of a lance)’.German (Gaymann) : variant of Gau 1, reinforced by the addition of man ‘man’.Americanized spelling of German Gehmann (see Gehman).
Surname or Lastname
English (Devon)
English (Devon) : topographic name for someone who lived ‘at the end of the cottages’, from Middle English, Old English ende ‘end’ + cot ‘cottage’. One locality so named is Endicott in Cadbury, Devon; another is now called Youngcott, in Milton Abbot.John Endecott (1588–1665) was a prominent figure in the early history of MA, being one of the founding fathers of Salem, MA, in 1638. He served as governor of Massachusetts Bay Colony (1629–30), and worked harmoniously with his successor, John Winthrop, despite differences on points of religious doctrine. He served as governor again in 1644–45, 1649–50, 1651–54, and 1655–64, and as deputy governor in many of the intervening years. He is buried in the King’s Chapel Burying Ground in Boston.
Surname or Lastname
Irish and Scottish
Irish and Scottish : reduced form of McGee, Anglicized form of Gaelic Mac Aodha ‘son of Aodh’ (see McCoy).English : this is a common name in northern England, of uncertain origin. The existence of a patronymic form Geeson points to a personal name, but this has not been satisfactorily identified. It may in fact be the Irish or Scottish name in an English context.French (Gée) : habitational name from any of several places called Gé or Gée, for example in Maine-et-Loire, derived from the Gallo-Roman domain name Gaiacum.
Surname or Lastname
English
English : habitational name from any of various places named with this word: Hazleton Bottom (Hertfordshire), Hazleton Wood (Essex), or Hazelton (Gloucestershire), which is named from Old English hæsel ‘hazel’ + tūn ‘farmstead’, ‘settlement’. The present-day distribution of the surname points to the places in Essex and Gloucester as the likely sources.
Surname or Lastname
English
English : from a Norman personal name that appears in Middle English as Geffrey and in Old French as Je(u)froi. Some authorities regard this as no more than a palatalized form of Godfrey, but early forms such as Galfridus and Gaufridus point to a first element from Germanic gala ‘to sing’ or gawi ‘region’, ‘territory’. It is possible that several originally distinct names have fallen together in the same form.
Surname or Lastname
English (Devon)
English (Devon) : unexplained. It may be a variant of Gover, but early examples with a definite article, e.g. Richard le Gofiar (Somerset 1327), point to an origin as an occupational name or perhaps a nickname, from an unknown element.
Surname or Lastname
English
English : unexplained.Americanized spelling of German Eimes, a patronymic from a short form of the Germanic personal name Agimo, formed with agi ‘point (of a sword or lance)’ (Old High German ecka).
Surname or Lastname
English
English : variant spelling of Gadd.Danish : from a medieval nickname Gad meaning ‘sting’, ‘point’, or from the Biblical male personal name Gad.Muslim : from a personal name based on Arabic jÄd ‘serious’, ‘earnest’.
Surname or Lastname
English
English : of disputed origin. Reaney rejects the traditional explanation that it is a nickname derived from early modern English fitch ‘polecat’, as this word is not recorded in this form until the 16th century, whereas the byname or surname Fitchet is found as early as the 12th century. He proposes instead that the name may be from Old French fiche ‘stake’ (used as a boundary marker), but with the sense ‘iron point’, and so a metonymic occupational name for a workman who used an iron-pointed implement.The Fitches of CT, a wealthy and prominent family, were established in Norwalk, CT, before 1657 by Thomas Fitch (1612–1704). His great-grandson Thomas Fitch (c. 1700–74) was a lawyer and colonial governor of CT.
Surname or Lastname
South German
South German : topographic name for someone who lived on a corner (either a street corner, or the corner of a valley running around a mountain), from an altered form of Eck + the suffix -er, denoting an inhabitant.Dutch and German : from a Germanic personal name composed of the elements agi ‘point (of a sword)’ + heri ‘army’.South German(Swabia) : occupational name for a farmer, from an agent derivative of eggen ‘to harrow’.English : variant of Edgar 1.
Surname or Lastname
English (of Norman origin)
English (of Norman origin) : from the medieval personal name Ponc(h)e, Pons (see Ponce).English (of Norman origin) : habitational name from Ponts in La Manche and Seine-Maritime, Normandy, from Latin pontes ‘bridges’ (see Pont).English (of Norman origin) : nickname for a fop or dandy, from points ‘laces for hose’ (see Pointer 1).
Surname or Lastname
English (Norfolk)
English (Norfolk) : occupational name from Middle English pointer ‘point maker’, an agent derivative of point, a term denoting a lace or cord used to fasten together doublet and hose (Old French pointe ‘point’, ‘sharp end’). Reaney suggests that in some cases Pointer may have been an occupational name for a tiler or slater whose job was to point the tiles, i.e. render them with mortar where they overlapped.Possibly an altered form of German Pointner, a variant of Bainter.
Boy/Male
Tamil
Point or full stop, Rocky
Surname or Lastname
English
English : variant spelling of Joslin.The Josselyn name appears in Black Point (now Scarborough, ME) before 1638, when the author John Josselyn came to visit his brother Henry, who was for many years a principal representative in eastern New England of the interests of the Mason and Gorges heirs, which were endangered by the Massachusetts Bay colony’s expansion into Maine. Their father was Sir Thomas Josselyn, of Torrell’s Hall in Willingale, Essex, England.
Surname or Lastname
English (chiefly West Midlands)
English (chiefly West Midlands) : (of Norman origin): habitational or regional name from Old French mansel ‘inhabitant of Le Mans or the surrounding area of Maine’. The place was originally named in Latin (ad) Ceromannos, from the name of the Gaulish tribe living there, the Ceromanni. The name was reduced to Celmans and then became Le Mans as a result of the mistaken identification of the first syllable with the Old French demonstrative adjective.English (chiefly West Midlands) : status name for a particular type of feudal tenant, Anglo-Norman French mansel, one who occupied a manse (Late Latin mansa ‘dwelling’), a measure of land sufficient to support one family.English (chiefly West Midlands) : some early examples, such as Thomas filius Manselli (Northumbria 1256), point to derivation from a personal name, perhaps the Germanic derivative of Mann 2 Latinized as Manzellinus.
Surname or Lastname
English
English : from a Middle English personal name, Kin, Kinna, which is a shortened form of any of various Old English names beginning with Cyne ‘royal’, for example Cynesige (see Kinsey).Dutch : nickname for someone with a pointed or jutting chin.Dutch : from Middle Dutch kinne ‘kin’.Hungarian : nickname from kÃn ‘pain’.Variant of Korean Kim.
Boy/Male
Tamil
Origin, Starting point
HYPERBOLIC POINT
HYPERBOLIC POINT
Boy/Male
Hindu, Indian, Kannada, Marathi, Telugu
Lotus
Girl/Female
American, Australian, British, English, French
Woman of Magdala; From the High Tower
Boy/Male
Hindu, Indian, Tamil
Arjun
Girl/Female
Arabic
Scholar
Girl/Female
Arabic, Indian, Sanskrit, Swahili
Hope; Woman; Life
Boy/Male
Indian
Slave of the one who seeks
Surname or Lastname
English
English : variant of Fay.Southern French : topographic name for someone who lived by a beech tree or beech wood.German : nickname for a vagrant, from Middle High German vēhe ‘enmity’, ‘strife’.German : from a popular medieval pet form of the female personal name Sophie, honored as a martyr and saint.Danish : unexplained.
Boy/Male
British, English
From the Meadow on the Moor
Boy/Male
Hindu, Indian
King of All
Boy/Male
Slavic Russian English
Manly; brave.Andrew.
HYPERBOLIC POINT
HYPERBOLIC POINT
HYPERBOLIC POINT
HYPERBOLIC POINT
HYPERBOLIC POINT
imp. & p. p.
of Hyperbolize
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.
a.
Belonging to the hyperbola; having the nature of the hyperbola.
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.
n.
One who uses hyperboles.
a.
Having the form, or nearly the form, of an hyperbola.
n.
A figure by which a grave and magnificent word is put for the proper word; amplification; hyperbole.
a.
Alt. of Hyperbolical
a.
Having some property that belongs to an hyperboloid or hyperbola.
v. t.
To state or represent hyperbolically.
p. pr. & vb. n.
of Hyperbolize
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.
adv.
In the form of an hyperbola.
a.
Relating to, containing, or of the nature of, hyperbole; exaggerating or diminishing beyond the fact; exceeding the truth; as, an hyperbolical expression.
a.
Of or pertaining to an hyperbaton; transposed; inverted.
n.
Diminution; a species of hyperbole, representing a thing as being less than it really is.
v. i.
To speak or write with exaggeration.
a.
Exaggerated; excessive; hyperbolical.
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.
n.
The use of hyperbole.