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Topics referred to by the same term
mathematics, gauge function may refer to the gauge as used in the definition of the Henstock-Kurzweil integral, also known as the gauge integral; in fractal
Gauge_function
Procedure of coping with redundant degrees of freedom in physical field theories
potentials is a gauge (more precisely, gauge potential) and a scalar function ψ used to change the gauge is called a gauge function.[citation needed]
Gauge_fixing
Physical theory with fields invariant under the action of local "gauge" Lie groups
constant value can be understood as a function of a certain parameter, the output of which is always the same). Gauge theories are important as the successful
Gauge_theory
Introductory article
A gauge theory is a type of theory in physics. The word gauge means a measurement, a thickness, an in-between distance (as in railroad tracks), or a resulting
Introduction_to_gauge_theory
Function made from a set
analysis, a Minkowski functional (after Hermann Minkowski) or gauge function is a function that recovers a notion of distance on a linear space. If K {\textstyle
Minkowski_functional
mechanically are called pressure gauges, vacuum gauges or compound gauges (vacuum & pressure). The widely used Bourdon gauge is a mechanical device, which
Pressure_measurement
Norm on a vector space of matrices
A ‖ {\displaystyle \lVert UAV\rVert =\lVert A\rVert } . A symmetric gauge function is an absolute vector norm ϕ : C p → R + {\displaystyle \phi :\mathbb
Matrix_norm
Railway with a 15 inch track gauge
Minimum-gauge railways are railways with track gauges smaller than those of narrow-gauge railways, primarily designed for light, industrial, or tourist
Minimum-gauge_railway
Generalization of volume to non-integer number of dimensions
increasing function satisfying ϕ ( 0 ) = 0. {\displaystyle \phi (0)=0.} This is the Hausdorff measure of S {\displaystyle S} with gauge function ϕ , {\displaystyle
Hausdorff_measure
Gauge fixing of electro magnetic potential
In electromagnetism, the Lorenz gauge condition or Lorenz gauge (after Ludvig Lorenz) is a partial gauge fixing of the electromagnetic vector potential
Lorenz_gauge_condition
Theoretical framework in physics
quantum chromodynamics, a non-Abelian gauge theory based on the symmetry group SU(3), has the following β function: β ( g ) ≡ 1 Λ d g d Λ = g 3 16 π 2 (
Quantum_field_theory
dimension function (also known as a gauge function) is a tool in the study of fractals and other subsets of metric spaces. Dimension functions are a generalisation
Dimension_function
Δ ) {\displaystyle \sigma (\Delta )} is a gauge function. Generally, the expression for the gauge function is σ ( Δ ) = 1.66 ⋅ log 10 ( Δ ) + 3.5. {\displaystyle
Epicentral_distance
Thermal conductivity gauge
The Pirani gauge is a robust thermal conductivity gauge used for the measurement of the pressures in vacuum systems. It was invented in 1906 by Marcello
Pirani_gauge
Device used to make and display dimensional measurements
In science and engineering, a dimensional gauge or simply gauge (also spelled gage) is a device used to make measurements or to display certain dimensional
Gauge_(instrument)
Function that encodes the dependence of a coupling parameter on the energy scale
, where g 3 {\displaystyle g_{3}} is the color gauge coupling (which is a function of μ {\displaystyle \mu } and associated with asymptotic
Beta_function_(physics)
Quantum field giving rise to gluons
gauge covariant derivative transforms similarly. The functions θn here are similar to the gauge function χ(r, t) when changing the electromagnetic four-potential
Gluon_field
Function in quantum field theory showing probability amplitudes of moving particles
In quantum mechanics and quantum field theory, the propagator is a function that specifies the probability amplitude for a particle to travel from one
Propagator
Mechanism that explains the generation of mass for gauge bosons
essential to explain the generation mechanism of the property "mass" for gauge bosons. Without the Higgs mechanism, all bosons (one of the two classes
Higgs_mechanism
Commutative ring with a Euclidean division
terms in place of "Euclidean function", such as "degree function", "valuation function", "gauge function" or "norm function". Some authors also require
Euclidean_domain
Relation satisfied by conjugate variables in quantum mechanics
U=\exp \left({\frac {iq\Lambda }{\hbar c}}\right)} and Λ = Λ(x,t) is the gauge function. The angular momentum operator is L = r × p {\displaystyle L=r\times
Canonical commutation relation
Canonical_commutation_relation
Automatic collection and transmission of data
Telemetry is used in water management, including water quality and stream gauging functions. Major applications include AMR (automatic meter reading), groundwater
Telemetry
Railway station in Assam, India
Frontier Railway zone of the Indian Railways. The railway gauge functioned here is broad gauge. The station consists of single diesel line". It is one of
Silchar_railway_station
Electronic component used to measure strain
A strain gauge (also spelled strain gage) is a device used to measure strain on an object. Invented by Edward E. Simmons and Arthur C. Ruge in 1938, the
Strain_gauge
Generalized mathematical function
In mathematics, a multivalued function, multiple-valued function, many-valued function, or multifunction, is a function that has two or more values in
Multivalued_function
Topological quantum field theory
action is gauge dependent, however the partition function of the quantum theory is well-defined when the level is an integer and the gauge field strength
Chern–Simons_theory
Theory in supersymmetric gauge theory
(a holomorphic function which defines the theory), and therefore the metric of the moduli space of vacua, for theories with SU(2) gauge group. More generally
Seiberg–Witten_theory
Gauge theory with supersymmetry
also have internal gauge symmetries. Supersymmetric gauge theory generalizes this notion. A gauge theory is a field theory with gauge symmetry. Roughly
Supersymmetric_gauge_theory
Hypothesis relating age of the universe to physical constants
this difficulty by introducing into the Einstein field equations a gauge function β that describes the structure of spacetime in terms of a ratio of gravitational
Dirac large numbers hypothesis
Dirac_large_numbers_hypothesis
Parameter describing the strength of a force
In physics, a coupling constant or gauge coupling parameter (or, more simply, a coupling) is a number that determines the strength of the force exerted
Coupling_constant
Pictorial representation of the behavior of subatomic particles
first factor, the delta function, fixes the gauge. The second factor sums over different values of f that are inequivalent gauge fixings. This is simply
Feynman_diagram
Derivative used in gauge theories
In physics, the gauge covariant derivative is a means of expressing how fields vary from place to place, in a way that respects how the coordinate systems
Gauge_covariant_derivative
Generalization of the Riemann integral
case where we only allow constant gauges. Let f : [ a , b ] → R {\displaystyle f:[a,b]\to \mathbb {R} } be any function. Given a < c < b {\displaystyle
Henstock–Kurzweil_integral
Hungarian and American mathematician and physicist (1903–1957)
paper discussing the theory of unitarily invariant norms and symmetric gauge functions (now known as symmetric absolute norms). This paper leads naturally
John_von_Neumann
Formulation of the quantum many-body problem
as canonical quantization, in which the fields (typically as the wave functions of matter) are thought of as field operators, in a manner similar to how
Second_quantization
Quantum chromodynamics on a lattice
quantum chromodynamics (QCD) theory of quarks and gluons. It is a lattice gauge theory formulated on a grid or lattice of points in space and time. When
Lattice_QCD
Theory of quantum gauge fields on a lattice
In physics, lattice gauge theory is the study of gauge theories on a spacetime that has been discretized into a lattice. Gauge theories are important in
Lattice_gauge_theory
Technique in numerical linear algebra
1, 1936, Pages 211–8. doi:10.1007/BF02288367 L. Mirsky, Symmetric gauge functions and unitarily invariant norms, Q.J. Math. 11 (1960), 50-59. doi:10
Low-rank_approximation
Definition of mathematical integration
Riemann or Henstock integrals. A gauge is used, exactly as in the Henstock integral, except that the gauge function may be zero on a negligible set. Pfeffer
Pfeffer_integral
Expectation value of time-ordered quantum operators
observables. This is because they need not be gauge invariant, nor are they unique, with different correlation functions resulting in the same S-matrix and therefore
Correlation function (quantum field theory)
Correlation_function_(quantum_field_theory)
Instrument that indicates depth below a reference surface
A depth gauge is an instrument for measuring depth below a vertical datum or other reference surface. They include depth gauges for underwater diving
Depth_gauge
Quantum state with the lowest possible energy
relativity Gauge theory Yang–Mills theory Symmetries Symmetry in quantum mechanics C-symmetry P-symmetry T-symmetry Lorentz symmetry Poincaré symmetry Gauge symmetry
Quantum_vacuum_state
Method in physics used to deal with infinities
31, 1987). Gauge Field Theories (1st ed.). Cambridge University Press. p. 122. ISBN 978-0521265379. Pokorski, Stefan (July 31, 1987). Gauge Field Theories
Renormalization
Control panel in front of a vehicle operator
the speedometer, tachometer, odometer, engine coolant temperature gauge, and fuel gauge, turn indicators, gearshift position indicator, seat belt warning
Dashboard
Type of pressure gauge
A tire-pressure gauge, or tyre-pressure gauge, is a pressure gauge used to measure the pressure of tires on a vehicle. Proper tire pressure is crucial
Tire-pressure_gauge
Disused railway line in Cumbria, England
box was amended to carry out the wind gauge function when Leven Junction box closed in 1952, and the wind gauge was replaced by an upgraded version in
Bardsea_branch
Symmetry breaking through the vacuum state
provides the order parameter breaking the electroweak gauge symmetry to the electromagnetic gauge symmetry. Like the ferromagnetic example, there is a
Spontaneous_symmetry_breaking
Railway track gauge
Two foot and 600 mm gauge railways are narrow-gauge railways with track gauges of 2 ft (610 mm) and 600 mm (1 ft 11+5⁄8 in), respectively. Railways with
2 ft and 600 mm gauge railways
2_ft_and_600_mm_gauge_railways
Quantum field theory of electromagnetism
in this area. Their contributions, and Dyson's, were about covariant and gauge-invariant formulations of quantum electrodynamics that allow computations
Quantum_electrodynamics
American mathematician
edition, 1992 Cheney, E.W., "Biographical Data File" Cheney, E.W., "On Gauge Functions", PhD thesis, Kansas University, 1957. Cheney, E.W., P.C. Curtis, "Research
Elliott_Ward_Cheney_Jr.
Identity in abelian theories due to gauge invariance
Ward–Takahashi identity is an identity between correlation functions that follows from the global or gauge symmetries of the theory, and which remains valid after
Ward–Takahashi_identity
Gauge fixing ambiguity
In gauge theory, especially in non-abelian gauge theories, global problems at gauge fixing are often encountered. Gauge fixing means choosing a representative
Gribov_ambiguity
Shotgun bore designed by Charles Eley and William Eley
convert larger-gauge shotguns to accept .410 shotgun shells. Most shotgun cartridges are measured in terms of shotgun gauge. Shotgun gauge is determined
.410_bore
Electromagnetic quantum-mechanical effect in regions of zero magnetic and electric field
connection one can find a gauge transformation in any simply connected field free region(acting on wave functions and connections) that gauges away the vector potential
Aharonov–Bohm_effect
1999-present rhythm game series
song in Beatmania IIDX players can set how their groove gauge functions. Easy & Assist Gauge will drain slower on misses, with Assist lowering the bar
Beatmania_IIDX
Type of gauge fixing used in supersymmetry
Wess–Zumino gauge is a particular choice of a gauge transformation in a gauge theory with supersymmetry. In this gauge, the supersymmetrized gauge transformation
Wess–Zumino_gauge
Quantum field theory
generic term for the class of similar theories. The Yang–Mills theory is a gauge theory based on a special unitary group SU(n), or more generally any compact
Yang–Mills_theory
Process in quantum mechanical theories
extend the single-particle state function ψ ( r ) {\displaystyle \psi (\mathbf {r} )} to the N-particle state function ψ ( r 1 , r 2 , … , r N ) {\displaystyle
Canonical_quantization
Mathematical function, inverse of an exponential function
to base b, written logb x = y, so log10 1000 = 3. As a single-variable function, the logarithm to base b is the inverse of exponentiation with base b.
Logarithm
Solitons in Euclidean spacetime
with gauge group SU(2) from any harmonic function on R 4 {\displaystyle \mathbb {R} ^{4}} . The ansatz gives explicit expressions for the gauge field
Instanton
Differential operator acting on vector bundles
gauge symmetries, though it may happen that they are trivial. In theoretical physics, the notion of gauge symmetries depending on parameter functions
Gauge_symmetry_(mathematics)
Relativistic wave equation describing massless fermions
relativity Gauge theory Yang–Mills theory Symmetries Symmetry in quantum mechanics C-symmetry P-symmetry T-symmetry Lorentz symmetry Poincaré symmetry Gauge symmetry
Weyl_equation
Firearm loaded with a cartridge of pellets
of calibers and gauges ranging from 5.5 mm (.22 inch) to up to 5 cm (2.0 in), though the 12-gauge (18.53 mm or 0.729 in) and 20-gauge (15.63 mm or 0.615 in)
Shotgun
Study of the strong force by perturbative methods
(x)} is then a function of spacetime valued as a tensor product of a spin vector and a colour vector. Quantum chromodynamics is a gauge theory and so has
Perturbative quantum chromodynamics
Perturbative_quantum_chromodynamics
Study of vector bundles, principal bundles, and fibre bundles
mathematical physics, gauge theory is the general study of connections on vector bundles, principal bundles, and fibre bundles. Gauge theory in mathematics
Gauge_theory_(mathematics)
Quantization of cyclotron orbits
the wave function by an amount corresponding to the scalar field. But physical properties are not influenced by the specific choice of gauge. From the
Landau_levels
Lattice field theory with only spatial discretization
physics, Hamiltonian lattice gauge theory is a calculational approach to gauge theory and a special case of lattice gauge theory in which the space is
Hamiltonian lattice gauge theory
Hamiltonian_lattice_gauge_theory
Field equation from quantum gravity
that follow gauge orbits. For this reason we call it a "Hamiltonian constraint". Upon quantization, physical states become wave functions that lie in
Wheeler–DeWitt_equation
British mechanical and civil engineer (1806–1859)
for the GWR whose broad gauge was incompatible with most other railways' narrower gauge. On the one hand, Brunel's broad gauge railway was simply faster—the
Isambard_Kingdom_Brunel
Energy difference between ground state and lightest excited state(s)
spectral representation holds, at this stage we exclude gauge theories, the spectral density function can take a very simple form with a discrete spectrum
Mass_gap
Theorem for reducing high-order derivatives
products of pairs of these operators. This allows for the use of Green's function methods, and consequently the use of Feynman diagrams in the field under
Wick's_theorem
Model railroad scale of 1:87
millimetres (0.650 in) apart for modelling 1,435 mm (4 ft 8+1⁄2 in) standard-gauge tracks and trains in HO. The name HO comes from 1:87 scale being half that
HO_scale
Map of all or part of a cave system
wristwatch with a depth gauge function is submerged in the box. If the rubber glove is placed on one station and the box with the depth gauge is placed on a lower
Cave_survey
Formulation to quantize gauge field theories in physics
(Lorenz) Gauge in Electromagnetism: In this gauge, the gauge-fixing function is f ( A ) = ∂ μ A μ {\displaystyle f(A)=\partial _{\mu }A^{\mu }} . The gauge-fixing
BRST_quantization
Fundamental building block of control systems
systems in particular. It consists of the process sensor, the controller function, and the final control element (FCE) which controls the process necessary
Control_loop
locomotives amongst others. Locomotives are classified by track gauge, motive power, function, power rating and model in a four- or five-letter code. The
Locomotives_of_India
Programming construct
usually with the same syntax (a function parameter that can also be a function). In some languages, particularly C++, function objects are often called functors
Function_object
Expression for two-point correlation functions
{\displaystyle \rho (\mu ^{2})} is the spectral density function that should be positive definite. In a gauge theory, this latter condition cannot be granted
Källén–Lehmann spectral representation
Källén–Lehmann_spectral_representation
Generating function for quantum correlation functions
In quantum field theory, partition functions are generating functionals for correlation functions, making them key objects of study in the path integral
Partition function (quantum field theory)
Partition_function_(quantum_field_theory)
Geometric algebra approach to gravity
a new pair of linear functions, the position-gauge field and the rotation-gauge field. A displacement by some arbitrary function f x ↦ x ′ = f ( x ) {\displaystyle
Gauge_theory_gravity
Assignment of numbers to points in space
In mathematics and physics, a scalar field is a function associating a single[dubious – discuss] number to each point in a region of space – possibly physical
Scalar_field
Railway station in India
changed from metre gauge to broad gauge in 1998 Construction Structure type Standard (on-ground station) Other information Status Functioning Station code SPP
Shahpur Patori railway station
Shahpur_Patori_railway_station
Force resulting from the quantisation of a field
system as a function of the arrangement of objects, such as atoms, in configuration space. The change in the zero-point energy as a function of changes
Casimir_effect
Type of manometer
the diagram, the columns in the centre and on the right function as a standard U-tube gauge. Additionally, the top of the centre column is connected
Mercury_pressure_gauge
Theory of forces and subatomic particles
{\displaystyle \phi ^{a}(x)} is an arbitrary function of spacetime. The electroweak sector is a Yang–Mills gauge theory with the symmetry group U(1) × SU(2)L
Standard_Model
Concept in physics
)\rangle } is a vector-valued function known as the Berry connection (or Berry potential). The Berry connection is gauge-dependent, transforming as A ~
Berry connection and curvature
Berry_connection_and_curvature
Japanese physicist (1906-1979)
relativity Gauge theory Yang–Mills theory Symmetries Symmetry in quantum mechanics C-symmetry P-symmetry T-symmetry Lorentz symmetry Poincaré symmetry Gauge symmetry
Shin'ichirō_Tomonaga
Coordinate condition in general relativity
to satisfy the harmonic coordinate condition if each of the coordinate functions x α {\displaystyle x^{\alpha }} (regarded as scalar fields) satisfies
Harmonic_coordinate_condition
Aspect of theoretical physics
geometry in condensed matter physics refers to gauge-invariant geometric properties of quantum states as functions of external parameters—most commonly the
Quantum geometry (condensed matter)
Quantum_geometry_(condensed_matter)
American physicist (1947–2001)
American physicist. He did work in quantum gauge theory, most notably, his 1972 calculation of the beta function to two-loop accuracy. His pioneering work
William_E._Caswell
Property of gauge theories in particle physics
of interacting particles. To lowest nontrivial order, the beta-function in an SU(N) gauge theory with n f {\displaystyle n_{f}} kinds of quark-like particle
Asymptotic_freedom
Lowest possible energy of a quantum system or field
have the transversality condition ∇ · A(r,t) satisfied for the Coulomb gauge[dubious – discuss] in which we are working. To achieve the desired normalization
Zero-point_energy
Formulation of classical mechanics using momenta
In quantum mechanics, the wave function will also undergo a local U(1) group transformation during the Gauge Transformation, which implies that all
Hamiltonian_mechanics
Attempt to extend Yang–Mills theory to gravity
1016/0370-1573(94)00111-F. Malyshev, C. (2000). "The dislocation stress functions from the double curl T(3)-gauge equations: Linearity and look beyond". Annals of Physics
Gauge_gravitation_theory
Blood tests indicating the state of the liver
Liver function tests (LFTs or LFs), also referred to as a hepatic panel or liver panel, are groups of blood tests that provide information about the state
Liver_function_tests
Theory of subatomic structure
energies is by a supersymmetric gauge theory, and found geometrical interpretations of mathematical structures in gauge theory that he and Nathan Seiberg
String_theory
Type of railroad car
tracks and ensure that trains conforming to the railroad's standard loading gauge or dynamic envelope will not encounter any obstruction. Additionally, by
Clearance_car
Penis piercing
may migrate. Those wishing to stretch this piercing to accommodate larger gauge jewelry should wait until at least two weeks after the initial piercing
Frenum_piercing
Russian shotgun
) while also functioning as an effective flash suppressor. It is compatible with the full range of muzzle attachments for the 12-gauge "Saiga" series
Saiga-12
Property of scattering amplitudes
relativity Gauge theory Yang–Mills theory Symmetries Symmetry in quantum mechanics C-symmetry P-symmetry T-symmetry Lorentz symmetry Poincaré symmetry Gauge symmetry
Crossing_(physics)
GAUGE FUNCTION
GAUGE FUNCTION
Boy/Male
Hindu, Indian
Name of Saint (Guru)
Boy/Male
Norse
Great.
Surname or Lastname
English
English : nickname for a fleet runner, from Old French pie de lievre ‘hare’s foot’.German : occupational name for a calibrator (someone who checked weights and measures), from an agent derivative of Middle Low German pegel ‘mark or measure for gauging fluids’, ‘gauge’.
Surname or Lastname
South German
South German : probably an occupational name for a gauger or sealer of barrels, from an agent derivative of Middle High German beil ‘barrel inspection’. See also Beiler.Altered spelling of Böhler (see Boehler).English : variant spelling of Bailor.
Surname or Lastname
English
English : occupational name for a dresser of cloth, Old English fullere (from Latin fullo, with the addition of the English agent suffix). The Middle English successor of this word had also been reinforced by Old French fouleor, foleur, of similar origin. The work of the fuller was to scour and thicken the raw cloth by beating and trampling it in water. This surname is found mostly in southeast England and East Anglia. See also Tucker and Walker.In a few cases the name may be of German origin with the same form and meaning as 1 (from Latin fullare).Americanized version of French Fournier.Samuel Fuller (1589–1633), born in Redenhall, Norfolk, England, was among the Pilgrim Fathers who sailed on the Mayflower in 1620. He was a deacon of the church and until his death functioned as Plymouth Colony’s physician.
Surname or Lastname
English
English : nickname from the wild boar, Middle English galte, gaute, gault (Old Norse gǫltr). Wild boars were common in the British Isles from the earliest times, and became extinct only with the clearing of the large tracts of forest which formerly covered the country; hunting them was a favorite pastime in the Middle Ages.French : from Germanic walþu- ‘wood’, ‘forest’; a topographic name for someone who lived in or near a wood, or a habitational name for someone from any of the places named with this word, for example Le Gault in Loir-et-Cher, Marne, and Eure-et-Loir.
Surname or Lastname
English
English : topographic name for someone who lived by the gates of a medieval walled town. The Middle English singular gate is from the Old English plural, gatu, of geat ‘gate’ (see Yates). Since medieval gates were normally arranged in pairs, fastened in the center, the Old English plural came to function as a singular, and a new Middle English plural ending in -s was formed. In some cases the name may refer specifically to the Sussex place Eastergate (i.e. ‘eastern gate’), known also as Gates in the 13th and 14th centuries, when surnames were being acquired.Americanized spelling of German Götz (see Goetz).Translated form of French Barrière (see Barriere).In New England, Gates was the preferred English version of the name of an extensive French family, called Barrière dit Langevin.
Surname or Lastname
English
English : nickname from the animal, Middle English catte ‘cat’. The word is found in similar forms in most European languages from very early times (e.g. Gaelic cath, Slavic kotu). Domestic cats were unknown in Europe in classical times, when weasels fulfilled many of their functions, for example in hunting rodents. They seem to have come from Egypt, where they were regarded as sacred animals.English : from a medieval female personal name, a short form of Catherine.Variant spelling of German and Dutch Katt.
Male
English
Variant spelling English Gage, GAIGE means "moneylender."
Biblical
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Boy/Male
Indian, Sanskrit
Bottomless; Depth cannot be Gauged; Lord Shiva
Surname or Lastname
English
English : occupational name for an assayer, from an agent derivative of Middle English, Old French ga(u)ge ‘measure’ (see Gage).German : probably a topographic name from Tyrolean Gagen ‘alpine dairy hut’.
Boy/Male
American, Australian, British, Chinese, Christian, English
Surety; Pledge; Moneylender
Surname or Lastname
English (chiefly Kent and Sussex)
English (chiefly Kent and Sussex) : occupational name for a designer or engineer, from a Middle English reduced form of Old French engineor ‘contriver’ (a derivative of engaigne ‘cunning’, ‘ingenuity’, ‘stratagem’, ‘device’). Engineers in the Middle Ages were primarily designers and builders of military machines, although in peacetime they might turn their hands to architecture and other more pacific functions.German : from the Latin personal name Januarius (see January 1). Jänner is a South German word for ‘January’, and so it is possible that this is one of the surnames acquired from words denoting months of the year, for example by converts who had been baptized in that month, people who were born or baptized in that month, or people whose taxes were due in January.
Surname or Lastname
English
English : variant of Gooch, itself a variant of Goff.
Surname or Lastname
English
English : from Middle English, Old French ga(u)ge ‘measure’, probably applied as a metonymic occupational name for an assayer, an official who was in charge of checking weights and measures.English and French : from Middle English, Old French gage ‘pledge’, ‘surety’ (against which money was lent), and therefore a metonymic occupational name for a moneylender or usurer.
Boy/Male
Buddhist, Indian, Japanese
Mysterious Function
Surname or Lastname
English
English : from a pet form of the medieval personal name Pascal, which was brought to England from France.German : topographic name from Pass ‘pass’, ‘passage’ (from Middle Low German pas ‘pace’, ‘passage way’, ‘water gauge’).Jewish (Ashkenazic) : metonymic occupational name or nickname from Yiddish and Polish pas ‘belt’, ‘girdle’.
Boy/Male
American, Anglo, Australian, British, Chinese, Christian, English, French
Measure; A Pledge; Oath
Surname or Lastname
English (of Norman origin)
English (of Norman origin) : of uncertain derivation. It may be a habitational name, perhaps from a place called Ganges in southern France. This is recorded in the 12th century as Agange and Aganthicum, perhaps from a derivative of Latin acanthus ‘bear’s-foot’. On the other hand, it may be from the Old Norse personal name Gangi, a cognate of Old English Gegn.German (Gänge) : from Middle High German genge ‘common’, ‘circulating (among the people)’, ‘sprightly’, hence an occupational name for a hawker or peddler; perhaps also a nickname for an energetic person (see Genge 2).German (Gange or Gänge) : from a short form of the personal names Wolfgang or Gangulf, both formed with Old High German gang- ‘gait’, ‘walk’ (+ wolf ‘wolf’).
GAUGE FUNCTION
GAUGE FUNCTION
Male
Irish
Irish name UAITHNE means "green."
Male
Greek
(Μεθόδιος) Greek name derived from methodos, METHODIOS means "method."
Male
English
Anglicized form of Irish Gaelic Rórdán, REARDEN means "little poet-king."
Boy/Male
Indian, Sanskrit
A House; Swift
Girl/Female
Hindu
Purifying, Pure, Sacred
Girl/Female
Muslim/Islamic
Superiority
Boy/Male
Gaelic
Little blond one.
Girl/Female
Latin
Red haired.
Boy/Male
Hindu
White horse
Male
Hindi/Indian
(जयनà¥à¤¤) Hindi name derived from the Sanskrit word jayanta, JAYANT means "victorious."
GAUGE FUNCTION
GAUGE FUNCTION
GAUGE FUNCTION
GAUGE FUNCTION
GAUGE FUNCTION
a.
Having the qualities of gauze; thin; light; as, gauze merino underclothing.
n.
Any instrument or apparatus for measuring the state of a phenomenon, or for ascertaining its numerical elements at any moment; -- usually applied to some particular instrument; as, a rain gauge; a steam gauge.
imp. & p. p.
of Gauge
v. t.
To measure or determine with a gauge.
v. t.
To measure. See Gauge, v. t.
n.
Any instrument for ascertaining or regulating the dimensions or forms of things; a templet or template; as, a button maker's gauge.
n.
One who gauges; an officer whose business it is to ascertain the contents of casks.
n.
Relative positions of two or more vessels with reference to the wind; as, a vessel has the weather gauge of another when on the windward side of it, and the lee gauge when on the lee side of it.
n.
The office of a gauger.
n.
The act of scooping out with a gouge, or as with a gouge; a groove or cavity scooped out, as with a gouge.
n.
A rain gauge.
p. a.
Tested or measured by, or conformed to, a gauge.
p. pr. & vb. n.
of Gauge
n.
A measure or standard. See Gauge, n.
n.
A variety of plum; as, the greengage; also, the blue gage, frost gage, golden gage, etc., having more or less likeness to the greengage. See Greengage.
n.
A very thin, slight, transparent stuff, generally of silk; also, any fabric resembling silk gauze; as, wire gauze; cotton gauze.