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Set of points on a line segment with certain topological properties
In mathematics, the Cantor set is a self-similar set of points lying on a single line segment that has a number of unintuitive properties. It was discovered
Cantor_set
Mathematician (1845–1918)
played a pivotal role in the creation of set theory, which has become a fundamental theory in mathematics. Cantor established the importance of one-to-one
Georg_Cantor
First article on transfinite set theory
Cantor's first set theory article contains Georg Cantor's first theorems of transfinite set theory, which studies infinite sets and their properties.
Cantor's first set theory article
Cantor's_first_set_theory_article
Set of real numbers in mathematics
In mathematics, the Smith–Volterra–Cantor set (SVC), ε-Cantor set, or fat Cantor set is an example of a set of points on the real line that is nowhere
Smith–Volterra–Cantor_set
Branch of mathematics that studies sets
mathematicians Richard Dedekind and Georg Cantor in the 1870s. In particular, Georg Cantor is commonly considered the founder of set theory. The non-formalized systems
Set_theory
Shape containing unit line segments in all directions
There are also other methods; for example, Kahane uses Cantor sets to construct a Besicovitch set of measure zero in the plane. The Kakeya needle problem
Kakeya_set
Continuous function that is not absolutely continuous
In mathematics, the Cantor function is an example of a function that is continuous, but not absolutely continuous. It is a notorious counterexample in
Cantor_function
Topological space
mathematics, a Cantor space, named for Georg Cantor, is a topological abstraction of the classical Cantor set: a topological space is a Cantor space if it
Cantor_space
Size of a set in mathematics
diagonal arguments. Cantor's theorem generalizes these arguments to show there is an infinite hierarchy of infinities. For finite sets, cardinality recovers
Cardinality
Measurable set whose measure is zero
when considered as subsets of the real numbers. The Cantor set is an example of an uncountable null set. It is uncountable because it contains all real numbers
Null_set
Proof in set theory
Cantor's diagonal argument (among various similar names) is a mathematical proof that there are infinite sets which cannot be put into one-to-one correspondence
Cantor's_diagonal_argument
Probability distribution
meaning. The support of the Cantor distribution is the Cantor set, itself the intersection of the (countably infinitely many) sets: C 0 = [ 0 , 1 ] C 1 = [
Cantor_distribution
About mathematical infinity
theory of infinite sets was first developed by Georg Cantor. Although this work has become a thoroughly standard fixture of classical set theory, it has been
Controversy over Cantor's theory
Controversy_over_Cantor's_theory
countable Cantor algebra is the Boolean algebra of all clopen subsets of the Cantor set. This is the free Boolean algebra on a countable number of generators
Cantor_algebra
Analytic series
considering the more general concept of restricted partial quotients. The Cantor set is a set C of measure zero from which a complete interval of real numbers
Restricted_partial_quotients
Pathological embedding of the sphere in 3D space
constructed a remarkable topological object known as Antoine's necklace, a Cantor set in R 3 {\displaystyle \mathbb {R} ^{3}} whose complement is not simply
Alexander_horned_sphere
Infinite set that is not countable
{\displaystyle \beth _{1}} (beth-one). The Cantor set is an uncountable subset of R {\displaystyle \mathbb {R} } . The Cantor set is a fractal and has Hausdorff
Uncountable_set
Fractal sets in complex dynamics of mathematics
Julia set is a Cantor space: in this case it is sometimes referred to as Fatou dust. In many cases, the Julia set of c looks like the Mandelbrot set in sufficiently
Julia_set
Differentiable function whose derivative is not Riemann integrable
Riemann-integrable. The function is defined by making use of the Smith–Volterra–Cantor set and an infinite number or "copies" of sections of the function defined
Volterra's_function
Infinitely detailed mathematical structure
that, in 1883, Georg Cantor, who attended lectures by Weierstrass, published examples of subsets of the real line known as Cantor sets, which had unusual
Fractal
Broadest definition of sizes in integer-dimensional spaces
a set by a null set does not change its measure. For example, the Cantor set is a Borel set of Lebesgue measure zero. Every subset of the Cantor set is
Lebesgue_measure
Fractal with infinite genus
systems, the Cantor tree is an infinite-genus surface homeomorphic to a sphere with a Cantor set removed. The blooming Cantor tree is a Cantor tree with
Cantor_tree_surface
Doubling map on the unit interval
}{\frac {b_{n}}{3^{n+1}}}} gives the Cantor function, as conventionally defined. This is one reason why the set { H , T } N {\displaystyle \{H,T\}^{\mathbb
Dyadic_transformation
"Small" subset of a topological space
{R} } ) and a meagre subset of R . {\displaystyle \mathbb {R} .} The Cantor set is nowhere dense in R {\displaystyle \mathbb {R} } and hence meagre in
Meagre_set
Term in set theory
Cantor set is uncountably infinite, but has Lebesgue measure zero. So almost all real numbers in (0, 1) are members of the complement of the Cantor set
Almost
Every set is smaller than its power set
In mathematical set theory, Cantor's theorem is a fundamental result which states that, for any set A {\displaystyle A} , the set of all subsets of
Cantor's_theorem
Embedding of Cantor set in 3-dimensional Euclidean space
In mathematics, Antoine's necklace is a topological embedding of the Cantor set in 3-dimensional Euclidean space, whose complement is not simply connected
Antoine's_necklace
Rewriting system and type of formal grammar
"draw forward" and B mean "move forward". This produces the famous Cantor's fractal set on a real straight line R. A variant of the Koch curve which uses
L-system
Random process of binary (boolean) random variables
}{\frac {b_{n}}{3^{n+1}}}} gives the Cantor function, as conventionally defined. This is one reason why the set { H , T } N {\displaystyle \{H,T\}^{\mathbb
Bernoulli_process
Topological space that becomes totally disconnected with the removal of a single point
absent or present, respectively. To construct the fan start with the Cantor set which we will call C {\displaystyle C} along the x axis and a point at
Knaster–Kuratowski_fan
On decreasing nested sequences of non-empty compact sets
real analysis, named after Georg Cantor, about intersections of decreasing nested sequences of non-empty compact sets. Theorem. Let S {\displaystyle S}
Cantor's_intersection_theorem
List of concrete topologies and topological spaces
Apollonian gasket Cantor set − A subset of the closed interval [ 0 , 1 ] {\displaystyle [0,1]} with remarkable properties. Cantor dust Cantor space Koch snowflake
List_of_topologies
Curve whose range contains the unit square
0 , 1 ] {\displaystyle [0,\,1]} . (The restriction of the Cantor function to the Cantor set is an example of such a function.) From it, we get a continuous
Space-filling_curve
Simple polynomial map exhibiting chaotic behavior
and diverge. The set of initial conditions which remain within [0,1] form a Cantor set and the dynamics restricted to this Cantor set is chaotic. For any
Logistic_map
Alternative decimal expansion of 1
of the simplest fractals, the middle-thirds Cantor set: a point in the unit interval lies in the Cantor set if and only if it can be represented in ternary
0.999...
Three-dimensional fractal
concept of topological dimension. It has similar properties as the Cantor set and the Cantor dust, because the construction requires in both cases the removal
Menger_sponge
Informal set theories
development of set theory was a naive set theory. It was created at the end of the 19th century by Georg Cantor as part of his study of infinite sets and developed
Naive_set_theory
Base-3 numeral system
the Cantor set conveniently. Additionally, it turns out that the ternary representation is useful for defining the Cantor set and related point sets, because
Ternary_numeral_system
Subset that is closed and has no isolated points
perfect set and a scattered set. Cantor proved that every closed subset of the real line can be uniquely written as the disjoint union of a perfect set and
Perfect_set
British mathematician (1826–1883)
the Smith normal form of a matrix. Smith was also first to discover the Cantor set. Smith was born in Dublin, Ireland, the fourth child of John Smith (1792–1828)
Henry_John_Stephen_Smith
Surname list
Cantor is an English surname. One possible derivation is from the Middle English word gaunter, 'glover'. Alternatively, it may derive from cantere, 'one
Cantor_(surname)
Topological group
In mathematics, a Cantor cube is a topological group of the form {0, 1}A for some index set A. Its algebraic and topological structures are the group
Cantor_cube
Plane fractal built from squares
The carpet is a generalization of the Cantor set to two dimensions; another such generalization is the Cantor dust. The technique of subdividing a shape
Sierpiński_carpet
Type of mathematical space
theorem) The Cantor set is compact. In fact, every non-empty compact metric space is a continuous image of the Cantor set. Consider the set K of all functions
Compact_space
Theorem in set theory
Bernstein. It is also known as the Cantor–Bernstein theorem or Cantor–Schröder–Bernstein theorem, after Georg Cantor, who first published it (albeit without
Schröder–Bernstein_theorem
Point of a subset S around which there are no other points of S
the Cantor set, then every neighborhood of p contains at least one Ik, and hence at least one point of F. It follows that each point of the Cantor set lies
Isolated_point
Topological space that is maximally disconnected
important example of a totally disconnected space is the Cantor set, which is homeomorphic to the set of p-adic integers. Another example, playing a key role
Totally_disconnected_space
Mathematical set whose closure has empty interior
\mathbb {R} ,} since the closure has empty interior. The Cantor set is an uncountable nowhere dense set in R . {\displaystyle \mathbb {R} .} R {\displaystyle
Nowhere_dense_set
set of discontinuities, namely the set of rational numbers.) The characteristic function of the Cantor set, which equals 1 if x is in the Cantor set and
Baire_function
Topics referred to by the same term
cantor in Wiktionary, the free dictionary. A cantor is a person who leads people in singing or sometimes in prayer. Cantor may also refer to: Cantor (Christianity)
Cantor_(disambiguation)
I.; Balasoiu, M.; Osipov, V.A. (2010). "The scattering from generalized Cantor fractals". J. Appl. Crystallogr. 43 (4): 790–7. arXiv:0911.2497. doi:10
List of fractals by Hausdorff dimension
List_of_fractals_by_Hausdorff_dimension
Fifteen open problems in mathematical physics
was the problem of proving the set of energy levels of one particular abstract quantum system was, in fact, the Cantor set, a challenge known as the "Ten
Simon_problems
American comedian and actor (1892–1964)
Eddie Cantor (born Isidore Itzkowitz; January 31, 1892 – October 10, 1964) was an American comedian, actor, dancer, singer, songwriter, film producer,
Eddie_Cantor
Complement of an open subset
set X {\displaystyle X} , every subset of X {\displaystyle X} is closed. The ray [ 1 , + ∞ ) {\displaystyle [1,+\infty )} is closed. The Cantor set is
Closed_set
On topological spaces where the intersection of countably many dense open sets is dense
and y {\displaystyle y} differ (this is a complete metric space) The Cantor set By BCT2, every finite-dimensional Hausdorff manifold is a Baire space
Baire_category_theorem
Branch of mathematics
of set theory, developed by Georg Cantor in the later part of the 19th century. In addition to establishing the basic ideas of set theory, Cantor considered
Topology
Topology on the real numbers
_{\text{LL}}} or R bad {\displaystyle \mathbb {R} _{\text{bad}}} . Like the Cantor set and the long line, the Sorgenfrey line often serves as a useful counterexample
Lower_limit_topology
function Cantor set Cantor space Cantor tree surface Cantor's back-and-forth method Cantor's diagonal argument Cantor's intersection theorem Cantor's isomorphism
List of things named after Georg Cantor
List_of_things_named_after_Georg_Cantor
Mathematical fractal pattern
Ruler, excluding 1 and 2: ABACABADABACABA excluding 2: EABACABADABACABA Cantor set: ABACABADABACABA Binary tree/upside down family tree: ABACABADABACABA
ABACABA_pattern
Set that is not a finite set
knowledge, including Cantor's theory of infinite sets. One potential application of infinite set theory is in genetics and biology. The set of all integers
Infinite_set
Open subset of the real–number line
string corresponding to the Cantor set. A fractal string is the analogue of a one-dimensional "fractal drum," and typically the set Ω {\displaystyle \Omega
Fractal_string
Counterintuitive mathematical object
\end{cases}}} The Cantor set is a subset of the interval [ 0 , 1 ] {\displaystyle [0,1]} that has measure zero but is uncountable. The fat Cantor set is nowhere
Pathological_(mathematics)
mathematics, a Jónsson–Tarski algebra or Cantor algebra is an algebraic structure encoding a bijection from an infinite set X onto the product X×X. They were
Jónsson–Tarski_algebra
Type of topological space in mathematics
article compact space. Here we mention only: the unit interval [0,1]; the Cantor set; the Hilbert cube. The Euclidean spaces Rn (and in particular the real
Locally_compact_space
Topological space that is connected
connected. It is an example of a Sierpiński space. The Cantor set is totally disconnected; since the set contains uncountably many points, it has uncountably
Connected_space
American businessman and government official (born 1961)
at Cantor Fitzgerald under the mentorship of the firm's founder, B. Gerald Cantor. In 1990, Lutnick became president and chief executive of Cantor Fitzgerald
Howard_Lutnick
Paradox in set theory
Georg Cantor – considered the founder of modern set theory – had already realized that his theory would lead to a contradiction (to Cantor's theorem)
Russell's_paradox
Limiting set in dynamical systems
horseshoe map was robust and that its attractor had the structure of a Cantor set. Two simple attractors are a fixed point and the limit cycle. Attractors
Attractor
Area of mathematics
runs over a set that is discrete over some intervals and continuous over other intervals or is any arbitrary time-set such as a Cantor set, one gets dynamic
Dynamical_systems_theory
Extended measure of size in mathematics
bounded open set is not necessarily Jordan measurable. For example, the complement of the fat Cantor set (within the interval) is not. A bounded set is Jordan
Peano–Jordan_measure
Discrete subgroup of the real projective special linear group of dimension 2
arbitrarily close to an open set that is not in the limit set. In other words, the limit set is a Cantor set. The type of a Fuchsian group need not be the same
Fuchsian_group
American nightclub owner (1967–1993)
Brett Ross Cantor (November 5, 1967 – July 30, 1993) was an American record label executive, concert promoter and nightclub owner. Cantor was born in New
Brett_Cantor
Collection of mathematical objects
where a point may be located. The mathematical study of infinite sets began with Georg Cantor (1845–1918). This provided some counterintuitive statements and
Set_(mathematics)
Mathematical set containing no elements
example, Cantor defined two sets as being disjoint if their intersection has an absence of points; however, it is debatable whether Cantor viewed O {\displaystyle
Empty_set
Paradox in set theory
In set theory, Cantor's paradox states that there is no set of all cardinalities. This is derived from the theorem that there is no greatest cardinal number
Cantor's_paradox
Process of repeating items in a self-similar way
include factorials, functions (e.g., recurrence relations), sets (e.g., Cantor ternary set), and fractals. There are various more tongue-in-cheek definitions
Recursion
Dimension of a subset of a metric space
topologically a Cantor set (i.e., a compact totally disconnected perfect space). For example, K {\displaystyle K} will be the usual middle-thirds Cantor set if a
Packing_dimension
In mathematics, with negligible exceptions
line, countable sets are null. The set of rational numbers is countable, so almost all real numbers are irrational. Georg Cantor's first set theory article
Almost_all
Mathematical set that can be enumerated
attributed to Georg Cantor, who proved the existence of uncountable sets, that is, sets that are not countable; for example the set of the real numbers
Countable_set
Bunce–Deddens algebras can be expressed as the C*-crossed product of the Cantor set with a certain natural minimal action known as an odometer action. They
Bunce–Deddens_algebra
Type of topological space
Important examples of Stone spaces include finite discrete spaces, the Cantor set and the space Z p {\displaystyle \mathbb {Z} _{p}} of p {\displaystyle
Stone_space
Set of all limit points of a set
introduced by Georg Cantor in 1872 and he developed set theory in large part to study derived sets on the real line. The derived set of a subset S {\displaystyle
Derived_set_(mathematics)
Generalization of the Bernoulli process to more than two possible outcomes
exhibit a repellor that is the product of the Cantor set and a smooth manifold, and the dynamics on the Cantor set are isomorphic to that of the Bernoulli shift
Bernoulli_scheme
strong measure zero set has Lebesgue measure 0. The Cantor set is an example of an uncountable set of Lebesgue measure 0 which is not of strong measure
Strong_measure_zero_set
Complement of a set C The Cantor set cac countable antichain condition (same as the countable chain condition) Cantor 1. Georg Cantor 2. The Cantor normal form
Glossary_of_set_theory
Type of topological space
{\displaystyle \{0,1\}} is homeomorphic to the Cantor set; and in fact uniformly homeomorphic to the Cantor set if we use the product uniformity on the product
Discrete_space
Discrete-time dynamical system
infinity. The Hénon attractor is a fractal, smooth in one direction and a Cantor set in another. Numerical estimates for the fractal dimension of the strange
Hénon_map
Branch of mathematics
descriptive set theory and in constructive analysis. In particular, standard examples of Polish spaces such as the real line, the Cantor set and the Baire
Effective descriptive set theory
Effective_descriptive_set_theory
Concept in philosophy and set theory
called Cantor's theorem, stated that given any set, the powerset (collection of all subsets) must be strictly bigger than the original set. Cantor's proof
Absolute_infinite
Three raised to an integer power
power-of-three lengths occur in the constructions leading to the Koch snowflake, Cantor set, Sierpinski carpet and Menger sponge, in the number of elements in the
Power_of_three
Apollonian gasket Apollonian sphere packing Blancmange curve Cantor dust Cantor set Cantor tesseract[citation needed] Circle inversion fractal De Rham
List_of_mathematical_shapes
In mathematics, notion of limit for sequences of sets
{\displaystyle \lim _{n\to \infty }A_{n}=\bigcup _{j\geq 1}A_{j}.} The Cantor set is defined this way. If the limit of 1 A n ( x ) , {\displaystyle \mathbb
Set-theoretic_limit
measure-preserving homomorphism from the Cantor set to the unit interval, in that it maps the standard Bernoulli measure on the Cantor set to the Lebesgue measure on
Interval exchange transformation
Interval_exchange_transformation
Measure space in mathematics
set of all Borel sets over the reals has the same cardinality as the reals. While the Cantor set is a Borel set, has measure zero, and its power set has
Complete_measure
Brazilian mathematician (born 1979)
problem: whether or not the spectrum of a particular type of operator is a Cantor set, given certain conditions on its parameters. The problem had been unsolved
Artur_Avila
Mathematics concept
example of a purely-1-unrectifiable set in two dimensions is the Cartesian product of the Smith–Volterra–Cantor set times itself. Federer (1969, pp. 251–252)
Rectifiable_set
Topological space
locally connected dendroid is called a dendrite. A cone over the Cantor set (called a Cantor fan) is an example of a dendroid that is not a dendrite. Cook
Dendroid_(topology)
Mathematical analysis of discontinuous points
Cantor set C {\displaystyle {\mathcal {C}}} is given by C := ⋂ n = 0 ∞ C n {\textstyle {\mathcal {C}}:=\bigcap _{n=0}^{\infty }C_{n}} where the sets C
Classification of discontinuities
Classification_of_discontinuities
Jewish cantor
Amar Rabbi Elazar Cantor Meyer Kanewsky's 1919 performance of the last part of Parshat Haketoret, a passage often read after the morning service in Judaism
Hazzan
Uniqueness of countable dense linear orders
In order theory and model theory, branches of mathematics, Cantor's isomorphism theorem states that every two nonempty countable dense unbounded linear
Cantor's_isomorphism_theorem
CANTOR SET
CANTOR SET
Boy/Male
American, Australian, British, Chinese, Christian, Danish, English, German, Indian
Transporter of Goods with a Cart; Cart Driver; Carter; Someone who Uses a Cart
Surname or Lastname
English
English : probably a variant of Mander.Belcher Manter is recorded in Plymouth, MA, in 1657. John Manter (1658–1744), possibly a son of Belcher, was the founder of a family associated with Martha’s Vineyard.
Surname or Lastname
English
English : habitational name from places called Caistor, in Lincolnshire and Norfolk, Caister in Norfolk, or Castor in Cambridgeshire, all named with Old English cæster ‘Roman fort or town’.
Surname or Lastname
English
English : habitational name from any of the various places called Catton, for example in Derbyshire, Norfolk, and North Yorkshire, all apparently from an Old English byname Catta meaning ‘cat’ or Old Norse Káti meaning ‘boy’ + Old English tūn ‘enclosure’, ‘settlement’.English : from a pet form of Catherine.
Male
English
Anglicized form of Irish Conchobhar, CONNOR means "hound-lover."
Male
Hungarian
 Variant spelling of Hungarian András, ANDOR means "man; warrior." Compare with another form of Andor.
Male
English
English occupational surname transferred to forename use, CARTER means "carter," someone who uses a cart.
Surname or Lastname
English
English : habitational name from either of two places, in Staffordshire and North Yorkshire, named Calton, from Old English calf ‘calf’ + tūn ‘farmstead’, ‘settlement’. There are also numerous minor places so named, notably in Yorkshire and Derbyshire, and they may also have given rise to the surname in some instances.
Surname or Lastname
French and Italian
French and Italian : occupational name from French, northern Italian sartor ‘tailor’ (Latin sartor).English : topographic name denoting someone who lived on land which had been cleared for cultivation, Old French assart, essart ‘woodland cleared for cultivation’ + the habitational suffix -er.
Boy/Male
Greek Latin
Beaver. Brother of Helen.
Surname or Lastname
English
English : from an agent derivative of Anglo-Norman French cant ‘song’, applied as an occupational name for a singer in a chantry or a nickname for someone who had a good voice or who sang a lot.Americanized spelling of Kanter or Kantor.
Male
Greek
(ΚάστωÏ) Greek name KASTOR means "beaver." In mythology, Castor/Kastor and Pollux/Polydeukes ("very sweet") are the twin sons of Leda and are known as the Gemini twins.
Male
Spanish
Spanish name derived from Latin Pastor, PASTOR means "shepherd." St. Pastor was a 9-year-old boy who along with his 13-year-old brother, Justus, was martyred at Alcalá de Henares in the early 4th century.
Boy/Male
Latin
Singer.
Male
Greek
(ÎœÎντωÏ) Greek name derived from the word menos, MENTOR means "spirit." In mythology, this is the name of the son of Ãlkimos.
Surname or Lastname
English (mainly Cambridgeshire)
English (mainly Cambridgeshire) : habitational name from a place in Lincolnshire called Panton, from Old English pamp ‘hill’, ‘ridge’ or panne ‘pan’ + tūn ‘enclosure’, ‘settlement’.
Male
Norwegian
 Norwegian form of Old Norse Arnþórr, ANDOR means "eagle of Thor." Compare with another form of Andor.
Surname or Lastname
English
English : variant spelling of Canter.German and Jewish (Ashkenazic) : variant spelling of Kantor.French (Picardy) : learned form of chantre ‘singer’. Compare Canter 1.
Surname or Lastname
English
English : habitational name from a place in Norfolk named Caston, from an unattested Old English personal name Catt or the Old Norse personal name Káti + Old English tūn ‘farmstead’, ‘settlement’.
Surname or Lastname
English
English : habitational name from either of two places in North Yorkshire called Cayton, near Scarborough and in South Stainley; both are named from the Old English personal name Cǣga + Old English tūn ‘farmstead’, ‘settlement’.
CANTOR SET
CANTOR SET
Girl/Female
Arabic, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Tamil, Telugu
Divine Blessing
Boy/Male
Tamil
A learned Man
Girl/Female
German, Latin, Swedish
Pure
Girl/Female
African, Australian, Danish, German, Swahili, Swedish
Graceful; Gazelle; Doe; Small Deer
Boy/Male
Indian Arabic Muslim
Lion.
Male
Greek
(ἌÏης) Greek myth name of the son of Zeus and Hêrâ. Identified with Roman Mars. Derived from the Greek word ares, ARES means "battle strife; ruination."
Surname or Lastname
English
English : occupational name for a marksman, from an agent derivative of Middle English schoot(en) ‘to shoot’.Americanized spelling of German and Dutch Schutter.
Male
Scandinavian
Scandinavian form of Hebrew Yehowyaqiym, JOAKIM means "Jehovah raises up."Â
Surname or Lastname
English and French
English and French : nickname for a reckless person, from Middle English, Old French baiard, baiart ‘foolhardy’ (the name—a derivative of baie ‘reddish brown’—of the magnificent but reckless horse given to Renaud by Charlemagne, according to medieval romances).English and French : metonymic occupational name for a carrier, from Middle English, Old French baiard, baiart ‘hand barrow’, ‘open cart’.English and French : A Huguenot family of this name migrated from France to Antwerp in the 16th century. In 1647 Anna Bayard, widow of Samuel Bayard, and her three young children accompanied her brother Peter Stuyvesant to New Amsterdam aboard the Princess. Her sons Petrus and Nicolas Bayard, both born in Alphen, Netherlands, had many prominent descendants in North America. Peter Stuyvesant’s wife Judith was a Bayard.
Girl/Female
Hindu, Indian, Marathi, Tamil
Beauty Redefined
CANTOR SET
CANTOR SET
CANTOR SET
CANTOR SET
CANTOR SET
n.
One who casts; as, caster of stones, etc. ; a caster of cannon; a caster of accounts.
n.
See Center.
n.
A chanter.
n.
See Caster, a small wheel.
a.
Of or pertaining to a cantor; as, the cantoris side of a choir; a cantoris stall.
n.
A song or canto
a.
Of or belonging to a cantor.
imp. & p. p.
of Cant
n.
One who cants or whines; a beggar.
pl.
of Canto
a.
Having angles; as, a six canted bolt head; a canted window.
n.
See Cantle.
pl.
of Cannon
n.
A kind of type. See Canon.
a.
Eaten out by canker, or as by canker.
a.
Of or pertaining to a canton or cantons; of the nature of a canton.
v. i.
To move in a canter.
pl.
of Cento
v. t.
To cause, as a horse, to go at a canter; to ride (a horse) at a canter.
v. i.
The canto, cantus, or soprano voice; the treble.