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Type of group in group theory
In mathematics, an arithmetic group is a group obtained as the integer points of an algebraic group, for example S L 2 ( Z ) . {\displaystyle \mathrm {SL}
Arithmetic_group
Arithmetic Fuchsian groups are a special class of Fuchsian groups constructed using orders in quaternion algebras. They are particular instances of arithmetic
Arithmetic_Fuchsian_group
Branch of elementary mathematics
Arithmetic is an elementary branch of mathematics that deals with numerical operations like addition, subtraction, multiplication, and division. In a wider
Arithmetic
Matrix group
congruence subgroups in an arithmetic group provides it with a wealth of subgroups, in particular it shows that the group is residually finite. An important
Congruence_subgroup
Sporadic simple group
Bibcode:2023arXiv230414646D. doi:10.1016/j.aim.2025.110214. Duncan, John F. (2008). "Arithmetic groups and the affine E8 Dynkin diagram". arXiv:0810.1465 [RT math. RT].
Monster_group
mathematics, more precisely in group theory and hyperbolic geometry, Arithmetic Kleinian groups are a special class of Kleinian groups constructed using orders
Arithmetic hyperbolic 3-manifold
Arithmetic_hyperbolic_3-manifold
Computation modulo a fixed integer
In mathematics, modular arithmetic is a system of arithmetic operations for integers, differing from the usual ones in that numbers "wrap around" when
Modular_arithmetic
Concept in mathematics
Margulis arithmeticity theorem says, in particular: for a simple Lie group G of real rank at least 2, every lattice in G is an arithmetic group. In seeking
Reductive_group
Branch of mathematics that studies the properties of groups
work on modular arithmetic and additive and multiplicative groups related to quadratic fields. Early results about permutation groups were obtained by
Group_theory
Finite simple group type not classified as Lie, cyclic or alternating
finite groups, or just the sporadic groups. A simple group is a group G that does not have any normal subgroups except for the trivial group and G itself
Sporadic_group
Commutative group (mathematics)
(this results from the fundamental theorem of arithmetic). The center Z ( G ) {\displaystyle Z(G)} of a group G {\displaystyle G} is the set of elements
Abelian_group
Type of group in mathematics
In mathematics, the orthogonal group in dimension n, denoted O(n), is the group of distance-preserving transformations of a Euclidean space of dimension
Orthogonal_group
Group that is also a differentiable manifold with group operations that are smooth
In mathematics, a Lie group (pronounced /liː/ Lee) is a group that is also a differentiable manifold, such that group multiplication and taking inverses
Lie_group
Set with associative invertible operation
position in abstract algebra. Group theoretic arguments therefore underlie parts of the theory of those entities. Modular arithmetic for a modulus n {\displaystyle
Group_(mathematics)
Group of unitary complex matrices with determinant of 1
{suv}}=2\,\Re {\mathord {\bigl (}}\,suv\,{\bigr )}} , complex number arithmetic shows | u z + v | 2 = S + z z ∗ and | v ∗ z + u ∗ | 2 = S + 1 , {\displaystyle
Special_unitary_group
Discrete subgroup in a locally compact topological group
lattices are obtained as arithmetic groups. Lattices are also well-studied in some other classes of groups, in particular groups associated to Kac–Moody
Lattice_(discrete_subgroup)
Finite simple group; sometimes classed as sporadic
In group theory, the Tits group 2F4(2)′, named for Jacques Tits (French: [tits]), is a finite simple group of order 17,971,200 = 211 · 33 · 52 · 13
Tits_group
Sporadic simple group
In the area of modern algebra known as group theory, the Rudvalis group Ru is a sporadic simple group of order 145,926,144,000 = 214 · 33 · 53 · 7 ·
Rudvalis_group
Group of unitary matrices
3. Grove (2002), Theorems 11.22 and 11.26. Milne, Algebraic Groups and Arithmetic Groups, p. 103 Bak, Anthony (1969). "On modules with quadratic forms"
Unitary_group
Type of group in abstract algebra
the symmetric group defined over any set is the group whose elements are all the bijections from the set to itself, and whose group operation is the
Symmetric_group
Mathematical group that can be generated as the set of powers of a single element
In abstract algebra, a cyclic group or monogenous group is a group, denoted Cn (also frequently Z {\displaystyle \mathbb {Z} } n or Zn, not to be confused
Cyclic_group
Sporadic simple group
In the area of modern algebra known as group theory, the Mathieu group M11 is a sporadic simple group of order 7,920 = 11 · 10 · 9 · 8 = 24 · 32 · 5 ·
Mathieu_group_M11
Group of symmetries of a regular polygon
using modular arithmetic with modulus n {\displaystyle n} . Centering the regular polygon at the origin, elements of the dihedral group act as linear
Dihedral_group
Group of 𝑛 × 𝑛 invertible matrices
In mathematics, the general linear group of degree n {\displaystyle n} is the set of n × n {\displaystyle n\times n} invertible matrices, together with
General_linear_group
Mathematical property
non-cocompact arithmetic groups. Arithmetic groups over function fields have very different finiteness properties: if Γ {\displaystyle \Gamma } is an arithmetic group
Finiteness properties of groups
Finiteness_properties_of_groups
Group of flat spacetime symmetries
The Poincaré group, named after Henri Poincaré (1905), was first defined by Hermann Minkowski (1908) as the isometry group of Minkowski spacetime. It
Poincaré_group
Transformations induced by a mathematical group
In mathematics, an action of a group G {\displaystyle G} on a set S {\displaystyle S} is, loosely speaking, an operation that takes an element of G {\displaystyle
Group_action
Implementation of arithmetic operations
Fixed-size arithmetic "Integer arithmetic", which in practice is modular arithmetic by a power of 2. Fixed-point arithmetic Modular arithmetic Multi-modular
Computer_arithmetic
Group where ab = ba does not always hold
mathematics, and specifically in group theory, a non-abelian group, sometimes called a non-commutative group, is a group (G, ∗) in which there exists at
Non-abelian_group
Mathematical theory
Grothendieck–Riemann–Roch theorem to arithmetic varieties. For this one defines arithmetic Chow groups CHp(X) of an arithmetic variety X, and defines Chern classes
Arakelov_theory
Sporadic simple group
In the area of modern algebra known as group theory, the Fischer group Fi22 is a sporadic simple group of order 64,561,751,654,400 = 217 · 39 · 52 ·
Fischer_group_Fi22
Group of even permutations of a finite set
alternating group is the group of even permutations of a finite set. The alternating group on a set of n elements is called the alternating group of degree
Alternating_group
Mathematical function between groups that preserves multiplication structure
In mathematics, given two groups, (G,∗) and (H, ·), a group homomorphism from (G,∗) to (H, ·) is a function h : G → H such that for all u and v in G it
Group_homomorphism
Orientation-preserving mapping class group of the torus
the relation to moduli spaces, and not from modular arithmetic. The modular group Γ is the group of fractional linear transformations of the complex upper
Modular_group
Mathematical structure with multiplication as its operation
In mathematics and group theory, the term multiplicative group refers to one of the following concepts: the group under multiplication of the invertible
Multiplicative_group
Thompson group (finite) Tits group Weyl group Arithmetic group Braid group Burnside's lemma Cayley's theorem Coxeter group Crystallographic group Crystallographic
List_of_group_theory_topics
Type of topological group
finite. crystallographic point group congruence subgroup arithmetic group geometric group theory computational group theory freely discontinuous free
Discrete_group
Periodic set of points
In geometry and group theory, a lattice in the real coordinate space R n {\displaystyle \mathbb {R} ^{n}} is an infinite set of points in this space with
Lattice_(group)
Branch of algebraic geometry
mathematics, arithmetic geometry is roughly the application of techniques from algebraic geometry to problems in number theory. Arithmetic geometry is
Arithmetic_geometry
Sporadic simple group
modern algebra known as group theory, the baby monster group B (or, more simply, the baby monster) is a sporadic simple group of order
Baby_monster_group
Sporadic simple group
In the area of modern algebra known as group theory, the Mathieu group M24 is a sporadic simple group of order 244,823,040 = 210 · 33 · 5 · 7 · 11 ·
Mathieu_group_M24
Group obtained by aggregating similar elements of a larger group
A quotient group or factor group is a mathematical group obtained by aggregating similar elements of a larger group using an equivalence relation that
Quotient_group
Mathematical group
The Rubik's Cube group ( G , ⋅ ) {\displaystyle (G,\cdot )} represents the mathematical structure of the Rubik's Cube mechanical puzzle. Each element
Rubik's_Cube_group
Group whose operation is composition of permutations
In mathematics, a permutation group is a group G whose elements are permutations of a given set M and whose group operation is the composition of permutations
Permutation_group
Mathematical abelian group
In mathematics, the Klein four-group is an abelian group with four elements, in which each element is self-inverse (composing it with itself produces
Klein_four-group
Sporadic simple group
In the area of modern algebra known as group theory, the Mathieu group M12 is a sporadic simple group of order 95,040 = 12 · 11 · 10 · 9 · 8 = 26 ·
Mathieu_group_M12
Sporadic simple group
area of abstract algebra known as group theory, the O'Nan group O'N or O'Nan–Sims group is a sporadic simple group of order 460,815,505,920 = 29 ·
O'Nan_group
Group of units of the ring of integers modulo n
In modular arithmetic, the integers coprime (relatively prime) to n from the set { 0 , 1 , … , n − 1 } {\displaystyle \{0,1,\dots ,n-1\}} of n non-negative
Multiplicative group of integers modulo n
Multiplicative_group_of_integers_modulo_n
Theorem on the orders of subgroups
2^{p}\equiv 1{\pmod {q}}} (see modular arithmetic), meaning that the order of 2 {\displaystyle 2} in the multiplicative group ( Z / q Z ) ∗ {\displaystyle (\mathbb
Lagrange's theorem (group theory)
Lagrange's_theorem_(group_theory)
Group without normal subgroups other than the trivial group and itself
congruence classes modulo 3 (see modular arithmetic) is simple. If H {\displaystyle H} is a subgroup of this group, its order (the number of elements) must
Simple_group
Existence of group elements of prime order
In mathematics, specifically group theory, Cauchy's theorem states that if G is a finite group and p is a prime number dividing the order of G (the number
Cauchy's theorem (group theory)
Cauchy's_theorem_(group_theory)
Type of average of a collection of numbers
In mathematics and statistics, the arithmetic mean ( /ˌærɪθˈmɛtɪk/ arr-ith-MET-ik), arithmetic average, or just the mean or average is the sum of a collection
Arithmetic_mean
Type of mathematical group
explicit set of generators for a given arithmetic group. Braid groups (which are defined as a finitely presented group) have faithful linear representation
Linear_group
mathematics, an arithmetic variety is the quotient space of a Hermitian symmetric space by an arithmetic subgroup of the associated algebraic Lie group. Kazhdan's
Arithmetic_variety
Five sporadic simple groups
In group theory, a topic in abstract algebra, the Mathieu groups are the five sporadic simple groups M11, M12, M22, M23 and M24 introduced by Émile Mathieu (1861
Mathieu_group
Method for bounding the errors of numerical computations
Interval arithmetic (also known as interval mathematics, interval analysis or interval computation) is a mathematical technique used to mitigate rounding
Interval_arithmetic
Abelian group with no non-trivial torsion elements
a torsion-free abelian group is an abelian group which has no non-trivial torsion elements; that is, a group in which the group operation is commutative
Torsion-free_abelian_group
Sporadic simple group
area of modern algebra known as group theory, the Lyons group Ly or Lyons-Sims group LyS is a sporadic simple group of order 51,765,179,004,000,000
Lyons_group
Mathematical group
level structure. Other arithmetic subgroups of the symplectic group, such as paramodular groups are also studied in arithmetic geometry. Every complex
Symplectic_group
Theorem classifying finite simple groups
of finite simple groups (popularly called the enormous theorem) is a result of group theory stating that every finite simple group is either cyclic,
Classification of finite simple groups
Classification_of_finite_simple_groups
Four finite groups derived from the Leech lattice
algebra known as group theory, the Conway groups are the three sporadic simple groups Co1, Co2 and Co3 along with the related finite group Co0 introduced
Conway_group
Isometry group of Euclidean space
In mathematics, a Euclidean group is the group of (Euclidean) isometries of a Euclidean space E n {\displaystyle \mathbb {E} ^{n}} ; that is, the transformations
Euclidean_group
Group with subnormal series where all factors are abelian
specifically in the field of group theory, a solvable group or soluble group is a group that can be constructed from abelian groups using extensions. Equivalently
Solvable_group
Combinational digital circuit
In computing, an arithmetic logic unit (ALU) is a combinational digital circuit that performs arithmetic and bitwise operations on integer binary numbers
Arithmetic_logic_unit
Lie group of Lorentz transformations
In physics and mathematics, the Lorentz group is the group of all Lorentz transformations of Minkowski spacetime, the classical and quantum setting for
Lorentz_group
Mathematical group based upon a finite number of elements
In abstract algebra, a finite group is a group whose underlying set is finite. Finite groups often arise when considering symmetry of mathematical or physical
Finite_group
Cardinality of a mathematical group, or of the subgroup generated by an element
finite group is the number of its elements. If a group is not finite, one says that its order is infinite. The order of an element of a group (also called
Order_(group_theory)
Number in {..., –2, –1, 0, 1, 2, ...}
the various laws of arithmetic. In modern set-theoretic mathematics, a more abstract construction allowing one to define arithmetical operations without
Integer
Mathematical group
mathematics, specifically in group theory, the phrase group of Lie type usually refers to finite groups that are closely related to the group of rational points
Group_of_Lie_type
Non-abelian group of order eight
In group theory, the quaternion group Q8 (sometimes just denoted by Q) is a non-abelian group of order eight, isomorphic to the eight-element subset {
Quaternion_group
Concept in mathematics
its bearing on both the structure of the mapping class group itself (since the arithmetic group Sp 2 g ( Z ) {\displaystyle \operatorname {Sp} _{2g}(\mathbb
Mapping class group of a surface
Mapping_class_group_of_a_surface
Axioms for the natural numbers
principles of arithmetic presented by a new method (Latin: Arithmetices principia, nova methodo exposita). Peano’s axioms can be divided into groups according
Peano_axioms
Group of matrices with determinant 1
In mathematics, the special linear group SL ( n , R ) {\displaystyle \operatorname {SL} (n,R)} of degree n {\displaystyle n} over a commutative ring
Special_linear_group
Type of vector space
correspondence. It is the subject of several conjectures on the cohomology of arithmetic groups by Akshay Venkatesh and his collaborators. Abstract algebra Wiles's
Hecke_algebra
Subgroup of the group of invertible n×n matrices
In mathematics, a linear algebraic group is a subgroup of the group of invertible n × n {\displaystyle n\times n} matrices (under matrix multiplication)
Linear_algebraic_group
Commutative group in which all nonzero elements have the same order
In mathematics, specifically in group theory, an elementary abelian group is an abelian group in which all elements other than the identity have the same
Elementary_abelian_group
Smallest normal group containing a set
In group theory, the normal closure of a subset S {\displaystyle S} of a group G {\displaystyle G} is the smallest normal subgroup of G {\displaystyle
Normal_closure_(group_theory)
Sporadic simple group
In the area of modern algebra known as group theory, the Harada–Norton group HN is a sporadic simple group of order 273,030,912,000,000 = 214 · 36 ·
Harada–Norton_group
Monster and modular connection
or moonshine theory, is the unexpected connection between the monster group M and modular functions, in particular the j function. The initial numerical
Monstrous_moonshine
Subgroup invariant under conjugation
conjugation by members of the group of which it is a part. In other words, a subgroup N {\displaystyle N} of the group G {\displaystyle G} is normal in
Normal_subgroup
Group in which the order of every element is a power of p
In mathematics, specifically group theory, given a prime number p, a p-group is a group in which the order of every element is a power of p. That is, for
P-group
Group that is a topological space with continuous group operations
In mathematics, topological groups are groups and topological spaces at the same time, where the group operations are required to be continuous. This connects
Topological_group
Indian-American mathematician (born 1935)
research interests span the fields of Lie groups, their discrete subgroups, algebraic groups, arithmetic groups, geometry of locally symmetric spaces, and
Gopal_Prasad
Mathematical concept
In group theory, more precisely in geometric group theory, a hyperbolic group, also known as a word hyperbolic group or Gromov hyperbolic group, is a finitely
Hyperbolic_group
Sporadic simple group
In the area of modern algebra known as group theory, the Thompson group Th is a sporadic simple group of order 90,745,943,887,872,000 = 215 · 310 ·
Thompson_sporadic_group
Type of mathematical object
and answer questions of arithmetic significance. The category of group schemes is somewhat better behaved than that of group varieties, since all homomorphisms
Group_scheme
Concept in mathematics
In mathematics, a Frobenius group is a transitive permutation group on a finite set, such that no non-trivial element fixes more than one point and some
Frobenius_group
Rotation group in 8-dimensional Euclidean space
the special orthogonal group acting on eight-dimensional Euclidean space. It could be either a real or complex simple Lie group of rank 4 and dimension
SO(8)
Sporadic simple group
In the area of modern algebra known as group theory, the Janko group J1 is a sporadic simple group of order 175 , 560 = 2 3 ⋅ 3 ⋅ 5 ⋅ 7 ⋅ 11 ⋅ 19 ≈ 2
Janko_group_J1
Construct in mathematics
arithmetic geometry, the Selmer group, named in honor of the work of Ernst Sejersted Selmer (1951) by John William Scott Cassels (1962), is a group constructed
Selmer_group
Sporadic simple group
In the area of modern algebra known as group theory, the Held group He is a sporadic simple group of order 4,030,387,200 = 210 · 33 · 52 · 73 · 17 ≈
Held_group
Mathematics concept
In mathematics, the free group F S {\displaystyle F_{S}} over a given set S {\displaystyle S} consists of all words that can be built from members of
Free_group
Numeric quantity representing the center of a collection of numbers
sample of a larger group, the arithmetic mean is termed the sample mean ( x ¯ {\displaystyle {\bar {x}}} ) to distinguish it from the group mean (or expected
Mean
dihedral group The Tarski monster group The Prüfer p-group A free group SL(2,Z) Amenable groups Thompson groups Grigorchuk group Lamplighter groups An infinite
Infinite_group
Algebraic variety with a group structure
Not all algebraic groups are linear groups or abelian varieties; for instance, some group schemes occurring naturally in arithmetic geometry are neither
Algebraic_group
Mathematical concept
mathematics, specifically in group theory, the direct product is an operation that takes two groups G and H and constructs a new group, usually denoted G × H
Direct_product_of_groups
Theorems that help decompose a finite group based on prime factors of its order
In mathematics, specifically in the field of finite group theory, the Sylow theorems are a collection of theorems named after the Norwegian mathematician
Sylow_theorems
248-dimensional exceptional simple Lie group
E8 is any of several closely related exceptional simple Lie groups, linear algebraic groups or Lie algebras of dimension 248; the same notation is used
E8_(mathematics)
Digit transferred from one column to another
In elementary arithmetic, a carry is a digit that is transferred from one column of digits to another column of more significant digits. It is part of
Carry_(arithmetic)
Sporadic simple group
In the area of modern algebra known as group theory, the Janko group J4 is a sporadic simple group of order 86,775,571,046,077,562,880 = 221 · 33 ·
Janko_group_J4
ARITHMETIC GROUP
ARITHMETIC GROUP
Girl/Female
Tamil
Goddess Lakshmi, Assembly, Group
Surname or Lastname
German
German : patronymic from a personal name (Latin Gallus) which was widespread in Europe in the Middle Ages (see Gall 2).German : nickname for someone in the service of the monastery of St Gallen, or a habitational name for someone from the city in Switzerland so named.English : variant of Gallier.Hungarian (Gallér) : from gallér ‘collar’, hence a metonymic occupational name for a taylor, in particular a maker of military garments.Jewish (Ashkenazic) : from German Galle ‘bile’, ‘gall’, with the agent suffix -er. This surname seems to have been one of the group of names selected at random from vocabulary words by government officials.
Surname or Lastname
English
English : variant of Haugh.German : topographic name from Middle High German houfe ‘heap’, e.g. of stones, or in southern Germany, a nickname from the same word in the sense ‘crowd’, ‘group of soldiers’.
Surname or Lastname
English
English : probably a topographic name for someone who lived by a group of five ash trees (Middle English ashe) or a habitational name from a place so named, for example Five Ashes in East Sussex.
Surname or Lastname
English and Scottish
English and Scottish : said to be a habitational name from Granson on Lake Neuchâtel. The first known bearer of the surname is Rigaldus de Grancione (fl. 1040). The name was taken to Britain by Otes de Grandison (died 1328) and his brother. They were among a group of Savoyards who settled in England when Henry III married a granddaughter of the Count of Savoy.
Surname or Lastname
English
English : topographic name for someone living to the east of a main settlement, from Middle English easter ‘eastern’, Old English ēasterra, in form a comparative of ēast ‘east’ (see East).English : habitational name from a group of villages in Essex, named from Old English eowestre ‘sheepfold’.English : nickname for someone who had some connection with the festival of Easter, such as being born or baptized at that time (Old English ēastre, perhaps from the name of a pagan festival connected with the dawn).Translation of the German family name Oster.
Surname or Lastname
English
English : occupational name for a keeper of swine, Middle English foreman, from Old English fÅr ‘hog’, ‘pig’ + mann ‘man’.English : status name for a leader or spokesman for a group, from Old English fore ‘before’, ‘in front’ + mann ‘man’. The word is attested in this sense from the 15th century, but is not used specifically for the leader of a gang of workers before the late 16th century.Czech and Jewish (from Bohemia, Moravia) : occupational name for a carter, Czech forman, a loanword from German.
Surname or Lastname
English
English : habitational name from any of the numerous places so called, which split more or less evenly into two groups with different etymologies. One set (with examples in Berkshire, Dorset, Gloucestershire, Hampshire, Herefordshire, Somerset, and Wiltshire) is named from the Old English weak dative hēan (originally used after a preposition and article) of hēah ‘high’ + Old English tūn ‘enclosure’, ‘settlement’. The other (with examples in Cambridgeshire, Dorset, Gloucestershire, Herefordshire, Northamptonshire, Shropshire, Somerset, Suffolk, and Wiltshire) has Old English hīwan ‘household’, ‘monastery’. Compare Hine as the first element.
Surname or Lastname
English
English : habitational name from any of a group of places in Bedfordshire and Cambridgeshire, named with Old English hætt ‘hat’, probably the name of a hill (see Hatt) + lēah ‘wood’, ‘clearing’.
Girl/Female
Tamil
Goddess Lakshmi, Assembly, Group
Boy/Male
Tamil
World, A group of shells
Surname or Lastname
English
English : habitational name from any of the various places so called. The majority, with examples in at least fourteen counties, get the name from Old English hÅh ‘ridge’, ‘spur’ (literally ‘heel’) + tÅ«n ‘enclosure’, ‘settlement’. Haughton in Nottinghamshire also has this origin, and may have contributed to the surname. A smaller group of Houghtons, with examples in Lancashire and South Yorkshire, have as their first element Old English halh ‘nook’, ‘recess’. In the case of isolated examples in Devon and East Yorkshire, the first elements appear to be unattested Old English personal names or bynames, of which the forms approximate to Huhha and Hofa respectively, but the meanings are unknown.
Boy/Male
Indian
A group of people, Indestructible, The Sky, Bralunan or the supreme spirit
Surname or Lastname
English
English : habitational name from a group of villages near Huntingdon, called Great, Little, and Steeple Gidding, named from Old English Gyddingas ‘people of Gydda’, a personal name of uncertain origin.
Boy/Male
Tamil
Cloud we can Say it as a group of clouds before rain
Boy/Male
Tamil
Well known, The group of people use to play traditional music at Shivaji ‘s period, Shayar or Shahir
Surname or Lastname
English
English : habitational name from a place in Lancashire, so named from Old English gor ‘dirt’, ‘mud’ + tūn ‘enclosure’, ‘settlement’.Introduced in America by a family from Gorton, Lancashire, England (three miles from Manchester), the name Gorton was also adopted by a religious group known as the Gortonites. They were followers of Samuel Gorton (c. 1592–1677), whose unorthodox religious beliefs, which included denying the doctrine of the Trinity, caused him to seek religious toleration by emigrating to Boston in 1637 with his family. In conflict with authorities in Massachusetts Bay, Plymouth, and Newport, he eventually settled in Shawomet, RI, and renamed it Warwick. He died there in 1677, leaving three sons and at least six daughters.
Surname or Lastname
English
English : habitational name from any of a group of places in Worcestershire which take their name affixes from the River Deverill (e.g. Brixton Deverill, Kingston Deverill). The river is thought to be named from Welsh dwfr ‘river’ + iâl ‘fertile uplands’.English and Irish : variant of Devereux.
Surname or Lastname
English and Scottish
English and Scottish : habitational name from any of the numerous and widespread places so called. The majority of these are named with Old English middel ‘middle’ + tūn ‘enclosure’, ‘settlement’; a smaller group, with examples in Cumbria, Kent, Northamptonshire, Northumbria, Nottinghamshire, and Staffordshire, have as their first element Old English mylen ‘mill’.
Girl/Female
Tamil
Goddess Lakshmi, Assembly, Group
ARITHMETIC GROUP
ARITHMETIC GROUP
Girl/Female
Tamil
Provided with nectar, Wealthy, Remembered
Girl/Female
Bengali, Celebrity, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Mythological, Sanskrit, Telugu, Traditional
Victory of Goddess Durga; Conqueror; Victorious
Girl/Female
Hindu
Male
Greek
(ΧÏιστός) Variant spelling of Greek Christos, KHRISTOS means "anointed."Â
Boy/Male
Sikh
Sea, Ocean
Girl/Female
Afghan, Arabic, Australian, Farsi, Indian, Iranian, Muslim
A Tree in Heaven; Name of a Tree in Paradise; Also Excellent; Best; Good News
Boy/Male
Tamil
Most superior, Lord Rama
Boy/Male
Native American
Gray deer.
Girl/Female
Australian, Christian, Irish
Pure; Torture
Boy/Male
Hindu, Indian
Smooth; Name of a Bird
ARITHMETIC GROUP
ARITHMETIC GROUP
ARITHMETIC GROUP
ARITHMETIC GROUP
ARITHMETIC GROUP
n.
A system of arithmetic, in which numbers are expressed in a scale of 60; logistic arithmetic.
a.
Of or pertaining to a unit or units; relating to unity; as, the unitary method in arithmetic.
n.
The science of numbers; the art of computation by figures.
n.
One skilled in arithmetic.
n.
Arithmetic.
n.
That part of arithmetic which treats of adding numbers.
adv.
The arithmetical character 0; a cipher. See Cipher.
v. t.
To subtract by arithmetical operation; to deduct.
n.
Arithmetical subtraction.
adv.
Conformably to the principles or methods of arithmetic.
a.
Having equal differences; as, the terms of arithmetical progression are equidifferent.
v. t.
To subject to arithmetical division.
v. i.
To use figures in a mathematical process; to do sums in arithmetic.
n.
A book containing the principles of this science.
n.
The rule of three, in arithmetic, in which the three given terms, together with the one sought, are proportional.
a.
Having an assignable arithmetical or numerical value or meaning; not imaginary.
a.
Sexagesimal, or made on the scale of 60; as, logistic, or sexagesimal, arithmetic.
n.
The four "liberal arts," arithmetic, music, geometry, and astronomy; -- so called by the schoolmen. See Trivium.
v. i.
To perform the arithmetical operation of addition; as, he adds rapidly.
a.
Of or pertaining to arithmetic; according to the rules or method of arithmetic.