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Group whose operation is composition of permutations
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 in G
Permutation_group
Mathematical version of an order change
In mathematics, a permutation of a set can mean one of two different things: an arrangement of its members in a sequence or linear order, or the act or
Permutation
Type of group in abstract algebra
n {\displaystyle n} factorial) such permutation operations, the order (number of elements) of the symmetric group S n {\displaystyle \mathrm {S} _{n}}
Symmetric_group
Permutation group that preserves no non-trivial partition
In mathematics, a permutation group G acting on a non-empty finite set X is called primitive if G acts transitively on X and the only partitions the G-action
Primitive_permutation_group
Five sporadic simple groups
They are multiply transitive permutation groups on 11, 12, 22, 23 or 24 objects. They are the first sporadic simple groups to be discovered. Sometimes
Mathieu_group
Sporadic simple group
M24 is one of the 26 sporadic groups and was introduced by Mathieu (1861, 1873). It is a 5-transitive permutation group on 24 objects. The Schur multiplier
Mathieu_group_M24
Group of symmetries of an n-dimensional hypercube
version of the symmetric groups, with their elements given by signed permutations. Algebraically, each hyperoctahedral group may be realized as a wreath
Hyperoctahedral_group
Polynomial in combinatorial mathematics
which is structured in such a way that information about how a group of permutations acts on a set can be simply read off from the coefficients and exponents
Cycle_index
Branch of mathematics that studies the properties of groups
establish properties of the group G. Permutation groups and matrix groups are special cases of transformation groups: groups that act on a certain space
Group_theory
Mathematical connection between field theory and group theory
equations that are solvable by radicals in terms of properties of the permutation group of their roots—an equation is by definition solvable by radicals if
Galois_theory
Sporadic simple group
is one of the 26 sporadic groups and was introduced by Mathieu (1861, 1873). It is a sharply 5-transitive permutation group on 12 objects. Burgoyne &
Mathieu_group_M12
Group of symmetries of the square
used to obtain those positions, and so the group of symmetries of a square is isomorphic to the permutation group generated by (1234) and (13). The symmetries
Dihedral_group_of_order_8
In mathematics, the term permutation representation of a (typically finite) group G {\displaystyle G} can refer to either of two closely related notions:
Permutation_representation
Matrix with one nonzero entry in each row and column
mathematics, a generalized permutation matrix (or monomial matrix) is a matrix with the same nonzero pattern as a permutation matrix, i.e. there is exactly
Generalized permutation matrix
Generalized_permutation_matrix
finite group theory, a rank 3 permutation group acts transitively on a set such that the stabilizer of a point has 3 orbits. The study of these groups was
Rank_3_permutation_group
History of a branch of mathematics
theory of permutation groups such as the order of an element of a group, conjugacy, and the cycle decomposition of elements of permutation groups. Ruffini
History_of_group_theory
Representation of groups by permutations
a subgroup of the symmetric group Sym ( G ) {\displaystyle \operatorname {Sym} (G)} whose elements are the permutations of the underlying set of G.
Cayley's_theorem
Sporadic simple group
cyclic group C2. Sims (1973) proved the existence of such a group and its uniqueness up to isomorphism with a combination of permutation group theory
Lyons_group
A1(9) and to the derived group B2(2)′. A8 is isomorphic to A3(2). Remarks: An index 2 subgroup of the symmetric group of permutations of n points when n > 1
List_of_finite_simple_groups
Number line and triangular tiling's symmetry mathematical structure
properties of the finite symmetric groups can be extended to the corresponding affine symmetric groups. Permutation statistics such as descents and inversions
Affine_symmetric_group
Property in group theory
the permutations of X (i.e. the bijective functions from X to X) fall into two classes of equal size: the even permutations and the odd permutations. If
Parity_of_a_permutation
Sporadic simple group
automorphism group are both trivial. M11 is a sharply 4-transitive permutation group on 11 objects. It admits many generating sets of permutations, such as
Mathieu_group_M11
Concept in group theory
2. Such multiply transitive permutation groups can be defined for any natural number k. Specifically, a permutation group G acting on n points is k-transitive
Multiply transitive group action
Multiply_transitive_group_action
mathematical permutations. Alternating permutation Circular shift Cyclic permutation Derangement Even and odd permutations—see Parity of a permutation Josephus
List_of_permutation_topics
Algorithm for solving various problems in computational group theory
computational group theory, named after the mathematicians Otto Schreier and Charles Sims. This algorithm can find the order of a finite permutation group, determine
Schreier–Sims_algorithm
Mathematical group
permutations. The Rubik's Cube group is the subgroup of the symmetric group S 48 {\displaystyle \mathrm {S} _{48}} generated by the six permutations corresponding
Rubik's_Cube_group
Subpermutation of a longer permutation
theoretical computer science, a (classical) permutation pattern is a sub-permutation of a longer permutation. Any permutation may be written in one-line notation
Permutation_pattern
Type of (mathematical) permutation with no fixed element
in particular in group theory, a cyclic permutation is a permutation consisting of a single cycle. In some cases, cyclic permutations are referred to as
Cyclic_permutation
Area of mathematics
an n-dimensional representation of the symmetric group of order n!, called the natural permutation representation, which consists of permuting n coordinates
Representation theory of the symmetric group
Representation_theory_of_the_symmetric_group
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
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
Subgroup of a root system's isometry group
group is the symmetry group of an equilateral triangle, as indicated in the figure. As a group, W {\displaystyle W} is isomorphic to the permutation group
Weyl_group
Computer algebra system
memory permitting. Finite groups can be defined as groups of permutations and it is also possible to define finitely presented groups by specifying generators
GAP_(computer_algebra_system)
Set with associative invertible operation
specific cases of geometric transformation groups, symmetry groups, permutation groups, and automorphism groups, the symbol ∘ {\displaystyle \circ } is often
Group_(mathematics)
permutation group. Usage: (Suzuki 1955), (Bender & Glauberman 1994, p. 2), MR 0409648, (Wonenburger 1976), (Çelik 1976) In the study of finite groups
Z-group
Finite simple group type not classified as Lie, cyclic or alternating
and 24 are multiply transitive permutation groups on n points. They are all subgroups of M24, which is a permutation group on 24 points. All the subquotients
Sporadic_group
Non-commutative group with 6 elements
permutation of the triangle's vertices constitutes such a transformation, so that the group of these symmetries is isomorphic to the symmetric group S3
Dihedral_group_of_order_6
In finite group theory, Jordan's theorem states that if a primitive permutation group G is a subgroup of the symmetric group Sn and contains a p-cycle
Jordan's theorem (symmetric group)
Jordan's_theorem_(symmetric_group)
conjugate to Gx because Ggx = g ⋅ Gx ⋅ g−1). Seress, Ákos (2003), Permutation Group Algorithms, Cambridge Tracts in Mathematics, vol. 152, Cambridge University
Block (permutation group theory)
Block_(permutation_group_theory)
Matrix with exactly one 1 per row and column
entries 0. An n × n permutation matrix can represent a permutation of n elements. Pre-multiplying an n-row matrix M by a permutation matrix P, forming PM
Permutation_matrix
Theorem classifying finite simple groups
order. The classification of 2-transitive permutation groups. The classification of rank 3 permutation groups. The Sims conjecture Frobenius's conjecture
Classification of finite simple groups
Classification_of_finite_simple_groups
British mathematician (born 1947)
University of Leeds where he specialises in mathematical logic, infinite permutation groups, homogeneous structures and model theory. Truss began his career as
John_Truss
Sporadic simple group
M23 is one of the 26 sporadic groups and was introduced by Mathieu (1861, 1873). It is a 4-fold transitive permutation group on 23 objects. The Schur multiplier
Mathieu_group_M23
Transformations induced by a mathematical group
Although the group of all permutations of a set depends formally on the set, the concept of group action allows one to consider a single group for studying
Group_action
Sporadic simple group
The first construction of the baby monster was later realized as a permutation group on 13,571,955,000 points using a computer by Jeffrey Leon and Charles
Baby_monster_group
Mathematical group based upon a finite number of elements
examples of finite groups include cyclic groups and permutation groups. The study of finite groups has been an integral part of group theory since it arose
Finite_group
Topics referred to by the same term
Third-degree atrioventricular block (AV block), a medical condition Block (permutation group theory) Block, in modular representation theory Block, in graph theory
Block
Theorem in group theory
one of the most influential theorems of permutation group theory; the classification of finite simple groups is what makes it so useful. Originally the
O'Nan–Scott_theorem
mathematics, especially the field of group theory, the Parker vector is an integer vector that describes a permutation group in terms of the cycle structure
Parker_vector
Sporadic simple group
other rank 3 permutation groups on 100 points. They soon focused on a possible one containing the Mathieu group M22, which has permutation representations
Higman–Sims_group
computational group theory, a Schreier vector is a tool for reducing the time and space complexity required to calculate orbits of a permutation group. Suppose
Schreier_vector
Let G {\displaystyle G} be a finite permutation group acting on a set Ω {\displaystyle \Omega } . A sequence B = [ β 1 , β 2 , . . . , β k ] {\displaystyle
Base_(group_theory)
Semidirect product of a group with its automorphism group
elements and group automorphisms in a uniform context. The holomorph can be described as a semidirect product or as a permutation group. If Aut ( G
Holomorph_(mathematics)
Decryption of World War II cipher
Rejewski at the Polish General Staff's Cipher Bureau, using mathematical permutation group theory combined with French-supplied intelligence material obtained
Cryptanalysis_of_the_Enigma
Mathematical tool in group theory
that any group of order n is a subgroup of the permutation group Sn, order n!. The above properties depend on some axioms valid for groups. It is natural
Cayley_table
Conjecture in group theory
a result in group theory, originally proposed by Charles Sims. He conjectured that if G {\displaystyle G} is a primitive permutation group on a finite
Sims_conjecture
Unsolved problem in mathematics
first posed in the early 19th century, is unsolved. There are some permutation groups for which generic polynomials are known, which define all algebraic
Inverse_Galois_problem
Geometry with 7 points and 7 lines
non-abelian simple group after A5 of order 60 (ordered by size). As a permutation group acting on the 7 points of the plane, the collineation group is doubly transitive
Fano_plane
Study of mathematical groups by means of computers
algorithms in computational group theory include: the Schreier–Sims algorithm for finding the order of a permutation group the Todd–Coxeter algorithm and
Computational_group_theory
transformation (or composition) monoid. This is the semigroup analogue of a permutation group. A transformation semigroup of a set has a tautological semigroup
Transformation_semigroup
Generalization of Lie groups
representation. The 3! permutations of three objects form a group of order 6, commonly denoted S3 (the symmetric group of degree three). This group is isomorphic
Schur_orthogonality_relations
Sporadic group that is not a subquotient of the monster
19 · 31 ≈ 5×1011. The Rudvalis group is a finite simple group R {\displaystyle R} that is a rank 3 permutation group on 4060 letters where the stabilizer
Pariah_group
Sporadic simple group
M22 is one of the 26 sporadic groups and was introduced by Mathieu (1861, 1873). It is a 3-fold transitive permutation group on 22 objects. The Schur multiplier
Mathieu_group_M22
in the area of group theory, a strong generating set of a permutation group is a generating set that clearly exhibits the permutation structure as described
Strong_generating_set
Theorem on the orders of subgroups
proved Lagrange's theorem for the case of any permutation group in 1861. Bray, Nicolas, "Lagrange's Group Theorem", MathWorld Aigner, Martin; Ziegler,
Lagrange's theorem (group theory)
Lagrange's_theorem_(group_theory)
classification of finite simple groups made possible the complete classification of finite doubly transitive permutation groups. This is a result by Christoph
List of transitive finite linear groups
List_of_transitive_finite_linear_groups
Mathematics formula
{\displaystyle \operatorname {sgn} } is the sign function of permutations in the permutation group S n {\displaystyle S_{n}} , which returns + 1 {\displaystyle
Leibniz formula for determinants
Leibniz_formula_for_determinants
both the permutation groups and the matrix groups. The upper bound on the order of G given by |G| ≤ 2N shows that G is finite. The black box groups were introduced
Black_box_group
Group of transformations under which the object is invariant
is a permutation of the vertices which takes edges to edges. Any finitely presented group is the symmetry group of its Cayley graph; the free group is the
Symmetry_group
Zassenhaus group, named after Hans Zassenhaus, is a certain sort of doubly transitive permutation group very closely related to rank-1 groups of Lie type
Zassenhaus_group
Concept in group theory
remains open. Babai, László; Seress, Ákos (1992), "On the diameter of permutation groups", European Journal of Combinatorics, 13 (4): 231–243, arXiv:1109.3550
Diameter_(group_theory)
Sporadic simple group
(the other is the Janko group J3). It was constructed by Marshall Hall and David Wales (1968) as a rank 3 permutation group on 100 points. Both the Schur
Janko_group_J2
Sporadic simple group
Rudvalis group acts as a rank 3 permutation group on 4060 points, with one point stabilizer being the Ree group 2F4(2), the automorphism group of the Tits
Rudvalis_group
Mathematical behavior near singularities
fundamental group π 1 ( X , x ) {\displaystyle \pi _{1}(X,x)} as a permutation group on the set of all c {\displaystyle c} , as a monodromy group in this
Monodromy
Perfectly interleaved playing card shuffle
an element of the symmetric group. More generally, in S 2 n {\displaystyle S_{2n}} , the perfect shuffle is the permutation that splits the set into 2
Faro_shuffle
Topics referred to by the same term
in recursion theory Degree of a central simple algebra Degree of a permutation group, the number of elements that are permuted Degree of a differential
Degree
1998 studio album by Amon Tobin
Permutation is the third studio album by Brazilian electronic music producer Amon Tobin. It was released on 1 June 1998 by Ninja Tune. The songs "Like
Permutation (Amon Tobin album)
Permutation_(Amon_Tobin_album)
Graph defined from a mathematical group
A n {\displaystyle G=A_{n}} is the alternating group and S {\displaystyle S} is a set of permutations given by { ( 12 i ) ± 1 } {\displaystyle \{(12i)^{\pm
Cayley_graph
Sporadic simple group
one of the 26 sporadic groups and was discovered by Jack McLaughlin (1969) as an index 2 subgroup of a rank 3 permutation group acting on the McLaughlin
McLaughlin_sporadic_group
theory Group action Homogeneous space Hyperbolic group Isometry group Orbit (group theory) Permutation Permutation group Rubik's Cube group Space group Stabilizer
List_of_group_theory_topics
Describes the objects of a given type, up to some equivalence
abelian group – Commutative group where every element is the sum of elements from one finite subset Classification of Rank 3 permutation group – Five sporadic
Classification_theorem
Greek letter
operation of projection in relational algebra. Sometimes an element of a permutation group. Policy in reinforcement learning. Polyamory (in the earliest polyamory
Pi_(letter)
Unsolved problem in computational complexity theory
computing the automorphism group of a graph, and is weaker than the permutation group isomorphism problem and the permutation group intersection problem. For
Graph_isomorphism_problem
Model of set theory constructed using permutations
mathematical set theory, a permutation model is a model of set theory with atoms (ZFA) constructed using a group of permutations of the atoms. A symmetric
Permutation_model
symmetry is a bijective map from the set to itself, giving rise to permutation groups. If the object X is a set of points in the plane with its metric structure
Symmetry_in_mathematics
Topics referred to by the same term
sulfur Sulfide (S2−) anion S2, the two-dimensional n-sphere S2, the permutation group on two elements s2, the variance of a variable British NVC community
S2
interests include algebraic combinatorics, algebraic groups, permutation groups, and finite simple groups. He was elected Fellow of the American Mathematical
Martin_Liebeck
Mathematical object
permutation action, a permutation group defines a Gelfand pair if and only if the permutation character is a so-called multiplicity-free permutation character
Gelfand_pair
Branch of mathematics
finite group, although Frobenius remarked that the theorem followed from Cauchy's theorem on permutation groups and the fact that every finite group is a
Abstract_algebra
Invariant of polynomial roots
discipline within the field of abstract algebra, a resolvent for a permutation group G is a polynomial whose coefficients depend polynomially on the coefficients
Resolvent_(Galois_theory)
Permutation of the elements of a set in which no element appears in its original position
is a permutation of the elements of a set in which no element appears in its original position. In other words, a derangement is a permutation that has
Derangement
Function that is its own inverse
of groups were always bijections from a set into itself; that is, group was taken to mean permutation group. By the end of the 19th century, group was
Involution_(mathematics)
Sporadic simple group
4×1011. Suz is one of the 26 Sporadic groups and was discovered by Suzuki (1969) as a rank 3 permutation group on 1782 points with point stabilizer G2(4)
Suzuki_sporadic_group
the group S Γ 1 = S S Γ 0 {\displaystyle S_{\Gamma _{1}}=S_{S_{\Gamma _{0}}}\,} and so on. Since a group acts faithfully on itself by permutations x ↦
Hall's_universal_group
Polynomial that permutes a ring
In mathematics, a permutation polynomial (for a given ring) is a polynomial that acts as a permutation of the elements of the ring, i.e. the map x ↦ g
Permutation_polynomial
Topic in group theory
copies of another group, somewhat analogous to exponentiation. Wreath products are used in the classification of permutation groups and also provide a
Wreath_product
3D symmetry group
dual to an octahedron. The group of orientation-preserving symmetries is S4, the symmetric group or the group of permutations of four objects, since there
Octahedral_symmetry
the idea was first noticed, is that of finite groups (see primitive permutation group). Consider a group G and subgroups H and K, with K contained in H
System_of_imprimitivity
Combinatorial algorithm
F. Trotter that generates all of the permutations of n {\displaystyle n} elements. Each two adjacent permutations in the resulting sequence differ by swapping
Steinhaus–Johnson–Trotter algorithm
Steinhaus–Johnson–Trotter_algorithm
Isomorphism of differentiable manifolds
and Σ ( π 0 ( M ) ) {\displaystyle \Sigma (\pi _{0}(M))} is the permutation group of the set π 0 ( M ) {\displaystyle \pi _{0}(M)} (the components of
Diffeomorphism
PERMUTATION GROUP
PERMUTATION 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 : 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
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.
Girl/Female
Tamil
Goddess Lakshmi, Assembly, Group
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
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’.
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
Vyaapti | வà¯à®¯à®¾à®ªà®¤à¯€
Achievement, Omnipresence, Permeation
Vyaapti | வà¯à®¯à®¾à®ªà®¤à¯€
Boy/Male
Hindu, Indian, Jain, Marathi, Sanskrit, Sindhi, Tamil
Lines on Any Particular Raaga from Sanskrit; Permutations and Combinations of Parents; Aarya Cost King Ashoka's Birth
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.
Boy/Male
Tamil
Well known, The group of people use to play traditional music at Shivaji ‘s period, Shayar or Shahir
Girl/Female
Hindu
Achievement, Omnipresence, Permeation
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 : 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
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 : 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.
PERMUTATION GROUP
PERMUTATION GROUP
Surname or Lastname
Jewish (Ashkenazic)
Jewish (Ashkenazic) : metronymic from the Yiddish female personal name brayne (a back formation of the Yiddish female personal name brayndl, which is a diminutive of Yiddish broyn ‘brown’) + the genitive ending -s.English : variant of Brine.
Boy/Male
Hindu
Weaponed soldier, Jain God, Short form of parshvanath, rd tirthankara in jainism
Girl/Female
Indian, Tamil
Rainy Season
Boy/Male
British, English
From the Village on the Ledge
Boy/Male
Tamil
Bhanumitra | பாநà¯à®®à®¿à®¤à¯à®°
Friend of Sun, Planet mercury
Girl/Female
African, Australian, Chinese, Swahili
Strong; Firm; Stubbornness; Substantially
Surname or Lastname
English
English : variant of Condie.
Girl/Female
Australian, Danish, Dutch, Finnish, Hebrew
Dove; God is Gracious
Boy/Male
English
Little rock.
Boy/Male
Tamil
Sreedeep | à®·à¯à®°à¯€à®¤à¯€à®ª
The beautiful light
PERMUTATION GROUP
PERMUTATION GROUP
PERMUTATION GROUP
PERMUTATION GROUP
PERMUTATION GROUP
n.
The act of drinking excessively; a drinking bout.
n.
Alt. of Perduration
n.
Any one of such possible arrangements.
n.
Long continuance.
n.
An assemblage of objects in a certain order or relation, or having some resemblance or common characteristic; as, groups of strata.
n.
The arrangement of any determinate number of things, as units, objects, letters, etc., in all possible orders, one after the other; -- called also alternation. Cf. Combination, n., 4.
imp. & p. p.
of Group
n.
The substitution of one root vowel for another, thus indicating a corresponding modification of use or meaning; vowel permutation; as, get, gat, got; sing, song; hang, hung.
n.
Permutation.
n.
The act of permeating, passing through, or spreading throughout, the pores or interstices of any substance.
p. pr. & vb. n.
of Group
a.
Proof against penetration or permeation by water; impervious to water; as, a waterproof garment; a waterproof roof.
n.
The act of permuting; exchange of the thing for another; mutual transference; interchange.
n.
One of several species of valuable food fishes of the genus Epinephelus, of the family Serranidae, as the red grouper, or brown snapper (E. morio), and the black grouper, or warsaw (E. nigritus), both from Florida and the Gulf of Mexico.
n.
A cluster, crowd, or throng; an assemblage, either of persons or things, collected without any regular form or arrangement; as, a group of men or of trees; a group of isles.
n.
Barter; exchange.
v. t.
Alteration in the order of a series; permutation.
n.
To form a group of; to arrange or combine in a group or in groups, often with reference to mutual relation and the best effect; to form an assemblage of.