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Order for the terms of a polynomial
mathematics, a monomial order (sometimes called a term order or an admissible order) is a total order on the set of all (monic) monomials in a given polynomial
Monomial_order
Generalised alphabetical order
number of variables, every monomial order is thus the restriction to N n {\displaystyle \mathbb {N} ^{n}} of a monomial order of Z n {\displaystyle \mathbb
Lexicographic_order
Mathematical construct in computer algebra
sequence of monomials is finite. Although Gröbner basis theory does not depend on a particular choice of an admissible monomial ordering, three monomial orderings
Gröbner_basis
Polynomial with only one term
mathematics, a monomial is, roughly speaking, a polynomial which has only one term. Two definitions of a monomial may be encountered: A monomial, also called
Monomial
Basis of polynomials consisting of monomials
consists of all monomials. The monomials form a basis because every polynomial may be uniquely written as a finite linear combination of monomials (this is an
Monomial_basis
Ideal generated by one-term polynomials
In abstract algebra, a monomial ideal is an ideal generated by monomials in a multivariate polynomial ring over a field. Let K {\displaystyle \mathbb
Monomial_ideal
Polynomial with 1 as leading coefficient
monomial order is generally fixed. In this case, a polynomial may be said to be monic if it has 1 as its leading coefficient (in the monomial order)
Monic_polynomial
Performing order of mathematical operations
extends to monomials; thus, sin 3x = sin(3x) and even sin 1/2xy = sin(1/2xy), but sin x + y = sin(x) + y, because x + y is not a monomial. However,
Order_of_operations
Algorithm in computer algebra
respect to a monomial order and a second monomial order. As its output, it returns a Gröbner basis of the ideal with respect to the second ordering. The algorithm
FGLM_algorithm
Linearly ordered group Monomial order Weak order of permutations Bruhat order on a Coxeter group Incidence algebra Monotonic Pointwise order of functions Galois
List_of_order_theory_topics
In mathematics, a polynomial with two terms
For every admissible monomial ordering, the minimal Gröbner basis of a toric ideal consists only of differences of monomials. (This is an immediate
Binomial_(polynomial)
Multiplicative factor in a mathematical expression
multivariate polynomials with respect to a monomial order, see Gröbner basis § Leading term, coefficient and monomial. In linear algebra, a system of linear
Coefficient
Relation between algebraic varieties and polynomial ideals
any monomial ordering) is 1. The number of the common zeros of the polynomials in a Gröbner basis is strongly related to the number of monomials that
Hilbert's_Nullstellensatz
Algebraic study of differential equations
}p\geq \theta _{\mu }q.} Each derivative has an integer tuple, and a monomial order ranks the derivative by ranking the derivative's integer tuple. The
Differential_algebra
Mathematical function
terms of each factor (this is true whenever one uses a monomial order, like the lexicographic order used here), and the leading term of the factor ei (X1
Elementary symmetric polynomial
Elementary_symmetric_polynomial
Gröbner bases for non-commutative algebra
(after George Bergman) is a method for confirming whether a given set of monomials of an algebra forms a k {\displaystyle k} -basis. It is an extension of
Bergman's_diamond_lemma
Algorithm for solving systems of linear equations
This generalization depends heavily on the notion of a monomial order. The choice of an ordering on the variables is already implicit in Gaussian elimination
Gaussian_elimination
Skeletonized version of algebraic geometry
that can be expressed as the tropical sum of a finite number of monomial terms. A monomial term is a tropical product (and/or quotient) of a constant and
Tropical_geometry
Branch of mathematics
extension of the basis field) if and only if the Gröbner basis for any monomial ordering is reduced to {1}. By means of the Hilbert series, one may compute
Algebraic_geometry
Measure of a mathematical object studied in the field of algebraic geometry
{\displaystyle I} for any admissible monomial ordering (the initial ideal of I {\displaystyle I} is the set of all leading monomials of elements of I {\displaystyle
Dimension of an algebraic variety
Dimension_of_an_algebraic_variety
Algorithm for computing Gröbner bases
G, denote by gi the leading term of fi with respect to the given monomial ordering, and by aij the least common multiple of gi and gj. Choose two polynomials
Buchberger's_algorithm
Matrix with one nonzero entry in each row and column
In mathematics, a generalized permutation matrix (or monomial matrix) is a matrix with the same nonzero pattern as a permutation matrix, i.e. there is
Generalized permutation matrix
Generalized_permutation_matrix
Alternative mathematical ordering
symmetric functions, for example as in xy + yz + zx where writing the final monomial as xz would distract from the pattern. A substantial use of cyclic orders
Cyclic_order
Mathematical object studied in the field of algebraic geometry
(not always needed); then a Gröbner basis computation for another monomial ordering to compute the projection and to prove that it is generically injective
Algebraic_variety
Topics referred to by the same term
polynomial) in any of its monomials; the multiplicative order, that is, the number of times the polynomial is divisible by some value; the order of the polynomial
Order_of_a_polynomial
Type of operator ordering in quantum field theory
{b}}^{4}.} 4. A simple example shows that normal ordering cannot be extended by linearity from the monomials to all operators in a self-consistent way. Assume
Normal_order
About products of primitive polynomials
highest-degree terms of f , g {\displaystyle f,g} in terms of lexicographical monomial ordering. Then f 0 g 0 {\displaystyle f_{0}g_{0}} is precisely the leading
Gauss's_lemma_(polynomials)
that is not monomial: since the abelianization of this group has order three, its irreducible characters of degree two are not monomial. Isaacs (1994)
Monomial_group
Attribute of a mathematical function
point corresponding to x {\displaystyle x} . Computing the residue of a monomial ∮ C z k d z {\displaystyle \oint _{C}z^{k}\,dz} makes most residue computations
Residue_(complex_analysis)
Roots of multiple multivariate polynomials
is a leading monomial of some element of the Gröbner basis which is a pure power of this variable. For this test, the best monomial order (that is the
System of polynomial equations
System_of_polynomial_equations
Tool in mathematical dimension theory
of I for a monomial ordering refining the total degree partial ordering and G the (homogeneous) ideal generated by the leading monomials of the elements
Hilbert series and Hilbert polynomial
Hilbert_series_and_Hilbert_polynomial
Four finite groups derived from the Leech lattice
suspected that Co0 was transitive on Λ2, and indeed he found a new matrix, not monomial and not an integer matrix. Let η be the 4-by-4 matrix 1 2 ( 1 − 1 − 1 −
Conway_group
given monomial ordering is the set of all leading monomials of the elements in I (this is an ideal of the multiplicative monoid of the monomials). injective
Glossary of commutative algebra
Glossary_of_commutative_algebra
Discrete math concept
Similarly, there is a dominance order on the set of standard Young bitableaux, which plays a role in the theory of standard monomials. Young's lattice Majorization
Dominance_order
Topics referred to by the same term
generators for a polynomial ideal into a Gröbner basis with respect to some monomial order This disambiguation page lists articles associated with the title Buchberger
Buchberger
MacMahon's master theorem Magic square Matroid embedding Monge array Monomial order Moreau's necklace-counting function Motzkin number Multiplicities of
Index of combinatorics articles
Index_of_combinatorics_articles
Infinite sum of monomials
series. Let α be a multi-index for a power series f(x1, x2, …, xn). The order of the power series f is defined to be the least value r {\displaystyle
Power_series
Type of mathematical expression
bi- with the Greek poly-. That is, it means a sum of many terms (many monomials). The word polynomial was first used in the 17th century. The x {\displaystyle
Polynomial
Explicitly describes the universal enveloping algebra of a Lie algebra
basis of L. A canonical monomial over X is a finite sequence (x1, x2 ..., xn) of elements of X which is non-decreasing in the order ≤, that is, x1 ≤x2 ≤
Poincaré–Birkhoff–Witt theorem
Poincaré–Birkhoff–Witt_theorem
{\displaystyle \mathbb {N} ^{n}} each encoding the exponents within a monomial, consider the multivariate polynomial f ( x ) = ∑ k c k x a k {\displaystyle
Newton_polytope
Italian mathematician (born 1952)
bases including her discovery of the FGLM algorithm for changing monomial orderings in Gröbner bases, and for her development of the components of the
Patrizia_Gianni
Typically linear operator defined in terms of differentiation of functions
also called the homogeneity operator, because its eigenfunctions are the monomials in z: Θ ( z k ) = k z k , k = 0 , 1 , 2 , … {\displaystyle \Theta (z^{k})=kz^{k}
Differential_operator
Polynomial in combinatorial mathematics
of objects partitions that set into cycles; the cycle index monomial of π is a monomial in variables a1, a2, … that describes the cycle type of this
Cycle_index
for every i > 1 in order to be symmetric. Unlike the whole power series ring, the subring ΛR is graded by the total degree of monomials: due to condition 2
Ring_of_symmetric_functions
2D graphic with logarithmic scales on both axes
logarithm, though most commonly base 10 (common logs) are used. Given a monomial equation y = a x k , {\displaystyle y=ax^{k},} taking the logarithm of
Log–log_plot
Group with series of normal subgroups where all factors are cyclic
supersolvable group is monomial, that is, induced from a linear character of a subgroup. In other words, every finite supersolvable group is a monomial group. Every
Supersolvable_group
rows and columns are indexed by monomials. The entries of the matrix depend on the product of the indexing monomials only (cf. Hankel matrices.) Moment
Moment_matrix
Function returning one of only two values
completeness) The algebraic degree of a function is the order of the highest order monomial in its algebraic normal form Circuit complexity attempts
Boolean_function
Group of symmetries of an n-dimensional hypercube
273, JFM 56.0135.02 Yu, Houyi (2024), "The weak order on the hyperoctahedral group and the monomial basis for the Hopf algebra of signed permutations"
Hyperoctahedral_group
Boolean polynomials as sums of monomials
Zhegalkin monomials, with the empty set denoted by 0. A given monomial's presence or absence in a polynomial corresponds to that monomial's coefficient
Algebraic_normal_form
any monomials in Super[L]: {w} = 0 if length(w) ≠ n {w}{w'}...{w"} = 0 whenever any positive letter a of L occurs more than n times in the monomial {w}{w'}
Bracket_algebra
Expression in commutative algebra
variables X1, ..., Xn, written hk for k = 0, 1, 2, ..., is the sum of all monomials of total degree k in the variables. Formally, h k ( X 1 , X 2 , … , X
Complete homogeneous symmetric polynomial
Complete_homogeneous_symmetric_polynomial
Differential algebra
at least one nonzero monomial that has degree deg ( g ) + deg ( h ) {\displaystyle \deg(g)+\deg(h)} . To find such a monomial, pick the one in g {\displaystyle
Weyl_algebra
Set of quantities in probability theory
which the set is partitioned; and |B| is the size of the set B. Thus each monomial is a constant times a product of cumulants in which the sum of the indices
Cumulant
Type of mathematical manipulative
to multiply a monomial by a monomial, the student must first set up a rectangle where the length of the rectangle is the one monomial and then the width
Algebra_tile
polynomial s λ {\displaystyle s_{\lambda }} as a linear combination of monomial symmetric functions m μ {\displaystyle m_{\mu }} : s λ = ∑ μ K λ μ m μ
Kostka_number
Mathematical concept
degree of a polynomial is the highest of the degrees of the polynomial's monomials (individual terms) with non-zero coefficients. The degree of a term is
Degree_of_a_polynomial
Finite or infinite ordered list of elements
elements of a sequence can be functions instead of numbers. For example, the monomial basis for polynomials of a single variable forms the sequence ( x ↦ 1
Sequence
Concept in non-equilibrium physics
organize this perturbation series into monomial terms and apply all possible Wick pairings to the fields in each monomial, obtaining a summation of Feynman
Keldysh_formalism
Algebraic structure
in J (usual sum of vectors). In particular, the product of two monomials is a monomial whose exponent vector is the sum of the exponent vectors of the
Polynomial_ring
it has no nil one-sided ideal other than { 0 } {\displaystyle \{0\}} . Monomial conjecture on Noetherian local rings Existence of perfect cuboids and associated
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Mathematical set closed under positive linear combinations
Business Media. p. 61. ISBN 9783662217115. Villarreal, Rafael (2015-03-26). Monomial Algebras, Second Edition. CRC Press. p. 9. ISBN 9781482234701. Dhara, Anulekha;
Convex_cone
Pair of polynomial sequences
)}^{\mp 1}.} An explicit form of the Chebyshev polynomial in terms of monomials x k {\displaystyle \textstyle x^{k}} can be obtained as follows. Letting
Chebyshev_polynomials
Number of partitions of an integer
distributive law to the product. This expands the product into a sum of monomials of the form x a 1 x 2 a 2 x 3 a 3 ⋯ {\displaystyle x^{a_{1}}x^{2a_{2}}x^{3a_{3}}\cdots
Partition function (number theory)
Partition_function_(number_theory)
Tool used in probabilistic polynomial identity testing
can multiply all the terms and check whether the coefficient of every monomial is nonzero. However, this can take exponential time in the number of variables
Schwartz–Zippel_lemma
Infinite sum that is considered independently from any notion of convergence
defined similarly by replacing the powers of a single indeterminate by monomials in several indeterminates. Formal power series are widely used in combinatorics
Formal_power_series
Mnemonic for finding the product of two binomial functions
binomials into a sum of four (or fewer, if like terms are then combined) monomials. The reverse process is called factoring or factorization. In particular
FOIL_method
Mathematical inequality
are nonnegative integers, the a-mean can be equivalently defined via the monomial symmetric polynomial m a ( x 1 , … , x n ) {\displaystyle m_{a}(x_{1},\dots
Muirhead's_inequality
Algorithms for matrix decomposition
time algorithm for solving nonnegative rank factorization if V contains a monomial sub matrix of rank equal to its rank was given by Campbell and Poole in
Non-negative matrix factorization
Non-negative_matrix_factorization
parameter t and a partition λ. They are Schur functions when t is 0 and monomial symmetric functions when t is 1 and are special cases of Macdonald polynomials
Hall–Littlewood_polynomials
Q-analog of the ordinary derivative
differentiation, with curious differences. For example, the q-derivative of the monomial is: ( d d z ) q z n = 1 − q n 1 − q z n − 1 = [ n ] q z n − 1 {\displaystyle
Q-derivative
Discrete analog of a derivative
finite-difference analogs involving f( x T−1 h ). For instance, the umbral analog of a monomial xn is a generalization of the above falling factorial (Pochhammer k-symbol)
Finite_difference
Inverse of a finite difference
Euler–Maclaurin formula, it is convenient to identify the indefinite sum of a monomial with the corresponding Bernoulli polynomial. The Bernoulli polynomials
Indefinite_sum
Relations between power sums and elementary symmetric functions
if the coefficients of any monomial match. Because no individual monomial involves more than k of the variables, the monomial will survive the substitution
Newton's_identities
term orderings g r l e x {\displaystyle grlex} are applied. For partial derivatives of a single function their definition is analogous to the monomial orderings
Loewy_decomposition
Algebraic theorem
octonionic polynomials with a unique monomial of highest degree have at least one solution, independent of the order of the parentheses (the octonions are
Eilenberg–Niven_theorem
Mathematical expression
area is to quantify the mathematical coincidence idea; for example, for monomials in several real numbers, take the logarithmic form and consider how small
Continued_fraction
Dimensionality of space at which the character of the phase transition changes
may be written as a sum of terms, each consisting of an integral over a monomial of coordinates x i {\displaystyle x_{i}} and fields ϕ i {\displaystyle
Critical_dimension
Tool for solving polynomial equations
{\displaystyle i} , denote by f i {\displaystyle f_{i}} the product of the monomials ( X − α ) {\displaystyle (X-\alpha )} such that α {\displaystyle \alpha
Newton_polygon
Integral transform
}f}{dx^{\lceil \alpha \rceil }}}\right).} Let us assume that f(x) is a monomial of the form f ( x ) = x k . {\displaystyle f(x)=x^{k}\,.} The first derivative
Riemann–Liouville_integral
Course designed to prepare students for calculus
This part of precalculus prepares the student for integration of the monomial x p {\displaystyle x^{p}} in the instance of p = − 1 {\displaystyle p=-1}
Precalculus
Graph drawing used to study Riemann surfaces
after George Shabat. For example, take p {\displaystyle p} to be the monomial p ( x ) = x d {\displaystyle p(x)=x^{d}} having only one finite critical
Dessin_d'enfant
{\displaystyle n} -th Bell polynomial. Each Bell polynomial is a finite sum of monomials of the form ∏ i = 1 n ( g ( i ) ) k i {\displaystyle \prod _{i=1}^{n}(g^{(i)})^{k_{i}}}
Absolutely and completely monotonic functions and sequences
Absolutely_and_completely_monotonic_functions_and_sequences
Standard model in theoretical computer science
polynomials f {\displaystyle f} of polynomial degree such that given a monomial we can determine its coefficient in f {\displaystyle f} efficiently, with
Arithmetic_circuit_complexity
Specific linear basis (mathematics)
(an orthonormal basis), but not necessarily as an infinite sum of the monomials x n . {\displaystyle x^{n}.} A different generalisation is to pseudo-inner
Orthonormal_basis
Algorithm for polynomial evaluation
{f_{1}(x)}{f_{2}(x)}}=2x^{3}-2x^{2}-x+1-{\frac {4}{2x-1}}.} Evaluation using the monomial form of a degree n {\displaystyle n} polynomial requires at most n {\displaystyle
Horner's_method
System of complete and orthogonal polynomials
from the recursion formula, expresses the Legendre polynomials by simple monomials and involves the generalized form of the binomial coefficient. The reversal
Legendre_polynomials
Sporadic simple group
known as group theory, the Conway group Co1 is a sporadic simple group of order 4,157,776,806,543,360,000 = 221 · 39 · 54 · 72 · 11 · 13 · 23 ≈ 4×1018
Conway_group_Co1
Topics referred to by the same term
vision modeling. See CIE 1931 color space#Color matching functions Common Monomial Factor, the factored form of a polynomial, also known as the greatest common
CMF
Formula for number of orbits of a group action
\omega } , let x ω {\displaystyle x^{\omega }} denote the corresponding monomial term of f. Applying Burnside's lemma to orbits of weight ω {\displaystyle
Pólya_enumeration_theorem
Function with a multiplicative scaling behaviour
{\displaystyle v_{1}\in V_{1},v_{2}\in V_{2},\ldots ,v_{n}\in V_{n}.} Monomials in n {\displaystyle n} variables define homogeneous functions f : F n
Homogeneous_function
Number of subsets of a given size
{\displaystyle {\tbinom {n}{k}}} can be defined as the coefficient of the monomial Xk in the expansion of (1 + X)n. The same coefficient also occurs (if k
Binomial_coefficient
Error-correcting codes used in wireless communication
update the code to remove the monomial μ {\textstyle \mu } from the input code and continue to next monomial, in reverse order of their degree. Let's consider
Reed–Muller_code
Mathematical object
example of a flag complex. 6. Let I {\displaystyle I} be a square-free monomial ideal in a polynomial ring S = K [ x 1 , … , x n ] {\displaystyle S=K[x_{1}
Abstract_simplicial_complex
Knot invariant
the knot. Since this is only unique up to multiplication by the Laurent monomial ± t n {\displaystyle \pm t^{n}} , one often fixes a particular unique form
Alexander_polynomial
character theory of Z-groups is well understood (Çelik 1976), as they are monomial groups. The derived length of a Z-group is at most 2, so Z-groups may be
Z-group
Stability criterion in control theory
divide magnitudes. The vector formulation arises from the fact that each monomial term ( s − a ) {\displaystyle (s-a)} in the factored G ( s ) H ( s ) {\displaystyle
Root_locus_analysis
Function of the coefficients of a polynomial that gives information on its roots
+a_{0}.} It follows from what precedes that the exponents in every monomial a 0 i 0 , … , a n i n {\displaystyle a_{0}^{i_{0}},\dots ,a_{n}^{i_{n}}}
Discriminant
Theorem in transcendental number theory
product is symmetric, for any τ ∈ S N {\displaystyle \tau \in S_{N}} the monomials x τ ( 1 ) h 1 ⋯ x τ ( N ) h N {\displaystyle x_{\tau (1)}^{h_{1}}\cdots
Lindemann–Weierstrass_theorem
Type of polynomial used in Numerical Analysis
coefficients. The first few Bernstein basis polynomials from above in monomial form are: b 0 , 0 ( x ) = 1 , b 0 , 1 ( x ) = 1 − 1 x , b 1 , 1 ( x
Bernstein_polynomial
MONOMIAL ORDER
MONOMIAL ORDER
Surname or Lastname
English (chiefly Nottinghamshire)
English (chiefly Nottinghamshire) : nickname from the personal name Herod (Greek HÄ“rÅdÄ“s, apparently derived from hÄ“rÅs ‘hero’), borne by the king of Judea (died ad 4) who at the time of the birth of Christ ordered that all male children in Bethlehem should be slaughtered (Matthew 2: 16–18). In medieval mystery plays Herod was portrayed as a blustering tyrant, and the name was therefore given to someone one who had played the part, or who had an overbearing temper.English : variant of Harold (1 or 2).Greek : shortened form of Herodiadis, a patronymic from the classical personal name HÄ“rodiÅn. This was the name of a relative of St. Paul and an early Bishop of Patras, venerated in the Orthodox Church. HÄ“rodÄ“s ‘Herod’ is also found in Greek as a nickname for a violent man, but this is less likely to be the source of the surname.
Surname or Lastname
English
English : habitational name from Lambeth, now part of Greater London, named in Old English as ‘lamb hithe’, from Old English lamb ‘lamb’ + h̄th ‘hithe’, ‘landing place’, i.e. a place where lambs were put on board boat or taken ashore, no doubt in order to supply the meat markets of London on the other side of the river Thames.
Surname or Lastname
English and French
English and French : from an Old Norse personal name, Farmaðr, denoting a seafarer or traveling merchant.English : occupational name for a peddler or itinerant merchant, Middle English far(e)man, from an Old Norse word meaning ‘traveling man’ (see 1).Muslim : from the Arabic personal name based on faraman ‘command’, ‘order’, ‘decree’. It is also found in compound names such as Faraman-ullah ‘order of Allah’.
Surname or Lastname
English and Scottish
English and Scottish : status name for a secretary or administrative official, from Old French chancelier, Late Latin cancellarius ‘usher (in a law court)’. The King’s Chancellor was one of the highest officials in the land, but the term was also used to denote the holder of a variety of offices in the medieval world, such as the secretary or record keeper in a minor manorial household. In some cases the name undoubtedly originated as a nickname or as an occupational name for someone in the service of such an official.
Surname or Lastname
English
English : from the personal name Eustace (Latin Eustacius, from Greek Eustakhyos, meaning ‘fruitful’, blended with the originally distinct name Eustathios ‘orderly’). The name was borne by various minor saints, but little is known of the most famous St. Eustace, patron saint of hunters, said to have been converted by the vision of a crucifix between the antlers of a hunted stag. In some cases this may be an Americanized form of a Greek family name based on Eusthathios, such as Eustathiadis or Eustathidis.
Surname or Lastname
English
English : from Diot, a pet form of the female personal name Dye. Reaney also suggests that this may also be an altered form of Thwaite (see Thwaites).Timothy Dwight (1752–1817), Congregational divine, author, and president of Yale College (1795–1817), was the dominant figure in the established order of CT. He was born in Northampton, MA, a descendant of John Dwight who came from Dedham, England, in 1635 and settled in Dedham, MA, and the grandson of Jonathan Edwards, the great theologian of American Puritanism.
Girl/Female
Bengali, Indian
A Secret Friend
Surname or Lastname
English
English : from Old French and Middle English frere ‘friar’ (Latin frater, literally ‘brother’). This was a status name for a member a religious order, especially a mendicant order, and may also have been a nickname for a pious person or for someone employed at a monastery.Americanized spelling of French Frère (see Frere).North German and Dutch : cognate of Friedrich.
Girl/Female
Tamil
Necessity, Restriction, The fixed order of things, Destiny, Fate
Surname or Lastname
English
English : nickname for a wise or thoughtful man, from Anglo-Norman French counseil ‘consultation’, ‘deliberation’, also ‘counsel’, ‘advice’ (Latin consilium, from consulere ‘to consult’). This form was probably influenced by the similar meaning of Anglo-Norman French councile ‘council’, ‘assembly’ (Latin concilium ‘assembly’, from the archaic verb concalere ‘to call together’, ‘to summon’), and it may also have been an occupational name for a member of a royal council or, more probably, a manorial council.Americanized spelling of German Künzel (see Kuenzel).
Surname or Lastname
English
English : from the Old Norse and Middle English personal name Ing(a), a short form of various names with the first element Ing- (see Ingle).English : habitational name from an Essex place name, Ing, which survives with various manorial affixes in the names Fryerning, Ingatestone, Ingrave, and Margaretting, and which is probably from an Old English tribal name Gēingas ‘people of the district’.Jewish (eastern Ashkenazic) : nickname from Yiddish ing ‘young’.Chinese : possibly a variant of Wu 1.Chinese : possibly a variant of Wu 4.
Girl/Female
Tamil
Necessity, Restriction, The fixed order of things, Destiny, Fate
Surname or Lastname
English and French
English and French : topographic name from Middle English, Old French court(e), curt ‘court’ (Latin cohors, genitive cohortis, ‘yard’, ‘enclosure’). This word was used primarily with reference to the residence of the lord of a manor, and the surname is usually an occupational name for someone employed at a manorial court.English : nickname from Old French, Middle English curt ‘short’, ‘small’ (Latin curtus ‘curtailed’, ‘truncated’, ‘cut short’, ‘broken off’).Irish : reduced form of McCourt.
Surname or Lastname
Italian, Spanish, and Portuguese
Italian, Spanish, and Portuguese : from corte ‘court’ (Latin cohors ‘yard’, ‘enclosure’, genitive cohortis), applied as an occupational name for someone who worked at a manorial court or a topographic name for someone who lived in or by one.English : variant spelling of Court.Americanized spelling of Korte.
Surname or Lastname
English (of Norman origin), French, and North German
English (of Norman origin), French, and North German : from Giselbert, a Norman personal name composed of the Germanic elements gīsil ‘pledge’, ‘hostage’, ‘noble youth’ (see Giesel) + berht ‘bright’, ‘famous’. This personal name enjoyed considerable popularity in England during the Middle Ages, partly as a result of the fame of St. Gilbert of Sempringham (1085–1189), the founder of the only native English monastic order.Jewish (Ashkenazic) : Americanized form of one or more like-sounding Jewish surnames.The Devon family of Gilbert can be traced to Geoffrey Gilbert (died 1349), who represented Totnes in Parliament in 1326. His descendants included Sir Humphrey Gilbert (died 1583), who discovered Newfoundland.
Girl/Female
Arabic, Muslim
Beautiful
Boy/Male
Tamil
Pradarsh | பà¯à®°à®¤à®°à¯à®·
Appearance, Order
Pradarsh | பà¯à®°à®¤à®°à¯à®·
Surname or Lastname
English
English : habitational name from either of two places named Winford, in Somerset or in Newchurch on the Isle of Wight, or from Wynford Eagle in Dorset. The first and last are named from a Celtic river name meaning ‘white or bright stream’, the last having acquired a manorial prefix from the del Egle family, who were there in the 13th century. Winford, Isle of Wight, is named from an unattested Old English winn ‘meadow’ + Old English ford ‘ford’.
Boy/Male
Tamil
Orderly
Surname or Lastname
English
English : from a vernacular form of the Late Latin personal name Dominicus ‘of the Lord’. This was borne by a Spanish saint (1170–1221) who founded the Dominican order of friars. In medieval England it may have been used as a personal name for a child born on a Sunday. As an English surname it is comparatively rare, and in the U.S. it has undoubtedly absorbed cognates in other European languages; for the forms, see Hanks and Hodges 1988.
MONOMIAL ORDER
MONOMIAL ORDER
Boy/Male
Hindu
A metronymic of the sage Vyasa
Surname or Lastname
English
English : habitational name from a place so named in Lincolnshire. The place name, recorded in the Domesday book as Cheuelestune, is probably from an Old Norse personal name Gjǫfull + Old English tūn ‘farmstead’, ‘village’.
Female
Hungarian
Feminine form of Hungarian Tódor, TEODÓRA means "gift of God."
Girl/Female
Indian
Fragrance
Boy/Male
Arabic, Modern
Road; The Way
Girl/Female
Indian, Sikh
Head of Guru
Boy/Male
Gaelic
Tranquil.
Boy/Male
Australian, British, English
A Field
Male
Arthurian
, (white); the father of Lancelot.
Boy/Male
Gaelic Scandinavian English
Rules with counsel. Form of Ronald from Reynold.
MONOMIAL ORDER
MONOMIAL ORDER
MONOMIAL ORDER
MONOMIAL ORDER
MONOMIAL ORDER
n.
An expression consisting of two terms connected by the sign plus (+) or minus (-); as, a + b, or 7 - 3.
a.
Alt. of Monodical
a.
Consisting of but a single term or expression.
a.
Of or pertaining to a manor.
a.
For one voice; monophonic.
n.
Alt. of Motorial
a.
Of or pertaining to two names; binomial.
n.
A monomial.
a.
Homophonic; -- applied to music in which the melody is confined to one part, instead of being shared by all the parts as in the style called polyphonic.
a.
Belonging to a monody.
a.
Having only one axis; developing along a single line or plane; as, monaxial development.
a.
See Manorial.
a.
Consisting of two terms; pertaining to binomials; as, a binomial root.
n.
A single algebraic expression; that is, an expression unconnected with any other by the sign of addition, substraction, equality, or inequality.
n.
One of the Monomya.
a.
Of or pertaining to the Monomya.
n.
Alt. of Motorial
n. & a.
Monomyal.
a.
Having two names; -- used of the system by which every animal and plant receives two names, the one indicating the genus, the other the species, to which it belongs.
n.
Causing or setting up motion; pertaining to organs of motion; -- applied especially in physiology to those nerves or nerve fibers which only convey impressions from a nerve center to muscles, thereby causing motion.