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Subclass of links in knot theory
mathematical field of knot theory, an algebraic link is a link that can be decomposed by Conway spheres into 2-tangles. Algebraic links are also called arborescent
Algebraic_link
Three linked but pairwise separated rings
Borromean rings can be proved to be linked by counting their Fox n-colorings. As links, they are Brunnian, alternating, algebraic, and hyperbolic. In arithmetic
Borromean_rings
Mathematical object studied in the field of algebraic geometry
algebraic varieties are called algebraic sets. Other conventions do not require irreducibility. The fundamental theorem of algebra establishes a link
Algebraic_variety
Branch of mathematics
empirical sciences. Algebra is the branch of mathematics that studies algebraic structures and the operations they use. An algebraic structure is a non-empty
Algebra
Branch of mathematics
In mathematics, more specifically algebra, abstract algebra or modern algebra is the study of algebraic structures, which are sets with specific operations
Abstract_algebra
Topics referred to by the same term
Look up algebraic in Wiktionary, the free dictionary. Algebraic may refer to any subject related to algebra in mathematics and related branches like algebraic
Algebraic
Set with operations obeying given axioms
In mathematics, an algebraic structure or algebraic system consists of a nonempty set A (called the underlying set, carrier set or domain), a collection
Algebraic_structure
Study of systems of inequalitites
mathematics, real algebraic geometry is the sub-branch of algebraic geometry studying real algebraic sets, i.e. real-number solutions to algebraic equations with
Real_algebraic_geometry
Branch of mathematics
Algebraic topology is a branch of mathematics that uses tools from abstract algebra to study topological spaces. The basic goal is to find algebraic invariants
Algebraic_topology
Curve defined as zeros of polynomials
In mathematics, an affine algebraic plane curve is the zero set of a polynomial in two variables. A projective algebraic plane curve is the zero set in
Algebraic_curve
Algebra based on a vector space with a quadratic form
Galois cohomology of algebraic groups, the spinor norm is a connecting homomorphism on cohomology. Writing μ2 for the algebraic group of square roots
Clifford_algebra
Mathematical software
algebraic decomposition Quantifier elimination over real numbers via cylindrical algebraic decomposition Mathematics portal List of computer algebra systems
Computer_algebra_system
Branch of mathematics
tools for the analysis of fluid dynamics problems. For instance, linear algebraic techniques are used to solve systems of differential equations that describe
Linear_algebra
Data type defined by combining other types
and type theory, an algebraic data type (ADT) is a composite data type, i.e. a type formed by combining other types. An algebraic data type is defined
Algebraic_data_type
Mathematical function
a_{k}(x)} are polynomials (not all zero), is called an algebraic function. Basic examples of algebraic functions are polynomial functions, rational functions
Algebraic_function
Algebraic construct of interest in theoretical physics
objects, also Hopf algebras and also called quantum groups, deforming the algebra of functions on the corresponding semisimple algebraic group or a compact
Quantum_group
Algebraic structure with addition, multiplication, and division
Many other fields, such as fields of rational functions, algebraic function fields, algebraic number fields, finite fields, and p-adic fields are commonly
Field_(mathematics)
Reasoning about equations with free variables
logic, algebraic logic is the reasoning obtained by manipulating equations with free variables. What is now usually called classical algebraic logic focuses
Algebraic_logic
Algebraic manipulation of "true" and "false"
connection between his algebra and logic was later put on firm ground in the setting of algebraic logic, which also studies the algebraic systems of many other
Boolean_algebra
Topics referred to by the same term
syntax, also known as "algebraic syntax", a theory of how natural languages are structured Mathematical notation for algebra This disambiguation page
Algebraic_notation
Basic concepts of algebra
relationships in science and mathematics are expressed as algebraic equations. In mathematics, a basic algebraic operation is a mathematical operation similar to
Elementary_algebra
Branch of number theory
Number-theoretic questions are expressed in terms of properties of algebraic objects such as algebraic number fields and their rings of integers, finite fields
Algebraic_number_theory
Set of conjectures in algebraic geometry
mathematics, the standard conjectures about algebraic cycles are several conjectures describing the relationship of algebraic cycles and Weil cohomology theories
Standard conjectures on algebraic cycles
Standard_conjectures_on_algebraic_cycles
Algebraic plane curve
In mathematics, the algebraic butterfly curve is a plane algebraic curve of degree six, given by the equation x 6 + y 6 = x 2 . {\displaystyle x^{6}+y^{6}=x^{2}
Butterfly_curve_(algebraic)
Topics referred to by the same term
Algebraic semantics may refer to: Algebraic semantics (computer science) Algebraic semantics (mathematical logic) This disambiguation page lists articles
Algebraic_semantics
Numerical algebraic geometry is a field of computational mathematics, particularly computational algebraic geometry, which uses methods from numerical
Numerical_algebraic_geometry
Number in {..., –2, –1, 0, 1, 2, ...}
numbers. In algebraic number theory, integers are sometimes called rational integers to distinguish them from the more general algebraic integers. In
Integer
Polynomial whose nonzero terms all have the same degree
mathematics and physics. They play a fundamental role in algebraic geometry, as a projective algebraic variety is defined as the set of the common zeros of
Homogeneous_polynomial
Unsolved problem in geometry
unsolved problem in algebraic geometry and complex geometry that relates the algebraic topology of a non-singular complex algebraic variety to its subvarieties
Hodge_conjecture
Ways in which keystrokes are interpreted
calculators with algebraic entry system with parentheses (AESP) support the entry of parentheses. An input scheme known as algebraic operating system
Calculator_input_methods
emergence of abstract algebra. This approach explored the axiomatic basis of arbitrary algebraic operations. The invention of new algebraic systems based on
History_of_algebra
a spinor can further be linked to these algebras. The term generalized Clifford algebra can also refer to associative algebras that are constructed using
Generalized_Clifford_algebra
Branch of mathematics
Algebraic graph theory is a branch of mathematics in which algebraic methods are applied to problems about graphs. This is in contrast to geometric, combinatorial
Algebraic_graph_theory
Algebraic study of differential equations
Systems Of Algebraic Differential Equations" and two books, Differential Equations From The Algebraic Standpoint and Differential Algebra. Ellis Kolchin
Differential_algebra
Area of combinatorics
geometries. Algebraic graph theory Combinatorial commutative algebra Polyhedral combinatorics Algebraic Combinatorics (journal) Journal of Algebraic Combinatorics
Algebraic_combinatorics
Any process that modulates the potential difference across a post-synaptic membrane
PMID 21204430.{{cite book}}: CS1 maint: DOI inactive as of July 2025 (link) Derderian, Celena; Shumway, Karlie R.; Tadi, Prasanna (2025). "Physiology
Postsynaptic_potential
Mathematical concept
mathematics, an algebraic character is a formal expression attached to a module in representation theory of semisimple Lie algebras that generalizes
Algebraic_character
Topics referred to by the same term
mathematics, vector algebra may mean: The operations of vector addition and scalar multiplication of a vector space The algebraic operations in vector
Vector_algebra
Topics referred to by the same term
Algebraic differential geometry may refer to: Differential algebraic geometry Differential geometry of algebraic manifolds Manifolds equipped with a derivation
Algebraic differential geometry
Algebraic_differential_geometry
Concepts from linear algebra
if the entries of A are all algebraic numbers, which include the rationals, then the eigenvalues must also be algebraic numbers. The non-real roots of
Eigenvalues_and_eigenvectors
In mathematics, a linked field is a field for which the quadratic forms attached to quaternion algebras have a common property. Let F be a field of characteristic
Linked_field
Mathematical classification of surfaces
elliptic curves and are all algebraic, but Riemann discovered that most complex tori of dimension 2 are not algebraic. The algebraic ones are exactly the 2-dimensional
Enriques–Kodaira classification
Enriques–Kodaira_classification
Index of articles associated with the same name
representation, or of an algebraic variety; where it means just the same as irreducible over an algebraic closure. In commutative algebra, a commutative ring
Irreducibility_(mathematics)
How many times curves wind around each other
In algebraic topology, the cup product is a far-reaching algebraic generalization of the linking number, with the Massey products being the algebraic analogs
Linking_number
Algebra describing 2D conformal symmetry
Virasoro algebra. This can be further generalized to supermanifolds. The Virasoro algebra also has vertex algebraic and conformal algebraic counterparts
Virasoro_algebra
Overview of and topical guide to algebraic structures
types of algebraic structures are studied. Abstract algebra is primarily the study of specific algebraic structures and their properties. Algebraic structures
Outline of algebraic structures
Outline_of_algebraic_structures
mathematical physics; they are linked, for instance, to the Batalin–Vilkovisky formalism much like differential graded Lie algebras are. There exists several
Homotopy_Lie_algebra
Four-dimensional number system
quaternion a. In algebraic terminology this is to say that the field of the scalar quaternions is the center of the quaternion algebra. The product is
Quaternion
Branch of mathematics that studies abstract algebraic structures
representation makes an abstract algebraic object more concrete by describing its elements by matrices and their algebraic operations (for example, matrix
Representation_theory
Mathematical idealization of the trace left by a moving point
are unions of curves and isolated points), and algebraic curves (see below). Level curves and algebraic curves are sometimes called implicit curves, since
Curve
Topics referred to by the same term
stage name is Algebra Algebra (book), a textbook by Serge Lang Algebraic (disambiguation) List of all articles whose title begins with "algebra" This disambiguation
Algebra_(disambiguation)
Generalization of quaternions to other fields
some fields, including algebraic number fields, every element of order 2 in its Brauer group is represented by a quaternion algebra. A theorem of Alexander
Quaternion_algebra
given by Woronowicz. It has the disadvantage of being rarely useful in algebraic proofs but it represents an intuition in its own right and it has the
Nichols_algebra
Islamic mathematician (c. 780 – c. 850)
geometry. Algebra was a unifying theory which allowed rational numbers, irrational numbers, geometrical magnitudes, etc., to all be treated as "algebraic objects"
Al-Khwarizmi
Algebraic structure
in many parts of mathematics such as number theory, commutative algebra, and algebraic geometry. In ring theory, many classes of rings, such as unique
Polynomial_ring
In mathematics, a non-algebraic number
algebraic function of several variables may yield an algebraic number when applied to transcendental numbers if these numbers are not algebraically independent
Transcendental_number
Right continuous function with left limits
0.CO;2-Q.{{cite journal}}: CS1 maint: multiple names: authors list (link) Billingsley, P. Convergence of Probability Measures. New York: Wiley. Billingsley
Càdlàg
Topics referred to by the same term
of geometric algebras. Geometric algebra may also refer to: Algebraic geometry Algebraic geometry and analytic geometry Analytic geometry Éléments de
Geometric algebra (disambiguation)
Geometric_algebra_(disambiguation)
In mathematics, BF-algebras are a class of algebraic structures arising out of a symmetric "yin yang" concept for Bipolar Fuzzy logic, the name was introduced
BF-algebra
Algebraic variety defined within an affine space
In algebraic geometry, an affine variety or affine algebraic variety is a certain kind of algebraic variety that can be described as a subset of an affine
Affine_variety
Methods for describing chess moves and/or positions
Chess Federation prefers the use of algebraic notation but still permits descriptive notation. While short algebraic notation is the most common, there
Chess_notation
Algebraic structure
In mathematics, a Lie algebra has been generalized in several ways. A graded Lie algebra is a Lie algebra with grading. When the grading is Z / 2 {\displaystyle
Generalization of a Lie algebra
Generalization_of_a_Lie_algebra
Creating a "larger" Lie algebra from a smaller one, in one of several ways
groups, Lie algebras and their representation theory, a Lie algebra extension e is an enlargement of a given Lie algebra g by another Lie algebra h. Extensions
Lie_algebra_extension
Generalisation of a sheaf; a fibered category that admits effective descent
underlying structure of algebraic stacks (also called Artin stacks) and Deligne–Mumford stacks, which generalize schemes and algebraic spaces and which are
Stack_(mathematics)
Algebraic concept in measure theory, also referred to as an algebra of sets
representation theory of interior algebras and Heyting algebras. These two classes of algebraic structures provide the algebraic semantics for the modal logic
Field_of_sets
Freely generated algebraic structure over a given signature
In universal algebra and mathematical logic, a term algebra is a freely generated algebraic structure over a given signature. For example, in a signature
Term_algebra
Construction of a ring of fractions
In commutative algebra and algebraic geometry, localization is a formal way to introduce the "denominators" to a given ring or module. That is, it introduces
Localization (commutative algebra)
Localization_(commutative_algebra)
Topics referred to by the same term
algebra Enveloping algebra, of an associative algebra: see Associative algebra § Enveloping algebra Enveloping von Neumann algebra, of a C*-algebra This
Enveloping_algebra
1879 book on logic by Gottlob Frege
Begriffsschrift (German for, roughly, "concept-writing") is a book on logic by Gottlob Frege, published in 1879, and the formal system set out in that
Begriffsschrift
Law in algebra
In algebra, the absorption law or absorption identity is an identity linking a pair of binary operations. Two binary operations, ¤ and ⁂, are said to
Absorption_law
Algebraic structure in linear algebra
the basis of algebraic geometry, because they are rings of functions of algebraic geometric objects. Another crucial example are Lie algebras, which are
Vector_space
Branch of mathematics that studies the properties of groups
In abstract algebra, group theory studies the algebraic structures known as groups. The concept of a group is central to abstract algebra: other well-known
Group_theory
Topics referred to by the same term
refer to: a regular map (algebraic geometry), in algebraic geometry, an everywhere-defined, polynomial function of algebraic varieties a regular map (graph
Regular_map
Formula that provides the solutions to a quadratic equation
solved quadratic equations with a method more recognizably algebraic than the geometric algebra of Euclid. His solution gives only one root, even when both
Quadratic_formula
American mathematician (born 1951)
known for several of his books on algebraic geometry, notable for their informal presentations: Principles of Algebraic Geometry ISBN 978-0-471-05059-9
Joe_Harris_(mathematician)
Particular kind of algebraic structure
mathematics, especially functional analysis, a Banach algebra, named after Stefan Banach, is an associative algebra A {\displaystyle A} over the real or complex
Banach_algebra
Riemannian manifold with SU(n) holonomy
In algebraic and differential geometry, a Calabi–Yau manifold, also known as a Calabi–Yau space, is a particular type of manifold which has certain properties
Calabi–Yau_manifold
Branch of mathematics
knot theory, the theory of four-manifolds in algebraic topology, and the theory of moduli spaces in algebraic geometry. Donaldson, Jones, Witten, and Kontsevich
Topology
Branch of pure mathematics
abstraction in algebra. The rough subdivision of number theory into its modern subfields—in particular, analytic and algebraic number theory. Algebraic number
Number_theory
Non-associative algebras with positive-definite quadratic form
Lee (1948) and Chevalley (1954) using Clifford algebras. Hurwitz's theorem has been applied in algebraic topology to problems on vector fields on spheres
Hurwitz's theorem (composition algebras)
Hurwitz's_theorem_(composition_algebras)
of computer algebra systems (CAS). A CAS is a package comprising a set of algorithms for performing symbolic manipulations on algebraic objects, a language
List of computer algebra systems
List_of_computer_algebra_systems
In mathematics, vector space of linear forms
for all vector spaces, and to avoid ambiguity may also be called the algebraic dual space. When defined for a topological vector space, there is a subspace
Dual_space
Cryptanalytic attacks using a system of multivariate equations
Algebraic attack is a method of algebraic cryptanalysis by which a set of algebraic equations can be used to solve a cryptographic Boolean function that
Algebraic_attack
Study of mathematical knots
enumeration of knots and links, and some of their algebraic properties", Computational Problems in Abstract Algebra, Pergamon, pp. 329–358, doi:10.1016/B978-0-08-012975-4
Knot_theory
literature on algebraic geometry contains many inequivalent definitions of ordinary singular points. Walker, Robert J. (1950), Algebraic Curves, Princeton
Ordinary_singularity
Topics referred to by the same term
a surface in algebraic geometry Regular curves Regular grid, a tesselation of Euclidean space by congruent bricks Regular map (algebraic geometry), a
Regular
Index of articles associated with the same name
comparison theorem Comparison triangle There exist various comparisons between algebraic geometry and analytic geometry often known as GAGA theorems due to the
Comparison_theorem
In algebraic geometry, the normal degree of a rational curve C on a surface is defined to be –K.C–2 where K is the canonical divisor of the surface. Sommese
Normal_degree
Application of Clifford algebra
different algebraic and visual connotations coming from the word 'vector', this article avoids use of the word. Plane-based geometric algebra starts with
Plane-based_geometric_algebra
link with four crossings. Whitehead link, a twisted loop linked with an untwisted loop. Unlink General types of links: Algebraic link Hyperbolic link
List_of_knot_theory_topics
French mathematician (1928–2014)
of modern algebraic geometry. His research extended the scope of the field and added elements of commutative algebra, homological algebra, sheaf theory
Alexander_Grothendieck
Several equations of degree 1 to be solved simultaneously
algorithms apply to coefficients and solutions in any field. For other algebraic structures, other theories have been developed. For coefficients and solutions
System_of_linear_equations
Group that is also a differentiable manifold with group operations that are smooth
On the Lie algebra side of affairs, things are simpler since the qualifying criteria for the prefix Lie in Lie algebra are purely algebraic. For example
Lie_group
Algebra used in 2D conformal field theories and string theory
In mathematics, a vertex operator algebra (VOA) is an algebraic structure that plays an important role in two-dimensional conformal field theory and string
Vertex_operator_algebra
Topics referred to by the same term
associated with the title Product. If an internal link incorrectly led you here, you may wish to change the link to point directly to the intended article.
Product
Topics referred to by the same term
or more integrals Integer polynomial An algebraic expression which is not in fractional form, see algebraic fraction This disambiguation page lists mathematics
Integral_expression
Topics referred to by the same term
cohomology of an algebra may refer to Banach algebra cohomology of a bimodule over a Banach algebra Cyclic homology of an associative algebra Group cohomology
Cohomology_of_algebras
Theoretical object in mathematics
steps towards algebraic geometry over F1, introducing extensions of F1 and using them to handle the projective line P1 over F1. Algebraic numbers were
Field_with_one_element
Computer algebra system
Algebraic Computation (SIGSAM '89). ACM. pp. 207–211. Claire Dicrescenzo; Dominique Duval (1989). P. Gianni (ed.). Algebraic extensions and algebraic
Axiom (computer algebra system)
Axiom_(computer_algebra_system)
Mathematical formula expressing equality
for all equations. In more technical language, they define an algebraic curve, algebraic surface, or more general object, and ask about the integer lattice
Equation
ALGEBRAIC LINK
ALGEBRAIC LINK
Surname or Lastname
English
English : habitational name from any of various places so named, as for example Henwood in Cornwall, in Linkinhorne parish, which is named from Old English henn ‘hen’, ‘wild bird’ + wudu ‘wood’, or Hen Wood in Wootton, Oxfordshire (formerly in Berkshire), which is named from Old English hīwan ‘religious community’ (genitive plural hīgna) + wudu.
Girl/Female
Muslim
Band, Bond, Link nexus
Girl/Female
Indian
Well Linked
Girl/Female
Indian
Band, Bond, Link nexus
Surname or Lastname
German
German : East Frisian patronymic from the nursery name Mamme, linked to Middle High German mamme, memme ‘mother’s breast’ (Latin mamma).English (of Norman origin) : from the Old French personal name Maismon, Maimon, of unknown etymology.Indian (Kerala) : variant of Thomas among Kerala Christians, with the Tamil-Malayalam third person masculine singular suffix -n. It is only found as a personal name in Kerala, but in the U.S. has come to be used as a family name among Kerala Christians.
Boy/Male
American, Arabic, Australian, British, Chinese, English, Japanese, Latin
Lake Colony; From the Bank; From the Town by the Pool
Boy/Male
Hindu, Indian
Link
Surname or Lastname
English
English : nickname from Middle English boggish ‘boastful’, ‘haughty’ (a word of unknown origin, perhaps akin to Germanic bag and bug, with the literal meaning ‘swollen’, ‘puffed up’). The name (in the forms Boge(y)s, Boga(y)s) is found in the 12th century in Yorkshire and East Anglia, and also around Bordeaux, which had trading links with East Anglia.
Surname or Lastname
English
English : habitational name from any of the many places called Newbury, named with the Old English elements nēowe ‘new’ + burh ‘fortress’, ‘fortified town’ (see Berry 1 and Bury).Thomas Newberry emigrated from Devon, England, to Dorchester, MA, in 1634. Among his descendants were a number of very successful manufacturers and entrepreneurs, including the brothers Oliver (1789–1860) and Walter (1804–68) Newberry, whose prosperity was linked with the growth and development of Chicago.
Surname or Lastname
English
English : variant of Bridge. The -s generally represents the genitive case, but may occasionally be a plural. In some cases this name denoted someone from the Flemish city of Bruges (Brugge), meaning ‘bridges’, which had extensive trading links with England in the Middle Ages.
Girl/Female
Arabic, Muslim
Bond; Link Nexus
Boy/Male
Arabic, Muslim
Having Link with Allah
Surname or Lastname
English (of Norman origin)
English (of Norman origin) : status name for a person who was in charge of the arrangements for hunting on a lord’s estate, from Anglo-Norman French gros ‘great’, ‘chief’ (see Gross) + veneo(u)r ‘hunter’ (Latin venator, from venari ‘to hunt’).This is the name of one of the wealthiest families in Britain, which holds the title Duke of Westminster. They have been long established in Cheshire, with strong links with the city of Chester. One of the earliest recorded bearers of the name was Robert le Grosvenor of Budworth, who was granted lands by the Earl of Chester in 1160. The family’s fortunes were founded by Thomas Grosvenor (born 1656), who in 1677 married an heiress, Mary Davies, whose inheritance included Ebury Farm, Middlesex. This now forms an area of central London that includes Grosvenor Square and Belgrave Square.
Male
Welsh
Welsh Arthurian legend name of a Knight of the Round Table best remembered as the lover of Esyllt (French: Tristan and Iseult). But the earliest texts hint at a character who was far more than just a lover; he was a master of deception and had the ability to shape-shift, a definite attribute of a trickster. In the Cymric Trioedd, Esyllt is his uncle's wife; with the help of the swineherd, Drystan arranges for a secret tryst with her, but Arthur shows up unexpectedly wanting to steal some of his uncle's swine, and Drystan somehow outwits the Forever King.     The name has been associated with Latin tristis "sad," referring to the tragic fate of the young "lover." It has been linked with Pictish drust of unknown DRYSTAN means, and Celtic drest, "riot, tumult." The latter comes closest to fitting his true character; compare with Old English þr�st/þrÃste: "bold, daring, rash, audacious," and even "shameless."Â
Surname or Lastname
English (mainly East Anglia)
English (mainly East Anglia) : habitational name from Lyng in Norfolk, so named from Old English hlinc ‘hillside’, or from either of two places in Norfolk and Lincolnshire named Ling, from Old Norse lyng ‘ling’, ‘heather’. There is also a Lyng in Somerset, so named from Old English lengen ‘long place’.German : variant of Link.Chinese : from a word meaning ‘ice’. In ancient times, the imperial palace was able to enjoy ice in the summer by storing winter ice in a cellar, entrusting its care to an official called the iceman. This post was once filled during the Zhou dynasty (1122–221 bc) by a descendant of Kang Shu, the eighth son of Wen Wang, who had been granted the state of Wei soon after the establishment of the Zhou dynasty. Descendants of this particular iceman adopted the word for ice, ling, as their surname.
Girl/Female
Hungarian
Mannish.
Girl/Female
Hindu, Indian, Tamil
Well Linking
Boy/Male
Irish
A name with two sources, St. Malachi (1095-1148 AD) was the Bishop of Armagh who adopted the name from the Hebrew prophet “â€Malachiâ€â€ whose name means “â€my angelâ€â€ or “â€messenger of God.â€â€ It is also linked to the High King Maoilseachlainn “â€devotee of St. Sechnallâ€â€ one of Saint Patrick’s first companions.
Surname or Lastname
English (Lancashire)
English (Lancashire) : habitational name from either of two minor places in Lancashire called Orell, from Old English Åra ‘ore’ + hyll ‘hill’, probably denoting a hill with deposits of iron ore. Reaney and Wilson also mention a medieval female personal name, Orella, but there is no evidence of a link with the surname.Swedish : unexplained.
Boy/Male
English
From the bank.
ALGEBRAIC LINK
ALGEBRAIC LINK
Boy/Male
Arabic
Latest
Surname or Lastname
English
English : variant spelling of Leggett.
Boy/Male
Hindu, Indian
Who has Won Happiness; Joy
Girl/Female
Indian
Lakshmi as graceful as An elephant
Boy/Male
Arabic, Muslim
Beautiful
Girl/Female
Indian
Gift
Girl/Female
Welsh
Bright sea.
Girl/Female
Christian & English(British/American/Australian)
Dark-Haired
Girl/Female
Arabic, Australian, British, English, German, Scottish
Heaven; Garden; Variant of Jane; The Lord is Gracious
Boy/Male
Hindu
Chief, Leader, Joy, Delight
ALGEBRAIC LINK
ALGEBRAIC LINK
ALGEBRAIC LINK
ALGEBRAIC LINK
ALGEBRAIC LINK
n.
One of the terms in an algebraic expression.
a.
Of or pertaining to algebra; containing an operation of algebra, or deduced from such operation; as, algebraic characters; algebraical writings.
n.
An expression of the condition of equality between two algebraic quantities or sets of quantities, the sign = being placed between them; as, a binomial equation; a quadratic equation; an algebraic equation; a transcendental equation; an exponential equation; a logarithmic equation; a differential equation, etc.
v. t.
To obtain the differential, or differential coefficient, of; as, to differentiate an algebraic expression, or an equation.
n.
A treatise on this science.
adv.
By algebraic process.
v. t.
To change, as an algebraic expression or geometrical figure, into another from without altering its value.
v. t.
To perform by algebra; to reduce to algebraic form.
n.
A derived function; a function obtained from a given function by a certain algebraic process.
n.
A rule or principle expressed in algebraic language; as, the binominal formula.
a.
Originated or taught by Diophantus, the Greek writer on algebra.
n.
A single algebraic expression; that is, an expression unconnected with any other by the sign of addition, substraction, equality, or inequality.
a.
Alt. of Algebraical
n.
That branch of algebra which treats of quadratic equations.
n.
One versed in algebra.
n.
An algebraic curve, so called from its resemblance to a heart.
a.
Susceptible of being solved; as, a soluble algebraic problem; susceptible of being disentangled, unraveled, or explained; as, the mystery is perhaps soluble.
v. t.
To change the form of, as of an algebraic expression, by executing certain indicated operations without changing the value.
n.
That branch of mathematics which treats of the relations and properties of quantity by means of letters and other symbols. It is applicable to those relations that are true of every kind of magnitude.
n.
Either of the two parts of an algebraic equation, connected by the sign of equality.