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Classification of finite simple groups
In the mathematical classification of finite simple groups, the component theorem of Aschbacher (1975, 1976) shows that if G is a simple group of odd
Component_theorem
Theorem classifying finite simple groups
involution. This is accomplished by the B-theorem, which states that every component of C/O(C) is the image of a component of C. The idea is that these groups
Classification of finite simple groups
Classification_of_finite_simple_groups
Concept of complex analysis
theorem; however, the latter can be used as a component of its proof. The statement is as follows: Residue theorem: Let U {\displaystyle U} be a simply connected
Residue_theorem
Sufficiency theorem for reconstructing signals from samples
The Nyquist–Shannon sampling theorem is a theorem in the field of signal processing which serves as a fundamental bridge between continuous-time signals
Nyquist–Shannon sampling theorem
Nyquist–Shannon_sampling_theorem
Theorem in topology
complement has 2 connected components. There is a strengthening of the Jordan curve theorem, called the Jordan–Schönflies theorem, which states that the interior
Jordan_curve_theorem
Number of intersection points of algebraic curves and hypersurfaces
Bézout's theorem is a statement concerning the number of common zeros of n polynomials in n indeterminates. In its original form the theorem states that
Bézout's_theorem
On the number of spanning trees in a graph
mathematical field of graph theory, Kirchhoff's theorem or Kirchhoff's matrix tree theorem is a theorem about the number of spanning trees in a graph.
Kirchhoff's_theorem
Theorem in statistics and econometrics
econometrics, the Frisch–Waugh–Lovell (FWL) theorem proves a property of ordinary least squares estimators. The theorem is named for econometricians Ragnar Frisch
Frisch–Waugh–Lovell_theorem
Relation between sides of a right triangle
In mathematics, the Pythagorean theorem or Pythagoras's theorem is a fundamental relation in Euclidean geometry between the three sides of a right triangle
Pythagorean_theorem
In additive number theory, a way to measure how dense a sequence of numbers is
(1942). "On Erdõs's theorem on the addition of numerical sequences". Mat. Sb. 10: 67–78. Zbl 0063.03574. Imre Z. Ruzsa, Essential Components, Proceedings of
Schnirelmann_density
Method of data analysis
and factor analysis see Ch. 7 of Jolliffe's Principal Component Analysis), Eckart–Young theorem (Harman, 1960), or empirical orthogonal functions (EOF)
Principal_component_analysis
Fundamental theorem in probability theory and statistics
In probability theory, the central limit theorem (CLT) states that, under appropriate conditions, the distribution of a normalized version of the sample
Central_limit_theorem
In algebra, expression of an ideal as the intersection of ideals of a specific type
In mathematics, the Lasker–Noether theorem states that every Noetherian ring is a Lasker ring, which means that every ideal can be decomposed as an intersection
Primary_decomposition
Invariance under simultaneous charge conjugation, parity transformation and time reversal
explicit proofs, so this theorem is sometimes known as the Lüders–Pauli theorem. At about the same time, and independently, this theorem was also proved by
CPT_symmetry
Every rigid motion is a screw displacement
components, one parallel to the axis of rotation associated with the isometry and the other component perpendicular to that axis. The Chasles theorem
Chasles'_theorem_(kinematics)
Theorem in calculus relating line and double integrals
In vector calculus, Green's theorem relates a line integral around a simple closed curve C to a double integral over the plane region D (surface in R
Green's_theorem
Theorem in calculus
In vector calculus, the divergence theorem, also known as Gauss's theorem or Ostrogradsky's theorem, is a theorem relating the flux of a vector field through
Divergence_theorem
Describes the fundamental group in terms of a cover by two open path-connected subspaces
pushouts. Theorem. Let the topological space X be covered by the interiors of two subspaces X1, X2 and let A be a set which meets each path component of X1
Seifert–Van_Kampen_theorem
Theorem in vector calculus
theorem, also known as the Kelvin–Stokes theorem after Lord Kelvin and George Stokes, the fundamental theorem for curls, or simply the curl theorem,
Stokes'_theorem
Theorem in complex analysis
In complex analysis, Runge's theorem (also known as Runge's approximation theorem) is named after the German mathematician Carl Runge who first proved
Runge's_theorem
Statement relating differentiable symmetries to conserved quantities
Noether's theorem states that every continuous symmetry of the action of a physical system with conservative forces has a corresponding conservation law
Noether's_theorem
Method of analysis of unbalanced three-phase power systems
phasors by means of a complex linear transformation. Fortescue's theorem (symmetrical components) is based on the superposition principle, so it is applicable
Symmetrical_components
Maximal subgraph whose vertices can reach each other
as the product of the polynomials of its components. Numbers of components play a key role in Tutte's theorem on perfect matchings characterizing finite
Component_(graph_theory)
Characterization of graphs with perfect matchings
every vertex subset U in G, the graph G − U has at most |U| odd components. Tutte's theorem says that this condition is both necessary and sufficient for
Tutte's theorem on perfect matchings
Tutte's_theorem_on_perfect_matchings
Mathematical theory
finiteness theorem states that if Γ is a finitely-generated Kleinian group with region of discontinuity Ω, then Ω/Γ has a finite number of components, each
Ahlfors_finiteness_theorem
Theorem in electrical circuit analysis
stated in terms of direct-current resistive circuits only, Thévenin's theorem states that "Any linear electrical network containing only voltage sources
Thévenin's_theorem
Basic concept of graph theory
One of the most important facts about connectivity in graphs is Menger's theorem, which characterizes the connectivity and edge-connectivity of a graph
Connectivity_(graph_theory)
Theorem in projective geometry
In projective geometry, Pascal's theorem (also known as the hexagrammum mysticum theorem, Latin for mystical hexagram) states that if six arbitrary points
Pascal's_theorem
Statement on equilibrium in electromagnetism
Earnshaw's theorem states that a collection of point charges cannot be maintained in a stable stationary equilibrium configuration solely by the electrostatic
Earnshaw's_theorem
Theorem in mathematics
In calculus and real analysis, the mean value theorem (or Lagrange's mean value theorem) is a theorem about differentiable functions, roughly stating
Mean_value_theorem
1995 publication in mathematics
Together with Ribet's theorem, it provides a proof for Fermat's Last Theorem. Both Fermat's Last Theorem and the modularity theorem were believed to be
Wiles's proof of Fermat's Last Theorem
Wiles's_proof_of_Fermat's_Last_Theorem
Theorem used in quantum mechanics for angular momentum calculations
the Wigner–Eckart theorem is a theorem that tells how vector operators behave in a subspace. Within a given subspace, a component of a vector operator
Wigner–Eckart_theorem
Property of artificial neural networks
In the field of machine learning, the universal approximation theorems (UATs) state that neural networks with a certain structure can, in principle, approximate
Universal approximation theorem
Universal_approximation_theorem
Theorem of algebraic geometry and commutative algebra
component of the transform of W is a projective space, which has dimension greater than W as predicted by Zariski's original form of his main theorem
Zariski's_main_theorem
Programming language
computer programming with formal specification. ATS has support for combining theorem proving with practical programming through the use of advanced type systems
ATS_(programming_language)
Two tame knots with homeomorphic complements are the same or mirror images
In mathematics, the Gordon–Luecke theorem on knot complements states that if the complements of two tame knots are homeomorphic, then the knots are equivalent
Gordon–Luecke_theorem
Formula relating lift on an airfoil to fluid speed, density, and circulation
The Kutta–Joukowski theorem is a fundamental theorem in aerodynamics that relates the lift per unit span of an airfoil (and any two-dimensional body, including
Kutta–Joukowski_theorem
Partition of a graph whose components are reachable from all vertices
every vertex is reachable from every other vertex. The strongly connected components of a directed graph form a partition into subgraphs that are strongly
Strongly_connected_component
Theorem in linear algebra
have strictly positive components, and also asserts a similar statement for certain classes of nonnegative matrices. This theorem has important applications
Perron–Frobenius_theorem
Type of commutative ring in mathematics
generally, a linear algebraic group whose identity component is reductive). This is the Hochster–Roberts theorem. Any determinantal ring. That is, let R be the
Cohen–Macaulay_ring
Quantum physics theorem on causality
The free will theorem of John H. Conway and Simon B. Kochen states that if we have a free will in the sense that our choices are not a function of the
Free_will_theorem
Mathematical graph theorem
connected components in the graph induced by V − U with an odd number of vertices is at most the cardinality of U. Then by Tutte's theorem on perfect
Petersen's_theorem
Black holes are characterized only by mass, charge, and spin
The no-hair theorem, also known as the black hole uniqueness theorem, states that all stationary black hole solutions of the Einstein–Maxwell equations
No-hair_theorem
Product of any collection of compact topological spaces is compact
Tychonoff's theorem states that the product of any collection of compact topological spaces is compact with respect to the product topology. The theorem is named
Tychonoff's_theorem
Concept in probability theory
In probability theory, Maxwell's theorem (known also as Herschel-Maxwell's theorem and Herschel-Maxwell's derivation) states that if the probability distribution
Maxwell's_theorem
Branch of mathematics that studies dynamical systems
ergodic theorem then asserts that the average behavior of a function ƒ over sufficiently large time-scales is approximated by the orthogonal component of ƒ
Ergodic_theory
path component, it must either be in an alternating cycle or an even-length alternating path. Berge, Claude (September 15, 1957), "Two theorems in graph
Berge's_theorem
In mathematics, the Carathéodory kernel theorem is a result in complex analysis and geometric function theory established by the Greek mathematician Constantin
Carathéodory_kernel_theorem
Vector operator in vector calculus
source density div v by the circulation density ∇ × v. This "decomposition theorem" is a by-product of the stationary case of electrodynamics. It is a special
Divergence
Components of the Fatou set
wandering domains: these are Fatou components that are not eventually periodic. No-wandering-domain theorem Montel's theorem John Domains Basins of attraction
Classification of Fatou components
Classification_of_Fatou_components
Statement on the gravitational attraction of spherical bodies
shell theorem gives gravitational simplifications that can be applied to objects inside or outside a spherically symmetric body. This theorem has particular
Shell_theorem
Theorem in quantum information science
In physics, the no-cloning theorem states that it is impossible to create an independent and identical copy of an arbitrary unknown quantum state, a statement
No-cloning_theorem
Theorem in group theory
In mathematics, the B-theorem is a result in finite group theory formerly known as the B-conjecture. The theorem states that if C {\displaystyle C} is
B-theorem
Principle in geometry and linear algebra
principal axis theorem is a geometrical counterpart of the spectral theorem. It has applications to the statistics of principal components analysis and
Principal_axis_theorem
Certain vector fields are the sum of an irrotational and a solenoidal vector field
In physics and mathematics, the Helmholtz decomposition theorem or the fundamental theorem of vector calculus states that certain differentiable vector
Helmholtz_decomposition
Theorem in classical statistical mechanics
mechanics, the equipartition theorem relates the temperature of a system to its average energies. The equipartition theorem is also known as the law of
Equipartition_theorem
Theorem in group theory
mathematical subject of group theory, the Grushko theorem or the Grushko–Neumann theorem is a theorem stating that the rank (that is, the smallest cardinality
Grushko_theorem
Subset (often algebraic set) that is not the union of subsets of the same nature
irreducible, and its irreducible components are the two lines of equations x = 0 and y = 0. It is a fundamental theorem of classical algebraic geometry
Irreducible_component
On Hamiltonian cycles in planar graphs
In graph theory, Grinberg's theorem is a necessary condition for a planar graph to contain a Hamiltonian cycle, based on the lengths of its face cycles
Grinberg's_theorem
Characterization of the size of a maximum matching in a graph
many connected components by removing a small set of vertices without regard to the parity of the components Hall's marriage theorem Berge, C. (1958)
Tutte–Berge_formula
Mathematical rule
In mathematics, Sharkovskii's theorem (also spelled Sharkovsky, Sharkovskiy, Šarkovskii or Sarkovskii), named after Oleksandr Mykolayovych Sharkovsky
Sharkovskii's_theorem
About simultaneous modular congruences
In mathematics, the Chinese remainder theorem states that if one knows the remainders of the Euclidean division of an integer n by several integers, then
Chinese_remainder_theorem
Theorem in mathematics
In mathematical analysis, the inverse function theorem gives sufficient conditions for a function to have an inverse function. The essential idea is that
Inverse_function_theorem
The Shockley–Ramo theorem is a method for calculating the electric current induced by a charge moving in the vicinity of an electrode. Previously named
Shockley–Ramo_theorem
Planar maps require at most five colors
The five color theorem is a result from graph theory that given a plane separated into regions, such as a political map of the countries of the world
Five_color_theorem
theorem is a theorem of French mathematician Pierre Varignon (1654–1722), published in 1687 in his book Projet d'une nouvelle mécanique. The theorem states
Varignon's theorem (mechanics)
Varignon's_theorem_(mechanics)
Mathematical transform that expresses a function of time as a function of frequency
sufficient regularity and decay properties is given by the Fourier inversion theorem, i.e., Inverse transform The functions f {\displaystyle f} and f ^ {\displaystyle
Fourier_transform
Theorem in algebraic geometry
In algebraic geometry, Chevalley's structure theorem states that a smooth connected algebraic group over a perfect field has a unique normal smooth connected
Chevalley's_structure_theorem
Theorem in mathematics
portion of components u {\displaystyle u} and v {\displaystyle v} are often limited to duration P , {\displaystyle P,} but nothing in the theorem requires
Convolution_theorem
Non-living factors that affect organisms and ecosystems
In ecology, abiotic components or abiotic factors are non-living chemical and physical parts of the environment that affect living organisms and the functioning
Abiotic_component
Theorem related to ordinary least squares
In statistics, the Gauss–Markov theorem (or simply Gauss theorem for some authors) states that the ordinary least squares (OLS) estimator has the lowest
Gauss–Markov_theorem
Theorem about prime numbers
and Green–Tao–Ziegler. Green and Tao's proof has three main components: Szemerédi's theorem, which asserts that subsets of the integers with positive upper
Green–Tao_theorem
Bound on eigenvalues
In mathematics, the Gershgorin circle theorem (also called sometimes Gershgorin Disk Theorem) may be used to bound the spectrum of a square matrix. It
Gershgorin_circle_theorem
Matrix of partial derivatives of a vector-valued function
generalization includes generalizations of the inverse function theorem and the implicit function theorem, where the non-nullity of the derivative is replaced by
Jacobian matrix and determinant
Jacobian_matrix_and_determinant
Statement about integration on manifolds
generalized Stokes theorem (sometimes with apostrophe as Stokes' theorem or Stokes's theorem), also called the Stokes–Cartan theorem, is a statement about
Generalized_Stokes_theorem
Assemblage of connected electrical elements
An electrical network is an interconnection of electrical components (e.g., batteries, resistors, inductors, capacitors, switches, transistors) or a model
Electrical_network
Theorem about Diophantine approximations
Kronecker's theorem is a theorem about diophantine approximation, introduced by Leopold Kronecker (1884). Kronecker's approximation theorem had been firstly
Kronecker's_theorem
Statistical theorem
In statistics, Wilks' theorem offers an asymptotic distribution of the log-likelihood ratio statistic, which can be used to produce confidence intervals
Wilks'_theorem
Foundational law of electromagnetism relating electric field and charge distributions
as Gauss's flux theorem or sometimes Gauss's theorem, is one of Maxwell's equations. It is an application of the divergence theorem, and it relates the
Gauss's_law
Theorem in Euclidean geometry
case of the cyclic polygon theorem is an immediate corollary. The quadrilateral rule can be applied to quadrilateral components of a general partition of
Japanese theorem for cyclic polygons
Japanese_theorem_for_cyclic_polygons
Conditions under which a chaotic system can be reconstructed by observation
derivative is of full rank and has no special symmetries in its components. The delay embedding theorem states that the function φ T ( x ) = ( α ( x ) , α ( f
Takens's_theorem
Graph representing edges of another graph
properties of the underlying graph from vertices into edges, and by Whitney's theorem the same translation can also be done in the other direction. Line graphs
Line_graph
Theorem in complex analysis
In mathematics, the Cauchy integral theorem (also known as the Cauchy–Goursat theorem) in complex analysis, named after Augustin-Louis Cauchy (and Édouard
Cauchy's_integral_theorem
Physics theorem
In mechanics, the virial theorem provides a general equation that relates the average over time of the total kinetic energy of a stable system of discrete
Virial_theorem
Square matrices satisfy their characteristic equation
In linear algebra, the Cayley–Hamilton theorem (named after the mathematicians Arthur Cayley and William Rowan Hamilton) states that every square matrix
Cayley–Hamilton_theorem
Vampire is an automatic theorem prover for first-order classical logic developed in the Department of Computer Science at the University of Manchester
Vampire_(theorem_prover)
Approach to the study of finite semigroups and automata
Krohn and Rhodes explicitly refer to their theorem as a "prime decomposition theorem" for automata. The components in the decomposition, however, are not
Krohn–Rhodes_theory
Characterizes closed, orientable, connected 3-manifolds via Dehn surgery on a 3-sphere
±1 surgery coefficients. Furthermore, each component of the link can be assumed to be unknotted. The theorem was proved in the early 1960s by W. B. R.
Lickorish–Wallace_theorem
A rigid body with 3 distinct axes of inertia is unstable rotating about the middle axis
The tennis racket theorem, or intermediate axis theorem, is a kinetic phenomenon of classical mechanics which describes the movement of a rigid body with
Tennis_racket_theorem
Key result in Hamiltonian mechanics and statistical mechanics
In physics, Liouville's theorem, named after the French mathematician Joseph Liouville, is a key theorem in classical statistical and Hamiltonian mechanics
Liouville's theorem (Hamiltonian)
Liouville's_theorem_(Hamiltonian)
Mathematical theorem
for the hexagon tiling. The theorem applies even if the complement of Γ {\displaystyle \Gamma } has additional components that are unbounded or whose
Honeycomb_theorem
Theorem that tells the maximum rate at which information can be transmitted
In information theory, the Shannon–Hartley theorem tells the maximum rate at which information can be transmitted over a communications channel of a specified
Shannon–Hartley_theorem
Construction on any polygon that yields a regular polygon with the same number of sides
geometry, the Petr–Douglas–Neumann theorem (or the PDN-theorem) is a result concerning arbitrary planar polygons. The theorem asserts that a certain procedure
Petr–Douglas–Neumann_theorem
Quantum error correction schemes can suppress the logical error rate arbitrarily low
In quantum computing, the threshold theorem (or quantum fault-tolerance theorem) states that a quantum computer with a physical error rate below a certain
Threshold_theorem
Existence of group elements of prime order
In mathematics, specifically group theory, Cauchy's theorem states that if G is a finite group and p is a prime number dividing the order of G (the number
Cauchy's theorem (group theory)
Cauchy's_theorem_(group_theory)
Theorem in quantum mechanics
In quantum mechanics, the Hellmann–Feynman theorem relates the derivative of the total energy with respect to a parameter to the expectation value of
Hellmann–Feynman_theorem
Result that expresses a function f(x + y) in terms of f(x) and f(y)
can assume that F and G are vector-valued (have several components). An algebraic addition theorem is one in which G can be taken to be a vector of polynomials
Addition_theorem
Topological space that is connected
definition). Every component is a closed subset of the original space. It follows that, in the case where their number is finite, each component is also an open
Connected_space
On inflection points of spherical curves
great circle. The theorem states that every C 2 {\displaystyle C^{2}} curve that partitions the sphere into two equal-area components has at least four
Tennis_ball_theorem
Results on the surface areas and volumes of surfaces and solids of revolution
Pappus's centroid theorem (also known as the Guldinus theorem, Pappus–Guldinus theorem or Pappus's theorem) is either of two related theorems dealing with
Pappus's_centroid_theorem
COMPONENT THEOREM
COMPONENT THEOREM
Boy/Male
Muslim
Competent
Boy/Male
Arabic, Muslim
Deserving; Competent; Capable
Boy/Male
Hindi
Competent.
Boy/Male
Arabic, Muslim
Competent
Girl/Female
Arabic, Muslim
Opponent
Boy/Male
Arabic, Muslim
Competent
Girl/Female
Hindu
Fit, Competent, Administrator
Girl/Female
Indian
Competent
Boy/Male
Muslim
Competent. Well disposed.
Boy/Male
Anglo Saxon
Competent.
Boy/Male
Arabic, Muslim
Competent
Boy/Male
Tamil
Sakshain | ஸாகà¯à®·à¯€à®¨
Competent, Powerful
Sakshain | ஸாகà¯à®·à¯€à®¨
Girl/Female
Indian
Competent.
Boy/Male
Indian, Sanskrit
Competent
Girl/Female
Tamil
Fit, Competent, Administrator
Boy/Male
Arabic, Muslim
Competent
Girl/Female
Muslim
Opponent
Boy/Male
Muslim
Competent. Well disposed.
Boy/Male
Bengali, Gujarati, Hindu, Indian, Kannada, Telugu
Components of Puja; Worship; Offering to the Lord
Boy/Male
Hindu
Competent, Powerful
COMPONENT THEOREM
COMPONENT THEOREM
Surname or Lastname
English
English : variant of Huck 1.German : topographic name from huck, a dialect word meaning ‘bog’.German : variant of Huck 2 and 3.German (of Slavic origin) : pet form of Sorbian hui ‘uncle’.
Girl/Female
African, Arabic, French, Muslim
Chaste; Pure; Virginal; Another Name for Hazrat Fatimah Zahra
Boy/Male
Hindu
Another name of Arjun
Boy/Male
Afghan, Arabic, Indian, Iranian, Muslim, Parsi, Persian
Splendid Birth
Boy/Male
American, British, English
To Sing
Girl/Female
Greek
Daughter of Erechtheus.
Girl/Female
Hindu, Indian, Sindhi, Traditional
Remover of Fear
Boy/Male
Tamil
Kalyanin | கலà¯à®¯à®¾à®¨à¯€à®¨
Virtuous
Girl/Female
Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
Sun
Girl/Female
Indian, Modern, Telugu
Powerful; Complete
COMPONENT THEOREM
COMPONENT THEOREM
COMPONENT THEOREM
COMPONENT THEOREM
COMPONENT THEOREM
n.
The quality or state of being an ingredient or component part.
n.
The act of dissolving, sundering, or separating into component parts; separation.
a.
Serving to form, compose, or make up; elemental; component.
n.
A component part of compound medicine; a simple.
n.
One who opposes in a disputation, argument, or other verbal controversy; specifically, one who attacks some theirs or proposition, in distinction from the respondent, or defendant, who maintains it.
n.
A component cell of the yellowish green layer in certain lichens.
a.
Answering to all requirements; adequate; sufficient; suitable; capable; legally qualified; fit.
n.
An opponent.
a.
Rightfully or properly belonging; incident; -- followed by to.
a.
Alt. of Compone
n.
The principal component part of a thing.
n.
A constituent part; an ingredient.
n.
The separation of an aggregate body into its component parts.
a.
Incapable of being resolved; not separable into component parts.
n.
An opponent; an enemy.
v. t.
Serving, or helping, to form; composing; constituting; constituent.
n.
the residual AC component in the DC current output from a rectifier, expressed as a percentage of the steady component of the current.
a.
Entering as, or forming, an ingredient or component part.
n.
One who opposes; an adversary; an antagonist; a foe.
n.
One of the component segments of the body of an animal.