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SEPARABILITY PROBLEM

  • Separability problem
  • The separability problem is a concept from the field of social choice theory that describes the situation where two or more issues up for vote on a ballot

    Separability problem

    Separability_problem

  • Separable state
  • Quantum states that are not entangled

    criterion is actually a necessary and sufficient condition for separability. Other separability criteria include (but not limited to) the range criterion,

    Separable state

    Separable_state

  • Referendum
  • Direct vote on a specific proposal

    referendum attack the use of closed questions. A difficulty called the separability problem can plague a referendum on two or more issues. If one issue is in

    Referendum

    Referendum

    Referendum

  • Separable extension
  • Type of algebraic field extension

    field is separable. It follows that most extensions that are considered in mathematics are separable. Nevertheless, the concept of separability is important

    Separable extension

    Separable_extension

  • List of unsolved problems in mathematics
  • first-order theory is separably closed. The stable forking conjecture for simple theories Tarski's exponential function problem: is the theory of the

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Perceptron
  • Algorithm for supervised learning of binary classifiers

    (prior) knowledge of linear separability of the data set. In the linearly separable case, it will solve the training problem – if desired, even with optimal

    Perceptron

    Perceptron

  • Quantum entanglement
  • Physics phenomenon

    criterion is merely a necessary one for separability, as the problem becomes NP-hard when generalized. Other separability criteria include (but not limited

    Quantum entanglement

    Quantum entanglement

    Quantum_entanglement

  • Linear separability
  • Geometric property of a pair of sets of points in Euclidean geometry

    In Euclidean geometry, linear separability is a property of two sets of points. This is most easily visualized in two dimensions (the Euclidean plane)

    Linear separability

    Linear separability

    Linear_separability

  • Invariant subspace problem
  • Partially unsolved problem in mathematics

    that acts on a Banach space that is not isomorphic to a separable Hilbert space). The problem seems to have been stated in the mid-20th century after

    Invariant subspace problem

    Invariant subspace problem

    Invariant_subspace_problem

  • Copyright
  • Legal concept regulating rights of a creative work

    A copyright is a type of intellectual property that gives its owner the exclusive legal right to copy, distribute, adapt, display, and perform a creative

    Copyright

    Copyright

    Copyright

  • Hand–eye calibration problem
  • Robotics problem on coordinating two parts of a robot

    different methods and solutions developed to solve the problem, broadly defined as either separable, simultaneous solutions. Each type of solution has specific

    Hand–eye calibration problem

    Hand–eye_calibration_problem

  • Ivar Ekeland
  • French mathematician (born 1944)

    x_{N})=\sum _{n}f_{n}(x_{n}).} For example, problems of linear optimization are separable. For a separable problem, we consider an optimal solution x min =

    Ivar Ekeland

    Ivar Ekeland

    Ivar_Ekeland

  • Augmented Lagrangian method
  • Class of algorithms for solving constrained optimization problems

    is separable in x and y. The dual update requires solving a proximity function in x and y at the same time; the ADMM technique allows this problem to

    Augmented Lagrangian method

    Augmented_Lagrangian_method

  • Euler's three-body problem
  • Problem in physics and astronomy

    In physics and astronomy, Euler's three-body problem is to solve for the motion of a particle that is acted upon by the gravitational field of two other

    Euler's three-body problem

    Euler's_three-body_problem

  • Problem of universals
  • Philosophical question

    The problem of universals is an ancient question from metaphysics that has inspired a range of philosophical topics and disputes: "Should the properties

    Problem of universals

    Problem of universals

    Problem_of_universals

  • Sturm–Liouville theory
  • Class of ordinary differential equations

    applied mathematics, where Sturm–Liouville problems occur very frequently, particularly when dealing with separable linear partial differential equations.

    Sturm–Liouville theory

    Sturm–Liouville_theory

  • Transportation theory (mathematics)
  • Study of optimal transportation and allocation of resources

    to the study of optimal transportation and allocation of resources. The problem was formalized by the French mathematician Gaspard Monge in 1781. In the

    Transportation theory (mathematics)

    Transportation_theory_(mathematics)

  • Data-flow analysis
  • Method of analyzing variables in software

    locally separable problems. Such problems have generic polynomial-time solutions. In addition to the reaching definitions and live variables problems mentioned

    Data-flow analysis

    Data-flow_analysis

  • Separation of variables
  • Technique for solving differential equations

    differential equation for the unknown f ( x ) {\displaystyle f(x)} is separable if it can be written in the form d d x f ( x ) = g ( x ) h ( f ( x ) )

    Separation of variables

    Separation_of_variables

  • Naimark's problem
  • (not necessarily separable) Hilbert space. The problem has been solved in the affirmative for special cases (specifically for separable and Type-I C*-algebras)

    Naimark's problem

    Naimark's_problem

  • Bellman equation
  • Necessary condition for optimality associated with dynamic programming

    that if the cost function of the multi-stage optimization problem satisfies a "backward separable" structure, then the appropriate Bellman equation can be

    Bellman equation

    Bellman equation

    Bellman_equation

  • Shapley–Folkman lemma
  • Sums of sets of vectors are nearly convex

    large and separable problems, despite the non-convexities of the summand functions. Ekeland and later authors argued that additive separability produced

    Shapley–Folkman lemma

    Shapley–Folkman lemma

    Shapley–Folkman_lemma

  • Hilbert space
  • Type of vector space in math

    separable Hilbert spaces are therefore isometrically isomorphic to the square-summable sequence space, ℓ 2 . {\displaystyle \ell ^{2}.} Separability was

    Hilbert space

    Hilbert space

    Hilbert_space

  • Symmetric rank-one
  • The SR1 method has computational advantages for sparse or partially separable problems. A twice continuously differentiable function x ↦ f ( x ) {\displaystyle

    Symmetric rank-one

    Symmetric_rank-one

  • Multi-issue voting
  • Social choice problem

    around. This problem is called non-separability. There are several approaches for eliciting voters' preferences when they are not separable: If there are

    Multi-issue voting

    Multi-issue_voting

  • Neural network (machine learning)
  • Computational model used in machine learning

    single-layer perceptrons, which were restricted to solving linearly separable problems. These limitations were highlighted in the book Perceptrons by Marvin

    Neural network (machine learning)

    Neural network (machine learning)

    Neural_network_(machine_learning)

  • Adaptive coordinate descent
  • Improvement of the coordinate descent algorithm

    extend the coordinate descent method (c) to the optimization of non-separable problems (d). The adaptation of an appropriate coordinate system allows adaptive

    Adaptive coordinate descent

    Adaptive coordinate descent

    Adaptive_coordinate_descent

  • Kadison–Singer problem
  • Unique extension of pure states in Hilbert spaces

    In mathematics, the Kadison–Singer problem, posed in 1959, was a problem in functional analysis about whether certain extensions of certain linear functionals

    Kadison–Singer problem

    Kadison–Singer_problem

  • Computable general equilibrium
  • Class of economic models

    the assumption of weak separability, under which groups of goods or inputs can be treated as composite aggregates. Separability allows a high-dimensional

    Computable general equilibrium

    Computable_general_equilibrium

  • Classical central-force problem
  • Class of problems in classical mechanics

    In classical mechanics, the central-force problem is to determine the motion of a particle in a single central potential field. A central force is a force

    Classical central-force problem

    Classical_central-force_problem

  • Jacobian conjecture
  • On invertibility of polynomial maps (mathematics)

    MR 1352692 Wang, Stuart Sui-Sheng (August 1980), "A Jacobian criterion for separability", Journal of Algebra, 65 (2): 453–494, doi:10.1016/0021-8693(80)90233-1

    Jacobian conjecture

    Jacobian_conjecture

  • Free will
  • Ability to make choices voluntarily

    "Intricately related to the hard problem of consciousness, the hard problem of free will represents the core problem of conscious free will: Does conscious

    Free will

    Free will

    Free_will

  • Separable partial differential equation
  • should not be confused with the case of a separable ODE, which refers to a somewhat different class of problems that can be broken into a pair of integrals;

    Separable partial differential equation

    Separable_partial_differential_equation

  • Yang–Mills existence and mass gap
  • Millennium Prize Problem

    existence and mass gap problem is an unsolved problem in mathematical physics and mathematics, and one of the seven Millennium Prize Problems defined by the Clay

    Yang–Mills existence and mass gap

    Yang–Mills_existence_and_mass_gap

  • Connes embedding problem
  • Mathematical problem in von Neumann algebra theory

    conjecture in C*-algebra theory Tsirelson's problem in quantum information theory The predual of any (separable) von Neumann algebra is finitely representable

    Connes embedding problem

    Connes_embedding_problem

  • Suslin's problem
  • Problem in set theory

    In mathematics, Suslin's problem is a question about totally ordered sets posed by Mikhail Yakovlevich Suslin (1920) and published posthumously. It has

    Suslin's problem

    Suslin's_problem

  • Separable permutation
  • time whether a given separable permutation is a pattern in a larger permutation, in contrast to the same problem for non-separable permutations, which

    Separable permutation

    Separable permutation

    Separable_permutation

  • Newsvendor model
  • Mathematical model to assist inventory levels

    the Morse and Kimball (1951)'s book. The problem was termed the "Christmas tree problem" and "newsboy problem" in the 1960s and 1970s, and beginning in

    Newsvendor model

    Newsvendor_model

  • Curse of dimensionality
  • Difficulties arising when analyzing data with many aspects ("dimensions")

    One example of the blessing of dimensionality phenomenon is linear separability of a random point from a large finite random set with high probability

    Curse of dimensionality

    Curse_of_dimensionality

  • Kolkata Paise Restaurant Problem
  • Mathematical game of resource allocation

    The Kolkata Paise Restaurant Problem (KPR Problem) is a mathematical game for competitive resource allocation without any coordination. Its name is drawn

    Kolkata Paise Restaurant Problem

    Kolkata_Paise_Restaurant_Problem

  • Schrödinger's cat
  • Thought experiment in quantum mechanics

    point of contact. The EPR paper concludes with a claim that this lack of separability meant that quantum mechanics as a theory of reality was incomplete. Schrödinger

    Schrödinger's cat

    Schrödinger's cat

    Schrödinger's_cat

  • Legal positivism
  • School of thought of philosophy of law and jurisprudence

    teachings of the empiricists preceded systemization of a positivist method for problems of comprehension and analysis, which was later represented by legal positivism

    Legal positivism

    Legal_positivism

  • Quantum field theory
  • Theoretical framework in physics

    and persistence of various infinities in perturbative calculations, a problem only resolved in the 1950s with the invention of the renormalization procedure

    Quantum field theory

    Quantum field theory

    Quantum_field_theory

  • Stochastic process
  • Collection of random variables

    space. The concept of separability of a stochastic process was introduced by Joseph Doob. The underlying idea of separability is to make a countable

    Stochastic process

    Stochastic process

    Stochastic_process

  • Star Athletica, LLC v. Varsity Brands, Inc.
  • 2017 United States Supreme Court case

    articles" can be restricted by copyright law. The Court created a two-prong "separability" test, granting copyrightability based on separate identification and

    Star Athletica, LLC v. Varsity Brands, Inc.

    Star_Athletica,_LLC_v._Varsity_Brands,_Inc.

  • Low-rank approximation
  • Technique in numerical linear algebra

    V. Pereyra, Separable nonlinear least squares: the variable projection method and its applications, Institute of Physics, Inverse Problems, Volume 19,

    Low-rank approximation

    Low-rank_approximation

  • Stein manifold
  • Term in mathematics

    bundle is trivial. This is related to the solution of the second Cousin problem. The standard complex space C n {\displaystyle \mathbb {C} ^{n}} is a Stein

    Stein manifold

    Stein_manifold

  • Singular spectrum analysis
  • Nonparametric spectral estimation method

    separable as N → ∞ {\displaystyle N\rightarrow \infty } . In practice N {\displaystyle N} is fixed and one is interested in approximate separability between

    Singular spectrum analysis

    Singular spectrum analysis

    Singular_spectrum_analysis

  • Decision boundary
  • Hypersurface used by a classification algorithm

    maximum margin. If the problem is not originally linearly separable, the kernel trick can be used to turn it into a linearly separable one, by increasing

    Decision boundary

    Decision boundary

    Decision_boundary

  • Perceptrons (book)
  • Book by Marvin Minsky and Seymour Papert

    the XOR function, and also the important connectedness predicate. The problem of connectedness is illustrated at the awkwardly colored cover of the book

    Perceptrons (book)

    Perceptrons_(book)

  • Convolutional layer
  • Neural network technology

    Depthwise separable convolution separates the standard convolution into two steps: depthwise convolution and pointwise convolution. The depthwise separable convolution

    Convolutional layer

    Convolutional_layer

  • Disjunct matrix
  • mathematics, a logical matrix may be described as d-disjunct and/or d-separable. These concepts play a pivotal role in the mathematical area of non-adaptive

    Disjunct matrix

    Disjunct_matrix

  • Claude Lemaréchal
  • French applied mathematician

    commitment problems"), where nonconvexity appears because of integer constraints: Bertsekas, Dimitri P. (1982). "5.6 Large scale separable integer programming

    Claude Lemaréchal

    Claude Lemaréchal

    Claude_Lemaréchal

  • Galois theory
  • Mathematical connection between field theory and group theory

    connection, the fundamental theorem of Galois theory, allows reducing certain problems in field theory to group theory, which makes them simpler and easier to

    Galois theory

    Galois theory

    Galois_theory

  • Connectivity (graph theory)
  • Basic concept of graph theory

    isolated subgraphs. It is closely related to the theory of network flow problems. The connectivity of a graph is an important measure of its resilience

    Connectivity (graph theory)

    Connectivity (graph theory)

    Connectivity_(graph_theory)

  • Guillotine cutting
  • Process of producing small rectangular items of fixed dimensions

    Madhusudhan Reddy (2020). Byrka, Jaros\law; Meka, Raghu (eds.). "On Guillotine Separability of Squares and Rectangles". Approximation, Randomization, and Combinatorial

    Guillotine cutting

    Guillotine cutting

    Guillotine_cutting

  • Reconstruction conjecture
  • Conjecture in graph theory

    Unsolved problem in mathematics Are graphs uniquely determined by their subgraphs? More unsolved problems in mathematics In graph theory, informally, the

    Reconstruction conjecture

    Reconstruction_conjecture

  • Wave function collapse
  • Process by which a quantum system takes on a definitive state

    result in one definite outcome. This difference is called the measurement problem of quantum mechanics. To predict measurement outcomes from quantum solutions

    Wave function collapse

    Wave function collapse

    Wave_function_collapse

  • Quantum mechanics
  • Description of physical properties at the atomic and subatomic scale

    1007/s10701-009-9347-0. S2CID 32755624. Howard, D. (1985). "Einstein on locality and separability". Studies in History and Philosophy of Science Part A. 16 (3): 171–201

    Quantum mechanics

    Quantum mechanics

    Quantum_mechanics

  • Feature selection
  • Process in machine learning and statistics

    information; see here. Other available filter metrics include: Class separability Error probability Inter-class distance Probabilistic distance Entropy

    Feature selection

    Feature_selection

  • Faddeev equations
  • as a series of separable potentials. The Coulomb interaction between two protons is a special problem, in that its expansion in separable potentials does

    Faddeev equations

    Faddeev_equations

  • Tullio Levi-Civita
  • Italian mathematician (1873–1941)

    celestial mechanics (notably on the three-body problem), analytic mechanics (the Levi-Civita separability conditions in the Hamilton–Jacobi equation) and

    Tullio Levi-Civita

    Tullio Levi-Civita

    Tullio_Levi-Civita

  • Cosmic space
  • of unsolved problems about them. Any open subset of a cosmic space is cosmic since open subsets of separable spaces are separable. Separable metric spaces

    Cosmic space

    Cosmic_space

  • Stiff equation
  • Differential equation exhibiting high rate of dissipation

    In computational mathematics, a stiff equation is an initial value problem u ˙ = f ( u ) , u ( 0 ) = u 0 , t ∈ [ 0 , T ] , {\displaystyle {\dot {u}}=f(u)\

    Stiff equation

    Stiff_equation

  • Multigrid method
  • Method of solving differential equations

    arbitrary regions and boundary conditions. They do not depend on the separability of the equations or other special properties of the equation. They have

    Multigrid method

    Multigrid_method

  • Polish space
  • Concept in topology

    the mathematical discipline of general topology, a Polish space is a separable completely metrizable topological space; that is, a space homeomorphic

    Polish space

    Polish_space

  • Moment (mathematics)
  • In mathematics, a quantitative measure of the shape of a set of points

    the distribution (Hausdorff moment problem). The same is not true on unbounded intervals (Hamburger moment problem). In the mid-nineteenth century, Pafnuty

    Moment (mathematics)

    Moment_(mathematics)

  • Distortion problem
  • distortion problem is now primarily of interest on the spaces ℓp, all of which are separable and uniform convex, for 1 < p < ∞. In separable and uniform

    Distortion problem

    Distortion_problem

  • Brauer group
  • Abelian group related to division algebras

    to a tensor product of cyclic algebras of degree p. It is a major open problem (raised by Albert) whether every division algebra of prime degree over

    Brauer group

    Brauer_group

  • The Missing Shade of Blue
  • Philosophical concept

    being exposed to the relevant sensory experience. It is regarded as a problem by philosophers because it appears to stand in direct contradiction to

    The Missing Shade of Blue

    The_Missing_Shade_of_Blue

  • John von Neumann
  • Hungarian and American mathematician and physicist (1903–1957)

    tool to brute force the solution to a problem numerically, but could also provide insight for solving problems analytically, and that there was an enormous

    John von Neumann

    John von Neumann

    John_von_Neumann

  • Continuum (set theory)
  • The real numbers or their cardinality

    y ∈ C such that x < y, then there exists z ∈ S such that x < z < y. (separability axiom) C has no first element and no last element. (Unboundedness axiom)

    Continuum (set theory)

    Continuum_(set_theory)

  • Cover's theorem
  • Statement in computational learning theory

    complex pattern-classification problem, cast in a high-dimensional space nonlinearly, is more likely to be linearly separable than in a low-dimensional space

    Cover's theorem

    Cover's_theorem

  • Bessel function
  • Family of solutions to related differential equations

    Bessel functions are a class of special functions that commonly appear in problems involving wave motion, heat conduction, and other physical phenomena with

    Bessel function

    Bessel function

    Bessel_function

  • Borel measure
  • Measure defined on all open sets of a topological space

    the Hamburger moment problem, the Stieltjes moment problem and the Hausdorff moment problem, respectively. The question or problem to be solved is, given

    Borel measure

    Borel_measure

  • Support vector machine
  • Set of methods for supervised statistical learning

    the original problem may be stated in a finite-dimensional space, it often happens that the sets to discriminate are not linearly separable in that space

    Support vector machine

    Support_vector_machine

  • Singleton bound
  • Upper bound in coding theory

    achieve equality in the Singleton bound are called MDS (maximum distance separable) codes. Examples of such codes include codes that have only q {\displaystyle

    Singleton bound

    Singleton_bound

  • Iris flower data set
  • Statistics dataset

    Fisher in his 1936 paper The use of multiple measurements in taxonomic problems as an example of linear discriminant analysis. It is sometimes called Anderson's

    Iris flower data set

    Iris flower data set

    Iris_flower_data_set

  • Singular value decomposition
  • Matrix decomposition

    the time modulation (or vice versa). One may then define an index of separability α = σ 1 2 ∑ i σ i 2 , {\displaystyle \alpha ={\frac {\sigma _{1}^{2}}{\sum

    Singular value decomposition

    Singular value decomposition

    Singular_value_decomposition

  • Multilayer perceptron
  • Type of feedforward neural network

    layers, notable for being able to distinguish data that is not linearly separable. Modern neural networks are trained using backpropagation and are colloquially

    Multilayer perceptron

    Multilayer_perceptron

  • Prima Paint Corp. v. Flood & Conklin Manufacturing Co.
  • 1967 U.S. Supreme Court case on arbitration

    processes and separability fosters cynicism and distrust in the rule of law, undermining its legitimacy." Defenders of the decision and separability have said

    Prima Paint Corp. v. Flood & Conklin Manufacturing Co.

    Prima_Paint_Corp._v._Flood_&_Conklin_Manufacturing_Co.

  • Sunk cost
  • Unrecoverable cost that has been incurred

    The bygones principle can also be formalised as the notion of "separability". Separability requires agents to take decisions by comparing the available

    Sunk cost

    Sunk_cost

  • Ho–Kashyap algorithm
  • Iterative method for finding a linear decision boundary

    non-separability. The convergence rate depends on the choice of the learning rate parameter ρ {\displaystyle \rho } and the degree of linear separability

    Ho–Kashyap algorithm

    Ho–Kashyap_algorithm

  • Jurisprudence
  • Theoretical study of law

    merits. The separability thesis states that law is conceptually distinct from morality. While law might contain morality, the separability thesis states

    Jurisprudence

    Jurisprudence

    Jurisprudence

  • Approximation property
  • Mathematical concept

    (1973). "P. Enflo solved in the negative Banach's problem on the existence of a basis for every separable Banach space". Fiz.-Mat. Spis. Bulgar. Akad. Nauk

    Approximation property

    Approximation property

    Approximation_property

  • Symplectic integrator
  • Numerical integration scheme for Hamiltonian systems

    long-term evolution of chaotic Hamiltonian systems ranging from the Kepler problem to the classical and semi-classical simulations in molecular dynamics.

    Symplectic integrator

    Symplectic_integrator

  • Wasserstein metric
  • Distance function defined between probability distributions

    that needs to be moved times the mean distance it has to be moved. This problem was first formalised by Gaspard Monge in 1781. Because of this analogy

    Wasserstein metric

    Wasserstein_metric

  • Metrizable space
  • Topological space that is homeomorphic to a metric space

    second-countable. Urysohn's Theorem can be restated as: A topological space is separable and metrizable if and only if it is regular, Hausdorff and second-countable

    Metrizable space

    Metrizable_space

  • Beltrami identity
  • Special case of the Euler-Lagrange equations

    example of an application of the Beltrami identity is the brachistochrone problem, which involves finding the curve y = y ( x ) {\displaystyle y=y(x)} that

    Beltrami identity

    Beltrami_identity

  • Multi-task learning
  • Solving multiple machine learning tasks at the same time

    matrices}}\}\subset \mathbb {R} ^{T\times T}} . This factorization property, separability, implies the input feature space representation does not vary by task

    Multi-task learning

    Multi-task_learning

  • Ordinary differential equation
  • Differential equation containing derivatives with respect to only one variable

    computing the Taylor series of the solutions may be useful. For applied problems, numerical methods for ordinary differential equations can supply an approximation

    Ordinary differential equation

    Ordinary differential equation

    Ordinary_differential_equation

  • Function of several complex variables
  • Type of mathematical functions

    meromorphic functions, i.e. the problem of creating a global meromorphic function from zeros and poles, is called the Cousin problem. Also, the interesting phenomena

    Function of several complex variables

    Function_of_several_complex_variables

  • Lindahl tax
  • Economic concept proposed by Erik Lindahl

    setting with only public goods. This is a special case of the free-rider problem. Fain, Goel and Mungala present an algorithm for computing the Lindahl

    Lindahl tax

    Lindahl_tax

  • Boltzmann distribution
  • Probability distribution of energy states of a system

    state, among the collection. The canonical ensemble has the property of separability when applied to such a collection: as long as the non-interacting subsystems

    Boltzmann distribution

    Boltzmann distribution

    Boltzmann_distribution

  • Karl-Anthony Towns
  • American basketball player (born 1995)

    at the Wayback Machine, Star Tribune, June 26, 2015 "Towns' parents separable, if only for UK games". courier-journal.com. Retrieved March 28, 2015

    Karl-Anthony Towns

    Karl-Anthony Towns

    Karl-Anthony_Towns

  • Modal verb
  • Type of verb, such as "might", that is used to indicate modality

    does happen a lot. Do not run! She really does sing. may That may be a problem. May I stay? – might The weather might improve. Might I help you? – must

    Modal verb

    Modal_verb

  • Nonfinite verb
  • Verbs that can't complete a clause (such as "going" or "to live")

    of a preposition solve Solving problems is satisfying. I like solving problems. No one is better at solving problems. jog Jogging is boring. He has started

    Nonfinite verb

    Nonfinite_verb

  • Helmholtz equation
  • Eigenvalue problem for the Laplace operator

    ISBN 978-0-8194-9957-8. Engquist, Björn; Zhao, Hongkai (2018). "Approximate separability of the Green's function of the Helmholtz equation in the high frequency

    Helmholtz equation

    Helmholtz_equation

  • Bound state in the continuum
  • Special state of wave and quantum systems in physics

    symmetries of propagating modes in the continuum. Arise when the eigenvalue problem is solved by the Separation of Variables Method, and the wave function

    Bound state in the continuum

    Bound state in the continuum

    Bound_state_in_the_continuum

  • Absolute Galois group
  • Galois group of the separable closure

    {\displaystyle K} , where K sep {\displaystyle K^{\textrm {sep}}} is a separable closure of K {\displaystyle K} . Alternatively, it is the group of all

    Absolute Galois group

    Absolute Galois group

    Absolute_Galois_group

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Online names & meanings

  • Taff
  • Surname or Lastname

    English

    Taff

    English : probably a respelling of Irish Taaffe. In England this name now occurs mainly in South Yorkshire.

  • Jemison
  • Surname or Lastname

    English

    Jemison

    English : patronymic from James.

  • Srikanth
  • Girl/Female

    Indian, Telugu

    Srikanth

    Lord Venkateshwara

  • Aleka
  • Girl/Female

    Australian, Greek

    Aleka

    Helper and Defender of Mankind; Form of Alexander

  • Ghaazi
  • Boy/Male

    Afghan, Arabic, Indian, Muslim

    Ghaazi

    Conqueror; War Champion; Hero

  • Dhiya
  • Girl/Female

    Indian

    Dhiya

    In Hindi - lamp, In Arabic - light

  • Bebo
  • Boy/Male

    Armenian, Hindu, Indian

    Bebo

    Loved One

  • Milaan
  • Boy/Male

    Hindu, Indian

    Milaan

    To Meet

  • Mitransh
  • Boy/Male

    Indian, Sanskrit, Telugu

    Mitransh

    Sun of Ray

  • Vaatika
  • Girl/Female

    Hindu

    Vaatika

    Garden

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SEPARABILITY PROBLEM

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SEPARABILITY PROBLEM

  • Indivisibility
  • n.

    The state or property of being indivisible or inseparable; inseparability.

  • Inseparability
  • n.

    The quality or state of being inseparable; inseparableness.

  • Separability
  • n.

    Quality of being separable or divisible; divisibility; separableness.

  • Partibility
  • n.

    The quality or state of being partible; divisibility; separability; as, the partibility of an inherttance.

  • Understand
  • v. t.

    To have just and adequate ideas of; to apprehended the meaning or intention of; to have knowledge of; to comprehend; to know; as, to understand a problem in Euclid; to understand a proposition or a declaration; the court understands the advocate or his argument; to understand the sacred oracles; to understand a nod or a wink.

  • Problematical
  • a.

    Having the nature of a problem; not shown in fact; questionable; uncertain; unsettled; doubtful.

  • Solve
  • v. t.

    To explain; to resolve; to unfold; to clear up (what is obscure or difficult to be understood); to work out to a result or conclusion; as, to solve a doubt; to solve difficulties; to solve a problem.

  • Sum
  • n.

    A problem to be solved, or an example to be wrought out.

  • Stick
  • n.

    To cause to stick; to bring to a stand; to pose; to puzzle; as, to stick one with a hard problem.

  • Uncertain
  • a.

    Questionable; equivocal; indefinite; problematical.

  • Rider
  • n.

    A problem of more than usual difficulty added to another on an examination paper.

  • Solvability
  • n.

    The quality or state of being solvable; as, the solvability of a difficulty; the solvability of a problem.

  • Inseparableness
  • n.

    The quality or state of being inseparable; inseparability.

  • Tackle
  • n.

    To begin to deal with; as, to tackle the problem.

  • Problematize
  • v. t.

    To propose problems.

  • Problematist
  • n.

    One who proposes problems.

  • Problematic
  • a.

    Alt. of Problematical

  • Solution
  • n.

    The act of solving, or the state of being solved; the disentanglement of any intricate problem or difficult question; explanation; clearing up; -- used especially in mathematics, either of the process of solving an equation or problem, or the result of the process.

  • Reparability
  • n.

    The quality or state of being reparable.

  • Virial
  • n.

    A certain function relating to a system of forces and their points of application, -- first used by Clausius in the investigation of problems in molecular physics.