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TUPLE SPACE

  • Tuple space
  • Concept in computing

    A tuple space is an implementation of the associative memory paradigm for parallel/distributed computing. It provides a repository of tuples that can be

    Tuple space

    Tuple_space

  • Space-based architecture
  • components interact with each other by exchanging tuples or entries via one or more shared spaces. This is contrasted with the more common message queuing

    Space-based architecture

    Space-based architecture

    Space-based_architecture

  • Three-dimensional space
  • Geometric model of the physical space

    a tuple of n numbers can be understood as the Cartesian coordinates of a location in a n-dimensional Euclidean space. The set of these n-tuples is commonly

    Three-dimensional space

    Three-dimensional space

    Three-dimensional_space

  • Four-dimensional space
  • Geometric space with four dimensions

    experiences of everyday life. Single locations in Euclidean 4D space can be given as vectors or 4-tuples, i.e., as ordered lists of numbers such as (x, y, z, w)

    Four-dimensional space

    Four-dimensional space

    Four-dimensional_space

  • Linda (coordination language)
  • Type of programming language

    known as a tuple space because its basic addressable unit is a tuple, an ordered sequence of typed data objects; specifically in Linda, a tuple is a sequence

    Linda (coordination language)

    Linda_(coordination_language)

  • Affine space
  • Euclidean space without distance and angles

    defined by a (n+1)-tuple (O, R1, … Rn) of points not belonging to any affine subspace of a lesser dimension. Any given coordinate n-tuple gives the point

    Affine space

    Affine space

    Affine_space

  • Vector space
  • Algebraic structure in linear algebra

    all n-tuples (sequences of length n) ( a 1 , a 2 , … , a n ) {\displaystyle (a_{1},a_{2},\dots ,a_{n})} of elements ai of F form a vector space that is

    Vector space

    Vector space

    Vector_space

  • Key–value database
  • Data storage paradigm

    Voldemort. Data analysis Document-oriented database Multi-model database Tuple space Ordered key–value store Name–value pair Corbellini, Alejandro; Mateos

    Key–value database

    Key–value database

    Key–value_database

  • Vector (mathematics and physics)
  • Broad concept generalizing scalars in mathematics and physics

    vector space formed by geometric vectors is called a Euclidean vector space, and a vector space formed by tuples is called a coordinate vector space. Many

    Vector (mathematics and physics)

    Vector_(mathematics_and_physics)

  • Spacetime
  • Mathematical model combining space and time

    exact location and timing of this impact, i.e., they will have different 4-tuples ( x , y , z , t ) {\displaystyle (x,y,z,t)} (as they are using different

    Spacetime

    Spacetime

    Spacetime

  • Color space
  • Standard that defines a specific range of colors

    tuples of numbers (e.g. triples in RGB or quadruples in CMYK); however, a color model with no associated mapping function to an absolute color space is

    Color space

    Color space

    Color_space

  • Live coding
  • Integration of programming as part of running program

    There are similar efforts in other languages, such as the distributed tuple space used in the Impromptu language. Additionally Overtone, Impromptu and

    Live coding

    Live coding

    Live_coding

  • Content-addressable memory
  • Type of computer memory

    Content-addressable storage, or file system Sparse distributed memory Tuple space "K. Pagiamtzis* and A. Sheikholeslami, Content-addressable memory (CAM)

    Content-addressable memory

    Content-addressable memory

    Content-addressable_memory

  • Data integration
  • Combining data from multiple sources

    {\displaystyle A<B} ". If a tuple or set of tuples is substituted into the rule and satisfies it (makes it true), then we consider that tuple as part of the set

    Data integration

    Data_integration

  • Mutual exclusion
  • In computing, restricting data to be accessible by one thread at a time

    Readers–writer locks Recursive locks Semaphores Monitors Message passing Tuple space Many forms of mutual exclusion have side-effects. For example, classic

    Mutual exclusion

    Mutual exclusion

    Mutual_exclusion

  • Metric space
  • Mathematical space with a notion of distance

    positive n-tuple increase (yielding the triangle inequality). Similarly, a metric on the topological product of countably many metric spaces can be obtained

    Metric space

    Metric space

    Metric_space

  • Euclidean space
  • Fundamental space of geometry

    {\displaystyle \mathbb {R} ^{n}} of n-tuples of real numbers equipped with the dot product is a Euclidean space of dimension n. Conversely, the choice

    Euclidean space

    Euclidean space

    Euclidean_space

  • Concurrency (computer science)
  • Ability to execute a task in a non-serial manner

    systems (CCS) Communicating sequential processes (CSP) model π-calculus Tuple spaces, e.g., Linda Simple Concurrent Object-Oriented Programming (SCOOP) Reo

    Concurrency (computer science)

    Concurrency_(computer_science)

  • Distributed shared memory
  • Computer memory architecture

    region as an abstract space for storing shareable objects of variable sizes. Another commonly seen implementation uses a tuple space, in which the unit of

    Distributed shared memory

    Distributed shared memory

    Distributed_shared_memory

  • Real coordinate space
  • Space formed by the ''n''-tuples of real numbers

    coordinate space or real coordinate n-space, of dimension n, denoted Rn or R n {\displaystyle \mathbb {R} ^{n}} , is the set of all ordered n-tuples of real

    Real coordinate space

    Real coordinate space

    Real_coordinate_space

  • David Gelernter
  • American computer scientist (born 1955)

    contributions to the field of parallel computation, specifically the tuple space coordination model, as embodied by the Linda programming system he and

    David Gelernter

    David Gelernter

    David_Gelernter

  • Tangible user interface
  • Physically interactive user interface

    prominent ones. This approach presents a framework based on the LINDA tuple space concept to meet these requirements. The implemented TUIpist framework

    Tangible user interface

    Tangible user interface

    Tangible_user_interface

  • Fock space
  • Multi particle state space

    X × X {\displaystyle X^{3}=X\times X\times X} , etc. Consider the space of tuples of points which is the disjoint union X ∗ = X 0 ⨿ X 1 ⨿ X 2 ⨿ X 3 ⨿

    Fock space

    Fock_space

  • Projective space
  • Completion of the usual space with "points at infinity"

    a projective space that allows defining coordinates. More precisely, in an n-dimensional projective space, a projective frame is a tuple of n + 2 points

    Projective space

    Projective space

    Projective_space

  • Smart-M3
  • computing platform allows to store and retrieve information based on tuple space mechanisms. Like in Linda (coordination language), a small defined set

    Smart-M3

    Smart-M3

  • State-space search
  • Class of search algorithms

    some initial state to the goal state. In state-space search, a state space is formally represented as a tuple S : ⟨ S , A , Action ⁡ ( s ) , Result ⁡ ( s

    State-space search

    State-space_search

  • Measurable space
  • Basic object in measure theory; set and a sigma-algebra

    on X . {\displaystyle X.} Then the tuple ( X , F ) {\displaystyle (X,{\mathcal {F}})} is called a measurable space. The elements of F {\displaystyle {\mathcal

    Measurable space

    Measurable_space

  • Five-dimensional space
  • Geometric space with five dimensions

    other than real numbers. For example, one can define a space in which the points are labeled by tuples of 5 complex numbers. This is often denoted C 5 {\displaystyle

    Five-dimensional space

    Five-dimensional space

    Five-dimensional_space

  • Jini
  • Network architecture for distributed systems

    Universal Plug and Play (UPnP) Devices Profile for Web Services (DPWS) Tuple space CORBA "Releases". Retrieved 12 June 2017. Reiss, Kevin Kelly, Spencer

    Jini

    Jini

  • Complex coordinate space
  • Space formed by the ''n''-tuples of complex numbers

    complex coordinate space (or complex n-space) is the set of all ordered n-tuples of complex numbers, also known as complex vectors. The space is denoted C n

    Complex coordinate space

    Complex_coordinate_space

  • Quotient space (linear algebra)
  • Vector space consisting of affine subsets

    vectors. The space Rn consists of all n-tuples of real numbers (x1, ..., xn). The subspace, identified with Rm, consists of all n-tuples such that the

    Quotient space (linear algebra)

    Quotient_space_(linear_algebra)

  • Softmax function
  • Smooth approximation of one-hot arg max

    also known as softargmax or normalized exponential function, converts a tuple of K real numbers into a probability distribution over K possible outcomes

    Softmax function

    Softmax_function

  • Flow-based programming
  • Data-flow programming paradigm

    "IP space" (just as Linda's tuples are allocated in "tuple space"), and have a well-defined lifetime until they are disposed of and their space is reclaimed

    Flow-based programming

    Flow-based_programming

  • Coordinate system
  • Method for specifying point positions

    such as Euclidean space. The coordinates are not interchangeable; they are commonly distinguished by their position in an ordered tuple, or by a label,

    Coordinate system

    Coordinate system

    Coordinate_system

  • RAL colour standard
  • Colour matching system

    5, the majority are divisible by 10. Conversion from RAL Design number tuple to CIELAB RAL Design = ( h a b ∘ , L ∗ , C a b ∗ ) a ∗ = C a b ∗ ⋅ cos ⁡

    RAL colour standard

    RAL colour standard

    RAL_colour_standard

  • Concurrent Collections
  • Programming model for software frameworks

    project infrastructure. Stream processing Flow-based programming (FBP) Tuple space Functional reactive programming (FRP) Linda (coordination language) Threading

    Concurrent Collections

    Concurrent_Collections

  • Six-dimensional space
  • Geometric space with six dimensions

    six-dimensional Euclidean space, R 6 {\displaystyle \mathbb {R} ^{6}} , is generated by considering all real 6-tuples as 6-vectors in this space. As such it has

    Six-dimensional space

    Six-dimensional_space

  • Examples of vector spaces
  • of a vector space is the following. For any positive integer n, the set of all n-tuples of elements of F forms an n-dimensional vector space over F sometimes

    Examples of vector spaces

    Examples_of_vector_spaces

  • Spherical coordinate system
  • Coordinates comprising a distance and two angles

    Once the radius is fixed, the three coordinates (r, θ, φ), known as a 3-tuple, provide a coordinate system on a sphere, typically called the spherical

    Spherical coordinate system

    Spherical coordinate system

    Spherical_coordinate_system

  • Position and momentum spaces
  • Physical spaces representing position and momentum, Fourier-transform duals

    the Lagrangian L(q, dq/dt, t) is in configuration space, where q = (q1, q2,..., qn) is an n-tuple of the generalized coordinates. The Euler–Lagrange

    Position and momentum spaces

    Position_and_momentum_spaces

  • Weighted projective space
  • property of the Proj construction; geometrically it corresponds to the d-tuple Veronese embedding. So without loss of generality one may assume that the

    Weighted projective space

    Weighted_projective_space

  • Minkowski spacetime
  • Mathematical description of spacetime used in relativity

    definition of tangent vectors is not the only possible one, as ordinary n-tuples can be used as well. Definitions of tangent vectors as ordinary vectors

    Minkowski spacetime

    Minkowski spacetime

    Minkowski_spacetime

  • Basis (linear algebra)
  • Set of vectors used to define coordinates

    F is a field, the set F n {\displaystyle F^{n}} of n-tuples of elements of F is a vector space for similarly defined addition and scalar multiplication

    Basis (linear algebra)

    Basis (linear algebra)

    Basis_(linear_algebra)

  • InfinityDB
  • internally on a 'tuple space', while the Maps are not actually stored but are helpers, each representing nothing more than an immutable tuple prefix. Maps

    InfinityDB

    InfinityDB

  • Convex space
  • possible to define an n-ary convex combination operation, parametrised by an n-tuple ( λ 1 , … , λ n ) {\displaystyle (\lambda _{1},\dots ,\lambda _{n})} , where

    Convex space

    Convex_space

  • Tensor
  • Algebraic object with geometric applications

    the tensor is referred to be a tuple of integers. The various axes have different dimensions in general. The vector spaces of a tensor product need not

    Tensor

    Tensor

    Tensor

  • Nerve (category theory)
  • Simplicial set constructed from the objects and morphisms of a small category

    and Ai → Ai+1 into the morphism Ai−1 → Ai+1, yielding a (k − 1)-tuple for every k-tuple. Similarly, the degeneracy maps s i : N ( C ) k → N ( C ) k + 1

    Nerve (category theory)

    Nerve_(category_theory)

  • State space (computer science)
  • Set of all possible values of a system

    computer science as a simple model of machines. Formally, a state space can be defined as a tuple [N, A, S, G] where: N is a set of states A is a set of arcs

    State space (computer science)

    State space (computer science)

    State_space_(computer_science)

  • Netpbm
  • Toolkit for manipulation of images

    and tuple type: The depth attribute defines the number of channels in the image, such as 1 for greyscale images and 3 for RGB images. The tuple type

    Netpbm

    Netpbm

  • Blackboard system
  • Type of artificial intelligence approach

    decentralized systems Opportunistic reasoning Pandemonium architecture Tuple spaces Erman, L. D.; Hayes-Roth, F.; Lesser, V. R.; Reddy, D. R. (1980). "The

    Blackboard system

    Blackboard_system

  • Barycentric coordinate system
  • Coordinate system that is defined by points instead of vectors

    never zero. Two tuples of barycentric coordinates specify the same point if and only if they are proportional; that is to say, if one tuple can be obtained

    Barycentric coordinate system

    Barycentric coordinate system

    Barycentric_coordinate_system

  • Array (data structure)
  • Type of data structure

    least one array index or key, the collection of which may be a tuple, known as an index tuple. In general, an array is a mutable and linear collection of

    Array (data structure)

    Array_(data_structure)

  • Baire space
  • Concept in topology

    Baire spaces. An example is the affine space A n {\displaystyle \mathbb {A} ^{n}} consisting of the set C n {\displaystyle \mathbb {C} ^{n}} of n-tuples of

    Baire space

    Baire_space

  • List of data structures
  • Data organization and storage formats

    structure or struct), a collection of fields Product type (also called a tuple), a record in which the fields are not named String, a sequence of characters

    List of data structures

    List_of_data_structures

  • Configuration space (mathematics)
  • Concept in mathematics

    product topology. The nth (ordered) configuration space of X {\displaystyle X} is the set of n-tuples of pairwise distinct points in X {\displaystyle X}

    Configuration space (mathematics)

    Configuration space (mathematics)

    Configuration_space_(mathematics)

  • Color model
  • Mathematical model describing colors as tuples of numbers

    can be represented as tuples of numbers, typically as three or four values or color components. It differs from a color space in that a color model is

    Color model

    Color_model

  • Color difference
  • Metric for difference between two colors

    tuple and wishes to find the color difference, computationally one of the easiest is to consider R, G, B linear dimensions defining the color space.

    Color difference

    Color_difference

  • Turing machine
  • Computation model defining an abstract machine

    unbounded amount of storage space. Following Hopcroft & Ullman (1979), a (one-tape) Turing machine can be formally defined as a 7-tuple M = ⟨ Q , Γ , b , Σ

    Turing machine

    Turing machine

    Turing_machine

  • Reciprocal lattice
  • Fourier transform of a real-space lattice, important in solid-state physics

    subscript n = ( n 1 , n 2 , n 3 ) {\displaystyle n=(n_{1},n_{2},n_{3})} as 3-tuple of integers, R n = n 1 a 1 + n 2 a 2 + n 3 a 3 {\displaystyle \mathbf {R}

    Reciprocal lattice

    Reciprocal lattice

    Reciprocal_lattice

  • Banach–Alaoglu theorem
  • Theorem in functional analysis

    X}\mathbb {K} } because this is true of X # . {\displaystyle X^{\#}.} This tuple m ∙   = def   ( m x ) x ∈ X {\displaystyle m_{\bullet }~{\stackrel {\scriptscriptstyle

    Banach–Alaoglu theorem

    Banach–Alaoglu_theorem

  • Vector field
  • Assignment of a vector to each point in a subset of Euclidean space

    n-dimensional Euclidean space R n {\displaystyle \mathbb {R} ^{n}} can be represented as a vector-valued function that associates an n-tuple of real numbers to

    Vector field

    Vector field

    Vector_field

  • Change of basis
  • Coordinate change in linear algebra

    Let F be a field, the set F n {\displaystyle F^{n}} of the n-tuples is an F-vector space whose addition and scalar multiplication are defined component-wise

    Change of basis

    Change of basis

    Change_of_basis

  • Number line
  • Line formed by the real numbers

    coordinate axes are number lines which associate points in a geometric space with tuples of numbers, so geometric shapes can be described using numerical equations

    Number line

    Number_line

  • Coordinate vector
  • Concept in linear algebra

    vector is a representation of a vector as an ordered list of numbers (a tuple) that describes the vector in terms of a particular ordered basis. An easy

    Coordinate vector

    Coordinate_vector

  • Complex projective space
  • Mathematical concept

    ^{n+1},\qquad (Z_{1},Z_{2},\ldots ,Z_{n+1})\neq (0,0,\ldots ,0)} where the tuples differing by an overall rescaling are identified: ( Z 1 , Z 2 , … , Z n

    Complex projective space

    Complex projective space

    Complex_projective_space

  • Transmission Control Protocol
  • Principal protocol used to stream data across an IP network

    sees any evidence of an attack. A TCP connection is identified by a four-tuple of the source address, source port, destination address, and destination

    Transmission Control Protocol

    Transmission_Control_Protocol

  • Complex space
  • Index of articles associated with the same name

    analytic space, a generalization of a complex manifold, with singularities allowed Complex coordinate space, the set of all ordered n-tuples of complex

    Complex space

    Complex_space

  • Classifying space
  • Quotient of a weakly contractible space by a free action

    be the weak simplicial complex whose n- simplices are the ordered (n+1)-tuples [ g 0 , … , g n ] {\displaystyle [g_{0},\ldots ,g_{n}]} of elements of G

    Classifying space

    Classifying_space

  • Space hierarchy theorem
  • Both deterministic and nondeterministic machines can solve more problems given more space

    either a SPACE constructible tuple giving the per-tape space usage, or a SPACE(f(n)-ω(log(f(n)))-constructible number giving the total space usage (not

    Space hierarchy theorem

    Space_hierarchy_theorem

  • LF-space
  • Topological vector space

    the indexing set I is understood then I is often omitted from the above tuple (i.e. not written); the same is true for the bonding maps if they are understood

    LF-space

    LF-space

  • Ordered key–value store
  • similarly to what is dubbed RDBMS, Tuple Stores, also known as Triple Store or Quad Store but also Generic Tuple Store, Document database, that mimics

    Ordered key–value store

    Ordered_key–value_store

  • Equivalence class
  • Mathematical concept

    equivalence classes is sometimes called the quotient set or the quotient space of S {\displaystyle S} by ∼ , {\displaystyle \sim ,} and is denoted by S

    Equivalence class

    Equivalence class

    Equivalence_class

  • Particle method
  • Class of numerical methods in scientific computing

    an initial tuple of particles p 1 ∈ P ∗ {\displaystyle \mathbf {p} ^{1}\in P^{*}} . In a specific particle method, the elements of the tuple ( P , G ,

    Particle method

    Particle_method

  • Surjection of Fréchet spaces
  • Characterization of surjectivity

    {\displaystyle P} . That is, suppose that for every n {\displaystyle n} -tuple of non-negative integers p = ( p 1 , … , p n ) {\displaystyle p=\left(p_{1}

    Surjection of Fréchet spaces

    Surjection_of_Fréchet_spaces

  • Immersion (mathematics)
  • Differentiable function whose derivative is everywhere injective

    closed manifold in codimension 0 (if the original manifold is closed). A k-tuple point (double, triple, etc.) of an immersion f : M → N is an unordered set

    Immersion (mathematics)

    Immersion (mathematics)

    Immersion_(mathematics)

  • Linda-like systems
  • Programing models

    programming model based on "item collections" which resemble tuple spaces, but are single assignment (tuples may not be removed or replaced). Because of this restriction

    Linda-like systems

    Linda-like_systems

  • Pythagorean triple
  • Integer side lengths of a right triangle

    is a Pythagorean n-tuple for any tuple of positive integers (m1, ..., mn) with m2 1 > m2 2 + ... + m2 n. The Pythagorean n-tuple can be made primitive

    Pythagorean triple

    Pythagorean triple

    Pythagorean_triple

  • Double dispatch
  • Feature in programming languages

    PROCEDURE [ANY, TUPLE [STRING, STRING]] -- Drawing agent of Current. feature {NONE} -- Implementation draw (a_data_agent: FUNCTION [ANY, TUPLE, TUPLE [name, color:

    Double dispatch

    Double_dispatch

  • Fiber bundle
  • Continuous surjection satisfying a local triviality condition

    4-tuple ( E , B , π , F ) , {\displaystyle (E,\,B,\,\pi ,\,F),} where E , B , {\displaystyle E,B,} and F {\displaystyle F} are topological spaces and

    Fiber bundle

    Fiber bundle

    Fiber_bundle

  • Inverse function theorem
  • Theorem in mathematics

    generalizes to functions from n-tuples (of real or complex numbers) to n-tuples, and to functions between vector spaces of the same finite dimension, by

    Inverse function theorem

    Inverse function theorem

    Inverse_function_theorem

  • Linear equation
  • Equation that does not involve powers or products of variables

    variables. A solution of such an equation is a n-tuple such that substituting each element of the tuple for the corresponding variable transforms the equation

    Linear equation

    Linear equation

    Linear_equation

  • Covariance and contravariance of vectors
  • Vector behavior under coordinate changes

    measurement or series of measurements, and is represented as a list (or tuple) of numbers such as ( v 1 , v 2 , v 3 ) . {\displaystyle (v_{1},v_{2},v_{3})

    Covariance and contravariance of vectors

    Covariance and contravariance of vectors

    Covariance_and_contravariance_of_vectors

  • Markov chain
  • Random process independent of past history

    which has the 'classical' Markov property by taking as state space the ordered m-tuples of X values, i.e., Y n = ( X n , X n − 1 , … , X n − m + 1 ) {\displaystyle

    Markov chain

    Markov chain

    Markov_chain

  • Python syntax and semantics
  • Set of rules defining correctly structured programs

    append(5) Tuples (class tuple) are immutable sequences of items of arbitrary types. There is also a special syntax to create tuples my_tuple: tuple[int |

    Python syntax and semantics

    Python syntax and semantics

    Python_syntax_and_semantics

  • Bolzano–Weierstrass theorem
  • Bounded sequence in finite-dimensional Euclidean space has a convergent subsequence

    R n {\displaystyle \mathbb {R} ^{n}} , then it can be expressed as an n-tuple of sequences in R {\displaystyle \mathbb {R} } by writing x m = ( x m 1

    Bolzano–Weierstrass theorem

    Bolzano–Weierstrass_theorem

  • Extensible Storage Engine
  • Microsoft embedded database engine

    minimum tuple size of 4 characters and a maximum tuple length of 10 characters, then the following sub-strings will be indexed: Even though tuple indexes

    Extensible Storage Engine

    Extensible_Storage_Engine

  • Markov decision process
  • Mathematical model for sequential decision making under uncertainty

    4-tuple ( S , A , P a , R a ) {\displaystyle (S,A,P_{a},R_{a})} , where: S {\displaystyle S} is a set of states called the state space. The state space

    Markov decision process

    Markov_decision_process

  • Stiefel manifold
  • Manifold of all orthonormal k-frames in n-dimensional Euclidean space

    {\displaystyle \mathbb {R} ^{n}.} That is, it is the set of ordered orthonormal k-tuples of vectors in R n . {\displaystyle \mathbb {R} ^{n}.} It is named after

    Stiefel manifold

    Stiefel_manifold

  • Integer lattice
  • Lattice group in Euclidean space whose points are integer n-tuples

    ⁠, is the lattice in the Euclidean space ⁠ R n {\displaystyle \mathbb {R} ^{n}} ⁠ whose lattice points are n-tuples of integers. The two-dimensional integer

    Integer lattice

    Integer lattice

    Integer_lattice

  • Automatic differentiation
  • Numerical calculations carrying along derivatives

    Then the partial function as well as the partial derivative are evaluated. tuple<float,float> evaluateAndDerive(Expression Z, Variable V) { if isVariable(Z)

    Automatic differentiation

    Automatic_differentiation

  • List (abstract data type)
  • Finite, ordered collection of items

    of a list is a computer representation of the mathematical concept of a tuple or finite sequence. A list may contain the same value more than once, and

    List (abstract data type)

    List_(abstract_data_type)

  • Triangulation (topology)
  • Representation of mathematical space

    ik/p},z_{2}\cdot e^{2\pi ikq/p})} . For different tuples ( p , q ) {\displaystyle (p,q)} , lens spaces will be homotopy equivalent but not homeomorphic

    Triangulation (topology)

    Triangulation (topology)

    Triangulation_(topology)

  • Circle of fifths
  • Relationship among tones of the chromatic scale

    In twelve-tone equal temperament, one can start off with an ordered 12-tuple (tone row) of integers: (0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11) representing

    Circle of fifths

    Circle of fifths

    Circle_of_fifths

  • Vector notation
  • Use of coordinates for representing vectors

    coordinates. A vector v in n-dimensional real coordinate space can be specified using a tuple (ordered list) of coordinates: v = ( v 1 , v 2 , … , v n

    Vector notation

    Vector notation

    Vector_notation

  • C++11
  • 2011 edition of the C++ programming language standard

    exists std::make_tuple to automatically create std::tuples using type deduction and auto helps to declare such a tuple. std::tie creates tuples of lvalue references

    C++11

    C++11

  • Quantum Turing machine
  • Model of quantum computation

    space to itself. That is, a classical Turing machine is described by a 7-tuple M = ⟨ Q , Γ , b , Σ , δ , q 0 , F ⟩ {\displaystyle M=\langle Q,\Gamma ,b

    Quantum Turing machine

    Quantum_Turing_machine

  • Glossary of linear algebra
  • coordinate vector The tuple of the coordinates of a vector on a basis. covector An element of the dual space of a vector space, (that is a linear form)

    Glossary of linear algebra

    Glossary_of_linear_algebra

  • Hurwitz space
  • Moduli spaces of ramified covers

    is the set of such tuples with the additional constraint g i ∈ c i {\displaystyle g_{i}\in c_{i}} . Topologically, the Hurwitz space classifying G {\displaystyle

    Hurwitz space

    Hurwitz_space

  • Linear algebra
  • Branch of mathematics

    addition. The elements of a specific vector space may have various natures; for example, they could be tuples, sequences, functions, polynomials, or matrices

    Linear algebra

    Linear algebra

    Linear_algebra

  • Subhash Suri
  • Indian-American computer scientist

    Srinivasan, V.; Suri, S.; Varghese, G. (1999), "Packet classification using tuple space search", Proceedings of the ACM SIGCOMM '99 Conference on Applications

    Subhash Suri

    Subhash_Suri

AI & ChatGPT searchs for online references containing TUPLE SPACE

TUPLE SPACE

AI search references containing TUPLE SPACE

TUPLE SPACE

  • Murley
  • Surname or Lastname

    Irish (County Cork)

    Murley

    Irish (County Cork) : Anglicized form of Gaelic Ó Murthuile, ‘descendant of Murthuile’, a personal name from murthuile ‘sea tide’ (muir ‘sea’ + tuile ‘tide’, ‘flood’).Irish (Donegal and Mayo) : Anglicized form of Gaelic Ó Murghaile ‘descendant of Murghal’, a personal name from muir ‘sea’ + gal ‘valor’.English : possibly of Irish origin, but it occurs chiefly in southwestern counties, suggesting that it may be a variant of the habitational name Morley, from Moreleigh in Devon.

    Murley

  • Space
  • Surname or Lastname

    English or Scottish

    Space

    English or Scottish : unexplained.

    Space

  • Avkash
  • Boy/Male

    Hindu

    Avkash

    Limitless space Avatar incarnation

    Avkash

  • Raivathi
  • Girl/Female

    Gujarati, Hindu, Indian

    Raivathi

    Star in Space

    Raivathi

  • Flood
  • Surname or Lastname

    English

    Flood

    English : topographic name for someone who lived by a small stream or an intermittent spring (Old English flōd(e), from flōwan ‘to flow’).Anglicized form of the Welsh personal name Llwyd (see Lloyd).Irish : translation of various names correctly or erroneously associated with Gaelic tuile ‘flood’ (see Toole).

    Flood

  • Antariksha | அஂதரிக்ஷ
  • Girl/Female

    Tamil

    Antariksha | அஂதரிக்ஷ

    Space, Sky

    Antariksha | அஂதரிக்ஷ

  • Dagar |
  • Boy/Male

    Muslim

    Dagar |

    Open space, Battle field

    Dagar |

  • Antareeksh
  • Boy/Male

    Hindu

    Antareeksh

    Space

    Antareeksh

  • Vyomi
  • Girl/Female

    Indian, Telugu

    Vyomi

    Goddess of Space

    Vyomi

  • Dagar
  • Boy/Male

    Arabic, Muslim, Pashtun

    Dagar

    Battle Field; Open Space

    Dagar

  • Watler
  • Surname or Lastname

    English

    Watler

    English : occupational name for a wattler, Middle English watelere, i.e. someone who made the panels of interwoven twigs that were used to fill the spaces between the structural timbers of a timber frame building. See also Dauber.

    Watler

  • Mottram
  • Surname or Lastname

    English

    Mottram

    English : habitational name from either of two places in Cheshire. It is possible that the name originally denoted a building where village assemblies were held, named in Old English as ‘meeting-house’, from (ge)mōt ‘meeting’ + ærn ‘house’, ‘hall’. Other possibilities are that the name derives from Old English (ge)mōt-rūm ‘meeting space’, or (ge)mōt-treum ‘assembly trees’.

    Mottram

  • Antrix
  • Boy/Male

    Hindu

    Antrix

    Space

    Antrix

  • Rehoboth
  • Girl/Female

    Biblical

    Rehoboth

    Spaces, places.

    Rehoboth

  • Antariksh
  • Boy/Male

    Hindu

    Antariksh

    Space

    Antariksh

  • Dagar
  • Boy/Male

    Indian

    Dagar

    Open space, Battle field

    Dagar

  • Paritha
  • Girl/Female

    Indian, Telugu

    Paritha

    Space

    Paritha

  • Rehob
  • Boy/Male

    Biblical

    Rehob

    Breadth, space, extent.

    Rehob

  • TUULE
  • Female

    Finnish

    TUULE

    Estonian form of Finnish Tuuli, TUULE means "wind."

    TUULE

  • Aputa
  • Girl/Female

    Maori

    Aputa

    Open spaces.

    Aputa

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Online names & meanings

  • Ake
  • Boy/Male

    Australian, German, Norse

    Ake

    Ancestors

  • Godavari
  • Girl/Female

    Bengali, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Sanskrit, Sindhi, Tamil, Telugu, Traditional

    Godavari

    Sacred River of India

  • ShamsUlHaq
  • Boy/Male

    Arabic, Muslim

    ShamsUlHaq

    Appellation Given to Indian and Pakistani Scholars; The Sun of Truth

  • Soham
  • Girl/Female

    Indian

    Soham

    Sea

  • Layia
  • Girl/Female

    Indian

    Layia

    Dark beauty, Night

  • Kekala | கேகலா
  • Girl/Female

    Tamil

    Kekala | கேகலா

    Dancer

  • Mrithula | ம்ரீதுலா
  • Girl/Female

    Tamil

    Mrithula | ம்ரீதுலா

    Softness

  • MENDEL
  • Male

    Yiddish

    MENDEL

    (מֶנְדְל) Yiddish name derived from Hebrew Menashsheh, MENDEL means "comforter."

  • Nakshika
  • Girl/Female

    Indian

    Nakshika

    One who Love Stars

  • Ide Ida
  • Girl/Female

    Irish

    Ide Ida

    Meaning “thirst” as in “thirst for goodness or knowledge.” St. Ide and St. Brigid are considered the most influential woman saints of early Irish Christianity. Associated with education, Ide founded a monastery in Killeedy in County Limerick where a holy well is dedicated to her. In an earlier legend she was the foster-mother of the infant Jesus.

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Other words and meanings similar to

TUPLE SPACE

AI search in online dictionary sources & meanings containing TUPLE SPACE

TUPLE SPACE

  • Space
  • n.

    To arrange or adjust the spaces in or between; as, to space words, lines, or letters.

  • Vacuum
  • n.

    A space entirely devoid of matter (called also, by way of distinction, absolute vacuum); hence, in a more general sense, a space, as the interior of a closed vessel, which has been exhausted to a high or the highest degree by an air pump or other artificial means; as, water boils at a reduced temperature in a vacuum.

  • Tulle
  • n.

    A kind of silk lace or light netting, used for veils, etc.

  • Tulle
  • n.

    In plate armor, a suspended plate in from of the thigh. See Illust. of Tasses.

  • Walker
  • n.

    A forest officer appointed to walk over a certain space for inspection; a forester.

  • Velocity
  • n.

    Rate of motion; the relation of motion to time, measured by the number of units of space passed over by a moving body or point in a unit of time, usually the number of feet passed over in a second. See the Note under Speed.

  • Volume
  • n.

    Dimensions; compass; space occupied, as measured by cubic units, that is, cubic inches, feet, yards, etc.; mass; bulk; as, the volume of an elephant's body; a volume of gas.

  • Tule
  • n.

    A large bulrush (Scirpus lacustris, and S. Tatora) growing abundantly on overflowed land in California and elsewhere.

  • Duple
  • a.

    Double.

  • Voided
  • a.

    Having the inner part cut away, or left vacant, a narrow border being left at the sides, the tincture of the field being seen in the vacant space; -- said of a charge.

  • Vast
  • n.

    A waste region; boundless space; immensity.

  • Jabot
  • n.

    An arrangement of lace or tulle, looped ornamentally, and worn by women on the front of the dress.

  • Valley
  • n.

    The space inclosed between ranges of hills or mountains; the strip of land at the bottom of the depressions intersecting a country, including usually the bed of a stream, with frequently broad alluvial plains on one or both sides of the stream. Also used figuratively.

  • Void
  • n.

    An empty space; a vacuum.

  • Spaced
  • imp. & p. p.

    of Space

  • Verge
  • n.

    A border, limit, or boundary of a space; an edge, margin, or brink of something definite in extent.

  • Spaceless
  • a.

    Without space.

  • Space
  • n.

    A quantity or portion of extension; distance from one thing to another; an interval between any two or more objects; as, the space between two stars or two hills; the sound was heard for the space of a mile.

  • Vicinity
  • n.

    That which is near, or not remote; that which is adjacent to anything; adjoining space or country; neighborhood.

  • Velum
  • n.

    The circular membrane that partially incloses the space beneath the umbrella of hydroid medusae.