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  • Multi-adjoint logic programming
  • Sub-field of logic programming

    Multi-adjoint logic programming defines syntax and semantics of a logic programming program in such a way that the underlying maths justifying the results

    Multi-adjoint logic programming

    Multi-adjoint_logic_programming

  • Commutative property
  • Property of some mathematical operations

    Valverde, Agustín; Vojtáš, Peter (2004). "Towards Biresiduated Multi-adjoint Logic Programming". In Conejo, Ricardo; Urretavizcaya, Maite; Pérez-de-la-Cruz

    Commutative property

    Commutative property

    Commutative_property

  • Separation logic
  • Concept in computer science

    precisely, the adjoint operators are _ ∗ Q {\displaystyle \_\ast Q} and Q − ∗ _ {\displaystyle Q-\!\!\ast \,\_} . In separation logic, Hoare triples have

    Separation logic

    Separation_logic

  • Quantum logic gate
  • Basic circuit in quantum computing

    computation, a quantum logic gate (or simply quantum gate) is a basic quantum circuit operating on a small number of qubits. Quantum logic gates are the building

    Quantum logic gate

    Quantum logic gate

    Quantum_logic_gate

  • Currying
  • Transforming a function in such a way that it only takes a single argument

    Propositional Calculus, 8. Heyting Algebras, and 9. Quantifiers as Adjoints". Sheaves in Geometry and Logic: A First Introduction to Topos Theory. New York: Springer-Verlag

    Currying

    Currying

  • Grigore Moisil
  • Romanian mathematician

    Quantum computers Algebraic logic: MV-algebra Symbolic logic: Mathematical logic Algebra Category theory: Categorical logic, Adjoint functors Institute of Electrical

    Grigore Moisil

    Grigore Moisil

    Grigore_Moisil

  • Jacob T. Schwartz
  • American mathematician (1930-2009)

    parallel computing, programming language design and implementation, robotics, set-theoretic approaches in computational logic, proof and program verification

    Jacob T. Schwartz

    Jacob T. Schwartz

    Jacob_T._Schwartz

  • Backpropagation
  • Optimization algorithm for artificial neural networks

    networks in terms of matrix multiplication, or more generally in terms of the adjoint graph. For the basic case of a feedforward network, where nodes in each

    Backpropagation

    Backpropagation

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

    equivalence between matrix games and linear programming. Later, von Neumann suggested a new method of linear programming, using the homogeneous linear system

    John von Neumann

    John von Neumann

    John_von_Neumann

  • Glossary of areas of mathematics
  • norm topology of operators.(ii)A is closed under the operation of taking adjoints of operators. Cartesian geometry see analytic geometry Calculus An area

    Glossary of areas of mathematics

    Glossary_of_areas_of_mathematics

  • Peter J. Freyd
  • American mathematician (born 1936)

    supervision of Norman Steenrod and David Buchsbaum. Freyd is best known for his adjoint functor theorem. He was the author of the foundational book Abelian Categories:

    Peter J. Freyd

    Peter J. Freyd

    Peter_J._Freyd

  • Schrödinger equation
  • Description of a quantum-mechanical system

    momentum, energy, spin – are represented by observables, which are self-adjoint operators acting on the Hilbert space. A wave function can be an eigenvector

    Schrödinger equation

    Schrödinger_equation

  • Bell's theorem
  • Theorem in physics

    momentum, energy, spin — are represented by "observables", which are self-adjoint linear operators acting on the Hilbert space. When an observable is measured

    Bell's theorem

    Bell's_theorem

  • List of numerical analysis topics
  • constrained quadratic program Linear-fractional programming — objective is ratio of linear functions, constraints are linear Fractional programming — objective

    List of numerical analysis topics

    List_of_numerical_analysis_topics

  • Quantum entanglement
  • Physics phenomenon

    \sum _{j}|c_{ij}|^{2}=1} , and the vectors are unit vectors. This is self-adjoint and positive and has trace 1. Extending the definition of separability

    Quantum entanglement

    Quantum entanglement

    Quantum_entanglement

  • Leroy P. Steele Prize
  • Awarded every year by the American Mathematical Society

    Jacob T. (1988) [1963]. Linear Operators, Part 2: Spectral Theory, Self Adjoint Operators in Hilbert Space (Wiley Classics Library ed.). New York: John

    Leroy P. Steele Prize

    Leroy_P._Steele_Prize

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MULTI ADJOINT-LOGIC-PROGRAMMING

  • Joint
  • a.

    Shared by, or affecting two or more; held in common; as, joint property; a joint bond.

  • Logician
  • n.

    A person skilled in logic.

  • Witcraft
  • n.

    The art of reasoning; logic.

  • Adjoin
  • v. i.

    To lie or be next, or in contact; to be contiguous; as, the houses adjoin.

  • Rejoint
  • v. t.

    To reunite the joints of; to joint anew.

  • Sophistry
  • n.

    The art or process of reasoning; logic.

  • Muftis
  • pl.

    of Mufti

  • Metalogical
  • a.

    Beyond the scope or province of logic.

  • Extralogical
  • a.

    Lying outside of the domain of logic.

  • Joint
  • a.

    United, joined, or sharing with another or with others; not solitary in interest or action; holding in common with an associate, or with associates; acting together; as, joint heir; joint creditor; joint debtor, etc.

  • Logic
  • n.

    The science or art of exact reasoning, or of pure and formal thought, or of the laws according to which the processes of pure thinking should be conducted; the science of the formation and application of general notions; the science of generalization, judgment, classification, reasoning, and systematic arrangement; correct reasoning.

  • Logics
  • n.

    See Logic.

  • Logical
  • a.

    Of or pertaining to logic; used in logic; as, logical subtilties.

  • Adjoined
  • imp. & p. p.

    of Adjoin

  • Physicologic
  • n.

    Logic illustrated by physics.

  • Joint
  • a.

    Joined; united; combined; concerted; as joint action.

  • Logic
  • n.

    A treatise on logic; as, Mill's Logic.

  • Joint
  • v. t.

    To unite by a joint or joints; to fit together; to prepare so as to fit together; as, to joint boards.