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BIRKHOFF ALGORITHM

  • Birkhoff algorithm
  • Tool for working with matrices

    Birkhoff's algorithm (also called Birkhoff-von-Neumann algorithm) is an algorithm for decomposing a bistochastic matrix into a convex combination of permutation

    Birkhoff algorithm

    Birkhoff_algorithm

  • Garrett Birkhoff
  • American mathematician (1911–1996)

    Garrett Birkhoff. Springer Science & Business Media. ISBN 978-0-8176-3114-7. Birkhoff algorithm Birkhoff's condition Birkhoff polytope Birkhoff's representation

    Garrett Birkhoff

    Garrett_Birkhoff

  • Birkhoff polytope
  • Polytope

    It is related to the Ford–Fulkerson algorithm that computes the maximum flow in a flow network. Birkhoff algorithm Permutohedron Stable matching polytope

    Birkhoff polytope

    Birkhoff_polytope

  • Doubly stochastic matrix
  • Type of square matrix

    forward by R. M. Caron et al. Stochastic matrix Unistochastic matrix Birkhoff algorithm Marshal, Olkin (1979). Inequalities: Theory of Majorization and Its

    Doubly stochastic matrix

    Doubly_stochastic_matrix

  • Birkhoff decomposition
  • Topics referred to by the same term

    matrices. It can be found by the Birkhoff algorithm. This disambiguation page lists articles associated with the title Birkhoff decomposition. If an internal

    Birkhoff decomposition

    Birkhoff_decomposition

  • Birkhoff
  • Surname list

    different decompositions Birkhoff algorithm Poincaré–Birkhoff–Witt theorem This page lists people with the surname Birkhoff. If an internal link intending

    Birkhoff

    Birkhoff

  • List of algorithms
  • An algorithm is a fundamental set of rules or defined procedures that are typically designed and used to be a simpler way to solve a specific problem

    List of algorithms

    List_of_algorithms

  • Birkhoff's theorem (relativity)
  • Statement of spherically symmetric spacetimes

    In general relativity, Birkhoff–Jebsen's theorem states that any spherically symmetric solution of the vacuum field equations must be static and asymptotically

    Birkhoff's theorem (relativity)

    Birkhoff's theorem (relativity)

    Birkhoff's_theorem_(relativity)

  • Birkhoff factorization
  • Matrix decomposition in mathematics

    In mathematics, Birkhoff factorization or Birkhoff decomposition, introduced by George David Birkhoff (1909), is a generalization of the LU decomposition

    Birkhoff factorization

    Birkhoff_factorization

  • Simultaneous eating algorithm
  • Algorithm for allocating divisible objects

    convex combination of permutation matrices. This can be done by the Birkhoff algorithm. It is guaranteed to find a combination in which the number of permutation

    Simultaneous eating algorithm

    Simultaneous_eating_algorithm

  • Gordan's lemma
  • Theorem in convex and algebraic geometry

    the set of non-decomposable multi-hypergraphs is finite. Birkhoff algorithm is an algorithm that, given a bistochastic matrix (a matrix which solves a

    Gordan's lemma

    Gordan's_lemma

  • Graph coloring
  • Methodic assignment of colors to elements of a graph

    for being the first major computer-aided proof. In 1912, George David Birkhoff introduced the chromatic polynomial to study the coloring problem, which

    Graph coloring

    Graph coloring

    Graph_coloring

  • List of things named after John von Neumann
  • of the things (and topics) listed below. Birkhoff–von Neumann algorithm Birkhoff–von Neumann theorem Birkhoff–von Neumann decomposition Dirac–von Neumann

    List of things named after John von Neumann

    List_of_things_named_after_John_von_Neumann

  • Spline (mathematics)
  • Mathematical function defined piecewise by polynomials

    at Citroën, Pierre Bézier at Renault, and Birkhoff, Garabedian, and de Boor at General Motors (see Birkhoff and de Boor, 1965), all for work occurring

    Spline (mathematics)

    Spline (mathematics)

    Spline_(mathematics)

  • Greatest common divisor
  • Largest integer that divides given integers

    Garrett Birkhoff. A Survey of Modern Algebra, Fourth Edition. MacMillan Publishing Co., 1977. ISBN 0-02-310070-2. 1–7: "The Euclidean Algorithm." gcd(x

    Greatest common divisor

    Greatest_common_divisor

  • Rental harmony
  • Problem of fair division

    in time O*(2k) by dynamic programming, where k is the size of the Birkhoff algorithm (k ≤ n2). They conjecture that minimizing the largest amount of switches

    Rental harmony

    Rental_harmony

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

    paper by von Neumann and Garrett Birkhoff, the first to introduce quantum logics, wherein von Neumann and Birkhoff first proved that quantum mechanics

    John von Neumann

    John von Neumann

    John_von_Neumann

  • Hasse diagram
  • Visual depiction of a partially ordered set

    ISBN 978-3-540-57273-2 Birkhoff, Garrett (1948), Lattice Theory (Revised ed.), American Mathematical Society Chan, Hubert (2004), "A parameterized algorithm for upward

    Hasse diagram

    Hasse diagram

    Hasse_diagram

  • Fractional matching
  • matrix – the sum of elements in each row and each column is one. Birkhoff's algorithm can be used to decompose the matrix into a convex sum of at most

    Fractional matching

    Fractional_matching

  • Chromatic polynomial
  • Function in algebraic graph theory

    function of the number of colors and was originally defined by George David Birkhoff to study the four color problem. It was generalised to the Tutte polynomial

    Chromatic polynomial

    Chromatic polynomial

    Chromatic_polynomial

  • Colour refinement algorithm
  • colour refinement algorithm also known as the naive vertex classification, or the 1-dimensional version of the Weisfeiler-Leman algorithm, is a routine used

    Colour refinement algorithm

    Colour_refinement_algorithm

  • Fair random assignment
  • Fair division problem

    In the classic setting, in which m=n, this can be done using the Birkhoff algorithm. It can decompose any n-by-n matrix of agent-object probabilities

    Fair random assignment

    Fair_random_assignment

  • Newman–Janis algorithm
  • Technique to find exact solutions to Einstein field equations

    theories. Physics portal Mathematics portal Astronomy portal Science portal Birkhoff's theorem (relativity) Newman, E. T.; Janis, A. I. (June 1965). "Note on

    Newman–Janis algorithm

    Newman–Janis_algorithm

  • Richard S. Pierce
  • American mathematician (1927 to 1992)

    acquainted with Garrett Birkhoff. Together they made the Pierce-Birkhoff conjecture, which concerned a minimax approximation algorithm for polynomials. In

    Richard S. Pierce

    Richard_S._Pierce

  • Irreducible polynomial
  • Polynomial without nontrivial factorization

    Quadratic equation § Quadratic factorization Gallian 2012, p. 311 Mac Lane & Birkhoff 1999 do not explicitly define "reducible", but they use it in several places

    Irreducible polynomial

    Irreducible_polynomial

  • List of numerical analysis topics
  • zero matrix Algorithms for matrix multiplication: Strassen algorithm Coppersmith–Winograd algorithm Cannon's algorithm — a distributed algorithm, especially

    List of numerical analysis topics

    List_of_numerical_analysis_topics

  • Nested dissection
  • dissection was introduced by George (1973); the name was suggested by Garrett Birkhoff. Nested dissection consists of the following steps: Form an undirected

    Nested dissection

    Nested_dissection

  • Dedekind–MacNeille completion
  • Smallest complete lattice containing a partial order

    than or equal to x. The result is a distributive lattice and is used in Birkhoff's representation theorem. However, it may have many more elements than are

    Dedekind–MacNeille completion

    Dedekind–MacNeille completion

    Dedekind–MacNeille_completion

  • Richardson extrapolation
  • Sequence acceleration method in numerical analysis

    trapezoid rule, and the Bulirsch–Stoer algorithm for solving ordinary differential equations. In the words of Birkhoff and Rota, "its usefulness for practical

    Richardson extrapolation

    Richardson extrapolation

    Richardson_extrapolation

  • Median graph
  • Graph with a median for each three vertices

    . The concept of median graphs has long been studied, for instance by Birkhoff & Kiss (1947) or (more explicitly) by Avann (1961), but the first paper

    Median graph

    Median graph

    Median_graph

  • Polynomial
  • Type of mathematical expression

    field. See "polynomial" and "binomial", Compact Oxford English Dictionary Birkhoff & Lane 1997, p. 72. Sahai & Bist 2002, p. 20. Young 2022, p. 346. Beauregard

    Polynomial

    Polynomial

  • Chaos theory
  • Field of mathematics and science based on non-linear systems and initial conditions

    theorem is the Birkhoff Transitivity Theorem. It is easy to see that the existence of a dense orbit implies topological transitivity. The Birkhoff Transitivity

    Chaos theory

    Chaos theory

    Chaos_theory

  • Ronald Graham
  • American mathematician (1935–2020)

    graph theory, the Coffman–Graham algorithm for approximate scheduling and graph drawing, and the Graham scan algorithm for convex hulls. He also began

    Ronald Graham

    Ronald Graham

    Ronald_Graham

  • Lattice of stable matchings
  • Algebra whose elements are stable matchings

    "The NRMP matching algorithm revisited", Academic Medicine, 70 (6): 477–84, doi:10.1097/00001888-199506000-00008, PMID 7786367 Birkhoff, Garrett (1937),

    Lattice of stable matchings

    Lattice_of_stable_matchings

  • Integer
  • Number in {..., –2, –1, 0, 1, 2, ...}

    of N is denoted by Z; its elements are called the rational integers.] Birkhoff, Garrett (1948). Lattice Theory (Revised ed.). American Mathematical Society

    Integer

    Integer

  • Graphic matroid
  • Matroid with graph forests as independent sets

    co-graphic matroids", pp. 19–20, and section 9, "Graphic matroids", pp. 38–47. Birkhoff, Garrett (1995), Lattice Theory, Colloquium Publications, vol. 25 (3rd ed

    Graphic matroid

    Graphic matroid

    Graphic_matroid

  • Polyhedral combinatorics
  • Combinitorics of Polyhedra

    the Birkhoff polytope lies, and the non-negativity constraints define facets of the Birkhoff polytope within that subspace. However, the Birkhoff polytope

    Polyhedral combinatorics

    Polyhedral_combinatorics

  • Idempotence
  • Property of operations

    Basel: Birkhäuser. ISBN 978-3-7643-6996-5. Here: Sect.1.2, p.5. Garrett Birkhoff (1967). Lattice Theory. Colloquium Publications. Vol. 25. Providence: Am

    Idempotence

    Idempotence

    Idempotence

  • Real algebraic geometry
  • Study of systems of inequalitites

    the Pierce–Birkhoff conjecture) are also semialgebraic mappings. Computational real algebraic geometry is concerned with the algorithmic aspects of real

    Real algebraic geometry

    Real_algebraic_geometry

  • Selmer M. Johnson
  • American mathematician (1916–1996)

    number theory, was supervised by David Bourgin, a student of George David Birkhoff. In the same year, he joined the RAND Corporation, becoming part of what

    Selmer M. Johnson

    Selmer_M._Johnson

  • Relativity (M. C. Escher)
  • Print by M. C. Escher

    Patterns in Saracenic Art G. H. Hardy A Mathematician's Apology George David Birkhoff Aesthetic Measure Douglas Hofstadter Gödel, Escher, Bach Nikos Salingaros

    Relativity (M. C. Escher)

    Relativity_(M._C._Escher)

  • Combinatorics
  • Branch of discrete mathematics

    polytopes are also considered, such as permutohedra, associahedra and Birkhoff polytopes. Combinatorial geometry is a historical name for discrete geometry

    Combinatorics

    Combinatorics

  • Lyndon word
  • String that is strictly smaller in lexicographic order than all of its rotations

    an explicit construction for the commutators appearing in the Poincaré–Birkhoff–Witt theorem needed for the construction of universal enveloping algebras

    Lyndon word

    Lyndon_word

  • Hilbert metric
  • Distance function

    AB, BC, AC do not meet the interior of one of the sides of Ω. Garrett Birkhoff used Hilbert's metric and the Banach contraction principle to rederive

    Hilbert metric

    Hilbert_metric

  • Formal concept analysis
  • Method of deriving an ontology

    mathematical theory of lattices and ordered sets that was developed by Garrett Birkhoff and others in the 1930s. Formal concept analysis finds practical application

    Formal concept analysis

    Formal_concept_analysis

  • Sylvester equation
  • Matrix equation in control theory

    .24.4109W. doi:10.1109/TIP.2015.2458572. PMID 26208345. S2CID 665111. Birkhoff and MacLane. A survey of Modern Algebra. Macmillan. pp. 213, 299. Online

    Sylvester equation

    Sylvester_equation

  • Algebraic statistics
  • Branch of mathematical statistics

    Birkhoff metrized the positive cone using Hilbert's projective metric and proved Jentsch's theorem using the contraction mapping theorem. Birkhoff's results

    Algebraic statistics

    Algebraic_statistics

  • Total order
  • Order whose elements are all comparable

    a < a {\displaystyle a<a} by asymmetry. References Halmos 1968, Ch.14. Birkhoff 1967, p. 2. Schmidt & Ströhlein 1993, p. 32. Fuchs 1963, p. 2. Davey &

    Total order

    Total_order

  • Haskell Curry
  • American mathematician (1900-1982)

    Philosophy (Ph.D.) in mathematics. While he was directed by George David Birkhoff to work on differential equations, his interests continued to shift to

    Haskell Curry

    Haskell_Curry

  • Convex hull
  • Smallest convex set containing a given set

    data", Journal of Algorithms, 31 (1): 1–28, CiteSeerX 10.1.1.134.6921, doi:10.1006/jagm.1998.0988, MR 1670903, S2CID 8013433 Birkhoff, Garrett (1935),

    Convex hull

    Convex hull

    Convex_hull

  • Euclidean geometry
  • Mathematical model of the physical space

    and to make clear the ramifications of the parallel postulate. Birkhoff's axioms: Birkhoff proposed four postulates for Euclidean geometry that can be confirmed

    Euclidean geometry

    Euclidean geometry

    Euclidean_geometry

  • Albrecht Dürer
  • German artist and theorist (1471–1528)

    Patterns in Saracenic Art G. H. Hardy A Mathematician's Apology George David Birkhoff Aesthetic Measure Douglas Hofstadter Gödel, Escher, Bach Nikos Salingaros

    Albrecht Dürer

    Albrecht Dürer

    Albrecht_Dürer

  • Unistochastic matrix
  • matrices contains all permutation matrices and its convex hull is the Birkhoff polytope of all doubly stochastic matrices for n ≥ 3 {\displaystyle n\geq

    Unistochastic matrix

    Unistochastic_matrix

  • Quantum logic
  • Theory of logic to account for observations from quantum theory

    The formal system takes as its starting point an obs­ervation of Garrett Birkhoff and John von Neumann, that the structure of experimental tests in classical

    Quantum logic

    Quantum_logic

  • Antichain
  • Subset of incomparable elements

    Society, 130 (2): 371–378, doi:10.1090/S0002-9939-01-06058-0, MR 1862115 Birkhoff, Garrett (1937), "Rings of sets", Duke Mathematical Journal, 3 (3): 443–454

    Antichain

    Antichain

  • Bergman's diamond lemma
  • Gröbner bases for non-commutative algebra

    an algorithm for obtaining a non-commutative Gröbner basis of the algebra from its defining relations. However, in contrast to Buchberger's algorithm, in

    Bergman's diamond lemma

    Bergman's_diamond_lemma

  • List of theorems
  • of theorems and similar statements include: List of algebras List of algorithms List of axioms List of conjectures List of data structures List of derivatives

    List of theorems

    List_of_theorems

  • Courant Institute School of Mathematics, Computing, and Data Science
  • Division of New York University, US (founded 1935)

    Cathleen Synge Morawetz, 1998 National Medal of Science, Steele Prize, Birkhoff Prize, Noether Lecturer, National Academy of Sciences, American Academy

    Courant Institute School of Mathematics, Computing, and Data Science

    Courant_Institute_School_of_Mathematics,_Computing,_and_Data_Science

  • Knowledge space
  • Concept in education theory

    set union and set intersection. The name "quasi-ordinal" arises from Birkhoff's representation theorem, which explains that distributive lattices uniquely

    Knowledge space

    Knowledge_space

  • Median algebra
  • Boolean algebra and every distributive lattice forms a median algebra. Birkhoff and Kiss showed that a median algebra with elements 0 and 1 satisfying

    Median algebra

    Median_algebra

  • Permutohedron
  • Polyhedron whose vertices represent permutations

    permutation polytopes, but this terminology is also used for the related Birkhoff polytope, defined as the convex hull of permutation matrices. More generally

    Permutohedron

    Permutohedron

    Permutohedron

  • Birthday problem
  • Probability of shared birthdays

    reprinted in Frank, P.; Goldstein, S.; Kac, M.; Prager, W.; Szegö, G.; Birkhoff, G., eds. (1964). Selected Papers of Richard von Mises. Vol. 2. Providence

    Birthday problem

    Birthday problem

    Birthday_problem

  • Feferman–Vaught theorem
  • Theorem about products in model theory

    products of algebraic structures (which is a consequence of one direction of Birkhoff's theorem). Consider a first-order logic signature L. The definition of

    Feferman–Vaught theorem

    Feferman–Vaught_theorem

  • Power set
  • Mathematical set of all subsets of a set

    "Subalgebra lattice". Encyclopedia of Mathematics. Retrieved 2025-11-23. Birkhoff, Garrett; Frink, Orrin, Jr. (1948). "Representations of Lattices by Sets"

    Power set

    Power set

    Power_set

  • Navier–Stokes equations
  • Equations of motion for viscous fluids

    to Navier Stokes Equation and Oceanography, Springer ISBN 3-540-35743-2 Birkhoff, Garrett (1960), Hydrodynamics, Princeton University Press Campos, D.(Editor)

    Navier–Stokes equations

    Navier–Stokes_equations

  • List of unsolved problems in mathematics
  • Existence of perfect cuboids and associated cuboid conjectures Pierce–Birkhoff conjecture: every piecewise-polynomial f : R n → R {\displaystyle f:\mathbb

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Tarski's axioms
  • Axiom set used in first-order logic

    modern axiomizations of Euclidean geometry are Hilbert's axioms (1899) and Birkhoff's axioms (1932). Using his axiom system, Tarski was able to show that the

    Tarski's axioms

    Tarski's_axioms

  • Degree of a polynomial
  • Mathematical concept

    Numbers, W. W. Norton & Company, p. 128, ISBN 9780393040029 Mac Lane and Birkhoff (1999) define "linear", "quadratic", "cubic", "quartic", and "quintic"

    Degree of a polynomial

    Degree_of_a_polynomial

  • R. Tyrrell Rockafellar
  • American mathematician

    Marquette University in 1959. Formally under the guidance of Professor Garrett Birkhoff, Rockafellar completed his Doctor of Philosophy degree in mathematics from

    R. Tyrrell Rockafellar

    R. Tyrrell Rockafellar

    R._Tyrrell_Rockafellar

  • Fibonacci cube
  • Family of graphs based on the Fibonacci sequence

    is also the graph of a distributive lattice that may be obtained via Birkhoff's representation theorem from a zigzag poset, a partially ordered set defined

    Fibonacci cube

    Fibonacci_cube

  • Natural number
  • Number used for counting

    Springer-Verlag Berlin Heidelberg. ISBN 978-3-662-02310-5. Mac Lane, Saunders; Birkhoff, Garrett (1999). Algebra (3rd ed.). American Mathematical Society. ISBN 978-0-8218-1646-2

    Natural number

    Natural number

    Natural_number

  • Polynomial interpolation
  • Form of interpolation

    may be solved by means of the Chinese remainder theorem for polynomials. Birkhoff interpolation is a further generalization where only derivatives of some

    Polynomial interpolation

    Polynomial_interpolation

  • Linear differential equation
  • Differential equation that is linear with respect to the unknown function

    Congress on Mathematical Software (pp. 35-41). Springer, Berlin, Heidelberg. Birkhoff, Garrett & Rota, Gian-Carlo (1978), Ordinary Differential Equations, New

    Linear differential equation

    Linear_differential_equation

  • Spinal muscular atrophy
  • Rare congenital neuromuscular disorder

    Günther, Andreas; Tang, Wakana; Heuberger, Jules; Groeneveld, Geert Jan; Birkhoff, Willem; Mercuri, Eugenio; Lochmüller, Hanns; Wood, Claire; Fischer, Dirk;

    Spinal muscular atrophy

    Spinal muscular atrophy

    Spinal_muscular_atrophy

  • List of NYU Courant Institute people
  • Cathleen Synge Morawetz, 1998 National Medal of Science, Steele Prize, Birkhoff Prize, Noether Lecturer, National Academy of Sciences, American Academy

    List of NYU Courant Institute people

    List_of_NYU_Courant_Institute_people

  • David M. Young Jr.
  • American mathematician

    and a Ph.D in 1950, working under the supervision of Professor Garrett Birkhoff. Young began his academic career at the University of Maryland, College

    David M. Young Jr.

    David_M._Young_Jr.

  • Peter J. Olver
  • American mathematician (born 1952)

    Differential Equations" and was written under the supervision of Garrett Birkhoff. He worked as a L.E. Dickson Instructor in Mathematics at University of

    Peter J. Olver

    Peter_J._Olver

  • Magic square
  • Square of numbers with equal row, column and diagonal totals

    Thus, such matrices constitute a subset of doubly stochastic matrix. The Birkhoff–von Neumann theorem states that for any doubly stochastic matrix A {\displaystyle

    Magic square

    Magic square

    Magic_square

  • Pseudospectral optimal control
  • Numerical method for solving optimal control problems

    Ross, I. M.; Proulx, R. J. (September 2019). "Further Results on Fast Birkhoff Pseudospectral Optimal Control Programming" (PDF). Journal of Guidance

    Pseudospectral optimal control

    Pseudospectral_optimal_control

  • Stable matching polytope
  • be seen as an analogue of the theorem of Garrett Birkhoff that an analogous polytope, the Birkhoff polytope describing the set of all fractional matchings

    Stable matching polytope

    Stable_matching_polytope

  • Algebra
  • Branch of mathematics

     60 Rowen 2006, p. 12 Pratt 2022, § 3.3 Birkhoff's Theorem Grätzer 2008, p. 34 Pratt 2022, § 3.3 Birkhoff's Theorem Rowen 2006, p. 12 Gowers, Barrow-Green

    Algebra

    Algebra

  • Gamma function
  • Extension of the factorial function

    Functions, Cambridge University Press, ISBN 978-0-521-19225-5, MR 2723248. Birkhoff, George D. (1913). "Note on the gamma function". Bull. Amer. Math. Soc

    Gamma function

    Gamma function

    Gamma_function

  • Fluid mechanics
  • Branch of physics

    Milne-Thomson, L. M. (1996). Theoretical hydrodynamics. Courier Corporation. Birkhoff, G. (2015). Hydrodynamics. Princeton University Press. Batchelor, George

    Fluid mechanics

    Fluid_mechanics

  • Boolean algebra (structure)
  • Algebraic structure modeling logical operations

    mathematics with the work of Marshall Stone in the 1930s, and with Garrett Birkhoff's 1940 Lattice Theory. In the 1960s, Paul Cohen, Dana Scott, and others

    Boolean algebra (structure)

    Boolean algebra (structure)

    Boolean_algebra_(structure)

  • Well-ordering principle
  • Statement that all non empty subsets of positive numbers contains a least element

    to Analysis. Jones & Bartlett Learning. p. 18. ISBN 978-0-7637-7492-9. Birkhoff, Garrett; Mac Lane, Saunders (1997). A survey of modern algebra. AKP classics

    Well-ordering principle

    Well-ordering_principle

  • List of publications in mathematics
  • 1949 by Frederick Ungar Publishing Company. Saunders Mac Lane and Garrett Birkhoff A definitive introductory text for abstract algebra using a category theoretic

    List of publications in mathematics

    List of publications in mathematics

    List_of_publications_in_mathematics

  • Market design
  • Methodology for creation of markets

    Milgrom (2013). In doing so, the paper has provided a generalization of the Birkhoff-von Neumann Theorem (a mathematical property about Doubly Stochastic Matrices)

    Market design

    Market_design

  • Robert Spekkens
  • Canadian theoretical quantum physicist

    Christopher J; Spekkens, Robert W (2015-03-03). "The lesson of causal discovery algorithms for quantum correlations: causal explanations of Bell-inequality violations

    Robert Spekkens

    Robert_Spekkens

  • Julia Robinson
  • American mathematician (1919–1985)

    in the arithmetic of rationals." Hilbert's tenth problem asks for an algorithm to determine whether a Diophantine equation has any solutions in integers

    Julia Robinson

    Julia Robinson

    Julia_Robinson

  • Partially ordered set
  • Mathematical set with an ordering

    to a wide class of partial orders, called distributive lattices; see Birkhoff's representation theorem. Sequence A001035 in OEIS gives the number of partial

    Partially ordered set

    Partially ordered set

    Partially_ordered_set

  • Paul G. Comba
  • Italian-American computer scientist (1926–2017)

    a multiplication algorithm for large numbers, which reduces the multiplication time to as little as 3% of the conventional algorithm. In 2003 he won the

    Paul G. Comba

    Paul_G._Comba

  • Van der Waerden's theorem
  • Theorem in Ramsey theory

    equivalent form of the theorem in 1978, using ergodic theory. multiple Birkhoff recurrence theorem (Furstenberg and Weiss, 1978)—If X {\textstyle X} is

    Van der Waerden's theorem

    Van_der_Waerden's_theorem

  • Galois connection
  • Particular correspondence between two partially ordered sets

    lecture notes, which also attribute the concept to the article cited. Birkhoff 1940, §32; 3rd edition (1967): Ch. V, §7 and §8. Ganter, B. and Wille,

    Galois connection

    Galois connection

    Galois_connection

  • Richard S. Varga
  • American mathematician (1928–2022)

    Respective Partial Sums. While at Harvard, Varga also studied with Garrett Birkhoff, who later came to collaborate with Varga in research both on iterative

    Richard S. Varga

    Richard S. Varga

    Richard_S._Varga

  • Jordan normal form
  • Form of a matrix indicating its eigenvalues and their algebraic multiplicities

    Mathematics Dictionary (2nd ed.), Van Nostrand Reinhold MacLane, Saunders; Birkhoff, Garrett (1967), Algebra, Macmillan Publishers Michel, Anthony N.; Herget

    Jordan normal form

    Jordan_normal_form

  • Dynamical billiards
  • Idealised system for theoretical analysis

    of integrating the equations of motion to determine its Poincaré map. Birkhoff showed that a billiard system with an elliptic table is integrable. The

    Dynamical billiards

    Dynamical billiards

    Dynamical_billiards

  • Closure operator
  • Mathematical operator

    uses closure (resp. interior) operation Blyth, p. 10 Blyth, p. 10 Garrett Birkhoff. 1967 (1940). Lattice Theory, 3rd ed. American Mathematical Society. Burris

    Closure operator

    Closure_operator

  • Timeline of quantum mechanics
  • massive vector meson of spin-1 as a basis for nuclear forces. 1936 – Garrett Birkhoff and John von Neumann introduce Quantum Logic in an attempt to reconcile

    Timeline of quantum mechanics

    Timeline_of_quantum_mechanics

  • Equality (mathematics)
  • Basic notion of sameness in mathematics

    elements of the set. Stoll 1963, pp. 4–5. Lévy 2002, pp. 13, 358. Mac Lane & Birkhoff 1999, p. 2. Mendelson 1964, p. 5. Cook, Roy T. (2009). A Dictionary Of

    Equality (mathematics)

    Equality (mathematics)

    Equality_(mathematics)

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

    a bequest of Leroy P. Steele and were set up in honor of George David Birkhoff, William Fogg Osgood and William Caspar Graustein. The way the prizes are

    Leroy P. Steele Prize

    Leroy_P._Steele_Prize

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BIRKHOFF ALGORITHM

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BIRKHOFF ALGORITHM

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BIRKHOFF ALGORITHM

  • Algorithm
  • n.

    The art of calculating with any species of notation; as, the algorithms of fractions, proportions, surds, etc.

  • Algorithm
  • n.

    The art of calculating by nine figures and zero.

  • Algorism
  • n.

    Alt. of Algorithm