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MORTONS THEOREM

  • Morton's theorem
  • Poker principle

    Morton's theorem is a poker principle articulated by Andy Morton in a Usenet poker newsgroup. It states that in multi-way pots, a player's expectation

    Morton's theorem

    Morton's_theorem

  • Fundamental theorem of poker
  • Principle of decision-making

    The fundamental theorem of poker is a principle first articulated by David Sklansky that he believes expresses the essential nature of poker as a game

    Fundamental theorem of poker

    Fundamental_theorem_of_poker

  • List of theorems
  • theorem (logic) Diaconescu's theorem (mathematical logic) Easton's theorem (set theory) Erdős–Dushnik–Miller theorem (set theory) Erdős–Rado theorem (set

    List of theorems

    List_of_theorems

  • Outline of poker
  • Overview of and topical guide to poker

    Non-standard poker hands Poker tools Poker strategy Fundamental theorem of poker Morton's theorem Pot odds Other terminology Aggressive plays – Bluff – Check-raise

    Outline of poker

    Outline_of_poker

  • Calling station
  • hands strongly (without deception), and not betting on marginal hands. Morton's theorem Pokernews.com: Sitting With Elephants; or, How to Play Against Calling

    Calling station

    Calling_station

  • Poker strategy
  • Ideas behind good poker play

    some exceptions to the fundamental theorem in certain multi-way pot situations, as described in Morton's theorem. The relationship between pot odds and

    Poker strategy

    Poker_strategy

  • Dandelin spheres
  • Spheres tangent to a plane inside a cone

    used to give elegant modern proofs of two classical theorems known to Apollonius. The first theorem is that a closed conic section (i.e. an ellipse) is

    Dandelin spheres

    Dandelin spheres

    Dandelin_spheres

  • Clausius theorem
  • Version of the second law of thermodynamics

    The Clausius theorem, also known as the Clausius inequality, states that for a thermodynamic system (e.g. heat engine or heat pump) exchanging heat with

    Clausius theorem

    Clausius theorem

    Clausius_theorem

  • Helmholtz decomposition
  • Certain vector fields are the sum of an irrotational and a solenoidal vector field

    In physics and mathematics, the Helmholtz decomposition theorem or the fundamental theorem of vector calculus states that certain differentiable vector

    Helmholtz decomposition

    Helmholtz_decomposition

  • Curtis–Hedlund–Lyndon theorem
  • Curtis–Hedlund–Lyndon theorem is a mathematical characterization of cellular automata in terms of their symbolic dynamics. It is named after Morton L. Curtis, Gustav

    Curtis–Hedlund–Lyndon theorem

    Curtis–Hedlund–Lyndon_theorem

  • Alexander horned sphere
  • Pathological embedding of the sphere in 3D space

    Schoenflies theorem in 3D, a version of it was salvaged in 1960 by Morton Brown and Barry Mazur. Known as the generalized Schoenflies theorem, it states

    Alexander horned sphere

    Alexander horned sphere

    Alexander_horned_sphere

  • Barry Mazur
  • American mathematician (born 1937)

    his contributions to Wiles's proof of Fermat's Last Theorem in number theory, Mazur's torsion theorem in arithmetic geometry, the Mazur swindle in geometric

    Barry Mazur

    Barry Mazur

    Barry_Mazur

  • Index of poker articles
  • sport Minh Ly Moneymaker Effect Monica Reeves Monte Carlo Millions Morton's theorem Murph Harrold Nam Le (poker player) Nani Dollison National Heads-Up

    Index of poker articles

    Index_of_poker_articles

  • Z-order curve
  • Mapping function that preserves data point locality

    science, functions which are Z-order, Lebesgue curve, Morton space-filling curve, Morton order or Morton code map multidimensional data to one dimension while

    Z-order curve

    Z-order curve

    Z-order_curve

  • Schoenflies problem
  • Extends the Jordan curve theorem to characterize the inner and outer regions

    the Schoenflies problem or Schoenflies theorem, of geometric topology is a sharpening of the Jordan curve theorem by Arthur Schoenflies. For Jordan curves

    Schoenflies problem

    Schoenflies_problem

  • Annulus theorem
  • In mathematics, on the region between two well-behaved spheres

    In mathematics, the annulus theorem (formerly called the annulus conjecture) states roughly that the region between two well-behaved spheres is an annulus

    Annulus theorem

    Annulus_theorem

  • Kurt Gödel
  • Mathematician and philosopher (1906–1978)

    theorem in 1929 as part of his dissertation to earn a doctorate at the University of Vienna, and the publication of Gödel's incompleteness theorems two

    Kurt Gödel

    Kurt Gödel

    Kurt_Gödel

  • Discrete Fourier transform
  • Function in discrete mathematics

    the star denotes complex conjugation. The Plancherel theorem is a special case of Parseval's theorem and states: ∑ n = 0 N − 1 | x n | 2 = 1 N ∑ k = 0 N

    Discrete Fourier transform

    Discrete Fourier transform

    Discrete_Fourier_transform

  • Heath–Jarrow–Morton framework
  • Model of interest rate curves

    _{t}^{s}{\boldsymbol {\sigma }}(t,u)du} and assume that the conditions for Fubini's Theorem are satisfied in the formula for the dynamics of Y t {\displaystyle \textstyle

    Heath–Jarrow–Morton framework

    Heath–Jarrow–Morton_framework

  • Morton Brown
  • American mathematician (1931–2024)

    "Oswald Veblen Prize in Geometry". Brown, Morton (1960). "A proof of the generalized Schoenflies theorem". Bull. Amer. Math. Soc. 66 (2): 74–76. doi:10

    Morton Brown

    Morton_Brown

  • Morton L. Curtis
  • American mathematician

    Gustav A. Hedlund and Roger Lyndon, he proved the Curtis–Hedlund–Lyndon theorem characterizing cellular automata as being defined by continuous equivariant

    Morton L. Curtis

    Morton_L._Curtis

  • Space-filling curve
  • Curve whose range contains the unit square

    Cantor set onto the entire unit square. (Alternatively, we could use the theorem that every compact metric space is a continuous image of the Cantor set

    Space-filling curve

    Space-filling_curve

  • Schur orthogonality relations
  • Generalization of Lie groups

    order to obtain a non-vanishing result. This theorem is also known as the Great (or Grand) Orthogonality Theorem. Every group has an identity representation

    Schur orthogonality relations

    Schur_orthogonality_relations

  • Peirce's law
  • Axiom used in logic and philosophy

    logic or intermediate logics and cannot be deduced from the deduction theorem alone. Under the Curry–Howard isomorphism, Peirce's law is the type of

    Peirce's law

    Peirce's law

    Peirce's_law

  • Geometry
  • Branch of mathematics

    of algebraic geometry are fundamental in Wiles's proof of Fermat's Last Theorem, a problem that was stated in terms of elementary arithmetic, and remained

    Geometry

    Geometry

  • List of conjectures
  • as of September 2022[update]. The conjecture terminology may persist: theorems often enough may still be referred to as conjectures, using the anachronistic

    List of conjectures

    List_of_conjectures

  • William Kahan
  • Canadian mathematician and computer scientist

    some preassigned number of digits. The Davis–Kahan–Weinberger dilation theorem is one of the landmark results in the dilation theory of Hilbert space

    William Kahan

    William Kahan

    William_Kahan

  • Extreme value theory
  • Branch of statistics focusing on large deviations

    analysis may partly rely on the results of the Fisher–Tippett–Gnedenko theorem, leading to the generalized extreme value distribution being selected for

    Extreme value theory

    Extreme value theory

    Extreme_value_theory

  • Knot (mathematics)
  • Embedding of the circle in three dimensional Euclidean space

    the n-sphere does not knot in the n + 1-sphere for all n. This is a theorem of Morton Brown, Barry Mazur, and Marston Morse. The Alexander horned sphere

    Knot (mathematics)

    Knot (mathematics)

    Knot_(mathematics)

  • Second law of thermodynamics
  • Physical law for entropy and heat

    proper definition of entropy and was based on caloric theory, is Carnot's theorem, formulated by the French scientist Sadi Carnot, who in 1824 showed that

    Second law of thermodynamics

    Second law of thermodynamics

    Second_law_of_thermodynamics

  • Pascal's triangle
  • Triangular array of the binomial coefficients

    triangle (مثلث خیام-پاسکال). Several theorems related to the triangle were known, including the binomial theorem. Pascal's triangle was known in China

    Pascal's triangle

    Pascal's_triangle

  • Divergence
  • Vector operator in vector calculus

    source density div v by the circulation density ∇ × v. This "decomposition theorem" is a by-product of the stationary case of electrodynamics. It is a special

    Divergence

    Divergence

    Divergence

  • Deaths in May 2025
  • Peter Lax, 99, Hungarian-born American mathematician (Lax equivalence theorem, Lax–Friedrichs method), Abel Prize laureate (2005), cardiac amyloidosis

    Deaths in May 2025

    Deaths_in_May_2025

  • Autoregressive model
  • Representation of a type of random process

    {\displaystyle X_{t}} is also a Gaussian process. In other cases, the central limit theorem indicates that X t {\displaystyle X_{t}} will be approximately normally

    Autoregressive model

    Autoregressive_model

  • Meanings of minor-planet names: 10001–11000
  • equations of mathematical physics. In 1896 he gave a proof of the prime number theorem that defines the frequency of prime numbers among the integers (also see

    Meanings of minor-planet names: 10001–11000

    Meanings_of_minor-planet_names:_10001–11000

  • Poynting vector
  • Measure of directional electromagnetic energy flux

    vector is used throughout electromagnetics in conjunction with Poynting's theorem, the continuity equation expressing conservation of electromagnetic energy

    Poynting vector

    Poynting vector

    Poynting_vector

  • Continuous-time stochastic process
  • Limit theorems Central limit theorem Donsker's theorem Doob's martingale convergence theorems Ergodic theorem Fisher–Tippett–Gnedenko theorem Large deviation

    Continuous-time stochastic process

    Continuous-time_stochastic_process

  • Diffusion process
  • Solution to a stochastic differential equation

    Limit theorems Central limit theorem Donsker's theorem Doob's martingale convergence theorems Ergodic theorem Fisher–Tippett–Gnedenko theorem Large deviation

    Diffusion process

    Diffusion_process

  • List of Equinox episodes
  • whether computers could calculate such possibilities; Gödel's incompleteness theorems; in 1974 the Arecibo Ionospheric Observatory found the Hulse–Taylor binary

    List of Equinox episodes

    List_of_Equinox_episodes

  • Square
  • Shape with four equal sides and angles

    number of equal-area triangles, a result of Monsky's theorem. Cross's theorem or Vecten's theorem states that, for a triangle formed by the sides of three

    Square

    Square

    Square

  • Group theory
  • Branch of mathematics that studies the properties of groups

    is known that V above decomposes into irreducible parts (see Maschke's theorem). These parts, in turn, are much more easily manageable than the whole

    Group theory

    Group theory

    Group_theory

  • List of agnostics
  • important for his work in pure mathematics, having authored a number of theorems. Frank Wilczek (born 1951): American theoretical physicist. Along with

    List of agnostics

    List of agnostics

    List_of_agnostics

  • Deaths in September 2024
  • Hamilton, 81, American mathematician (Ricci flow, Earle–Hamilton fixed-point theorem). Patrick Hobson, 91, British Anglican clergyman. Faina Kirillova, 93,

    Deaths in September 2024

    Deaths_in_September_2024

  • Geometric topology
  • Branch of mathematics studying (smooth) functions of manifolds

    stackexchange.com. Retrieved May 30, 2018. Brown, Morton (1960), A proof of the generalized Schoenflies theorem. Bull. Amer. Math. Soc., vol. 66, pp. 74–76

    Geometric topology

    Geometric topology

    Geometric_topology

  • Philosophical razor
  • Principle that allows one to eliminate unlikely explanations

    claims" Gödel's incompleteness theorems Morgan's Canon – Law of parsimony in comparative (animal) psychology Morton's fork – False dilemma in which contradictory

    Philosophical razor

    Philosophical_razor

  • Mathematical finance
  • Application of mathematical and statistical methods in finance

    Financial modeling; Asset pricing. The fundamental theorem of arbitrage-free pricing is one of the key theorems in mathematical finance, while the Black–Scholes

    Mathematical finance

    Mathematical_finance

  • Ivan M. Niven
  • Canadian-American number theorist (1915–1999)

    (pi) is irrational in 1947. Niven numbers, Niven's constant, and Niven's theorem are named for Niven. He has an Erdős number of 1 because he coauthored

    Ivan M. Niven

    Ivan M. Niven

    Ivan_M._Niven

  • Deaths in October 2025
  • theoretical physicist (Yang–Mills theory, Wu–Yang dictionary, Lee–Yang theorem), Nobel Prize laureate (1957). István Ágh, 87, Hungarian poet. Trevor Bentham

    Deaths in October 2025

    Deaths_in_October_2025

  • Deaths in July 2023
  • Palmeiras) and coach. Sergei Godunov, 93, Russian mathematician (Godunov's theorem, Godunov's scheme), member of the Russian Academy of Sciences. Yrjö Hakala

    Deaths in July 2023

    Deaths_in_July_2023

  • Morton Gurtin
  • American mechanical engineer (1934–2022)

    Mathematics (1961) from Brown University with a dissertation entitled "Some Theorems In The Linear Theory Of Elasticity"; his advisor was Eli Sternberg. His

    Morton Gurtin

    Morton_Gurtin

  • Gaussian random field
  • Concept in statistics

    uniformly distributed random phase. Where applicable, the central limit theorem dictates that at any point, the sum of these individual plane-wave contributions

    Gaussian random field

    Gaussian_random_field

  • Gottlob Frege
  • German philosopher, logician, and mathematician (1848–1925)

    Aristotle's logic is unable to represent mathematical statements like Euclid's theorem, a fundamental statement of number theory that there are an infinite number

    Gottlob Frege

    Gottlob Frege

    Gottlob_Frege

  • List of Williams College people
  • professor at Harvard University Michel Balinski 1954, known for Balinski's theorem; mathematician and economist, winner of the John von Neumann Theory Prize

    List of Williams College people

    List_of_Williams_College_people

  • Whitehead manifold
  • Open 3-manifold that is contractible but not homeomorphic to R3

    Hurewicz theorem, and Whitehead's theorem on homotopy equivalence, that X is contractible. In fact, a closer analysis involving a result of Morton Brown

    Whitehead manifold

    Whitehead manifold

    Whitehead_manifold

  • Mind
  • Totality of psychological phenomena

    a narrow set of tasks, like autonomous driving, speech recognition, or theorem proving. The goal of strong AI, also termed artificial general intelligence

    Mind

    Mind

    Mind

  • List of Columbia College people
  • Chemistry Jeffrey Mandula (1962), physicist known for the Coleman–Mandula theorem Allen Neuringer (1962), psychologist, prominent in the field of the experimental

    List of Columbia College people

    List_of_Columbia_College_people

  • Quaternion
  • Four-dimensional number system

    \operatorname {Cl} _{3,0}^{+}(\mathbb {R} ).} According to the Frobenius theorem, the algebra H {\displaystyle \mathbb {H} } is one of only two finite-dimensional

    Quaternion

    Quaternion

    Quaternion

  • 1690s
  • Decade

    largest naval base in Western Europe, opens. Michel Rolle invents Rolle's theorem, which states that any real-valued differentiable function that attains

    1690s

    1690s

  • Alonzo Church
  • American mathematician and computer scientist (1903–1995)

    ("decision problem"), the Frege–Church ontology, and the Church–Rosser theorem. Alongside his doctoral student Alan Turing, Church is considered one of

    Alonzo Church

    Alonzo_Church

  • January 1982
  • Month of 1982

    Borsuk-Spanier cohomotopy groups, Borsuk's conjecture, the Borsuk–Ulam theorem and the Bing–Borsuk conjecture. Fernando Sánchez Polack, 61, Spanish film

    January 1982

    January_1982

  • Ohm's law
  • Law of electrical current and voltage

    Maximum power transfer theorem Norton's theorem Electric power Sheet resistance Superposition theorem Thermal noise Thévenin's theorem Uses LED-Resistor circuit

    Ohm's law

    Ohm's law

    Ohm's_law

  • Axiom of determinacy
  • Possible axiom for set theory

    Some consequences of AD followed from theorems proved earlier by Stefan Banach and Stanisław Mazur, and Morton Davis. Mycielski and Stanisław Świerczkowski

    Axiom of determinacy

    Axiom_of_determinacy

  • Ludwig Boltzmann
  • Austrian mathematician and theoretical physicist (1844–1906)

    law of thermodynamics using his gas-dynamical equation – his famous H-theorem. However the key assumption he made in formulating the collision term was

    Ludwig Boltzmann

    Ludwig Boltzmann

    Ludwig_Boltzmann

  • Rounding
  • Replacing a number with a simpler value

    functions, however, is optional. Using the Gelfond–Schneider theorem and Lindemann–Weierstrass theorem, many of the standard elementary functions can be proved

    Rounding

    Rounding

    Rounding

  • Turing Award
  • American annual computer science prize

    October 29, 2021. Retrieved March 4, 2024. Thomas Haigh. "William ("Velvel") Morton Kahan - A.M. Turing Award Laureate". Association for Computing Machinery

    Turing Award

    Turing Award

    Turing_Award

  • Finite difference method
  • Class of numerical techniques

    finite element methods. For a n-times differentiable function, by Taylor's theorem the Taylor series expansion is given as f ( x 0 + h ) = f ( x 0 ) + f ′

    Finite difference method

    Finite_difference_method

  • Dark matter
  • Hypothetical invisible cosmic material

    working at Caltech and made a similar inference. Zwicky applied the virial theorem to the Coma Cluster and obtained evidence of unseen mass he called dunkle

    Dark matter

    Dark matter

    Dark_matter

  • Demagnetizing field
  • Internal magnetic field generated by a magnet

    magnet in the demagnetizing field Hd(2) of the second is The reciprocity theorem states that Formally, the solution of the equations for the potential is

    Demagnetizing field

    Demagnetizing field

    Demagnetizing_field

  • Catch-22 (logic)
  • Situation in which one cannot avoid a problem because of contradictory constraints

    Deadlock Double bind False dilemma Feedback loop Godel's incompleteness theorem Hobson's choice – taking what is offered or taking nothing Ironic process

    Catch-22 (logic)

    Catch-22 (logic)

    Catch-22_(logic)

  • David Heath (probabilist)
  • his retirement in 2006. Heath, David C., and William D. Sudderth. "On a theorem of de Finetti, oddsmaking, and game theory." The Annals of Mathematical

    David Heath (probabilist)

    David_Heath_(probabilist)

  • Baby boomers
  • Cohort born from 1946 to 1964

    for problem-solving, one begins with definitions and axioms then derives theorems from them. Concrete calculations are de-emphasized in favor of abstract

    Baby boomers

    Baby boomers

    Baby_boomers

  • Coriolis force
  • Apparent force in a rotating reference frame

    Mineola, NY: Dover Publications. Chapter 4, §5. ISBN 9780486650678. Tavel, Morton (2002). Contemporary Physics and the Limits of Knowledge. New Brunswick

    Coriolis force

    Coriolis force

    Coriolis_force

  • Deaths in March 2023
  • (2011–2015). Vera T. Sós, 92, Hungarian mathematician (Kővári–Sós–Turán theorem), member of the Hungarian Academy of Sciences. Marcus Wilson, 91, Irish

    Deaths in March 2023

    Deaths_in_March_2023

  • List of English inventions and discoveries
  • the development of statistics by: Thomas Bayes (c. 1701–1761) (Bayes' theorem); Florence Nightingale (1820–1910) (statistical graphics); Francis Galton

    List of English inventions and discoveries

    List_of_English_inventions_and_discoveries

  • Premise
  • Statement supporting a conclusion

    starting points from which automated reasoning systems, such as automated theorem provers, derive conclusions. In legal reasoning, premises function as initial

    Premise

    Premise

  • No-win situation
  • Situation where all parties are worse off

    Zero-sum game Cornelian dilemma Double bind Dutch book Kobayashi Maru Morton's fork Preparedness paradox Setting up to fail The Scorpion and the Frog

    No-win situation

    No-win_situation

  • Brazil (1985 film)
  • 1985 film by Terry Gilliam

    of a dystopian satire trilogy, preceding 12 Monkeys (1995) and The Zero Theorem (2013), although he later denied having said this. Gilliam has stated that

    Brazil (1985 film)

    Brazil_(1985_film)

  • 2026 deaths in the United States
  • 2010–2018) Henry O. Pollak, 98, Austrian-born mathematician (Graham–Pollak theorem, Gilbert–Pollak conjecture) Phil Regan, 89, baseball player (Los Angeles

    2026 deaths in the United States

    2026_deaths_in_the_United_States

  • Lewis Carroll
  • British author and scholar (1832–1898)

    in linear algebra (e.g., the first printed proof of the Rouché–Capelli theorem), probability, and the study of elections (e.g., Dodgson's method) and

    Lewis Carroll

    Lewis Carroll

    Lewis_Carroll

  • September 1926
  • Month of 1926

    French telegraphy engineer known for his postulation in 1883 of Thévenin's theorem to calculate currents in complex electrical circuits to reduce the current

    September 1926

    September 1926

    September_1926

  • List of University of Edinburgh people
  • areas in the study of X-rays Thomas Bayes, mathematician, known for Bayes' theorem and Bayesian Statistics Max Born, principal founder of Quantum mechanics

    List of University of Edinburgh people

    List_of_University_of_Edinburgh_people

  • Arithmetic dynamics
  • Field of mathematics

    be a rational function of degree at least two with coefficients in Q. A theorem of Douglas Northcott says that F has only finitely many Q-rational preperiodic

    Arithmetic dynamics

    Arithmetic_dynamics

  • Hans Hahn (mathematician)
  • Austrian mathematician (1879–1934)

    theorem; the Hahn embedding theorem; the Hahn–Kolmogorov theorem; the Hahn–Mazurkiewicz theorem; the Vitali–Hahn–Saks theorem. Hahn authored the book (Hahn

    Hans Hahn (mathematician)

    Hans Hahn (mathematician)

    Hans_Hahn_(mathematician)

  • SABR volatility model
  • Stochastic volatility model used in derivatives markets

    Limit theorems Central limit theorem Donsker's theorem Doob's martingale convergence theorems Ergodic theorem Fisher–Tippett–Gnedenko theorem Large deviation

    SABR volatility model

    SABR_volatility_model

  • Anne
  • Female given name

    Home All pages with titles beginning with Anne Ann Arbor, Michigan Anne's theorem, result from Euclidean geometry, due to Pierre-Leon Anne (1806–1850) Lady

    Anne

    Anne

    Anne

  • Jim Simons
  • American mathematician and billionaire (1938–2024)

    California, Berkeley alumni Plateau's problem Simons' formula Simons' theorem Coy, Peter (April 11, 2019). "Meet Marilyn Simons, the Bricklayer's Daughter

    Jim Simons

    Jim Simons

    Jim_Simons

  • List of Jewish mathematicians
  • scientist and translator Kenneth Appel (1932–2013), proved four-color theorem Zvi Arad (1942–2018), mathematician Vladimir Arnold (1937–2010), mathematician;

    List of Jewish mathematicians

    List_of_Jewish_mathematicians

  • Deaths in December 2025
  • Osterwalder, 83, Swiss mathematician and physicist (Osterwalder–Schrader theorem). Darrell Pritchett, 78, American special effects artist (The Walking Dead

    Deaths in December 2025

    Deaths_in_December_2025

  • Zero-knowledge proof
  • Proving validity without revealing other data

    the amount of knowledge that must be communicated in order to prove a theorem. The quadratic nonresidue problem has both an NP and a co-NP algorithm

    Zero-knowledge proof

    Zero-knowledge_proof

  • Joseph Stiglitz
  • American economist and Nobel Laureate (born 1943)

    population distributions are optimal). Stiglitz dubbed this the 'Henry George theorem' in reference to the radical classical economist Henry George who famously

    Joseph Stiglitz

    Joseph Stiglitz

    Joseph_Stiglitz

  • Laser
  • Device that emits light via optical amplification

    American Institute of Physics: 75–86. OCLC 16971600. Solem, J.C. (1988). "Theorem relating spatial and temporal harmonics for nuclear interlevel transfer

    Laser

    Laser

    Laser

  • Quantitative analysis (finance)
  • Use of mathematical and statistical methods in finance

    securities, laying the groundwork for the development of the fundamental theorem of asset pricing. The various short-rate models (beginning with Vasicek

    Quantitative analysis (finance)

    Quantitative_analysis_(finance)

  • List of University of Wisconsin–Madison people
  • Science George David Birkhoff, mathematician, discoverer of the ergodic theorem Raymond Ward Bissell, art historian Lisle Blackbourn, NFL head coach Gary

    List of University of Wisconsin–Madison people

    List_of_University_of_Wisconsin–Madison_people

  • Multiplicative quantum number
  • Type of quantum number

    quantum number is a symmetry of the Hamiltonian of the system (see Noether's theorem). Symmetry groups which are examples of the abstract group called Z2 give

    Multiplicative quantum number

    Multiplicative_quantum_number

  • Connections of Jeffrey Epstein
  • (July 22, 2019). "Goursat, Pringsheim, Walsh, and the Cauchy Integral Theorem". The Mathematical Intelligencer. 22 (4): 60–66. doi:10.1007/bf03026773

    Connections of Jeffrey Epstein

    Connections of Jeffrey Epstein

    Connections_of_Jeffrey_Epstein

  • Frank P. Ramsey
  • British philosopher, mathematician and economist (1903–1930)

    One of the theorems proved by Ramsey in his 1928 paper On a Problem of Formal Logic now bears his name (Ramsey's theorem). While this theorem is the work

    Frank P. Ramsey

    Frank_P._Ramsey

  • Wait/walk dilemma
  • Problem about bus travel

    report entitled "Walk Versus Wait: The Lazy Mathematician Wins." Anthony B. Morton's paper "A Note on Walking Versus Waiting" supports and extends Chen et al

    Wait/walk dilemma

    Wait/walk dilemma

    Wait/walk_dilemma

  • Momentum
  • Property of a mass in motion

    physics do not depend on position; this is a special case of Noether's theorem. For systems that do not have this symmetry, it may not be possible to

    Momentum

    Momentum

    Momentum

  • International Prize in Statistics
  • Award

    2016[update], the committee members were Xiao-Li Meng (Harvard University), Sally Morton (Virginia Tech), Stephen Senn (Luxembourg Institute of Health), Bernard

    International Prize in Statistics

    International_Prize_in_Statistics

  • Archimedes Palimpsest
  • Greek parchment codex manuscript

    thought to have been lost (the Ostomachion and the Method of Mechanical Theorems) and the only surviving original Greek edition of his work On Floating

    Archimedes Palimpsest

    Archimedes Palimpsest

    Archimedes_Palimpsest

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