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MERTENS FUNCTION

  • Mertens function
  • Summatory function of the Möbius function

    In number theory, the Mertens function is defined for all positive integers n as M ( n ) = ∑ k = 1 n μ ( k ) , {\displaystyle M(n)=\sum _{k=1}^{n}\mu (k)

    Mertens function

    Mertens function

    Mertens_function

  • Mertens conjecture
  • Disproved mathematical conjecture

    In mathematics, the Mertens conjecture is the statement that the Mertens function M ( n ) {\displaystyle M(n)} is bounded by ± n {\displaystyle \pm {\sqrt

    Mertens conjecture

    Mertens conjecture

    Mertens_conjecture

  • Möbius function
  • Multiplicative function in number theory

    OEIS). In number theory another arithmetic function closely related to the Möbius function is the Mertens function, defined by M ( n ) = ∑ k = 1 n μ ( k )

    Möbius function

    Möbius_function

  • Franz Mertens
  • Polish-Austrian mathematician

    Franz Mertens (20 March 1840 – 5 March 1927) (also known as Franciszek Mertens) was a German-Polish mathematician. He was born in Schroda in the Grand

    Franz Mertens

    Franz Mertens

    Franz_Mertens

  • 800 (number)
  • Natural number

    a zero of Mertens function. 812 = 22 × 7 × 29. It is an admirable number, a pronic number, a balanced number, and a zero of Mertens function. 813 = 3 ×

    800 (number)

    800_(number)

  • Mertens
  • Surname list

    Frank Mertens (born 1961), German keyboardist and composer Franz Mertens (1840–1927), German mathematician Mertens conjecture, Mertens function, Mertens' theorems

    Mertens

    Mertens

  • 300 (number)
  • Natural number

    zero of Mertens function. It is the sum of five consecutive primes (59 + 61 + 67 + 71 + 73). 332 = 22 × 83. It is a zero of Mertens function and number

    300 (number)

    300_(number)

  • 400 (number)
  • Natural number

    number, a zero of Mertens function, and the smallest number that is the product of an emirp pair. 404 = 22 × 101, a zero of Mertens function, a nontotient

    400 (number)

    400_(number)

  • 39 (number)
  • Natural number

    sum of the first three powers of 3 (31 + 32 + 33). 39 is a zero of Mertens function. 39 has an aliquot sum of 17, which is a prime. 39 is the 4th member

    39 (number)

    39_(number)

  • 150 (number)
  • Natural number

    consecutive primes (7 + 11 + 13 + 17 + 19 + 23 + 29 + 31). Given 150, the Mertens function returns 0. 150 is conjectured to be the only minimal difference greater

    150 (number)

    150_(number)

  • Redheffer matrix
  • Square (0,1) matrix

    signs). As a corollary of the disproof of the Mertens conjecture, it follows that the Mertens function changes sign, and is therefore zero, infinitely

    Redheffer matrix

    Redheffer_matrix

  • Liouville function
  • Arithmetic function

    ^{-1}} -weighted summatory functions are related to the Mertens function, or weighted summatory functions of the Möbius function. In fact, we have that the

    Liouville function

    Liouville_function

  • 1000 (number)
  • Natural number

    centered triangular number and a zero of Mertens function. 1220 = 22 × 5 × 61. It is a zero of Mertens function. There are 1220 binary vectors of length

    1000 (number)

    1000_(number)

  • 65 (number)
  • Natural number

    is an octagonal number. It is also a Cullen number. Given 65, the Mertens function returns 0. This number is the magic constant of a 5×5 normal magic

    65 (number)

    65_(number)

  • 900 (number)
  • Natural number

    Mertens function, and the 42nd triangular number. 904 = 23 × 113. It is a refactorable number, a lazy caterer number, and a zero of Mertens function.

    900 (number)

    900_(number)

  • 231 (number)
  • Natural number

    (111001112). There are 231 integer partitions of 16. 231 is a zero of Mertens function. A US gallon is defined by being exactly 231 cubic inches, the volume

    231 (number)

    231_(number)

  • 160 (number)
  • Natural number

    as the sum of the cubes of the first three primes. Given 160, the Mertens function returns 0. 160 is the smallest number n with exactly 12 solutions to

    160 (number)

    160_(number)

  • 159 (number)
  • Natural number

    which spells a proper noun with multiple meanings. Given 159, the Mertens function returns 0. "Sloane's A003261 : Woodall (or Riesel) numbers". The On-Line

    159 (number)

    159_(number)

  • 600 (number)
  • Natural number

    zero of Mertens function and a strictly non-palindromic number 608 = 25 × 19. It is a nontotient, a happy number, and a zero of the Mertens function. There

    600 (number)

    600_(number)

  • 700 (number)
  • Natural number

    the Mertens function. There are 795 permutations of length 7 with 2 consecutive ascending pairs. 796 = 22 × 199. It is a zero of the Mertens function and

    700 (number)

    700_(number)

  • 32 (number)
  • Natural number

    thirty-second number to return 0 for the Mertens function M(n). Sloane, N. J. A. (ed.). "Sequence A002088 (Sum of totient function)". The On-Line Encyclopedia of

    32 (number)

    32_(number)

  • 145 (number)
  • Natural number

    of those bases, it is a strong pseudoprime: 1, 12, 17, and 144. The Mertens function returns 0. 145 is a pentagonal number and a centered square number

    145 (number)

    145_(number)

  • 114 (number)
  • Natural number

    sum of the first four hyperfactorials, including H(0). At 114, the Mertens function sets a new low of -6, a record that stands until 197. 114 is the smallest

    114 (number)

    114_(number)

  • Mertens' theorems
  • Three results related to the density of prime numbers

    analytic number theory, Mertens' theorems are three 1874 results related to the density of prime numbers proved by Franz Mertens. In the following, let

    Mertens' theorems

    Mertens'_theorems

  • 420 (number)
  • Natural number

    natural number following 419 and preceding 421. 420 is a zero of the Mertens function, a sparsely totient number, a pronic number, a balanced number, a largely

    420 (number)

    420_(number)

  • 95 (number)
  • Natural number

    composite Thabit number. 95 is the smallest integer for which the Mertens function is greater than 1. In statistics, a 95% confidence interval is considered

    95 (number)

    95_(number)

  • Riemann hypothesis
  • Conjecture on zeros of the zeta function

    Riemann hypothesis is equivalent to this bound for the Möbius function μ and the Mertens function M derived in the same way from it. In other words, the Riemann

    Riemann hypothesis

    Riemann hypothesis

    Riemann_hypothesis

  • 163 (number)
  • Natural number

    palindromic in any base between base 2 and base 161. Given 163, the Mertens function returns 0. It is the fourth prime with this property. The first three

    163 (number)

    163_(number)

  • Meissel–Mertens constant
  • Mathematical constant

    In mathematics, the Meissel–Mertens constant, named after Ernst Meissel and Franz Mertens, also referred to as the Mertens constant, Kronecker's constant

    Meissel–Mertens constant

    Meissel–Mertens constant

    Meissel–Mertens_constant

  • 164 (number)
  • Natural number

    natural number following 163 and preceding 165. 164 is a zero of the Mertens function. In base 10, 164 is the smallest number that can be expressed as a

    164 (number)

    164_(number)

  • 110 (number)
  • Natural number

    Following the prime quadruplet (101, 103, 107, 109), at 110, the Mertens function reaches a low of −5. 110 is the sum of three consecutive squares, 110

    110 (number)

    110_(number)

  • 219 (number)
  • Natural number

    natural number following 218 and preceding 220. 219 is a happy number. Mertens function (219) = 4, a record high. There are 219 partially ordered sets on four

    219 (number)

    219_(number)

  • 218 (number)
  • Natural number

    [and] eighteen) is the natural number following 217 and preceding 219. Mertens function (218) = 3, a record high. 218 is nontotient and also noncototient.

    218 (number)

    218_(number)

  • Prime omega function
  • Number of prime factors of a natural number

    B_{1}\approx 0.26149721} is the Mertens constant and γ j {\displaystyle \gamma _{j}} are the Stieltjes constants. The function ω ( n ) {\displaystyle \omega

    Prime omega function

    Prime_omega_function

  • 166 (number)
  • Natural number

    composite number. It is a centered triangular number. Given 166, the Mertens function returns 0. 166 is a Smith number in base 10. 166 in Roman numerals

    166 (number)

    166_(number)

  • 500 (number)
  • Natural number

    537 = 3 × 179. It is a Blum integer, a D-number, and a zero of the Mertens function. 538 = 2 × 269. It is a nontotient and an open meandric number. Other

    500 (number)

    500_(number)

  • Abel's summation formula
  • Integration by parts version of Abel's method for summation by parts

    n ≤ x μ ( n ) {\displaystyle A(x)=M(x)=\sum _{n\leq x}\mu (n)} is Mertens function and 1 ζ ( s ) = ∑ n = 1 ∞ μ ( n ) n s = s ∫ 1 ∞ M ( u ) u 1 + s d u

    Abel's summation formula

    Abel's_summation_formula

  • 353 (number)
  • Natural number

    eight blank stamps into a single flat pile of stamps. 353 is a zero of Mertens Function. 353 is an index of a prime Lucas number. Sloane, N. J. A. (ed.). "Sequence

    353 (number)

    353_(number)

  • Perron's formula
  • Formula for the sum of an arithmetic function

    character. Other examples appear in the articles on the Mertens function and the von Mangoldt function. Perron's formula is a special case of the formula ∑

    Perron's formula

    Perron's_formula

  • List of number theory topics
  • Hilbert–Pólya conjecture Generalized Riemann hypothesis Mertens function, Mertens conjecture, Meissel–Mertens constant De Bruijn–Newman constant Dirichlet character

    List of number theory topics

    List_of_number_theory_topics

  • Jean-François Mertens
  • Belgian game theorist (1946–2012)

    Jean-François Mertens (11 March 1946 – 17 July 2012) was a Belgian game theorist and mathematical economist. Mertens contributed to economic theory in

    Jean-François Mertens

    Jean-François Mertens

    Jean-François_Mertens

  • Prime number theorem
  • Characterization of how many integers are prime

    ∑ n ≤ x μ ( n ) {\displaystyle M(x)=\sum _{n\leq x}\mu (n)} is the Mertens function. Based on the tables by Anton Felkel and Jurij Vega, Adrien-Marie Legendre

    Prime number theorem

    Prime_number_theorem

  • Theorem
  • In mathematics, a statement that has been proven

    n for which the Mertens function M(n) equals or exceeds the square root of n) is known: all numbers less than 1014 have the Mertens property, and the

    Theorem

    Theorem

    Theorem

  • 2000 (number)
  • Natural number

    2301 – nonagonal number 2309 – primorial prime, twin prime with 2311, Mertens function zero, highly cototient number 2310 – fifth primorial 2311 – primorial

    2000 (number)

    2000_(number)

  • Tweedie distribution
  • Family of probability distributions

    applications health economics meteorology and climatology fisheries Mertens function self-organized criticality Tweedie, M.C.K. (1984). "An index which

    Tweedie distribution

    Tweedie_distribution

  • Extremal orders of an arithmetic function
  • the disproof of Mertens conjecture given by Odlyzko and te Riele in their several decades old breakthrough paper Disproof of the Mertens Conjecture. In

    Extremal orders of an arithmetic function

    Extremal_orders_of_an_arithmetic_function

  • Farey sequence
  • Increasing sequence of reduced fractions

    {3(|F_{n}|-1)}{2}}-n-\left\lceil {\frac {n}{2}}\right\rceil ,} The Mertens function can be expressed as a sum over Farey fractions as M ( n ) = − 1 + ∑

    Farey sequence

    Farey sequence

    Farey_sequence

  • Dirichlet convolution
  • Mathematical operation on arithmetical functions

    {\displaystyle M(x)} is the Mertens function and ω {\displaystyle \omega } is the distinct prime factor counting function from above. This expansion follows

    Dirichlet convolution

    Dirichlet convolution

    Dirichlet_convolution

  • Euler's totient function
  • Number of integers coprime to and less than n

    ( x ) {\displaystyle \log _{e}(x)} . In number theory, Euler's totient function counts the positive integers up to a given integer n {\displaystyle n}

    Euler's totient function

    Euler's totient function

    Euler's_totient_function

  • Pierre Mertens
  • Belgian-French writer and lawyer (1939–2025)

    Chevalier de l'Ordre des Arts et des Lettres by France. Mertens reflected much on the social function of the writer. For him, private life, fiction, and history

    Pierre Mertens

    Pierre_Mertens

  • Timeline of Polish science and technology
  • industry in the United States. Franciszek Mertens, mathematician known for Mertens function, Mertens conjecture, Mertens's theorems. Josef Hofmann, designer of

    Timeline of Polish science and technology

    Timeline of Polish science and technology

    Timeline_of_Polish_science_and_technology

  • Dirichlet series inversion
  • Mathematical operation

    involving the Mertens function, or summatory function of the Moebius function, the prime zeta function and the prime-counting function, and the Riemann

    Dirichlet series inversion

    Dirichlet_series_inversion

  • Taylor's law
  • Empirical law on the variance of species in a habitat

    (SNPs) gene structures in number theory with sequential values of the Mertens function and also with the distribution of prime numbers from the eigenvalue

    Taylor's law

    Taylor's_law

  • Divisor function
  • Arithmetic function related to the divisors of an integer

    theory, a divisor function is an arithmetic function related to the divisors of an integer. When referred to as the divisor function, it counts the number

    Divisor function

    Divisor function

    Divisor_function

  • André LeClair
  • Canadian-American physicist and academic

    "Randomness of Mobius coefficients and Brownian motion: growth of the Mertens function and the Riemann Hypothesis". Journal of Statistical Mechanics: Theory

    André LeClair

    André_LeClair

  • Kidney failure
  • Disease where the kidneys fail to adequately filter waste products from the blood

    McGraw Hill Medical. p. 733. ISBN 978-0-07-145153-6. Scurt FG, Bose K, Mertens PR, Chatzikyrkou C, Herzog C (2024-06-01). "Cardiac Surgery-Associated

    Kidney failure

    Kidney failure

    Kidney_failure

  • Helios Airways Flight 522
  • 2005 aviation accident in Greece

    where it was due to arrive at 10:45. In command was Captain Hans-Jürgen Merten, a 59-year-old German contract pilot hired by Helios for holiday flights

    Helios Airways Flight 522

    Helios Airways Flight 522

    Helios_Airways_Flight_522

  • Cauchy product
  • Concept in mathematics

    (an)n≥0 and (bn)n≥0 be real or complex sequences. It was proved by Franz Mertens that, if the series ∑ n = 0 ∞ a n {\textstyle \sum _{n=0}^{\infty }a_{n}}

    Cauchy product

    Cauchy_product

  • Shapley value
  • Concept in game theory

    deployed to extend this diagonal formula when the function f is no longer differentiable. Mertens goes back to the original formula and takes the derivative

    Shapley value

    Shapley value

    Shapley_value

  • Euler's constant
  • Difference between logarithm and harmonic series

    of the divisor function. A formulation of the Riemann hypothesis. The third of Mertens' theorems.* The calculation of the Meissel–Mertens constant. Lower

    Euler's constant

    Euler's constant

    Euler's_constant

  • Utilitarian rule
  • Decision rule of maximizing utility

    abstract social choice function, relative utilitarianism has been analyzed by Cao (1982), Dhillon (1998), Karni (1998), Dhillon and Mertens (1999), Segal (2000)

    Utilitarian rule

    Utilitarian_rule

  • Primitive recursive function
  • Function computable with bounded loops

    In computability theory, a primitive recursive function is, roughly speaking, a function that can be computed by a computer program whose loops are all

    Primitive recursive function

    Primitive_recursive_function

  • Order book
  • Financial tool for tracking orders by buyers and sellers

    specialist matching orders for the specific item. In his work, Jean-François Mertens extends this and constructs an order matching mechanism that works across

    Order book

    Order book

    Order_book

  • List of Adventure Time characters
  • Madeleine Martin) is a human girl and the gender-swapped version of Finn Mertens. Cake (voiced by Roz Ryan) is Fionna's cat and Jake's gender-swapped equivalent

    List of Adventure Time characters

    List_of_Adventure_Time_characters

  • Halting problem
  • Problem in computer science

    in his index. Davis 1958, pp. vii–viii. Davis 1958, pp. 70–71. Moore & Mertens 2011, pp. 236–237. Strachey, C. (1 January 1965). "An impossible program"

    Halting problem

    Halting_problem

  • Zacharias Janssen
  • Dutch optician

    early microscope which he also attributed to Janssen, perpetuating the Janssen claim to both devices. Its actual function and creator has been disputed.

    Zacharias Janssen

    Zacharias Janssen

    Zacharias_Janssen

  • Collatz conjecture
  • Open problem on 3x+1 and x/2 functions

    positive integers, as in the case of the disproven Pólya conjecture and Mertens conjecture. However, such verifications may have other implications. Certain

    Collatz conjecture

    Collatz_conjecture

  • Minimax
  • Decision rule used for minimizing the possible loss for a worst-case scenario

    actions taken by all other players. v i {\displaystyle v_{i}} is the value function of player i. Calculating the maximin value of a player is done in a worst-case

    Minimax

    Minimax

  • List of German films of the 1990s
  • Documentary Solo für Georg Jens-Peter Behrend [de] Helmut Baumann [de], Michaela Merten [de], Marina Krauser, Louise Martini [de], Hannes Jaenicke, Klaus Schwarzkopf

    List of German films of the 1990s

    List_of_German_films_of_the_1990s

  • Quadratic growth
  • Mathematical proportionality to a square

    communications network grows quadratically as a function of its number of users. Exponential growth Moore, Cristopher; Mertens, Stephan (2011), The Nature of Computation

    Quadratic growth

    Quadratic_growth

  • List of German films of the 2010s
  • Comedy Habib Rhapsody [de] Michael Baumann [de] Vedat Erincin, Thorsten Merten [de], Burak Yiğit [de], Klaus Manchen [de] Drama a.k.a. Willkommen bei Habib

    List of German films of the 2010s

    List_of_German_films_of_the_2010s

  • Mertensia ovum
  • Species of comb jelly

    the German naturalist Karl Heinrich Mertens aka Andrei Karlovich Mertens (17 May 1796 – 18 September 1830). Mertens accompanied the Russian naturalist

    Mertensia ovum

    Mertensia ovum

    Mertensia_ovum

  • Prime number
  • Number divisible only by 1 and itself

    {\displaystyle x} ⁠. The growth rate of this sum is described more precisely by Mertens' second theorem. For comparison, the sum 1 1 2 + 1 2 2 + 1 3 2 + ⋯ + 1

    Prime number

    Prime number

    Prime_number

  • Herman te Riele
  • Dutch mathematician (born 1947)

    non-trivial zeros of the Riemann zeta function with Jan van de Lune and Dik Winter, for disproving the Mertens conjecture with Andrew Odlyzko, and for

    Herman te Riele

    Herman_te_Riele

  • Partial Euler Product
  • Mathematical concept in number theory

    for the Riemann Zeta function, several advancements relating to Partial Euler Products have been made. It mainly began with Mertens' 3rd Theorem (as seen

    Partial Euler Product

    Partial_Euler_Product

  • Best response
  • Concept in game theory

    strategy Nash equilibria. Reaction correspondences are not "reaction functions" since functions must only have one value per argument, and many reaction correspondences

    Best response

    Best_response

  • Neuromyotonia
  • Medical condition

    Moreover, these antibodies have been demonstrated to reduce potassium channel function in neuronal cell lines. It is suspected that the peripheral nerve hyperexcitability

    Neuromyotonia

    Neuromyotonia

  • Lenstra–Lenstra–Lovász lattice basis reduction algorithm
  • Algorithm in computational number theory

    algorithm was its use by Andrew Odlyzko and Herman te Riele in disproving the Mertens conjecture. The LLL algorithm has found numerous other applications in

    Lenstra–Lenstra–Lovász lattice basis reduction algorithm

    Lenstra–Lenstra–Lovász_lattice_basis_reduction_algorithm

  • Deep focus
  • Photographic and cinematographic technique using a large depth of field

    Focus Cinematography in the United States | Screen | Oxford Academic". Mertens, Jacob (28 November 2013). "3:10 to Yuma (1957)". Film International: Thinking

    Deep focus

    Deep focus

    Deep_focus

  • Hymen
  • Membrane that surrounds or partially covers the vaginal opening

    Wilkins. ISBN 978-0-7817-8249-4. Lardenoije, Céline; Aardenburg, Robert; Mertens, Helen (May 26, 2009). "Imperforate hymen: a cause of abdominal pain in

    Hymen

    Hymen

    Hymen

  • Replicator equation
  • Dynamical system

    dynamically on the distribution of population types, making the fitness function an endogenous component of the system. This allows it to model frequency-dependent

    Replicator equation

    Replicator_equation

  • List of unsolved problems in mathematics
  • 1/4} . Selberg's orthogonality conjecture: generalization of Mertens' theorem for functions in Selberg class. Bombieri–Lang conjecture: K {\displaystyle

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Game theory
  • Mathematical models of strategic interactions

    alternatives x , y ∈ X {\displaystyle x,y\in X} , a utility function on X {\displaystyle X} is a function u → R {\displaystyle u\to \mathbb {R} } associating

    Game theory

    Game_theory

  • Nash equilibrium
  • Solution concept of a non-cooperative game

    building with great depth on such ideas Mertens-stable equilibria were introduced as a solution concept. Mertens stable equilibria satisfy both forward

    Nash equilibrium

    Nash_equilibrium

  • Late embryogenesis abundant proteins
  • 1798 (10): 1926–1933. doi:10.1016/j.bbamem.2010.06.029. PMID 20637181. Mertens, J; Aliyu, H; Cowan, DA (1 August 2018). "LEA Proteins and the Evolution

    Late embryogenesis abundant proteins

    Late_embryogenesis_abundant_proteins

  • Nereocystis
  • Genus of kelp

    German-Russian explorer Fyodor Petrovich Litke (also spelled Lütke) by Mertens. The species was renamed in a description by Postels and Ruprecht. Nereocystis

    Nereocystis

    Nereocystis

    Nereocystis

  • 2021 Berlin state election
  • German state election

    was held on the same day, as well as the Borough council elections who function as the municipal elections of Berlin. The SPD remained the largest party

    2021 Berlin state election

    2021 Berlin state election

    2021_Berlin_state_election

  • Glossary of chess
  •  10. Pandolfini 2009, p. 301. Seirawan & Silman 1994, p. 241. Moore & Mertens 2011, p. 14. Alburt & Parr 2003, pp. 22–23. Brace 1977. New Oxford American

    Glossary of chess

    Glossary_of_chess

  • Committee of Permanent Representatives
  • European Union committee

    Council. In turn, COREPER's agenda is prepared by two bodies known as the Mertens Group and Antici Group, depending on the configuration. The COREPER is

    Committee of Permanent Representatives

    Committee of Permanent Representatives

    Committee_of_Permanent_Representatives

  • List of mathematical constants
  • MathWorld. Weisstein, Eric W. "Dottie Number". MathWorld. Weisstein, Eric W. "Mertens Constant". MathWorld. Weisstein, Eric W. "Universal Parabolic Constant"

    List of mathematical constants

    List_of_mathematical_constants

  • OLED
  • Diode that emits light from an organic compound

    2012-01-25 at the Wayback Machine. Arstechnica.com. Retrieved 2011-10-04. Mertens, Ron; Tanalin, Marat (14 January 2018). "Pulse-width modulation (PWM) in

    OLED

    OLED

    OLED

  • Reichsgesetzblatt
  • Government gazette of the German Empire (1871–1945)

    Hess 1998, pp. 34–35. Lukas 1903, p. 144. Jastrow 1925, p. 42. Mertens 2009, p. 62. Mertens 2009, p. 72. Jastrow 1925, pp. 40–41. Schneider 2002, marginal

    Reichsgesetzblatt

    Reichsgesetzblatt

    Reichsgesetzblatt

  • Glossary of European Union concepts, acronyms, and jargon
  • process, an (informal) institutional working practice, or an EU body, function or decision, and which is commonly understood among EU officials or external

    Glossary of European Union concepts, acronyms, and jargon

    Glossary_of_European_Union_concepts,_acronyms,_and_jargon

  • Açaí palm
  • Palm tree with many uses, mainly fruit as cash crop

    Web-Based Açai Scams". CSPI. Retrieved 2 September 2012. Pacheco-Palencia LA, Mertens-Talcott S, Talcott ST (June 2008). "Chemical composition, antioxidant properties

    Açaí palm

    Açaí palm

    Açaí_palm

  • Sprague–Grundy theorem
  • Combinatorial game theory theorem

    value, or Grundy number, and the function that assigns this value to each such position is called the Sprague–Grundy function. R. L. Sprague and P. M. Grundy

    Sprague–Grundy theorem

    Sprague–Grundy_theorem

  • Tungsten
  • Chemical element with atomic number 74 (W)

    Pamela, J.; Altmann, H.; Coad, J.P.; Hirai, T.; Lioure, A.; Maier, H.; Mertens, Ph.; Philipps, V.; Riccardo, V.; Rubel, M.; Villedieu, E.; JET ITER-like

    Tungsten

    Tungsten

    Tungsten

  • Normal-form game
  • Representation of a game in game theory

    game, regardless of whether that stage actually arises in play. A payoff function for a player is a mapping from the cross-product of players' strategy spaces

    Normal-form game

    Normal-form_game

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

    subject to the universal wave function. Since something "outside the calculation" was needed to collapse the wave function, von Neumann concluded that the

    John von Neumann

    John von Neumann

    John_von_Neumann

  • Ernst Kummer
  • German mathematician (1810–1893)

    Ernst Eduard (1975), Weil, André (ed.), Collected papers. Volume II: Function theory, geometry and miscellaneous, Berlin, New York: Springer-Verlag,

    Ernst Kummer

    Ernst Kummer

    Ernst_Kummer

  • Memphis Depay
  • Dutch footballer and musician (born 1994)

    time for Zakaria Labyad. On 18 March, six minutes after replacing Dries Mertens, he scored his first league goal to confirm a 5–1 win over Heerenveen.

    Memphis Depay

    Memphis Depay

    Memphis_Depay

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