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BERNOULLI

  • Bernoulli's principle
  • Principle relating to fluid dynamics

    Bernoulli's principle is a key concept in fluid dynamics that relates pressure, speed and height. For example, for a fluid flowing horizontally, Bernoulli's

    Bernoulli's principle

    Bernoulli's principle

    Bernoulli's_principle

  • Bernoulli
  • Topics referred to by the same term

    Bernoulli can refer to: Bernoulli family of 17th and 18th century Swiss mathematicians: Daniel Bernoulli (1700–1782), developer of Bernoulli's principle

    Bernoulli

    Bernoulli

  • Bernoulli distribution
  • Probability distribution modeling a coin toss which need not be fair

    probability theory and statistics, the Bernoulli distribution, named after Swiss mathematician Jacob Bernoulli, is the discrete probability distribution

    Bernoulli distribution

    Bernoulli distribution

    Bernoulli_distribution

  • Bernoulli number
  • Rational number sequence

    In mathematics, the Bernoulli numbers Bn are a sequence of rational numbers which occur frequently in analysis. The Bernoulli numbers appear in (and can

    Bernoulli number

    Bernoulli_number

  • Bernoulli Box
  • Removable floppy disk storage system

    The Bernoulli Box (or simply Bernoulli, named after Bernoulli's principle) is a high-capacity (at the time of release) removable disk storage system that

    Bernoulli Box

    Bernoulli Box

    Bernoulli_Box

  • Daniel Bernoulli
  • Swiss mathematician and physicist (1700–1782)

    Daniel Bernoulli (8 February [O.S. 29 January] 1700 – 27 March 1782) was a Swiss mathematician and physicist and was one of the many prominent mathematicians

    Daniel Bernoulli

    Daniel Bernoulli

    Daniel_Bernoulli

  • Johann Bernoulli
  • Swiss mathematician (1667–1748)

    Johann Bernoulli (also known as Jean in French or John in English; 6 August [O.S. 27 July] 1667 – 1 January 1748) was a Swiss mathematician and was one

    Johann Bernoulli

    Johann Bernoulli

    Johann_Bernoulli

  • Jacob Bernoulli
  • Swiss mathematician (1655–1705)

    Jacob Bernoulli (6 January 1655 [O.S. 27 December 1654] – 16 August 1705) was a Swiss mathematician. He sided with Gottfried Wilhelm Leibniz during the

    Jacob Bernoulli

    Jacob Bernoulli

    Jacob_Bernoulli

  • Euler–Bernoulli beam theory
  • Method for load calculation in construction

    Euler–Bernoulli beam theory (also known as engineer's beam theory or classical beam theory) is a simplification of the linear theory of elasticity which

    Euler–Bernoulli beam theory

    Euler–Bernoulli beam theory

    Euler–Bernoulli_beam_theory

  • Bernoulli trial
  • Any experiment with two possible random outcomes

    In the theory of probability and statistics, a Bernoulli trial (or binomial trial) is a random experiment with exactly two possible outcomes, "success"

    Bernoulli trial

    Bernoulli trial

    Bernoulli_trial

  • Bernoulli family
  • Swiss patrician family

    2026. Bernoulli differential equation Bernoulli distribution Bernoulli number Bernoulli polynomials Bernoulli process Bernoulli trial Bernoulli's principle

    Bernoulli family

    Bernoulli_family

  • Bernoulli equation
  • Topics referred to by the same term

    Bernoulli equation may refer to: Bernoulli differential equation Bernoulli's equation, in fluid dynamics Euler–Bernoulli beam equation, in solid mechanics

    Bernoulli equation

    Bernoulli_equation

  • Bernoulli process
  • Random process of binary (boolean) random variables

    In probability and statistics, a Bernoulli process (named after Jacob Bernoulli) is a finite or infinite sequence of binary random variables, so it is

    Bernoulli process

    Bernoulli process

    Bernoulli_process

  • Binomial distribution
  • Probability distribution

    success/failure experiment is also called a Bernoulli trial or Bernoulli experiment, and a sequence of outcomes is called a Bernoulli process. For a single trial, that

    Binomial distribution

    Binomial distribution

    Binomial_distribution

  • List of things named after the Bernoulli family
  • Bernoulli family of Basel. Bernoulli differential equation Bernoulli distribution Bernoulli number Bernoulli polynomials Bernoulli process Bernoulli Society

    List of things named after the Bernoulli family

    List_of_things_named_after_the_Bernoulli_family

  • Bernoulli scheme
  • Generalization of the Bernoulli process to more than two possible outcomes

    mathematics, the Bernoulli scheme or Bernoulli shift is a generalization of the Bernoulli process to more than two possible outcomes. Bernoulli schemes appear

    Bernoulli scheme

    Bernoulli_scheme

  • Bernoulli polynomials
  • Polynomial sequence

    In mathematics, the Bernoulli polynomials, named after Jacob Bernoulli, combine the Bernoulli numbers and binomial coefficients. They are used for series

    Bernoulli polynomials

    Bernoulli polynomials

    Bernoulli_polynomials

  • Nicolaus Bernoulli
  • Topics referred to by the same term

    Nicolaus Bernoulli may refer to: Nicolaus Bernoulli (1623–1708), see Bernoulli family Nicolaus Bernoulli (1662–1716), see Bernoulli family Nicolaus I Bernoulli

    Nicolaus Bernoulli

    Nicolaus_Bernoulli

  • Brachistochrone curve
  • Fastest curve descent without friction

    problem was posed by Johann Bernoulli in 1696 and famously solved in one night by Isaac Newton in 1697, though Bernoulli and several others had already

    Brachistochrone curve

    Brachistochrone curve

    Brachistochrone_curve

  • E (mathematical constant)
  • 2.71828...; base of natural logarithms

    called Napier's constant after John Napier. The Swiss mathematician Jacob Bernoulli discovered the constant while studying compound interest. The number e

    E (mathematical constant)

    E (mathematical constant)

    E_(mathematical_constant)

  • Lemniscate of Bernoulli
  • Plane algebraic curve

    In geometry, the lemniscate of Bernoulli is a plane curve whose shape resembles the numeral 8 or the ∞ symbol. It can be defined from two given points

    Lemniscate of Bernoulli

    Lemniscate of Bernoulli

    Lemniscate_of_Bernoulli

  • Bernoulli differential equation
  • Type of ordinary differential equation

    In mathematics, an ordinary differential equation is called a Bernoulli differential equation if it is of the form y ′ + P ( x ) y = Q ( x ) y n , {\displaystyle

    Bernoulli differential equation

    Bernoulli_differential_equation

  • Hermann Hesse
  • German writer (1877–1962)

    realised he could make a living as a writer, Hesse finally married Maria Bernoulli (of the famous family of mathematicians) in 1904, while her father, who

    Hermann Hesse

    Hermann Hesse

    Hermann_Hesse

  • Law of large numbers
  • Averages of repeated trials converge to the expected value

    known as "Bernoulli's theorem". This should not be confused with Bernoulli's principle, named after Jacob Bernoulli's nephew Daniel Bernoulli. In 1837

    Law of large numbers

    Law of large numbers

    Law_of_large_numbers

  • Leonhard Euler
  • Swiss mathematician (1707–1783)

    was given by Johann Bernoulli, the younger brother of the deceased Jacob Bernoulli, who had taught Euler's father. Johann Bernoulli and Euler soon got

    Leonhard Euler

    Leonhard Euler

    Leonhard_Euler

  • Bernoulli grip
  • A Bernoulli grip is a subtype of the Air-Flow (Air-Jet) type of the pneumatic gripping devices, which uses airflow to lift an object without physical

    Bernoulli grip

    Bernoulli grip

    Bernoulli_grip

  • Lemniscate
  • Figure-eight-shaped curve

    plane curves: the hippopede or lemniscate of Booth, the lemniscate of Bernoulli, and the lemniscate of Gerono. The hippopede was studied by Proclus (5th

    Lemniscate

    Lemniscate

    Lemniscate

  • Bernoulli's inequality
  • Inequality about exponentiations of ''1+x''

    In mathematics, Bernoulli's inequality (named after Jacob Bernoulli) is an inequality that approximates exponentiations of 1 + x {\displaystyle 1+x}

    Bernoulli's inequality

    Bernoulli's inequality

    Bernoulli's_inequality

  • Nicolaus I Bernoulli
  • Swiss mathematician (1687–1759)

    mathematicians in the Bernoulli family. Nicolaus Bernoulli was born on 20 October [O.S. 10 October] 1687 in Basel. He was the son of Nicolaus Bernoulli, painter and

    Nicolaus I Bernoulli

    Nicolaus I Bernoulli

    Nicolaus_I_Bernoulli

  • Bernoulli's method
  • Polynomial root-finding algorithm

    In numerical analysis, Bernoulli's method, named after Daniel Bernoulli, is a root-finding algorithm which calculates the root of largest absolute value

    Bernoulli's method

    Bernoulli's method

    Bernoulli's_method

  • Bernoulli sampling
  • Sampling technique

    population sampling, Bernoulli sampling is a sampling process where each element of the population is subjected to an independent Bernoulli trial which determines

    Bernoulli sampling

    Bernoulli_sampling

  • Continuous Bernoulli distribution
  • Probability distribution

    probability theory, statistics, and machine learning, the continuous Bernoulli distribution is a family of continuous probability distributions parameterized

    Continuous Bernoulli distribution

    Continuous Bernoulli distribution

    Continuous_Bernoulli_distribution

  • Christoph Bernoulli
  • Swiss art dealer and interior designer

    scholars. Christoph Bernoulli was born in 1897, into the well-known Bernoulli family. Son of the librarian Carl Christoph Bernoulli and Anna Bertha, née

    Christoph Bernoulli

    Christoph_Bernoulli

  • Johann II Bernoulli
  • Swiss mathematician and professor (1710–1790)

    Johann II Bernoulli (also known as Jean; 18 May 1710 in Basel – 17 July 1790 in Basel) was the youngest of the three sons of the Swiss mathematician Johann

    Johann II Bernoulli

    Johann II Bernoulli

    Johann_II_Bernoulli

  • Hans Benno Bernoulli
  • Swiss architect and city planner (1876–1959)

    Benno Bernoulli (17 February 1876 – 12 September 1959) was a Swiss architect and city planner. Bernoulli was born in Basel, the son of Theodor Bernoulli, an

    Hans Benno Bernoulli

    Hans Benno Bernoulli

    Hans_Benno_Bernoulli

  • List of things named after Jakob Bernoulli
  • of Bernoulli Bernoulli distribution Bernoulli process Bernoulli scheme Bernoulli trial Bernoulli map Bernoulli operator Bernoulli sampling Bernoulli random

    List of things named after Jakob Bernoulli

    List_of_things_named_after_Jakob_Bernoulli

  • Sophomore's dream
  • Identity expressing an integral as a sum

    _{n=1}^{\infty }(-n)^{-n}\end{alignedat}}} discovered in 1697 by Johann Bernoulli. The numerical values of these constants are approximately 1.291285997

    Sophomore's dream

    Sophomore's_dream

  • Guillaume de l'Hôpital
  • French mathematician (1661–1704)

    l'Hôpital made the following proposal to Johann Bernoulli: in exchange for an annual payment of 300 pounds, Bernoulli would inform l'Hôpital of his latest mathematical

    Guillaume de l'Hôpital

    Guillaume de l'Hôpital

    Guillaume_de_l'Hôpital

  • Bernoulli Society for Mathematical Statistics and Probability
  • International mathematical Association

    The Bernoulli Society is a professional association that aims to further the progress of probability and mathematical statistics, founded as part of the

    Bernoulli Society for Mathematical Statistics and Probability

    Bernoulli_Society_for_Mathematical_Statistics_and_Probability

  • Bernoulli umbra
  • In Umbral calculus, the Bernoulli umbra B − {\displaystyle B_{-}} is an umbra, a formal symbol, defined by the relation eval ⁡ B − n = B n − {\displaystyle

    Bernoulli umbra

    Bernoulli umbra

    Bernoulli_umbra

  • Elisabeth Bernoulli
  • Swiss temperance campaigner

    Elisabeth Bernoulli (9 December 1873 – 22 February 1935) was a Swiss campaigner for temperance and against alcohol use. Bernoulli was born in Basel, Switzerland

    Elisabeth Bernoulli

    Elisabeth_Bernoulli

  • Bernoulli (crater)
  • Crater on the Moon

    Bernoulli is a lunar impact crater that is located in the northeast part of the Moon. It lies to the south of the crater Messala, and east of Geminus

    Bernoulli (crater)

    Bernoulli (crater)

    Bernoulli_(crater)

  • Faulhaber's formula
  • Expression for sums of powers

    {\displaystyle r} ", and the B r + {\displaystyle B_{r}^{+}} are the second Bernoulli numbers, identical to the first ones except for B 1 + = 1 2 {\textstyle

    Faulhaber's formula

    Faulhaber's_formula

  • Bernoulli's triangle
  • Array of partial sums of the binomial coefficients

    Bernoulli's triangle is an array of partial sums of the binomial coefficients. For any non-negative integer n and for any integer k included between 0

    Bernoulli's triangle

    Bernoulli's triangle

    Bernoulli's_triangle

  • De Finetti's theorem
  • Conditional independence of exchangeable observations

    Bernoulli random variables it states that such a sequence is a "mixture" of sequences of independent and identically distributed (i.i.d.) Bernoulli random

    De Finetti's theorem

    De_Finetti's_theorem

  • Bernoulli quadrisection problem
  • Splitting a triangle by perpendicular lines

    In triangle geometry, the Bernoulli quadrisection problem asks how to divide a given triangle into four equal-area pieces by two perpendicular lines.

    Bernoulli quadrisection problem

    Bernoulli quadrisection problem

    Bernoulli_quadrisection_problem

  • Poly-Bernoulli number
  • Integer sequence

    In mathematics, poly-Bernoulli numbers, denoted as B n ( k ) {\displaystyle B_{n}^{(k)}} is an integer sequence. It was defined by Kaneko as: L i k (

    Poly-Bernoulli number

    Poly-Bernoulli_number

  • 2034 Bernoulli
  • Main-belt asteroid

    2034 Bernoulli (/bərˈnuːli/), provisional designation 1973 EE, is a stony asteroid from the inner regions of the asteroid belt, approximately 9 kilometers

    2034 Bernoulli

    2034_Bernoulli

  • Hydrodynamica
  • 1738 book on fluid mechanics by Daniel Bernoulli

    Bernoulli in 1738. The title of this book eventually christened the field of fluid mechanics as hydrodynamics. This book introduced the Bernoulli's principle

    Hydrodynamica

    Hydrodynamica

    Hydrodynamica

  • Lift (force)
  • Force perpendicular to flow of surrounding fluid

    two basic approaches, based either on Newton's laws of motion or on Bernoulli's principle. An airfoil generates lift by exerting a downward force on

    Lift (force)

    Lift (force)

    Lift_(force)

  • Ornstein isomorphism theorem
  • isomorphism theorem is a deep result in ergodic theory. It states that if two Bernoulli schemes have the same Kolmogorov entropy, then they are isomorphic. The

    Ornstein isomorphism theorem

    Ornstein_isomorphism_theorem

  • French submarine Bernoulli
  • Brumaire-class submarine

    French submarine Bernoulli (Q83) was a Laubeuf type submarine of the Brumaire class, built for the French Navy prior to World War I. Bernoulli was ordered

    French submarine Bernoulli

    French submarine Bernoulli

    French_submarine_Bernoulli

  • St. Petersburg paradox
  • Paradox involving a game with repeated coin flipping

    to continue the game indefinitely. The problem was invented by Nicolas Bernoulli, who stated it in a letter to Pierre Raymond de Montmort on September

    St. Petersburg paradox

    St._Petersburg_paradox

  • Ars Conjectandi
  • 1713 book on probability and combinatorics by Jacob Bernoulli

    probability written by Jacob Bernoulli and published in 1713, eight years after his death, by his nephew, Nicolaus I Bernoulli. The seminal work consolidated

    Ars Conjectandi

    Ars Conjectandi

    Ars_Conjectandi

  • Jakob II Bernoulli
  • Swiss physicist (1759-1789)

    Jakob II Bernoulli (17 October 1759, Basel – 3 July 1789, Saint Petersburg), younger brother of Johann III Bernoulli, was a Swiss physicist. Having finished

    Jakob II Bernoulli

    Jakob II Bernoulli

    Jakob_II_Bernoulli

  • Bernoulli polynomials of the second kind
  • Polynomial sequence

    The Bernoulli polynomials of the second kind ψn(x), also known as the Fontana–Bessel polynomials, are the polynomials defined by the following generating

    Bernoulli polynomials of the second kind

    Bernoulli_polynomials_of_the_second_kind

  • Johann III Bernoulli
  • Swiss mathematician and physicist (1744–1807)

    III Bernoulli (also known as Jean; 4 November 1744 in Basel – 13 July 1807 in Berlin), grandson of Johann Bernoulli and son of Johann II Bernoulli, was

    Johann III Bernoulli

    Johann III Bernoulli

    Johann_III_Bernoulli

  • Nicolaus II Bernoulli
  • Swiss mathematician (1695–1726)

    his father Johann Bernoulli and one of his brothers, Daniel Bernoulli. He was one of the many prominent mathematicians in the Bernoulli family. Nicolaus

    Nicolaus II Bernoulli

    Nicolaus II Bernoulli

    Nicolaus_II_Bernoulli

  • Opera Omnia Leonhard Euler
  • Ongoing project to publish compilation of all of Leonard Euler's scientific writing

    available online in 2022 via the Opera-Bernoulli-Euler, which is working to make "the entire work of Euler, the Bernoulli family and their environment" freely

    Opera Omnia Leonhard Euler

    Opera Omnia Leonhard Euler

    Opera_Omnia_Leonhard_Euler

  • Note G
  • Computer algorithm

    traditionally attributed to Ada Lovelace that was designed to calculate Bernoulli numbers using the hypothetical analytical engine designed by Charles Babbage

    Note G

    Note G

    Note_G

  • L'Hôpital's rule
  • Mathematical rule for evaluating limits

    textbook after learning it from his tutor, the Swiss mathematician Johann Bernoulli. For two functions f {\displaystyle f} and g {\displaystyle g} , under

    L'Hôpital's rule

    L'Hôpital's_rule

  • Maniac Mansion
  • 1987 video game

    Maniac Mansion is a 1987 graphic adventure video game developed and published by Lucasfilm Games. It follows teenage protagonist Dave Miller as he attempts

    Maniac Mansion

    Maniac_Mansion

  • Multiplication theorem
  • Identity obeyed by many special functions related to the gamma function

    {q}{2}}\right)+F\left(s,{\frac {q+1}{2}}\right).} As such, it is an eigenvector of the Bernoulli operator with eigenvalue 21−s. The multiplication theorem is k 1 − s F

    Multiplication theorem

    Multiplication_theorem

  • Generalized linear model
  • Class of statistical models

    Similarly, a model that predicts a probability of making a yes/no choice (a Bernoulli variable) is even less suitable as a linear-response model, since probabilities

    Generalized linear model

    Generalized_linear_model

  • List of Swiss inventions and discoveries
  • (1735) Jacob Bernoulli's work: Ars Conjectandi published in Basel in 1713, theory of probability from which resulted the Bernoulli trial. Bernoulli numbers

    List of Swiss inventions and discoveries

    List_of_Swiss_inventions_and_discoveries

  • Stochastic process
  • Collection of random variables

    other words, a Bernoulli process is a sequence of iid Bernoulli random variables, where each idealised coin flip is an example of a Bernoulli trial. Random

    Stochastic process

    Stochastic process

    Stochastic_process

  • Time-inhomogeneous hidden Bernoulli model
  • Model used in speech recognition

    Time-inhomogeneous hidden Bernoulli model (TI-HBM) is an alternative to hidden Markov model (HMM) for automatic speech recognition. Contrary to HMM, the

    Time-inhomogeneous hidden Bernoulli model

    Time-inhomogeneous_hidden_Bernoulli_model

  • Probability theory
  • Branch of mathematics concerning probability

    theory. Some fundamental discrete distributions are the discrete uniform, Bernoulli, binomial, negative binomial, Poisson and geometric distributions. Important

    Probability theory

    Probability theory

    Probability_theory

  • Poisson sampling
  • Survey methodology process

    process where each element of the population is subjected to an independent Bernoulli trial which determines whether the element becomes part of the sample

    Poisson sampling

    Poisson_sampling

  • Markov chain
  • Random process independent of past history

    being independent of the past states). A Bernoulli scheme with only two possible states is known as a Bernoulli process. Note, however, by the Ornstein

    Markov chain

    Markov chain

    Markov_chain

  • Stochastic
  • Randomly determined process

    probability Ars Conjectandi, originally published in Latin in 1713, Jakob Bernoulli used the phrase "Ars Conjectandi sive Stochastice", which has been translated

    Stochastic

    Stochastic

    Stochastic

  • Probability
  • Number measuring the chance an event occurs

    (1657) gave the earliest known scientific treatment of the subject. Jakob Bernoulli's Ars Conjectandi (posthumous, 1713) and Abraham de Moivre's Doctrine of

    Probability

    Probability

    Probability

  • Mount Everest
  • Earth's highest mountain

    can hamper or endanger climbers, by blowing them into chasms or (by Bernoulli's principle) by lowering the air pressure further, reducing available oxygen

    Mount Everest

    Mount Everest

    Mount_Everest

  • Bending
  • Strain caused by an external load

    quite accurately when some simplifying assumptions are used. In the Euler–Bernoulli theory of slender beams, a major assumption is that 'plane sections remain

    Bending

    Bending

    Bending

  • Binary entropy function
  • Entropy of a process with only two probable values

    {\displaystyle \operatorname {H} _{\text{b}}(p)} , is defined as the entropy of a Bernoulli process (i.i.d. binary variable) X {\displaystyle X} with probability

    Binary entropy function

    Binary entropy function

    Binary_entropy_function

  • Logarithmic spiral
  • Self-similar growth curve

    discussed by Descartes (1638), and later extensively investigated by Jacob Bernoulli, who called it Spira mirabilis, "the marvelous spiral". The logarithmic

    Logarithmic spiral

    Logarithmic spiral

    Logarithmic_spiral

  • Stagnation pressure
  • Sum of the static and dynamic pressure

    free-stream static pressure and the free-stream dynamic pressure. The Bernoulli equation applicable to incompressible flow shows that the stagnation pressure

    Stagnation pressure

    Stagnation_pressure

  • Euler's identity
  • Mathematical equation linking e, i and π

    seen how [Euler's identity] can easily be deduced from results of Johann Bernoulli and Roger Cotes, but that neither of them seem to have done so. Even Euler

    Euler's identity

    Euler's identity

    Euler's_identity

  • Flow (mathematics)
  • Motion of particles in a fluid

    ergodic dynamical systems. The most celebrated of these is perhaps the Bernoulli flow. A flow on a set X is a group action of the additive group of real

    Flow (mathematics)

    Flow (mathematics)

    Flow_(mathematics)

  • Euler's formula
  • Complex exponential in terms of sine and cosine

    numbers. Bernoulli, however, did not evaluate the integral. Bernoulli's correspondence with Euler (who also knew the above equation) shows that Bernoulli did

    Euler's formula

    Euler's formula

    Euler's_formula

  • Dyadic transformation
  • Doubling map on the unit interval

    transformation (also known as the dyadic map, bit shift map, 2x mod 1 map, Bernoulli map, doubling map or sawtooth map) is the mapping (i.e., recurrence relation)

    Dyadic transformation

    Dyadic transformation

    Dyadic_transformation

  • Institute of Mathematical Statistics
  • International learned society for mathematical statistics

    Beginning in 2005, the institute started offering joint membership with the Bernoulli Society for Mathematical Statistics and Probability as well as with the

    Institute of Mathematical Statistics

    Institute_of_Mathematical_Statistics

  • Chernoff bound
  • Exponentially decreasing bounds on tail distributions of random variables

    especially useful for sums of independent random variables, such as sums of Bernoulli random variables. The bound is commonly named after Herman Chernoff who

    Chernoff bound

    Chernoff_bound

  • Jakob Hermann
  • infinite series. Jacob Bernoulli considered Hermann to be the best of his many students at the university and when Jacob Bernoulli died in 1705, Gottfried

    Jakob Hermann

    Jakob Hermann

    Jakob_Hermann

  • Kummer's congruence
  • Result in number theory showing congruences involving Bernoulli numbers

    In mathematics, Kummer's congruences are some congruences involving Bernoulli numbers, found by Ernst Eduard Kummer. Kubota & Leopoldt (1964) used Kummer's

    Kummer's congruence

    Kummer's_congruence

  • Probability distribution
  • Mathematical function for the probability a given outcome occurs in an experiment

    continuously distributed values Basic distributions: Bernoulli distribution, for the outcome of a single Bernoulli trial (e.g. success/failure, yes/no) Binomial

    Probability distribution

    Probability distribution

    Probability_distribution

  • Iomega
  • Defunct American corporation

    First Bernoulli Box Drive (10 MB) 1985: Released Bernoulli Box Drive for the Macintosh platform (5 MB) 1987: September, Shipped first Bernoulli Box II

    Iomega

    Iomega

    Iomega

  • Aether (classical element)
  • Classical element

    the 17th and 18th centuries, including a theory proposed by Johann II Bernoulli, who was recognized in 1736 with the prize of the French Academy. In his

    Aether (classical element)

    Aether_(classical_element)

  • Teapot effect
  • Phenomenon in fluid dynamics

    known as rheology. He believed the teapot effect could be explained by Bernoulli's principle, which states that an increase in the speed of a fluid is always

    Teapot effect

    Teapot effect

    Teapot_effect

  • Euler–Maclaurin formula
  • Summation formula

    term has an exact expression in terms of the periodized Bernoulli functions Pk(x). The Bernoulli polynomials may be defined recursively by B0(x) = 1 and

    Euler–Maclaurin formula

    Euler–Maclaurin_formula

  • Conservation of energy
  • Law of physics and chemistry

    vis viva was championed by the father and son duo, Johann and Daniel Bernoulli. The former enunciated the principle of virtual work as used in statics

    Conservation of energy

    Conservation_of_energy

  • Basel
  • City in Switzerland

    The Bernoulli family, which included important 17th- and 18th-century mathematicians such as Jakob Bernoulli, Johann Bernoulli and Daniel Bernoulli, were

    Basel

    Basel

    Basel

  • Sub-Gaussian distribution
  • Type of probability distribution

    distributions are strictly subgaussian: symmetric uniform distribution, symmetric Bernoulli distribution. Since a symmetric uniform distribution is strictly subgaussian

    Sub-Gaussian distribution

    Sub-Gaussian_distribution

  • Compound interest
  • Compounding sum paid for the use of money

    insight, and accuracy of calculation, with 124 worked examples. Jacob Bernoulli discovered the constant e {\displaystyle e} in 1683 by studying a question

    Compound interest

    Compound interest

    Compound_interest

  • Beta distribution
  • Probability distribution

    distribution is the conjugate prior probability distribution for the Bernoulli, binomial, negative binomial, and geometric distributions. The formulation

    Beta distribution

    Beta distribution

    Beta_distribution

  • List of second-generation mathematicians
  • is passed from parent to child with the most famous example being the Bernoulli family. This second generation phenomenon also holds in physics but in

    List of second-generation mathematicians

    List_of_second-generation_mathematicians

  • Joint probability distribution
  • Type of probability distribution

    and second coin flips respectively. Each coin flip is a Bernoulli trial and has a Bernoulli distribution. If a coin displays "heads" then the associated

    Joint probability distribution

    Joint probability distribution

    Joint_probability_distribution

  • Magnus effect
  • Deflection of a spinning object moving through a fluid

    one side of the object and decreases the velocity on the other side. Bernoulli's principle states that under certain conditions increased flow speed is

    Magnus effect

    Magnus_effect

  • Frequentist probability
  • Interpretation of probability

    Bernoulli understood the concept of frequentist probability and published a critical proof (the weak law of large numbers) posthumously (Bernoulli, 1713)

    Frequentist probability

    Frequentist probability

    Frequentist_probability

  • Analyse des infiniment petits pour l'intelligence des lignes courbes
  • Calculus textbook by Guillaume de l'Hôpital (1696)

    The rule is believed to be the work of Johann Bernoulli, since l'Hôpital, a nobleman, paid Bernoulli a retainer of 300₣ per year to keep him updated

    Analyse des infiniment petits pour l'intelligence des lignes courbes

    Analyse des infiniment petits pour l'intelligence des lignes courbes

    Analyse_des_infiniment_petits_pour_l'intelligence_des_lignes_courbes

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BERNOULLI

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BERNOULLI

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BERNOULLI

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BERNOULLI

Online names & meanings

  • HAT-HOR-SE
  • Male

    Egyptian

    HAT-HOR-SE

    , the father of Osirtesen.

  • Bladow
  • Surname or Lastname

    English

    Bladow

    English : unexplained.German : possibly a variant of Platow.

  • Weightman
  • Surname or Lastname

    English

    Weightman

    English : variant of Wightman.

  • ABENI
  • Female

    African

    ABENI

    suppliant.

  • LLEWELLYN
  • Male

    Welsh

    LLEWELLYN

    Variant spelling of Welsh Llewelyn, LLEWELLYN means "oath of Belenus." 

  • Ulka
  • Girl/Female

    Hindu

    Ulka

    Meteorite

  • Kritiman
  • Girl/Female

    Hindu, Indian, Marathi

    Kritiman

    Creator; Sculpture

  • Kalidaas
  • Boy/Male

    Hindu, Indian

    Kalidaas

    Great Poet

  • Elmer
  • Boy/Male

    American, Anglo, British, Chinese, Christian, Danish, English, Finnish, French, German, Swedish, Teutonic

    Elmer

    Noble; Famous; High-born and Renowned

  • Amrrit
  • Boy/Male

    Hindu, Indian

    Amrrit

    Great Liquid of God; God's Nectar; Drink that Make Live Forever

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BERNOULLI

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BERNOULLI

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BERNOULLI

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BERNOULLI

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BERNOULLI