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ADEQUALITY

  • Adequality
  • Mathematical procedure equivalent to differential calculus

    amongst modern scholars about the exact meaning of Fermat's adequality. Fermat's adequality was analyzed in a number of scholarly studies. In 1896, Paul

    Adequality

    Adequality

  • Pierre de Fermat
  • French mathematician and lawyer (1601–1665)

    developments that led to infinitesimal calculus, including his technique of adequality. In particular, he is recognized for his discovery of an original method

    Pierre de Fermat

    Pierre de Fermat

    Pierre_de_Fermat

  • Maximum and minimum
  • Largest and smallest value taken by a function at a given point

    Fermat was one of the first mathematicians to propose a general technique, adequality, for finding the maxima and minima of functions. As defined in set theory

    Maximum and minimum

    Maximum and minimum

    Maximum_and_minimum

  • Infinitesimal
  • Extremely small quantity in calculus; thing so small that there is no way to measure it

    Leibniz's law of continuity. The standard part function implements Fermat's adequality. The notion of infinitely small quantities was discussed by the Eleatic

    Infinitesimal

    Infinitesimal

    Infinitesimal

  • Leonhard Euler
  • Swiss mathematician (1707–1783)

    Links to related articles v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The

    Leonhard Euler

    Leonhard Euler

    Leonhard_Euler

  • Tangent
  • In mathematics, straight line touching a plane curve without crossing it

    of adequality to calculate tangents and other problems in analysis and used this to calculate tangents to the parabola. The technique of adequality is

    Tangent

    Tangent

    Tangent

  • Diophantus
  • 3rd-century Greek mathematician

    term was rendered as adaequalitas in Latin, and became the technique of adequality developed by Pierre de Fermat to find maxima for functions and tangent

    Diophantus

    Diophantus

  • Calculus
  • Branch of mathematics

    claiming that he borrowed from Diophantus, introduced the concept of adequality, which represented equality up to an infinitesimal error term. The combination

    Calculus

    Calculus

  • Standard part function
  • Function from the limited hyperreal to the real numbers

    such, it is a mathematical implementation of the historical concept of adequality introduced by Pierre de Fermat, as well as Leibniz's transcendental law

    Standard part function

    Standard_part_function

  • Fermat's principle
  • Light rays follow quickest paths

    principles in physics). It was the more notable because it used the method of adequality, which may be understood in retrospect as finding the point where the

    Fermat's principle

    Fermat's principle

    Fermat's_principle

  • Surreal number
  • Generalization of the real numbers

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Surreal number

    Surreal number

    Surreal_number

  • History of calculus
  • linearum curvarum distributed in 1636, Fermat introduced the concept of adequality, which represented equality up to an infinitesimal error term. This method

    History of calculus

    History_of_calculus

  • Dual number
  • Real numbers adjoined with a nil-squaring element

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Dual number

    Dual_number

  • List of calculus topics
  • Maclaurin series, Taylor series Fourier series Euler–Maclaurin formula Adequality Infinitesimal Archimedes' use of infinitesimals Gottfried Leibniz Isaac

    List of calculus topics

    List_of_calculus_topics

  • Method of normals
  • tangent line. This was discovered about the same time as Fermat's method of adequality. While Fermat's method had more in common with the infinitesimal techniques

    Method of normals

    Method_of_normals

  • Mathematical analysis
  • Branch of mathematics

    geometry, which is the precursor to modern calculus. Fermat's method of adequality allowed him to determine the maxima and minima of functions and the tangents

    Mathematical analysis

    Mathematical analysis

    Mathematical_analysis

  • The Analyst
  • 1734 book by George Berkeley

    infinitesimals, but it is also used when discussing differentials, and adequality. The full text of The Analyst can be read on Wikisource, as well as on

    The Analyst

    The Analyst

    The_Analyst

  • Nonstandard calculus
  • Modern application of infinitesimals

    )(x_{k+1}-x_{k})=M(b-a)+\epsilon (b-a)} from which the result follows. Adequality Archimedes' use of infinitesimals Criticism of nonstandard analysis Differential

    Nonstandard calculus

    Nonstandard_calculus

  • Gottfried Wilhelm Leibniz
  • German polymath (1646–1716)

    Madison Mason Paine Romanticism → Category v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The

    Gottfried Wilhelm Leibniz

    Gottfried Wilhelm Leibniz

    Gottfried_Wilhelm_Leibniz

  • Interior extremum theorem
  • About maxima and minima of functions

    similar to the modern interior extremum theorem using an approach he called adequality. After Marin Mersenne passed the treatises onto René Descartes, Descartes

    Interior extremum theorem

    Interior extremum theorem

    Interior_extremum_theorem

  • Snell's law
  • Formula for refraction angles

    in a denser medium. Fermat's derivation also utilized his invention of adequality, a mathematical procedure equivalent to differential calculus, for finding

    Snell's law

    Snell's law

    Snell's_law

  • Hyperreal number
  • Element of a nonstandard model of the reals, which can be infinite or infinitesimal

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Hyperreal number

    Hyperreal number

    Hyperreal_number

  • Differential (mathematics)
  • Mathematical notion of infinitesimal difference

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Differential (mathematics)

    Differential_(mathematics)

  • Abraham Robinson
  • American mathematician

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Abraham Robinson

    Abraham Robinson

    Abraham_Robinson

  • Integral symbol
  • Mathematical symbol used to denote integrals and antiderivatives

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Integral symbol

    Integral_symbol

  • Levi-Civita field
  • System of numbers with non-finite quantities

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Levi-Civita field

    Levi-Civita_field

  • Nonstandard analysis
  • Calculus using a logically rigorous notion of infinitesimal numbers

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Nonstandard analysis

    Nonstandard analysis

    Nonstandard_analysis

  • Augustin-Louis Cauchy
  • French mathematician (1789–1857)

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Augustin-Louis Cauchy

    Augustin-Louis Cauchy

    Augustin-Louis_Cauchy

  • Up to
  • Mathematical statement of uniqueness, except for an equivalent structure

    Look up up to in Wiktionary, the free dictionary. Abuse of notation Adequality Essentially unique List of mathematical jargon Quotient group Quotient

    Up to

    Up to

    Up_to

  • The Method of Mechanical Theorems
  • Mathematical treatise by Archimedes

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    The Method of Mechanical Theorems

    The_Method_of_Mechanical_Theorems

  • Transcendental law of homogeneity
  • Heuristic principle enunciated by Gottfried Wilhelm Leibniz

    of the standard part function over the hyperreals. Law of continuity Adequality Leibniz Mathematische Schriften, (1863), edited by C. I. Gerhardt, volume

    Transcendental law of homogeneity

    Transcendental_law_of_homogeneity

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

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    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

  • Leibniz's notation
  • Mathematical notation used for calculus

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Leibniz's notation

    Leibniz's notation

    Leibniz's_notation

  • Internal set theory
  • System of mathematical set theory

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Internal set theory

    Internal_set_theory

  • Criticism of nonstandard analysis
  • v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Criticism of nonstandard analysis

    Criticism_of_nonstandard_analysis

  • List of Latin words with English derivatives
  • inimitable, preimage, subimago aequus aequ-, -iqu- even, level adequacy, adequality, adequate, disequilibrium, equable, equal, equality, equanimity, equant

    List of Latin words with English derivatives

    List_of_Latin_words_with_English_derivatives

  • Cavalieri's principle
  • Geometrical concept relating area and volume

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Cavalieri's principle

    Cavalieri's principle

    Cavalieri's_principle

  • Elementary Calculus: An Infinitesimal Approach
  • 1976 mathematics textbook by H. Jerome Keisler

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Elementary Calculus: An Infinitesimal Approach

    Elementary_Calculus:_An_Infinitesimal_Approach

  • List of mathematics history topics
  • of mathematics, list of publications in mathematics. 1729 (anecdote) Adequality Archimedes Palimpsest Archimedes' use of infinitesimals Arithmetization

    List of mathematics history topics

    List_of_mathematics_history_topics

  • Hyperinteger
  • Hyperreal number that is equal to its own integer part

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Hyperinteger

    Hyperinteger

  • Hyperfinite set
  • Type of internal set in nonstandard analysis

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Hyperfinite set

    Hyperfinite_set

  • Microcontinuity
  • Mathematical term

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Microcontinuity

    Microcontinuity

  • Cours d'analyse
  • Textbook by Augustin-Louis Cauchy (1821)

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Cours d'analyse

    Cours d'analyse

    Cours_d'analyse

  • Constructive nonstandard analysis
  • v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Constructive nonstandard analysis

    Constructive_nonstandard_analysis

  • Glossary of calculus
  • Fermat was one of the first mathematicians to propose a general technique, adequality, for finding the maxima and minima of functions. As defined in set theory

    Glossary of calculus

    Glossary_of_calculus

  • Non-Archimedean ordered field
  • Ordered field that does not satisfy the Archimedean property

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Non-Archimedean ordered field

    Non-Archimedean_ordered_field

  • Overspill
  • Proof technique in nonstandard analysis

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Overspill

    Overspill

  • Steve Shnider
  • ; Schaps, David; Shnider, Steve (2013), "Almost Equal: The Method of Adequality from Diophantus to Fermat and Beyond", Perspectives on Science, 21 (3):

    Steve Shnider

    Steve_Shnider

  • Cauchy sequence
  • Sequence of points that get progressively closer to each other

    {\displaystyle u_{H}} and u K {\displaystyle u_{K}} are infinitely close, or adequal, that is, s t ( u H − u K ) = 0 {\displaystyle \mathrm {st} (u_{H}-u_{K})=0}

    Cauchy sequence

    Cauchy sequence

    Cauchy_sequence

  • Increment theorem
  • v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Increment theorem

    Increment_theorem

  • Infinitesimal strain theory
  • Mathematical model for describing material deformation under stress

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Infinitesimal strain theory

    Infinitesimal_strain_theory

  • Law of continuity
  • Principle that whatever succeeds for the finite also succeeds for the infinite

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Law of continuity

    Law_of_continuity

  • Internal set
  • Type of set in mathematical logic

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Internal set

    Internal_set

  • Claude Gaspar Bachet de Méziriac
  • French mathematician (1581–1638)

    Diophantus' term παρισὀτης as adaequalitat, which became Fermat's technique of adequality, a pioneering method of infinitesimal calculus. Bachet was the earliest

    Claude Gaspar Bachet de Méziriac

    Claude Gaspar Bachet de Méziriac

    Claude_Gaspar_Bachet_de_Méziriac

  • Monad (nonstandard analysis)
  • Named set of points in nonstandard analysis

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Monad (nonstandard analysis)

    Monad_(nonstandard_analysis)

  • Synthetic differential geometry
  • Formalization in mathematical topos theory

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Synthetic differential geometry

    Synthetic_differential_geometry

  • List of Occitans
  • developments that led to infinitesimal calculus, including his technique of adequality. Louis Bertrand Castel, mathematician and physician. Jean-Antoine Chaptal

    List of Occitans

    List of Occitans

    List_of_Occitans

  • Transfer principle
  • Concept in model theory

    v t e Infinitesimals History Adequality Leibniz's notation Integral symbol Criticism of nonstandard analysis The Analyst The Method of Mechanical Theorems

    Transfer principle

    Transfer_principle

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Online names & meanings

  • Chindhanai
  • Boy/Male

    Assamese, Indian, Kannada, Tamil

    Chindhanai

    Intelligence; Thought

  • Shillem
  • Biblical

    Shillem

    peace; perfection; retribution

  • Ramjot
  • Boy/Male

    Hindu, Indian, Punjabi, Sikh

    Ramjot

    The Light of God

  • Deshraj
  • Boy/Male

    Hindu, Indian, Marathi

    Deshraj

    King of a Country

  • Wallis
  • Surname or Lastname

    English

    Wallis

    English : from Anglo-Norman French waleis ‘Welsh’ (from a Germanic cognate of Old English wealh ‘foreign’), hence an ethnic name for a Welsh speaker. Compare Scottish Wallace.

  • Hellyer
  • Surname or Lastname

    English

    Hellyer

    English : variant spelling of Hillier 1.

  • Serviss
  • Surname or Lastname

    English

    Serviss

    English : variant spelling of Service.

  • Hebba
  • Boy/Male

    British, English

    Hebba

    Gift from God

  • Raushanprem
  • Boy/Male

    Sikh

    Raushanprem

    Famous victory

  • Lynzie
  • Girl/Female

    English

    Lynzie

    From the linden tree island.

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