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Hyperreal number

  • Do We Need Number Theory? II

    Do We Need Number Theory? II

  • 0.999… = 1 an Infinitesimal Explanation Bryan Dawson

    0.999… = 1 an Infinitesimal Explanation Bryan Dawson

  • Do Simple Infinitesimal Parts Solve Zeno's Paradox of Measure?

    Do Simple Infinitesimal Parts Solve Zeno's Paradox of Measure?

  • Connes on the Role of Hyperreals in Mathematics

    Connes on the Role of Hyperreals in Mathematics

  • SURREAL TIME and ULTRATASKS HAIDAR AL-DHALIMY Department of Philosophy, University of Minnesota and CHARLES J

    SURREAL TIME and ULTRATASKS HAIDAR AL-DHALIMY Department of Philosophy, University of Minnesota and CHARLES J

  • The Hyperreals

    The Hyperreals

  • Hyperreal Calculus MAT2000 ––Project in Mathematics

    Hyperreal Calculus MAT2000 ––Project in Mathematics

  • CS4860-Lect20-2018: Constructive Hyperreals

    CS4860-Lect20-2018: Constructive Hyperreals

  • Lecture 27 POLYNOMIALS

    Lecture 27 POLYNOMIALS

  • Arxiv:0811.0164V8 [Math.HO] 24 Feb 2009 N H S Gat2006393)

    Arxiv:0811.0164V8 [Math.HO] 24 Feb 2009 N H S Gat2006393)

  • H. Jerome Keisler : Foundations of Infinitesimal Calculus

    H. Jerome Keisler : Foundations of Infinitesimal Calculus

  • Which Numbers Are Real? Are Numbers Which / MAA AMS

    Which Numbers Are Real? Are Numbers Which / MAA AMS

  • MAE 301/501 Notes

    MAE 301/501 Notes

  • Hyperreal Structures Arising from an Infinite Base Logarithm

    Hyperreal Structures Arising from an Infinite Base Logarithm

  • Mathematical Background: Foundations of Infinitesimal Calculus

    Mathematical Background: Foundations of Infinitesimal Calculus

  • Elementary Hyperreal Analysis

    Elementary Hyperreal Analysis

  • Infinitesimal Time Scale Calculus

    Infinitesimal Time Scale Calculus

  • Archiv Für Mathema- Tische Logik Und Grundlagenforschung, 6, 7–29

    Archiv Für Mathema- Tische Logik Und Grundlagenforschung, 6, 7–29

Top View
  • Naïve Infinitesimal Analysis
  • Hyperreals and a Brief Introduction to Non-Standard Analysis Math 336
  • The Modern Analysis of the Infinite: Introductory Notes
  • True Infinitesimal Differential Geometry Mikhail G. Katz∗ Vladimir
  • Teaching Calculus with Infinitesimals
  • Some New Findings on the Mathematical Structure of the Cell Method
  • To Download the PDF File
  • Ultraproducts and Hyperreal Numbers (April, 2015 Version) G
  • Construction of the Transreal Numbers from Hyperreal Numbers
  • Hyperreals and Their Applications
  • Alpha-Theory: an Elementary Axiomatics for Nonstandard Analysis
  • Forms Numeric Forms Equivalence Classes of Numeric Forms Order
  • Internality, Transfer, and Infinitesimal Modeling of Infinite Processes
  • The Eightfold Path to Nonstandard Analysis
  • The Absolute Arithmetic Continuum and the Unification of All Numbers Great and Small∗
  • Nonstandard Analysis: Theorem 6 (The Standard Part Principle)
  • A Review of Infinite Numbers and the Convergence of Divergent
  • A Brief Introduction to Infinitesimal Calculus


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