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Pentation

  • Grade 7/8 Math Circles the Scale of Numbers Introduction

    Grade 7/8 Math Circles the Scale of Numbers Introduction

  • Attributes of Infinity

    Attributes of Infinity

  • The Notion Of

    The Notion Of" Unimaginable Numbers" in Computational Number Theory

  • Hyperoperations and Nopt Structures

    Hyperoperations and Nopt Structures

  • Reihenalgebra: What Comes Beyond Exponentiation? M

    Reihenalgebra: What Comes Beyond Exponentiation? M

  • The Strange Properties of the Infinite Power Tower Arxiv:1908.05559V1

    The Strange Properties of the Infinite Power Tower Arxiv:1908.05559V1

  • Who Can Name the Bigger Number? by Scott Aaronson [Author's Blog] Source

    Who Can Name the Bigger Number? by Scott Aaronson [Author's Blog] Source

  • ED208295.Pdf

    ED208295.Pdf

  • Soliton Solutions to the Dynamics of Space Filling Curves 1 Forward

    Soliton Solutions to the Dynamics of Space Filling Curves 1 Forward

  • Solving for the Analytic Piecewise Extension of Tetration and the Super-Logarithm

    Solving for the Analytic Piecewise Extension of Tetration and the Super-Logarithm

  • DECD 2018 Annual Report

    DECD 2018 Annual Report

  • Finitely Big Numbers Name______

    Finitely Big Numbers Name______

  • Number Theories

    Number Theories

  • A Theorem for Knuth-Arrows

    A Theorem for Knuth-Arrows

  • Constructing a Hyperoperation Sequence-Pisa Hyperoperations

    Constructing a Hyperoperation Sequence-Pisa Hyperoperations

  • What Is . . . Tetration?

    What Is . . . Tetration?

  • Occasional Paper

    Occasional Paper

  • Who Can Name the Bigger Number?

    Who Can Name the Bigger Number?

Top View
  • Newsletter # 1 1 7 Issn 1990-7079
  • Tetration FAQ
  • Evaluation of Holomorphic Ackermanns
  • Application of Hyperoperations for Engineering Practice
  • Solving for the Analytic Piecewise Extension of Tetration and the Super-Logarithm
  • Ackermann's Function and New Arithmetical Operations
  • New Approaches to Basic Calculus: an Experimentation Via Numerical Computation
  • A Review of Infinite Numbers and the Convergence of Divergent
  • Grade 7/8 Math Circles the Scale of Numbers Introduction


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