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  • Finite Sum – Product Logic

    Finite Sum – Product Logic

  • Chapter 2 of Concrete Abstractions: an Introduction to Computer

    Chapter 2 of Concrete Abstractions: an Introduction to Computer

  • Arxiv:1811.04966V3 [Math.NT]

    Arxiv:1811.04966V3 [Math.NT]

  • Diagrammatics in Categorification and Compositionality

    Diagrammatics in Categorification and Compositionality

  • Discussion Problems 2

    Discussion Problems 2

  • Logic and Categories As Tools for Building Theories

    Logic and Categories As Tools for Building Theories

  • Indexed Collections Let I Be a Set (Finite of Infinite). If for Each Element

    Indexed Collections Let I Be a Set (Finite of Infinite). If for Each Element

  • Sums and Products

    Sums and Products

  • Arxiv:Math/0509655V2 [Math.CT] 26 May 2006 Nt Rdcs Aigacategory a Having Products

    Arxiv:Math/0509655V2 [Math.CT] 26 May 2006 Nt Rdcs Aigacategory a Having Products

  • On Least Squares Exponential Sum Approximation with Positive Coefficients*

    On Least Squares Exponential Sum Approximation with Positive Coefficients*

  • Some Remarkable Infinite Product Identities Involving Fibonacci

    Some Remarkable Infinite Product Identities Involving Fibonacci

  • Dismal Arithmetic

    Dismal Arithmetic

  • Categories and Computability

    Categories and Computability

  • Logarithms and Exponentiation Guide

    Logarithms and Exponentiation Guide

  • Math for Computing, Lecture 2

    Math for Computing, Lecture 2

  • A PRIMER on NATURAL EQUIVALENCES 1. Sets Recall That

    A PRIMER on NATURAL EQUIVALENCES 1. Sets Recall That

  • Exact Sequences for Mixed Coproduct/Tensor-Product Ring Construction S

    Exact Sequences for Mixed Coproduct/Tensor-Product Ring Construction S

  • Arxiv:1601.07466V5 [Math.NT]

    Arxiv:1601.07466V5 [Math.NT]

Top View
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  • Logic and Categories As Tools for Building Theories
  • Lecture Notes for “Perspectives on Quantum Link Homology Theories”
  • Categories and Computability
  • A Category Theoretic Introduction to Computer Science


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