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Intelligent Computer Mathematics

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Cover of 'Intelligent Computer Mathematics'

Table of Contents

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    Book Overview
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    Chapter 1 DeepAlgebra - An Outline of a Program
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    Chapter 2 Formalizing Mathematical Knowledge as a Biform Theory Graph: A Case Study
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    Chapter 3 The Formalization of Vickrey Auctions: A Comparison of Two Approaches in Isabelle and Theorema
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    Chapter 4 Automatically Proving Equivalence by Type-Safe Reflection
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    Chapter 5 The Global Digital Mathematics Library and the International Mathematical Knowledge Trust
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    Chapter 6 The New Numdam Platform
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    Chapter 7 Classification of Alignments Between Concepts of Formal Mathematical Systems
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    Chapter 8 Software Citations, Information Systems, and Beyond
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    Chapter 9 Semantic Preserving Bijective Mappings of Mathematical Formulae Between Document Preparation Systems and Computer Algebra Systems
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    Chapter 10 Towards Mathematical AI via a Model of the Content and Process of Mathematical Question and Answer Dialogues
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    Chapter 11 Theory Morphisms in Church’s Type Theory with Quotation and Evaluation
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    Chapter 12 Semantic Representation of General Topology in the Wolfram Language
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    Chapter 13 Zeta Types and Tannakian Symbols as a Method for Representing Mathematical Knowledge
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    Chapter 14 Presentation and Manipulation of Mizar Properties in an Isabelle Object Logic
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    Chapter 15 Visual Structure in Mathematical Expressions
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    Chapter 16 Mathematical Models as Research Data via Flexiformal Theory Graphs
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    Chapter 17 A Verified Algorithm Enumerating Event Structures
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    Chapter 18 Reasoning with Concept Diagrams About Antipatterns in Ontologies
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    Chapter 19 A Web-Based Toolkit for Mathematical Word Processing Applications with Semantics
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    Chapter 20 ENIGMA: Efficient Learning-Based Inference Guiding Machine
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    Chapter 21 Proof Mining with Dependent Types
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    Chapter 22 Formalization of Transform Methods Using HOL Light
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    Chapter 23 Combining Refinement and Signal-Temporal Logic for Biological Systems
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    Chapter 24 VMEXT: A Visualization Tool for Mathematical Expression Trees
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    Chapter 25 Part-of-Math Tagging and Applications
Attention for Chapter 2: Formalizing Mathematical Knowledge as a Biform Theory Graph: A Case Study
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Chapter title
Formalizing Mathematical Knowledge as a Biform Theory Graph: A Case Study
Chapter number 2
Book title
Intelligent Computer Mathematics
Published by
Springer, Cham, July 2017
DOI 10.1007/978-3-319-62075-6_2
Book ISBNs
978-3-31-962074-9, 978-3-31-962075-6
Authors

Jacques Carette, William M. Farmer, Carette, Jacques, Farmer, William M.

Mendeley readers

Mendeley readers

The data shown below were compiled from readership statistics for 5 Mendeley readers of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Unknown 5 100%

Demographic breakdown

Readers by professional status Count As %
Unspecified 1 20%
Professor 1 20%
Researcher 1 20%
Other 1 20%
Unknown 1 20%
Readers by discipline Count As %
Unspecified 1 20%
Mathematics 1 20%
Computer Science 1 20%
Neuroscience 1 20%
Unknown 1 20%