Diagrammatic Representation and Inference

Table of Contents

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   Book Overview
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   Chapter 1 Introducing the Diagrammatic Semiotic Mode
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   Chapter 2 On Computing Optimal Linear Diagrams
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   Chapter 3 Visual Proofs as Counterexamples to the  Standard View of Informal Mathematical Proofs?
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   Chapter 4 Representational Interpretive Structure: Theory and Notation
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   Chapter 5 Mixing Colors, Mixing Logics
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   Chapter 6 Normatively Determined Propositions
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   Chapter 7 A Diagram Must Never Be Ten Thousand Words: Text-Based (Sentential) Approaches to Diagrams Accessibility Limit Users’ Potential for Normative Agency
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   Chapter 8 Combing Graphs and Eulerian Diagrams in Eristic
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    Chapter 9 Taming the Irrational Through Musical Diagrams – from Boethius to Oresme and Nemorarius
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    Chapter 10 A Database of Aristotelian Diagrams: Empirical Foundations for Logical Geometry
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    Chapter 11 Origami and the Emergence of Hybrid Diagrams
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    Chapter 12 On Lambert Quadrilaterals and Why They Cannot Be Diagrams (According to Lambert)
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    Chapter 13 Euler vs Hasse Diagrams for Reasoning About Sets: A Cognitive Approach
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    Chapter 14 Evaluating Colour in Concept Diagrams
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    Chapter 15 Tables as Powerful Representational Tools
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    Chapter 16 Why Scholars Are Diagramming Neural Network Models
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    Chapter 17 A Formal Model of Aspect Shifting: The Case of Dot Diagrams
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    Chapter 18 How to Visually Represent Structure
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    Chapter 19 Aspect Shifting in Aristotelian Diagrams
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    Chapter 20 Epistemic Roles of Diagrams in Short Proofs
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    Chapter 21 Ancillary Diagrams: A Substitute for Text in Multimedia Resources?
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    Chapter 22 Diagrams for Learning to Lead in Salsa Dancing
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    Chapter 23 The Use of Diagrams in Planning for Report Writing
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    Chapter 24 From Euler Diagrams to Aristotelian Diagrams
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    Chapter 25 Visualizing Polymorphisms and Counter-Polymorphisms in S5 Modal Logic
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    Chapter 26 Representing Formulas of Propositional Logic by Cographs, Permutations and Tables
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    Chapter 27 The Notion of Diagrammatic Isomorphism in Venn-Peirce Diagrams
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    Chapter 28 Generalizing Aristotelian Relations and Diagrams
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    Chapter 29 John Cook Wilson’s Hanging Plants: A Contribution to the History of Early Logic Trees
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    Chapter 30 Peirce’s Complex Diagrams
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    Chapter 31 How to Build and Convert Complex Propositions in the Marlo Diagram
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    Chapter 32 Perception of Node-Link Diagrams: The Effect of Layout on the Perception of Graph Properties
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    Chapter 33 Explaining with Diagrams for Promoting Deeper Learning: School Practice to Integrate Knowledge Across Subjects
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    Chapter 34 Visually Analyzing Universal Quantifiers in Photograph Captions
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    Chapter 35 Comparison of Diagram Use for Visualizing Probability Problems in U.S. and Chinese Textbooks