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Emily Carson and Renate Huber
i-xiii
Front matter
3-153
I / Mathematical Aspects
3-19
Locke and Kant on Mathematical Knowledge
21-46
The View from 1763: Kant on the Arithmetical Method Before Intuition
47-66
The Relation of Logic and Intuition in Kant’S Philosophy of Science, Particularly Geometry
67-85
Edmund Husserl on the Applicability of Formal Geometry
87-112
The Neo-Fregean Program in the Philosophy of Arithmetic
113-131
Gödel, Realism and Mathematical ‘Intuition’
133-153
Intuition, Objectivity and Structure
157-324
II / Physical Aspects
157-180
Intuition and Cosmology: The Puzzle of Incongruent Counterparts
181-211
Conventionalism and Modern Physics: A Re-Assessment
213-233
Intuition and the Axiomatic Method in Hilbert’s Foundation of Physics Hilbert’s Idea of a Recursive Epistemology in His Third Hamburg Lecture
235-249
Soft Axiomatisation: John von Neumann on Method and von Neumann’s Method in the Physical Sciences
251-266
The Intuitiveness and Truth of Modern Physics
267-292
Functions of Intution in Quantum Physics
293-324
Intuitive Cognition and the Formation of the Theories
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