| A Study of Mathematical Determination through Bertrand's Paradox |
11 |
| Mathematical Fit: A Case Study |
3 |
| Set Existence Principles and Closure Conditions: Unravelling the Standard View of Reverse Mathematics |
2 |
| Proof and the Virtues of Shared Enquiry |
2 |
| Labyrinth of Continua |
1 |
| The Psychology and Philosophy of Natural Numbers |
1 |
| What is a Higher-Level Set? |
1 |
| Wittgenstein and Godel: An Attempt to Make 'Wittgenstein's Objection' Reasonable |
1 |
| A Role for Representation Theorems |
1 |
| What Are Structural Properties? |
1 |
| How Can Abstract Objects of Mathematics Be Known? |
1 |
| Fitting Feelings and Elegant Proofs: On the Psychology of Aesthetic Evaluation in Mathematics |
1 |
| Computational Complexity Theory and the Philosophy of Mathematics |
1 |
| On the Philosophical Significance of Frege's Constraint |
0 |
| In Defense of Benacerraf's Multiple-Reductions Argument |
0 |
| Abstractionism and Mathematical Singular Reference |
0 |
| Hitting a Moving Target: Godel, Carnap, and Mathematics as Logical Syntax |
0 |
| Conceptual and Computational Mathematics |
0 |
| Aesthetic Preferences in Mathematics: A Case Study |
0 |
| Generic Structures |
0 |
| The Beautiful Art of Mathematics |
0 |
| Non-ontological Structuralism |
0 |
| Hilbertian Structuralism and the Frege-Hilbert Controversy |
0 |
| Haecceities and Mathematical Structuralism |
0 |
| Axiomatizing Changing Conceptions of the Geometric Continuum I: Euclid-Hilbert |
0 |
| Human-Effective Computability |
0 |
| Deflationary Nominalism and Puzzle Avoidance |
0 |
| Antireductionism and Ordinals |
0 |
| Axiomatizing Changing Conceptions of the Geometric Continuum II: Archimedes-Descartes-Hilbert-Tarski |
0 |
