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1. Introduction
Part 1. Mathematical Objects
2. Aristotle's Problem (Zanetti, L)
3. Hofweber's Nominalist Naturalism (Snyder, E., Samuels, R., Shapiro, S)
4. Exploring Mathematical Objects from Custom-Tailored Mathematical Universes (Blechschmidt, I.)
5. Rescuing Implicit Definition from Abstractionism (Waxman, D.)
Part 2. Structures and Structuralisms
6. Structural Relativity and Informal Rigour (Barton, N.)
7. Ontological Dependence and Grounding for a Weak Mathematical Structuralism (Bianchi, S.)
8. The Structuralist Mathematical Style: Bourbaki as a Case Study (Marquis, J.-P.)
9. Grothendieck Toposes as Unifying Bridges: a Mathematical Morphogenesis (Caramello, O.)
Part 3. Logics and Proofs
10. Game of Grounds (Catta, D., Piccolomini D'Aragona, A.)
11. Predicativity and Constructive Mathematics (Crosilla, L.)
12. Truth and the Philosophy of Mathematics (Cantini, A.)
13. On Lakatos's Decomposition of the Notion of Proof (Moriconi, E.)
14. A Categorical Reading of the Numerical Existence Property in Constructive Foundations (Maschio, S.).

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