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Phenomenology and mathematics

The Euclidean programme

Mathematical pluralism

Indispensability

Philosophical uses of categoricity arguments

Mathematical rigour and informal proof

Lie groups and Lie algebrasChapters 4-6

Commutative algebra : chapters 1-7

Lie groups and Lie algebrasChapters 7-9

Lie groups and lie algebrasChapters 7-9

Theory of sets

Functions of a real variable : elementary theory

Algebra II: Chapters 4 - 7

Algebra II : Chapters 4 - 7

Functions of a real variable: elementary theory

Indispensability

Semantics and the Ontology of Number

Plato Was Not a Mathematical Platonist

Ontology and the Foundations of Mathematics: Talking Past Each Other

Phenomenology and mathematics

Iterative Conceptions of Set

Paraconsistency in Mathematics

Mathematics and Metaphilosophy

Lakatos and the Historical Approach to Philosophy of Mathematics

Lakatos and the Historical Approach to Philosophy of Mathematics

Innovation and Certainty

Concise History of Mathematics for Philosophers

Mathematical pluralism

The Mereology of Classes

Iterative Conceptions of Set

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