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  1. Mathematical form in the world.David Woodruff Smith - 2002 - Philosophia Mathematica 10 (2):102-129.
    This essay explores an ideal notion of form (mathematical structure) that embraces logical, phenomenological, and ontological form. Husserl envisioned a correlation among forms of expression, thought, meaning, and object—positing ideal forms on all these levels. The most puzzling formal entities Husserl discussed were those he called ‘manifolds’. These manifolds, I propose, are forms of complex states of affairs or partial possible worlds representable by forms of theories (compare structuralism). Accordingly, I sketch an intentionality-based semantics correlating these four Husserlian levels of (...)
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  • Husserl’s relevance for the philosophy and foundations of mathematics.Guillermo E. Rosado Haddock - 1997 - Axiomathes 8 (1):125-142.
  • Husserl’s relevance for the philosophy and foundations of mathematics.Guillermo Rosado Haddock - 1997 - Axiomathes 8 (1):125-142.