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Platonism, phenomenology, and interderivability

In Mirja Hartimo (ed.), Phenomenology and mathematics. London: Springer. pp. 23--46 (2010)

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  1. Mathematical Objectivity and Husserl’s “Community of Monads”.Noam Cohen - 2022 - Axiomathes 32 (3):971-991.
    This paper argues that the shared intersubjective accessibility of mathematical objects has its roots in a stratum of experience prior to language or any other form of concrete social interaction. On the basis of Husserl’s phenomenology, I demonstrate that intersubjectivity is an essential stratum of the objects of mathematical experience, i.e., an integral part of the peculiar sense of a mathematical object is its common accessibility to any consciousness whatsoever. For Husserl, any experience of an objective nature has as its (...)
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  • Why Husserl’s Universal Empiricism is a Moderate Rationalism.Philipp Berghofer - 2018 - Axiomathes 28 (5):539-563.
    Husserl claims that his phenomenological–epistemological system amounts to a “universal” form of empiricism. The present paper shows that this universal moment of Husserl’s empiricism is why his empiricism qualifies as a rationalism. What is empiricist about Husserl’s phenomenological–epistemological system is that he takes experiences to be an autonomous source of immediate justification. On top of that, Husserl takes experiences to be the ultimate source of justification. For Husserl, every justified belief ultimately depends epistemically on the subject’s experiences. These are paradigms (...)
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