@inproceedings{Spohn2006Mathe-3504,
  year={2006},
  title={How are Mathematical Objects Constituted? A Structuralist Answer},
  booktitle={GAP. 6 Philosophie - Grundlagen und Anwendungen, Berlin, 11.-14.9.2006},
  pages={106--119},
  author={Spohn, Wolfgang}
}

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    <dc:contributor>Spohn, Wolfgang</dc:contributor>
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    <dcterms:title>How are Mathematical Objects Constituted? A Structuralist Answer</dcterms:title>
    <dcterms:abstract xml:lang="eng">The paper proposes to amend structuralism in mathematics by saying what places in a structure and thus mathematical objects are. They are the objects of the canonical system realizing a categorical structure, where that canonical system is a minimal system in a specific essentialistic sense. It would thus be a basic ontological axiom that such a canonical system always exists. This way of conceiving mathematical objects is underscored by a defense of an essentialistic version of Leibniz  principle according to which each object is uniquely characterized by its proper and possibly relational essence (where  proper  means  not referring to identity")</dcterms:abstract>
    <dcterms:bibliographicCitation>Paper contribution to the sections of: GAP. 6 Philosophie - Grundlagen und Anwendungen, Berlin, 11.-14.9.2006, pp. 106-119</dcterms:bibliographicCitation>
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