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Category theory, applications to the foundations of mathematics

2018
Since the 1960s Lawvere has distinguished two senses of the foundations of mathematics. Logical foundations use formal axioms to organize the subject. The other sense aims to survey ‘what is universal in mathematics’. The ontology of mathematics is a third, related issue.
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On graph theoretical SAR and the mathematical theory of categories

Journal of Molecular Structure: THEOCHEM, 1991
Abstract Chemical graph theory provides a special framework for solving many structure-activity relationship (SAR) problems such as boiling points, resonance energies, and pharmacological properties. The theorems by Muirhead (1901) and Karamata (1932), whereby certain sequences of numbers may be compared, have been used to establish SARs.
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Category Theory and Structuralism in Mathematics: Syntactical Considerations

1997
Thus, to be is to be related and the “essence” of an “entity” is given by its relations to its “environment”. This claim is striking: it seems to describe perfectly well the way objects of a category are characterized and studied. Consider, for instance, the fundamental notion of product in a category C: a product for two objects A and B of C is an ...
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Category Theory and the Foundations of Mathematics

The British Journal for the Philosophy of Science, 1981
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An example in category theory

Mathematische Zeitschrift, 1970
Horst Herrlich, Herrlich Horst
exaly  

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