David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Jack Alan Reynolds
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Data and Knowledge Engineering 20:259–286 (1996)
We can see mereology as a theory of parthood and topology as a theory of wholeness. How can these be combined to obtain a unified theory of parts and wholes? This paper examines various non-equivalent ways of pursuing this task, with specific reference to its relevance to spatio-temporal reasoning. In particular, three main strategies are compared: (i) mereology and topology as two independent (though mutually related) chapters; (ii) mereology as a general theory subsuming topology; (iii) topology as a general theory subsuming mereology. Some more speculative strategies and directions for further research are also considered.
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Thomas Mormann (2013). Heyting Mereology as a Framework for Spatial Reasoning. Axiomathes 23 (1):137- 164.
Riccardo Manzotti (2009). No Time, No Wholes: A Temporal and Causal-Oriented Approach to the Ontology of Wholes. [REVIEW] Axiomathes 19 (2):193-214.
Pablo Gamallo (2013). Lexical Inheritance with Meronymic Relationships. Axiomathes 23 (1):165-185.
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