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The extensionality principle of mereology is a consequence of the axiom for the uniqueness of (mereological) composition and it states, roughly, that numerically distinct wholes cannot have exactly the same proper parts.

Mereology: A Philosophical Introduction by Dr Giorgio Lando, 9781350094734, available at Book Depository with free delivery worldwide.

Mereology: A Philosophical Introduction 1st Edition is written by Giorgio Lando and published by Bloomsbury Academic. The Digital and eTextbook ISBNs for Mereology: A Philosophical Introduction are 9781472583680, 147258368X and the print ISBNs are 9781350094734, 1350094730. Save up to 80% versus print by going digital with VitalSource.

Mereology is the theory of the part–whole relation and of derived operations such as the mereological sum. (The sum of several things is the smallest thing of which they are all parts.) It was introduced by Leśniewski to avoid Russell ’s paradox. Unlike the set-membership relation, the part–whole relation is transitive.

Are its seemingly counter-intuitive features serious defects?Mereology: A Philosophical Introduction addresses the multifaceted and lively philosophical debates surrounding these questions, and defends the idea that classical mereology is indeed the general and exhaustive theory of parthood and composition in the domain of concrete entities.Several examples of parthood and composition, involving entities of different kinds, are scrutinised in depth.

Parthood and composition are everywhere. The leg of a table is part of the table, the word "Christmas" is part of the sentence "I wish you a merr

Jun 01,  · The extensionality principle of mereology is a consequence of the axiom for the uniqueness of (mereological) composition and it states, roughly, that numerically distinct

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5. Concluding remarks. Medieval philosophers study a variety of wholes and parts, and they often do so with a remarkable degree of sophistication. To be sure, some aspects of medieval mereology are idiosyncratic, but many of the puzzles that medieval philosophers wrestle with are recognizably perennial.

In this paper I propose to present a few unpublished results concerning Mereology. Although this theory is one of the essential constituents of Leśniewski's system of the foundations of mathematics, it is little known, and little research has been done up to now in this field of study.1 Consequently Mereology abounds in problems which so far have remained unsolved. Some of these problems