Yitzhak Melamed at London Spinoza Circle

The London Spinoza Circle welcomes Professor Yitzhak Melamed (John Hopkins University) who will speak on Spinoza’s Mereolgy.

The meeting will take place on Thursday 15th February, 3pm to 5pm,

Room 402, Birkbeck College Main Building, Malet St,  London WC1E 7HX. (Entrance from Torrington Square).

 

Abstract:

Mereology and the concept of part has a central role in Spinoza’s metaphysics and is closely related to many of his key notions, such as substance, extension, power, infinity, infinite modes, parallelism, adequacy and inadequacy of ideas, destruction, individuals, and singular things [res singulares]. Arguably, the proper elucidation of Spinoza’s mereology is the key to any discussion of the nature of finite things in Spinoza’s metaphysics. Yet, in spite of its importance, the topic has hardly been studied in the existing literature. Paucity of early modern primary sources discussing mereology was never an issue; most of Spinoza’s works include detailed discussions of part and whole. In fact, one of the major obstacles in the study of Spinoza’s mereology is finding a way to ease and reconcile the tensions among various claims of Spinoza, tensions that could be due to local inconsistencies, equivocal use of ‘part [pars]’, or genuine changes in Spinoza’s understanding of parts and wholes. Spinoza developed his philosophy over a period of almost two decades, and it is clear that he kept revising his views, including, as we shall see, some of his mereological assumptions.

In my paper I will attempt to reconstruct the outline of Spinoza’s mereology. In the first part of this paper, I will begin with a preliminary exploration of Spinoza’s understanding of part and whole and attempt to explain Spinoza’s claim that certain things are indivisible. In the second part, I will study and explain Spinoza’s view on the priority of parts to their wholes, and point out the contrast between the whole-part and substance-mode relationships in Spinoza. In the third part I will investigate the termini of Spinoza’s mereology: the largest wholes and the smallest parts (if there are any). In the fourth part, I will attempt to explain and motivate Spinoza’s claim that mereology cuts across the attributes, i.e., the fact that the parallelism among the attributes preserves the same mereological relations. In order to motivate this claim we will have to clarify the relationship between mereology and causation in Spinoza, and explain his notion of “singular things.”

All are welcome and no registration is required.

 

The remaining meetings for this term are:

March 1st, 2018 – Dr. Daniel Whistler (Royal Holloway, University of London)

3pm to 5pm,  Room B30, Birkbeck College, 30 Russell Square, WC1B 5DT

.

March 22nd, 2018 – Dr. Alexander Douglas (St Andrews University)

3pm to 5pm,  Room 101, Birkbeck College, 30 Russell Square, WC1B 5DT

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