Peter Simons

In a recent article, Herbert Hochberg portrays my ontological position, that of a trope nominalist who is sceptical about relational tropes, as deviating into idealism. Since there are few philosophical views I find more repugnant than idealism, I must either resist the accusation or recant. I choose to resist, by showing how relational tropes are not needed as truth-makers for a wide range of truths, and raising the real possibility that they may not be needed at all, without lapsing into either monism or idealism

The relationship of part to whole is one of the most fundamental there is; this is the first and only full-length study of this concept. This book shows that mereology, the formal theory of part and whole, is essential to ontology. Peter Simons surveys and criticizes previous theories, especially the standard extensional view, and proposes a more adequate account which encompasses both temporal and modal considerations in detail. 'Parts could easily be the standard book on mereology for the next twenty or thirty years.' Timothy Williamson, Grazer Philosophische Studien.

Using the work of Józef Bocheski as apositive example, this paper sets out the casefor a balanced use of historical knowledge indoing analytic philosophy. Between the twoextremes of relativizing historicism, whichdenies absolute truth, and arrogant scientism,which denies any constructive role for thehistory of ideas in philosophy, lies a viamedia in which historical reflection onconcepts and their history is placed at theservice of the system of cognitive philosophy.Knowledge of the history of philosophy, whilenot a sine qua non, can empower analyticphilosophy to push forward to new and moresatisfactory solutions to old and new problems.Examples are adduced from Bocheski's oeuvreand from the author's own experience.

What primitive concepts does formal ontology require? Forsaking as too indirect the linguistic way of discerning the categories of being, this paper considers what primitives might be required for representing things in themselves (noumena) and representations of them in a thoroughly crafted large autonomous multi-purpose database. Leaving logical concepts and material ontology aside, the resulting 32 categories in 13 families range from the obvious (identity/difference, existence/non-existence) through the fairly obvious (part/whole, one/many, sequential order) and the surprisingly familiar (illocutionary modes, mass/count, indexical/descriptive) to the controversial (moment/fundament, transparent/opaque) and the arcane (modes of class delimitation, taxonomic rank, aspects of designators). Any such list is speculative and tentative, but the test of this one will be in its implementation, a new departure for philosophical category theories.

Confounding earlier predictions of naysayers and sceptics, by the beginning of the twenty-first century, metaphysics had re-emerged for the first time in decades as a vital, progressive and exciting branch of philosophy. Although the most strident criticisms came from early analytic philosophers such as Carnap, it is analytical metaphysics that has led the way. But rather than trace the stages of the revival of metaphysics, we consider a spread of contemporary themes which have been especially fruitful in expanding the circle of metaphysical discussion from its modest beginnings at the hands of Strawson and Quine in mid-century. The topics are divided into four groups: Expanding the Toolbox; Ontological Speculations; Systematics; and Applications

My subject is the arguments brought by Ramsey in his paper “ Universals ” ’ against the generally held distinction between particulars and universals. This paper is provocative, suggestive, and radical, and it is humbling to reflect that its author was just 22 years old when it was published in Mind. As so often with Ramsey, the paper is superficially very easy to follow and hardly requires any introduction other than the imperative, “Read it through”, but underneath the surface are many assumptions which make the paper difficult to interpret, and its argument structure is quite tortuous. Whereas the debate between nominalists and realists has been about whether there are just particulars or whether there are universals as well, Ramsey wants to step back behind the debate and question the basis on which it is made. His aims are primarily destructive: he wants to argue that there is no good reason to believe there is such a distinction. He does not offer much in the way of a positive theory of his own to replace those he considers he is demolishing. It is characteristic of Ramsey’s Cambridge perspective that he puts the debate in terms of the way such questions were considered in Cambridge in his day. His terms of comparison hardly extend beyond Cambridge, which in those days was quite a reasonable stance, since Cambridge provided sufficiently many great philosophers with differing theories for extramural excursions to be an unnecessary luxury. Ramsey accordingly focusses on the supposedly different roles of words for particulars and words for universals in atomic propositions, on the assumption that there will be some fairly straightforward kind of isomorphism between at least atomic propositions and the atomic facts to which they correspond if true. The alert reader will notice that he frequently switches between calling Socrates and ‘Socrates’ the subject of the same proposition

The relationship of part to whole is one of the most fundamental there is, yet until now there has been no full-length study of this concept. This book shows that mereology, the formal theory of part and whole, is essential to ontology. Peter Simons surveys and criticizes previous theories, especially the standard extensional view, and proposes a more adequate account which encompasses both temporal and modal considerations in detail. This has far-reaching consequences for our understanding of such classical philosophical concepts as identity, individual, class, substance and accident, matter, form, essence, dependence, and integral whole. It also enables the author to offer new solutions to long-standing problems surrounding these concepts, such as the Ship of Theseus Problem and the issue of mereological essentialism. The author shows by his use of formal techniques that classical philosophical problems are amenable to rigorous treatment, and the book represents a synthesis of issues and methods from the analytical tradition and from the older continental realist tradition of Brentano and the early Husserl.

Bolzano's theory of collections (Inbegriffe) has usually been taken as a rudimentary set theory. More recently, Frank Krickel has claimed it is a mereology. I find both interpretations wanting. Bolzano's theory is, as I show, extremely broad in scope; it is in fact a general theory of collective entities, including the concrete wholes of mereology, classes-as-many, and many empirical collections. By extending Bolzano's ideas to embrace the three factors of kind, components and mode of combination, one may develop a coherent general account of collections. But it is most difficult to take Bolzano's view to fit modern set theory. So while Krickel's positive thesis is rejected, his negative thesis is confirmed.

This is a broad survey of the chronology of the rift between continental and analytic philosophy, starting in 1899. Whereas at that time there was no discernible divide, as the twentieth century progresses we can see a gradual parting of the ways in which philosophy was done, culminating in a period of maximum separation in 1945-68, followed by some convergence. There is one substantial historical thesis proposed, and facts are adduced from the chronology to back it up: that the divide was never absolute, never purely geographical, and above all that it was not inevitable, but was largely the product of accidental historical circumstances, of which the most crucial was the flourishing of totalitarianism in Europe and the disruption caused by two world wars.

λ-calculi are of interest to logicians and computer scientists but have largely escaped philosophical commentary, perhaps because they appear narrowly technical or uncontroversial or both. I argue that even within logic λ-expressions need to be understood correctly, as functors signifying functions in intension within a categorical or typed language. λ-expressions are not names but pure viable binders generating functors, and as such they are of use in giving explicit definitions. But λ is applicable outside logic and computer science, anywhere where the notions of complex whole, substitution, abstraction and structure make sense. To illustrate this, two domains are considered. One is somewhat frivolous: the study of flags; the other is very serious: manufacturing engineering. In each case we can employ λ-abstraction to describe substitutions within a structure, and in the latter case there is even a practical need for such a notation.

Gilbert Ryle wrote that "Meaning-theory expanded just when and just in so far as it was released from that 'Fido'-Fido box, the lid of which was never even lifted by Meinong". This paper sets out to relieve Ryle's oversimplification about Meinong and the role of meaning theory in his thought. One step away from canine simplicity about meaning is the recognition of a distinction between sense and reference, such as we find in Frege, Husserl, and the early Russell. In Über Möglichkeit und Wahrscheinlichkeit (1915) Meinong seems to corroborate Ryle when he writes, "Word-meanings are objects", but immediately after this, he qualifies it: "Word-meanings are very often auxiliary objects". The distinction between auxiliary and target objects in Meinong's later work allows us to attribute to him a theory of sense and reference which shows him to have indeed lifted the box-lid.

The University of Warsaw has a splendid modern library with 60,000 m 2 of floor space. It resembles a shopping centre. The long and elegant modern building on ulica Dobra, on the low ground between the old University and the Vistula, was opened in 1998 replacing the previous hopelessly inadequate facilities. It has an imposing sequence of copper-green “great texts” on its front side in Greek, Arabic, Sanskrit, Hebrew, Latin, Polish, music, and mathematics. These are international symbols, posting Warsaw’s claim to international status. But inside, once one has passed the mall -like coffee-shop

I consider the idea of a propositional logic of location based on the following semantic framework, derived from ideas of Prior. We have a collection L of locations and a collection S of statements such that a statement may be evaluated for truth at each location. Typically one and the same statement may be true at one location and false at another. Given this semantic framework we may proceed in two ways: introducing names for locations, predicates for the relations among them and an “at” preposition to express the value of statements at locations; or introduce statement operators which do not name locations but whose truth-conditional effect depends on the truth or falsity of embedded statements at various locations. The latter is akin to Prior’s approach to tense logic. In any logic of location there will be some basic operators which we can define. By ringing the changes on the topology of locations, different logical systems may be generated, and the challenge for the logician is then in each case to find operators, axioms and rules yielding a proof theory adequate to the semantics. The generality of the approach is illustrated with familiar and not so familiar examples from modal, tense and place logic, mathematics, and even the logic of games. To the memory of Ted Dawson, who introduced me to philosophy and the writings of Arthur Prior.