First published in 1903, _Principles of Mathematics_ was Bertrand Russell’s first major work in print. It was this title which saw him begin his ascent towards eminence. In this groundbreaking and important work, Bertrand Russell argues that mathematics and logic are, in fact, identical and what is commonly called mathematics is simply later deductions from logical premises. Highly influential and engaging, this important work led to Russell’s dominance of analytical logic on western philosophy in the twentieth century.

I argue that the one and only truthmaker is the world. This view can be seen as arisingfrom (i) the view that truthmaking is a relation of grounding holding between true propositions and fundamental entities, together with (ii) the view that the world is the one and only fundamental entity. I argue that this view provides an elegant and economical account of the truthmakers, while solving the problem of negative existentials, in a way that proves ontologically revealing.

The argument from internal relatedness was one of the major nineteenth century neo-Hegelian arguments for monism. This argument has been misunderstood, and may even be sound. The argument, as I reconstruct it, proceeds in two stages: first, it is argued that all things are internally related in ways that render them interdependent; second, the substantial unity of the whole universe is inferred from the interdependence of all of its parts. The guiding idea behind the argument is that failure of free (...) recombination is the modal signature of an integrated monistic cosmos. Frequently consider the connection of all things in the universe and their relation to one another. For in a manner all things are implicated with one another... (Marcus Aurelius, Meditations, p. 43). (shrink)

Consider a circle and a pair of its semicircles. Which is prior, the whole or its parts? Are the semicircles dependent abstractions from their whole, or is the circle a derivative construction from its parts? Now in place of the circle consider the entire cosmos (the ultimate concrete whole), and in place of the pair of semicircles consider the myriad particles (the ultimate concrete parts). Which if either is ultimately prior, the one ultimate whole or its many ultimate parts?

Sets of contingent objects, perhaps, are as contingent as their members; but properties, propositions, numbers and states of affairs, it seems, are objects whose non-existence is quite impossible. If so, however, how are they related to God? Suppose God has a nature: a property he has essentially that includes each property essential to him. Does God have a nature? And if he does, is there a conflict between God's sovereignty and his having a nature? How is God related to such (...) abstract objects as properties and propositions? These are the questions I want to explore. - Introduction. (shrink)

It is commonly asserted that Maimonides' famous Thirteen Principles are the last word in Orthodox Jewish theology. This is a very popular notion, and is often repeated by scholars from all camps in Judaism. Yet such a position ignores the long history of Jewish theology in which Maimonides'Principles have been subject to great dispute. The book begins with a discussion of the significance of the Principles and illustrates how they assumed such a central place in traditional Judaism. Each principle is (...) then considered in turn: the reasons underlying Maimonides' formulations areexpounded and the disputes that have arisen concerning them are discussed in detail. Marc B. Shapiro's authoritative analysis makes it quite clear that the notion that Maimonides' Principles are the last word in traditional Jewish theology is a misconception, and that even Maimonides himself was notfully convinced of every aspect of his formulations. Although structured around Maimonides' Principles, this book can also be seen as an encyclopedia of traditional Jewish thought concerning the central issues of Jewish theology.The diversity of opinion in Jewish tradition on such issues as God, Creation, and the Revelation of the Torah is sure to surprise readers. (shrink)

This entry focuses on two of the more historically important monisms: existence monism and priority monism . Existence monism targets concrete objects and counts by tokens. This is the doctrine that exactly one concrete object exists. Priority monism also targets concrete objects, but counts by basic tokens. This is the doctrine that exactly one concrete object is basic, which will turn out to be the classical doctrine that the whole is prior to its parts.

The first part of the paper presents three little arguments from theism to idealism. The second part employs these arguments to make sense of a puzzling doctrine of Jewish mysticism: the doctrine of divine contraction (heb. tzimtzum).