MacNeilage's target article develops a theory for the evolution of human speech articulation along the lines of “slot- filler” structure. His content/frame schema commits him to the tenets of embodiment, muscle sense, and a memory for speech. My commentary ties these aspects together in their historical and current perspective.

The state, by V.I. Lenin.--The revolutionary part played by law and the state; a general doctrine of law, by P.I. Stuchka.--The theory of Petrazhitskii: Marxism and social ideology. Law, our law, foreign law, general law, by M.A. Reisner.--The general theory of law and Marxism, by E.B. Pashukanis.--The right deviation in the Communist Party of Bolsheviks. Political report of the Central (Party) Committee to the XVI Congress, 1930, by J.V. Stalin.-- The Soviet state and the revolution in law, by E.B. Pashukanis.--Socialism (...) and law, by P. Yudin.--The fundamental tasks of the science of Soviet socialist law, by A.Y. Vyshinsky.--Report to the XVIII Party Congress, by J.V. Stalin.--The theory of the state and law, by S.A. Golunskii and M.S. Strogovich.--The Soviet state in the war for the fatherland, by A.Y. Vyshinsky.--The relationship between state and law, by I.P. Trainin. (shrink)

Introduction: occupation -- Impossibilities -- Irreconcilability -- Kaddish -- Authoritarianism: a case study -- Rosenzweig's patient -- Beyond.

We give a fairly complete account which first shows that the solution to the inner model problem for one supercompact cardinal will yield an ultimate version ofLand then shows that the various current approaches to inner model theory must be fundamentally altered to provide that solution.

We investigate both iteration hypotheses and extender models at the level of one supercompact cardinal. The HOD Conjecture is introduced and shown to be a key conjecture both for the Inner Model Program and for understanding the limits of the large cardinal hierarchy. We show that if the HOD Conjecture is true then this provides strong evidence for the existence of an ultimate version of Gödel's constructible universe L. Whether or not this "ultimate" L exists is now arguably the central (...) issue for the Inner Model Program. (shrink)

We investigate large cardinal axioms beyond the level of ω-huge in context of the universality of the suitable extender models of [Suitable Extender Models I, J. Math. Log.10 101–339]. We show that there is an analog of ADℝ at the level of ω-huge, more precisely the construction of the minimum model of ADℝ generalizes to the level of Vλ+1. This allows us to formulate the indicated generalization of ADℝ and then to prove that if the axiom holds in V at (...) a proper class of λ then in every suitable extender model, the axiom holds at a proper class of λ. (shrink)

Aaron W. Hughes presents the first major study of dialogue as a Jewish philosophical practice. Examining connections between Jewish philosophy, the literary form in which it is expressed, and the culture in which it is produced, Hughes shows how Jews understood and struggled with their social, religious, and intellectual environments. In this innovative and insightful book, Hughes addresses various themes associated with the literary form of dialogue as well as its philosophical reception: Why did various thinkers choose dialogue? What did (...) it allow them to accomplish? How do the literary features of dialogue construct philosophical argument? As a history of philosophical form, context, and practice, this book will interest scholars and students working at the intersections of religious studies, philosophy, and literature. (shrink)

Journal of Mathematical Logic, Ahead of Print. Asperó and Schindler have completely solved the Axiom [math] vs. [math] problem. They have proved that if [math] holds then Axiom [math] holds, with no additional assumptions. The key question now concerns the relationship between [math] and Axiom [math]. This is because the foundational issues raised by the problem of Axiom [math] vs. [math] arguably persist in the problem of Axiom [math] vs. [math]. The first of our two main theorems is that Axiom (...) [math] is equivalent to Axiom [math], and as a corollary we show that Axiom [math] fails in all the known models of [math]. This suggests that [math] actually refutes Axiom [math]. Our second main theorem is that the [math] Conjecture holds assuming [math]. This is the strongest partial result known on this conjecture which is one of the central open problems of [math]-theory and [math]-logic. These results identify a fundamental asymmetry between the Continuum Hypothesis and any axiom which is both [math]-expressible and which implies [math], on the basis of generic absoluteness for the simplest of the nontrivial sentences of Third-Order Number Theory. These are the [math]-sentences with no parameters. Such sentences are those which simply assert the existence of a set [math] for which some property involving only quantification over [math] holds. (shrink)

The theory of personal identity should illuminate and be illuminated by the theory of personality, of which it is a part. I believe that Locke's theory succeeds in this more than that of any other great philosopher, and the modifications which it may need are not fundamental ones. The problems raised by Butler and Flew can be made to disappear.

Jacob Neusner was a prolific and innovative contributor to the study of religion for over fifty years. A scholar of rabbinic Judaism, Neusner regarded Jewish texts as data to address larger questions in the academic study of religion that he helped to formulate. _Jacob Neusner on Religion_ offers the first full critical assessment of his thought on the subject of religion. Aaron W. Hughes delineates the stages of Neusner’s career and provides an overview of Neusner’s personal biography and critical reception. (...) This book is essential reading for students and scholars interested in Neusner specifically, or in the history of Religious Studies, Jewish Studies, and philosophy of religion more broadly. (shrink)

The results of this paper concern the effective cardinal structure of the subsets of [ω1]<ω1, the set of all countable subsets of ω1. The main results include dichotomy theorems and theorems which show that the effective cardinal structure is complicated.

The results of this paper concern the effective cardinal structure of the subsets of [ω1]<ω1, the set of all countable subsets of ω1. The main results include dichotomy theorems and theorems which show that the effective cardinal structure is complicated.

Too often the study of philosophical texts is carried out in ways that do not pay significant attention to how the ideas contained within them are presented, articulated, and developed. This was not always the case. The contributors to this collected work consider Jewish philosophy in the medieval period, when new genres and forms of written expression were flourishing in the wake of renewed interest in ancient philosophy. Many medieval Jewish philosophers were highly accomplished poets, for example, and made conscious (...) efforts to write in a poetic style. This volume turns attention to the connections that medieval Jewish thinkers made between the literary, the exegetical, the philosophical, and the mystical to shed light on the creativity and diversity of medieval thought. As they broaden the scope of what counts as medieval Jewish philosophy, the essays collected here consider questions about how an argument is formed, how text is put into the service of philosophy, and the social and intellectual environment in which philosophical texts were produced. (shrink)

Asperó and Schindler have completely solved the Axiom [Formula: see text] vs. [Formula: see text] problem. They have proved that if [Formula: see text] holds then Axiom [Formula: see text] holds, with no additional assumptions. The key question now concerns the relationship between [Formula: see text] and Axiom [Formula: see text]. This is because the foundational issues raised by the problem of Axiom [Formula: see text] vs. [Formula: see text] arguably persist in the problem of Axiom [Formula: see text] vs. (...) [Formula: see text]. The first of our two main theorems is that Axiom [Formula: see text] is equivalent to Axiom [Formula: see text], and as a corollary we show that Axiom [Formula: see text] fails in all the known models of [Formula: see text]. This suggests that [Formula: see text] actually refutes Axiom [Formula: see text]. Our second main theorem is that the [Formula: see text] Conjecture holds assuming [Formula: see text]. This is the strongest partial result known on this conjecture which is one of the central open problems of [Formula: see text]-theory and [Formula: see text]-logic. These results identify a fundamental asymmetry between the Continuum Hypothesis and any axiom which is both [Formula: see text]-expressible and which implies [Formula: see text], on the basis of generic absoluteness for the simplest of the nontrivial sentences of Third-Order Number Theory. These are the [Formula: see text]-sentences with no parameters. Such sentences are those which simply assert the existence of a set [Formula: see text] for which some property involving only quantification over [Formula: see text] holds. (shrink)

This paper examines Hermann Cohen's idiosyncratic construction of a medieval Jewish philosophical tradition, focusing primarily, though not exclusively, on his Charakteristik der Ethik Maimunis . This construction, not unlike modern accounts, is filtered through the central place of Maimonides. For Cohen, however, Maimonides' centrality is defined not by his systematization of Aristotelianism, but by his elevation of ethics over metaphysics. The ethical and pantheistic concerns of Maimonides' precursors, according to this reading, anticipate his uniqueness. Whereas Shlomo ibn Gabirol's pantheistic doctrine (...) of emanation, for example, assigned little weight to ethics, Abraham ibn Daud rebelled against such a doctrine. Ibn Daud—much like Bahya ibn Paquda and Abraham ibn Ezra—becomes part of a Jewish philosophical tradition that culminates in Maimonides' rejection of Aristotelian metaphysics. In particular, this paper examines the way in which Cohen envisaged the pre-Maimonidean philosophical tradition, putting his highly critical reading of Shlomo ibn Gabirol and his pantheistic obsession with prime matter in counterpoint with his more favorable readings of Abraham ibn Daud and Bahya ibn Paquda. (shrink)

We prove that if $V = L [s]$ where $s$ is an $\omega$ -sequence of ordinals then the GCH holds.

Introduction: occupation -- Impossibilities -- Irreconcilability -- Kaddish -- Authoritarianism: a case study -- Rosenzweig's patient -- Beyond.

A personal journey in and through comparison -- To what can I compare thee -- History -- Possibilities -- Context -- Future.