How do I live a good life, one that is deeply personal and sensitive to others? John T. Lysaker suggests that those who take this question seriously need to reexamine the work of Ralph Waldo Emerson. In philosophical reflections on topics such as genius, divinity, friendship, and reform, Lysaker explores "self-culture" or the attempt to remain true to one's deepest commitments. He argues that being true to ourselves requires recognition of our thoroughly dependent and relational nature. (...) class='Hi'>Lysaker guides readers from simple self-absorption toward a more fulfilling and responsive engagement with the world. (shrink)

Where do we find ourselves? -- Not with syllables but men -- Essaying America -- Living multiplicity: a matter of course -- Emerson, race, and the conduct of life -- Reforming ethical life -- Emerson and the case of philosophy -- Abbreviations for Emerson's works.

ABSTRACT Hope is a complex social-psychological phenomenon. It combines cognitive and affective dimensions, and it is temporally extended, drawing upon the past in order to orient the present toward the future. In conversation with various texts, ranging from Ernst Bloch to Cornel West to Patrick Shade, the article offers a multidimensional account of hope, arguing that it is integral to human action and possibility.

Through a critique of Richard Rorty, I develop a program of self-creation. While Rorty rightly encourages ironic and poetic redescriptions, his feel for this work is disembodied and context-blind. In contrast, I propose an institutionally situated and full-bodied creative exercise which contextually reworks central tropes. Rorty's position is also overly privatized. This hinders 'public' discourse and imprisons marginalized persons within institutionalized identities. Self-creation should not be a solely 'private' affair. Rorty's public/ private distinction has some merit, however. We should, on (...) the whole, primarily treat self-creation as a 'private' endeavor. The end of self-creation should not be legislation. Instead, we should dethrone disempowering identities and reconstruct new ones beyond the reach of policy debates. If we do so, we will proceed with greater sophistication, stability and radicality than would otherwise be the case. This in turn will produce richer selves and offer novel resources to works of 'public' reconstruction. Key Words: community • Dewey • identity • Rorty • self-creation. (shrink)

A new ethics of human finitude developed through three experimental essays. As ethical beings, we strive for lives that are meaningful and praiseworthy. But we are finite. We do not know, so we hope. We need, so we trust. We err, so we forgive. In this book, philosopher John T. Lysaker draws our attention to the ways in which these three capacities—hope, trust, and forgiveness—contend with human limits. Each experience is vital to human flourishing, yet each also poses (...) significant personal and institutional challenges as well as opportunities for growth. Hope, Trust, and Forgiveness explores these challenges and opportunities and proposes ways to best meet them. In so doing, Lysaker experiments with the essay as a form and advances an improvisational perfectionism to deepen and expand our ethical horizons. (shrink)

In this book, inspired by Martin Heidegger--who found in poetry the most fundamental insights into the human condition--John Lysaker develops a concept of ur-poetry to explore philosophically how poetic language creates fresh meaning in our ...

Some poems can change our lives; they lead us to look at the world through new eyes. In this book, inspired by Martin Heidegger—who found in poetry the most fundamental insights into the human condition—John Lysaker develops a concept of ur-poetry to explore philosophically how poetic language creates fresh meaning in our world and transforms the way in which we choose to live in it. Not limited to a single poem or collection of poems, ur-poetry arises when, in (...) the interaction of an author's principal tropes, the origin of poetry is exposed as a process whereby words with inherited meaning take on a new poetic life that draws our attention to the "birth of sense"—the manner in which the manifold realities that surround us are revealed. And it is precisely through an experience of the birth of sense that we are able to understand and dwell differently among these realities. To demonstrate ur-poetry in action, the book frequently refers to such poets as Akhmatova, Ammons, Celan, Mandelstam, and Stevens, but it focuses on the work of Pulitzer Prize winner Charles Simic. By addressing the nature of human existence, the origins of sense, and the significance of history in and for human action, Lysaker argues that Simic's writing exemplifies the import that poetry can have for how we understand and live our lives. (shrink)

Amid its romantic excesses such as "[t]o believe your own thought, to believe that what is true for you in your private heart, is true for all men,—that is genius" (Porte 2001, 121), Emersonian individualism remains a living project, one we would do well to understand more thoroughly and pursue more rigorously. To aid in this recovery, I will, in a translating repetition of Emerson's thought that engages a range of texts, offer eight theses that any successful reconstruction of individualism (...) must embrace. (shrink)

This lively volume explores the theme of friendship in the lives and works of Ralph Waldo Emerson and Henry David Thoreau.

In general, current biomedical models of schizophrenia focus on distinguishing discrete elements that, on their own or in combination with others, might lead to some form of disability. These different and potentially autonomous aspects of the disorder that might disrupt daily activities include positive and negative symptoms as well as disturbances in neurocognitive and psychobiological processes. Such disturbances include genetic vulnerabilities that increase the risk of abnormalities in brain development, and resultant neurocognitive deficits which interfere with the ability to carry (...) out specific tasks.These approaches to schizophrenia, which have... (shrink)

I try in this essay to accomplish two things. First I offer some first thoughts toward a clarification of the ethical foundations of private property rights that avoids pitfalls common to more strictly Lockean theories, and is thus better prepared to address arguments posed by critics of standard private property arrangements. Second, I'll address one critical argument that has become pretty common over the years. While versions of the argument can be traced back at least to Pierre Joseph Proudhon, I'll (...) focus on a formulation given it by Jeremy Waldron. The basic idea is that the only sound arguments for private property rights lead to the conclusion that society has an obligation to insure that every citizen possess private property. In Waldron's formulation, what is justifiable is a general, rather than a special, right to private property. I shall try to suggest that this conclusion is unwarranted. (shrink)

Major shifts in the field of model theory in the twentieth century have seen the development of new tools, methods, and motivations for mathematicians and philosophers. In this book, John T. Baldwin places the revolution in its historical context from the ancient Greeks to the last century, argues for local rather than global foundations for mathematics, and provides philosophical viewpoints on the importance of modern model theory for both understanding and undertaking mathematical practice. The volume also addresses the impact (...) of model theory on contemporary algebraic geometry, number theory, combinatorics, and differential equations. This comprehensive and detailed book will interest logicians and mathematicians as well as those working on the history and philosophy of mathematics. (shrink)

Hrushovski originated the study of “flat” stable structures in constructing a new strongly minimal set and a stable 0-categorical pseudoplane. We exhibit a set of axioms which for collections of finite structure with dimension function δ give rise to stable generic models. In addition to the Hrushovski examples, this formalization includes Baldwin's almost strongly minimal non-Desarguesian projective plane and several others. We develop the new case where finite sets may have infinite closures with respect to the dimension function δ. In (...) particular, the generic structure need not be ω-saturated and so the argument for stability is significantly more complicated. We further show that these structures are “flat” and do not interpret a group. (shrink)

We give a general account of the goals of axiomatization, introducing a variant on Detlefsen’s notion of ‘complete descriptive axiomatization’. We describe how distinctions between the Greek and modern view of number, magnitude, and proportion impact the interpretation of Hilbert’s axiomatization of geometry. We argue, as did Hilbert, that Euclid’s propositions concerning polygons, area, and similar triangles are derivable from Hilbert’s first-order axioms. We argue that Hilbert’s axioms including continuity show much more than the geometrical propositions of Euclid’s theorems and (...) thus are an immodest complete descriptive axiomatization of that subject. (shrink)

We explore Shelah's model‐theoretic dividing line methodology. In particular, we discuss how problems in model theory motivated new techniques in model theory, for example classifying theories by their potential (consistently with Zermelo–Fraenkel set theory with the axiom of choice (ZFC)) spectrum of cardinals in which there is a universal model. Two other examples are the study (with Malliaris) of the Keisler order leading to a new ZFC result on cardinal invariants and attempts to clarify the “main gap” by reducing the (...) dependence of certain versions on (highly independent) cardinal arithmetic. (shrink)

In this paper we study abstract elementary classes of modules. We give several characterizations of when the class of modules A with is abstract elementary class with respect to the notion that M1 is a strong submodel M2 if the quotient remains in the given class.

We study when classes can have the disjoint amalgamation property for a proper initial segment of cardinals. Theorem A For every natural number k, there is a class $K_k $ defined by a sentence in $L_{\omega 1.\omega } $ that has no models of cardinality greater than $ \supset _{k - 1} $ , but $K_k $ has the disjoint amalgamation property on models of cardinality less than or equal to $\mathfrak{N}_{k - 3} $ and has models of cardinality $\mathfrak{N}_{k (...) - 1} $ . More strongly, we can have disjoint amalgamation up to $\mathfrak{N}_\alpha $ for α > ω, but have a bound on size of models. Theorem B For every countable ordinal a, there is a class $K_\alpha $ defined by a sentence in $L_{\omega 1.\omega } $ that has no models of cardinality greater than $ \supset _{\omega 1} $ , but K does have the disjoint amalgamation property on models of cardinality less than or equal to $\mathfrak{N}_\alpha $ . Finally we show that we can extend the $\mathfrak{N}_\alpha $ to $ \supset _\alpha $ in the second theorem consistently with ZFC and while having $\mathfrak{N}_i \ll \supset _i $ for 0 > i < α. Similar results hold for arbitrary ordinals α with |α|= K and $L_{k + ,\omega } $. (shrink)

We prove two results on the stability spectrum for Lω1,ω. Here [Formula: see text] denotes an appropriate notion of Stone space of m-types over M. Theorem for unstable case: Suppose that for some positive integer m and for every α μ, K is not i-stable in μ. These results provide a new kind of sufficient condition for the unstable case and shed some light on the spectrum of strictly stable theories in this context. The methods avoid the use of compactness (...) in the theory under study. In this paper, we expound the construction of tree indiscernibles for sentences of Lω1,ω. Further we provide some context for a number of variants on the Ehrenfeucht–Mostowski construction. (shrink)

In Part I of this paper we argued that the first-order systems HP5 and EG are modest complete descriptive axiomatization of most of Euclidean geometry. In this paper we discuss two further modest complete descriptive axiomatizations: Tarksi’s for Cartesian geometry and new systems for adding $$\pi$$. In contrast we find Hilbert’s full second-order system immodest for geometrical purposes but appropriate as a foundation for mathematical analysis.

We provide a general framework for studying the expansion of strongly minimal sets by adding additional relations in the style of Hrushovski. We introduce a notion of separation of quantifiers which is a condition on the class of expansions of finitely generated models for the expanded theory to have a countable ω-saturated model. We apply these results to construct for each sufficiently fast growing finite-to-one function μ from 'primitive extensions' to the natural numbers a theory T μ of an expansion (...) of an algebraically closed field which has Morley rank 2. Finally, we show that if μ is not finite-to-one the theory may not be ω-stable. (shrink)

We introduce the notion T does not omit obstructions. If a stable theory does not admit obstructions then it does not have the finite cover property (nfcp). For any theory T, form a new theory by adding a new unary function symbol and axioms asserting it is an automorphism. The main result of the paper asserts the following: If T is a stable theory, T does not admit obstructions if and only if has a model companion. The proof involves some (...) interesting new consequences of the nfcp. (shrink)

CHAPTER 1 Combinatorial Geometries and Infinitary Logics In this chapter we introduce two of the key concepts that are used throughout the text. ...

The projective plane of Baldwin 695) is model complete in a language with additional constant symbols. The infinite rank bicolored field of Poizat 1339) is not model complete. The finite rank bicolored fields of Baldwin and Holland 371; Notre Dame J. Formal Logic , to appear) are model complete. More generally, the finite rank expansions of a strongly minimal set obtained by adding a ‘random’ unary predicate are almost strongly minimal and model complete provided the strongly minimal set is ‘well-behaved’ (...) and admits ‘exactly rank k formulas’. The last notion is a geometric condition on strongly minimal sets formalized in this paper. (shrink)

György Lukacs was a Hungarian Marxist philosopher, writer, and literary critic who shaped mainstream European Communist thought. _Soul and Form_ was his first book, published in 1910, and it established his reputation, treating questions of linguistic expressivity and literary style in the works of Plato, Kierkegaard, Novalis, Sterne, and others. By isolating the formal techniques these thinkers developed, Lukács laid the groundwork for his later work in Marxist aesthetics, a field that introduced the historical and political implications of text. For (...) this centennial edition, John T. Sanders and Katie Terezakis add a dialogue entitled "On Poverty of Spirit," which Lukács wrote at the time of _Soul and Form_, and an introduction by Judith Butler, which compares Lukács's key claims to his later work and subsequent movements in literary theory and criticism. In an afterword, Terezakis continues to trace the Lukácsian system within his writing and other fields. These essays explore problems of alienation and isolation and the curative quality of aesthetic form, which communicates both individuality and a shared human condition. They investigate the elements that give rise to form, the history that form implies, and the historicity that form embodies. Taken together, they showcase the breakdown, in modern times, of an objective aesthetics, and the rise of a new art born from lived experience. (shrink)

Studies in the neurobiological underpinnings of social information processing bypsychologists, neurobiologists, psychiatrists, radiologists, and neurologists, using methods thatrange from brain imaging techniques to comparative analyses.

In the romantic tradition, music is consistently associated with madness, either as cause or cure. Writers as diverse as Kleist, Hoffmann, and Nietzsche articulated this theme, which in fact reaches back to classical antiquity and continues to resonate in the modern imagination. What John Hamilton investigates in this study is the way literary, philosophical, and psychological treatments of music and madness challenge the limits of representation and thereby create a crisis of language. Special focus is given to the decidedly (...) autobiographical impulse of the late eighteenth and early nineteenth centuries, where musical experience and mental disturbance disrupt the expression of referential thought, illuminating the irreducible aspects of the self before language can work them back into a discursive system. The study begins in the 1750s with Diderot's _Neveu de Rameau_, and situates that text in relation to Rousseau's reflections on the voice and the burgeoning discipline of musical aesthetics. Upon tracing the linkage of music and madness that courses through the work of Herder, Hegel, Wackenroder, and Kleist, Hamilton turns his attention to E. T. A. Hoffmann, whose writings of the first decades of the nineteenth century accumulate and qualify the preceding tradition. Throughout, Hamilton considers the particular representations that link music and madness, investigating the underlying motives, preconceptions, and ideological premises that facilitate the association of these two experiences. The gap between sensation and its verbal representation proved especially problematic for romantic writers concerned with the ineffability of selfhood. The author who chose to represent himself necessarily faced problems of language, which invariably compromised the uniqueness that the author wished to express. Music and madness, therefore, unworked the generalizing functions of language and marked a critical limit to linguistic capabilities. While the various conflicts among music, madness, and language questioned the viability of signification, they also raised the possibility of producing meaning beyond significance. (shrink)

In the romantic tradition, music is consistently associated with madness, either as cause or cure. Writers as diverse as Kleist, Hoffmann, and Nietzsche articulated this theme, which in fact reaches back to classical antiquity and continues to resonate in the modern imagination. What John Hamilton investigates in this study is the way literary, philosophical, and psychological treatments of music and madness challenge the limits of representation and thereby create a crisis of language. Special focus is given to the decidedly (...) autobiographical impulse of the late eighteenth and early nineteenth centuries, where musical experience and mental disturbance disrupt the expression of referential thought, illuminating the irreducible aspects of the self before language can work them back into a discursive system. The study begins in the 1750s with Diderot's _Neveu de Rameau_, and situates that text in relation to Rousseau's reflections on the voice and the burgeoning discipline of musical aesthetics. Upon tracing the linkage of music and madness that courses through the work of Herder, Hegel, Wackenroder, and Kleist, Hamilton turns his attention to E. T. A. Hoffmann, whose writings of the first decades of the nineteenth century accumulate and qualify the preceding tradition. Throughout, Hamilton considers the particular representations that link music and madness, investigating the underlying motives, preconceptions, and ideological premises that facilitate the association of these two experiences. The gap between sensation and its verbal representation proved especially problematic for romantic writers concerned with the ineffability of selfhood. The author who chose to represent himself necessarily faced problems of language, which invariably compromised the uniqueness that the author wished to express. Music and madness, therefore, unworked the generalizing functions of language and marked a critical limit to linguistic capabilities. While the various conflicts among music, madness, and language questioned the viability of signification, they also raised the possibility of producing meaning beyond significance. (shrink)

We use κ-free but not Whitehead Abelian groups to constructElementary Classes (AEC) which satisfy the amalgamation property but fail various conditions on the locality of Galois-types. We introduce the notion that an AEC admits intersections. We conclude that for AEC which admit intersections, the amalgamation property can have no positive effect on locality: there is a transformation of AEC's which preserves non-locality but takes any AEC which admits intersections to one with amalgamation. More specifically we have: Theorem 5.3. There is (...) an AEC with amalgamation which is not (N₀, N₁)-tame but is 2(N0, ∞)-tame; Theorem 3.3. It is consistent with ZFC that there is an AEC with amalgamation which is not (≤ N₂, ≤ N₂)-compact. (shrink)

I describe a problem about the relations among symmetries, laws and measurable quantities. I explain why several ways of trying to solve it will not work, and I sketch a solution that might work. I discuss this problem in the context of Newtonian theories, but it also arises for many other physical theories. The problem is that there are two ways of defining the space-time symmetries of a physical theory: as its dynamical symmetries or as its empirical symmetries. The two (...) definitions are not equivalent, yet they pick out the same extension. This coincidence cries out for explanation, and it is not clear what the explanation could be. The Puzzle: Symmetries, Measurability and Invariance 1.1 The symmetries and the measurable quantities of Newtonian mechanics 1.2 The puzzle Two Easy Answers Another Unsuccessful Solution: Appeal to Geometrical Symmetries Locating the Puzzle The Relation between Laws and Measurability A Possible Solution CiteULike Connotea Del.icio.us What's this? (shrink)

Let $\mathbf{I}(\mu,K)$ denote the number of nonisomorphic models of power $\mu$ and $\mathbf{IE}(\mu,K)$ the number of nonmutually embeddable models. We define in this paper the notion of a diverse class and use it to prove a number of results. The major result is Theorem B: For any diverse class $K$ and $\mu$ greater than the cardinality of the language of $K$, $\mathbf{IE}(\mu,K) \geq \min(2^\mu,\beth_2).$ From it we deduce both an old result of Shelah, Theorem C: If $T$ is countable and (...) $\lambda_0 > \aleph_0$ then for every $\mu > \aleph_0,\mathbf{IE}(\mu,T) \geq \min(2^\mu,\beth_2)$, and an extension of that result to uncountable languages, Theorem D: If $|T| < 2^\omega,\lambda_0 > |T|$, and $|D(T)| = |T|$ then for $\mu > |T|$, $\mathbf{IE}(\mu,T) \geq \min(2^\mu,\beth_2).$. (shrink)

$\underline{\text{Saturation is} (\mu, \kappa)-\text{transferable in} T}$ if and only if there is an expansion T 1 of T with ∣ T 1 ∣ = ∣ T ∣ such that if M is a μ-saturated model of T 1 and ∣ M ∣ ≥ κ then the reduct M ∣ L(T) is κ-saturated. We characterize theories which are superstable without f.c.p., or without f.c.p. as, respectively those where saturation is (ℵ 0 , λ)- transferable or (κ (T), λ)-transferable for all λ. (...) Further if for some $\mu \geq \mid T \mid, 2^\mu > \mu^+$ , stability is equivalent to for all μ ≥ ∣ T ∣, saturation is (μ, 2 μ )- transferable. (shrink)