: This response to Lynn Jansen's critique of clinical pragmatism concentrates on two themes: (1) contrasting approaches to moral epistemology and (2) the connection between theory and practice in clinical ethics. Particular attention is paid to the status of principles and the role of consensus, with some closing speculations on how Dewey might view the current state of bioethics.

Der folgende Artikel ist im Jahr 2003 unter dem Titel „Clinical Pragmatism: A Method of Moral Problem Solving“ in dem Sammelband „Pragmatic bioethics“ erschienen, welcher sich mit der Bedeutung der pragmatistischen Philosophie für die Praxis befasst. In dem vom Internisten und Bioethiker Joseph J. Fins, dem Thoraxchirurgen Matthew D. Bacchetta und dem Philosophen und Medizinethiker Franklin G. Miller verfassten Beitrag wird der pragmatistische Ansatz in der klinischen Ethik anhand eines Fallbeispiels gleichzeitig beschrieben, begründet und demonstriert. Obgleich die Denkrichtung (...) der pragmatistischen Philosophie sowohl wissenschaftstheoretisch wie praktisch hoch bedeutsam ist – ohne diese ist weder die heutige sozialwissenschaftliche Forschung noch die angewandte, insbesondere die klinische Ethik denkbar –, werden pragmatistische Ansätze im deutschsprachigen Raum bis heute eher rudimentär rezipiert. (shrink)

: This paper presents a method of moral problem solving in clinical practice that is inspired by the philosophy of John Dewey. This method, called "clinical pragmatism," integrates clinical and ethical decision making. Clinical pragmatism focuses on the interpersonal processes of assessment and consensus formation as well as the ethical analysis of relevant moral considerations. The steps in this method are delineated and then illustrated through a detailed case study. The implications of clinical pragmatism for the use of principles in (...) moral problem solving are discussed. (shrink)

Bioethics has been an interdisciplinary field since its inception. From the founding of the Hastings Center in 1969 and the Kennedy Institute of Ethics in 1971, scholars from many disciplines have come together to create a field of study strengthened by its interdisciplinarity. In this special issue of Perspectives in Biology and Medicine, we celebrate the interdisciplinary character of bioethics by means of essays by eight distinguished bioethics scholars hailing from backgrounds in philosophy, law, medicine, nursing, public health, history, sociology, (...) and narrative methods. Each contributor offers a personal perspective on their journey into bioethics from a particular disciplinary background... (shrink)

In The Healer's Power, Howard Brody placed the concept of power at the heart of medicine's moral discourse. Struck by the absence of “power” in the prevailing vocabulary of medical ethics, yet aware of peripheral allusions to power in the writings of some medical ethicists, he intuited the importance of power from the silence surrounding it. He formulated the problem of the healer's power and its responsible use as “the central ethical problem in medicine.” Through the prism of power he (...) refracted a wide range of ethical problems, from informed consent to truth-telling, from confidentiality to futility, from the physician's fantasies to the physician's virtues. At times this prism shed new light on old problems, enabling us to see from an unexpected angle the elements of which the problem was composed. At other times it exposed issues of ethical significance that had been neglected in the bioethics literature. (shrink)

Recall that B is PA relative to A if B computes a member of every nonempty $\Pi ^0_1(A)$ class. This two-place relation is invariant under Turing equivalence and so can be thought of as a binary relation on Turing degrees. Miller and Soskova [23] introduced the notion of a $\Pi ^0_1$ class relative to an enumeration oracle A, which they called a $\Pi ^0_1{\left \langle {A}\right \rangle }$ class. We study the induced extension of the relation B is PA (...) relative to A to enumeration oracles and hence enumeration degrees. We isolate several classes of enumeration degrees based on their behavior with respect to this relation: the PA bounded degrees, the degrees that have a universal class, the low for PA degrees, and the ${\left \langle {\text {self}\kern1pt}\right \rangle }$ -PA degrees. We study the relationship between these classes and other known classes of enumeration degrees. We also investigate a group of classes of enumeration degrees that were introduced by Kalimullin and Puzarenko [14] based on properties that are commonly studied in descriptive set theory. As part of this investigation, we give characterizations of three of their classes in terms of a special sub-collection of relativized $\Pi ^0_1$ classes—the separating classes. These three can then be seen to be direct analogues of three of our classes. We completely determine the relative position of all classes in question. (shrink)

BackgroundThe U.S. Food and Drug Administration traditionally has kept confidential significant amounts of information relevant to the approval or non-approval of specific drugs, devices, and biologics and about the regulatory status of such medical products in FDA’s pipeline.ObjectiveTo develop practical recommendations for FDA to improve its transparency to the public that FDA could implement by rulemaking or other regulatory processes without further congressional authorization. These recommendations would build on the work of FDA’s Transparency Task Force in 2010.MethodsIn 2016-2017, we convened (...) a team of academic faculty from Harvard Medical School, Brigham and Women’s Hospital, Yale Medical School, Yale Law School, and Johns Hopkins Bloomberg School of Public Health to develop recommendations through an iterative process of reviewing FDA’s practices, considering the legal and policy constraints on FDA in expanding transparency, and obtaining insights from independent observers of FDA.ResultsThe team developed 18 specific recommendations for improving FDA’s transparency to the public. FDA could adopt all these recommendations without further congressional action.FundingThe development of the Blueprint for Transparency at the U.S. Food and Drug Administration was funded by the Laura and John Arnold Foundation. (shrink)

We show that the Turing degrees are not sufficient to measure the complexity of continuous functions on [0, 1]. Computability of continuous real functions is a standard notion from computable analysis. However, no satisfactory theory of degrees of continuous functions exists. We introduce the continuous degrees and prove that they are a proper extension of the Turing degrees and a proper substructure of the enumeration degrees. Call continuous degrees which are not Turing degrees non-total. Several fundamental results are proved: a (...) continuous function with non-total degree has no least degree representation, settling a question asked by Pour-El and Lempp; every non-computable f $\epsilon \mathcal{C}[0, 1]$ computes a non-computable subset of $\mathbb{N}$ ; there is a non-total degree between Turing degrees $a _\eqslantless_{\tau}$ b iff b is a PA degree relative to a; $\mathcal{S} \subseteq 2^{\mathbb{N}}$ is a Scott set iff it is the collection of f-computable subsets of $\mathbb{N}$ for some f $\epsilon \mathcal{C}[O, 1]$ of non-total degree; and there are computably incomparable f, g $\epsilon \mathcal{C}[0, 1]$ which compute exactly the same subsets of $\mathbb{N}$ . Proofs draw from classical analysis and constructive analysis as well as from computability theory. (shrink)

The Dushnik–Miller Theorem states that every infinite countable linear ordering has a nontrivial self-embedding. We examine computability-theoretical aspects of this classical theorem.

The question of what distinguishes moral problems from other problems is important to the study of the evolution and functioning of morality. Many researchers concerned with this topic have assumed, either implicitly or explicitly, that all moral problems are problems of cooperation. This assumption offers a response to the moral demarcation problem by identifying a necessary condition of moral problems. Characterizing moral problems as problems of cooperation is a popular response to this issue – especially among researchers empirically studying the (...) beginnings and limits of moral psychology. However, demarcating the moral in this way severely restricts the domain of moral problems. There are plenty of moral problems that aren’t simply problems of cooperation. In this paper I argue that understanding moral problems as problems of cooperation is too restrictive and offer an alternative way of demarcating moral from non-moral problems. Characterizing what makes a problem moral in terms of cooperation excludes a variety of problems that are ordinarily understood and responded to as moral. The alternative characterization that I propose is based on the American Indian/Native American concept of harmony. Using the concept of cooperation to demarcate the moral removes moral agents from their surroundings or contexts by assuming moral agency applies only to humans or other similarly evolved lifeforms. In contrast, using the concept of harmony allows for moral consideration to be granted to non-humans as well (e.g., non-human animals, plant life, ecosystems, etc.). (shrink)

The tower number ${\mathfrak t}$ and the ultrafilter number $\mathfrak {u}$ are cardinal characteristics from set theory. They are based on combinatorial properties of classes of subsets of $\omega $ and the almost inclusion relation $\subseteq ^*$ between such subsets. We consider analogs of these cardinal characteristics in computability theory.We say that a sequence $(G_n)_{n \in {\mathbb N}}$ of computable sets is a tower if $G_0 = {\mathbb N}$, $G_{n+1} \subseteq ^* G_n$, and $G_n\smallsetminus G_{n+1}$ is infinite for each n. (...) A tower is maximal if there is no infinite computable set contained in all $G_n$. A tower ${\left \langle {G_n}\right \rangle }_{n\in \omega }$ is an ultrafilter base if for each computable R, there is n such that $G_n \subseteq ^* R$ or $G_n \subseteq ^* \overline R$ ; this property implies maximality of the tower. A sequence $(G_n)_{n \in {\mathbb N}}$ of sets can be encoded as the “columns” of a set $G\subseteq \mathbb N$. Our analogs of ${\mathfrak t}$ and ${\mathfrak u}$ are the mass problems of sets encoding maximal towers, and of sets encoding towers that are ultrafilter bases, respectively. The relative position of a cardinal characteristic broadly corresponds to the relative computational complexity of the mass problem. We use Medvedev reducibility to formalize relative computational complexity, and thus to compare such mass problems to known ones.We show that the mass problem of ultrafilter bases is equivalent to the mass problem of computing a function that dominates all computable functions, and hence, by Martin’s characterization, it captures highness. On the other hand, the mass problem for maximal towers is below the mass problem of computing a non-low set. We also show that some, but not all, noncomputable low sets compute maximal towers: Every noncomputable (low) c.e. set computes a maximal tower but no 1-generic $\Delta ^0_2$ -set does so.We finally consider the mass problems of maximal almost disjoint, and of maximal independent families. We show that they are Medvedev equivalent to maximal towers, and to ultrafilter bases, respectively. (shrink)

An infinite binary sequence X is Kolmogorov–Loveland random if there is no computable non-monotonic betting strategy that succeeds on X in the sense of having an unbounded gain in the limit while betting successively on bits of X. A sequence X is KL-stochastic if there is no computable non-monotonic selection rule that selects from X an infinite, biased sequence.One of the major open problems in the field of effective randomness is whether Martin-Löf randomness is the same as KL-randomness. Our first (...) main result states that KL-random sequences are close to Martin-Löf random sequences in so far as every KL-random sequence has arbitrarily dense subsequences that are Martin-Löf random. A key lemma in the proof of this result is that for every effective split of a KL-random sequence at least one of the halves is Martin-Löf random. However, this splitting property does not characterize KL-randomness; we construct a sequence that is not even computably random such that every effective split yields two subsequences that are 2-random. Furthermore, we show for any KL-random sequence A that is computable in the halting problem that, first, for any effective split of A both halves are Martin-Löf random and, second, for any computable, nondecreasing, and unbounded function g and almost all n, the prefix of A of length n has prefix-free Kolmogorov complexity at least n−g. Again, the latter property does not characterize KL-randomness, even when restricted to left-r.e. sequences; we construct a left-r.e. sequence that has this property but is not KL-stochastic and, in fact, is not even Mises–Wald–Church stochastic.Turning our attention to KL-stochasticity, we construct a non-empty class of KL-stochastic sequences that are not weakly 1-random; by the usual basis theorems we obtain such sequences that in addition are left-r.e., are low, or are of hyperimmune-free degree.Our second main result asserts that every KL-stochastic sequence has effective dimension 1, or equivalently, a sequence cannot be KL-stochastic if it has infinitely many prefixes that can be compressed by a factor of α<1. This improves on a result by Muchnik, who has shown that were they to exist, such compressible prefixes could not be found effectively. (shrink)

We explore the interaction between Lebesgue measure and dominating functions. We show, via both a priority construction and a forcing construction, that there is a function of incomplete degree that dominates almost all degrees. This answers a question of Dobrinen and Simpson, who showed that such functions are related to the proof-theoretic strength of the regularity of Lebesgue measure for Gδ sets. Our constructions essentially settle the reverse mathematical classification of this principle.

We study the sets that are computable from both halves of some (Martin–Löf) random sequence, which we call 1/2-bases. We show that the collection of such sets forms an ideal in the Turing degrees that is generated by its c.e. elements. It is a proper subideal of the K-trivial sets. We characterize 1/2-bases as the sets computable from both halves of Chaitin’s Ω, and as the sets that obey the cost function c(x,s)=Ωs−Ωx−−−−−−−√. Generalizing these results yields a dense hierarchy of (...) subideals in the K-trivial degrees: For k<n, let Bk/n be the collection of sets that are below any k out of n columns of some random sequence. As before, this is an ideal generated by its c.e. elements and the random sequence in the definition can always be taken to be Ω. Furthermore, the corresponding cost function characterization reveals that Bk/n is independent of the particular representation of the rational k/n, and that Bp is properly contained in Bq for rational numbers p<q. These results are proved using a generalization of the Loomis–Whitney inequality, which bounds the measure of an open set in terms of the measures of its projections. The generality allows us to analyze arbitrary families of orthogonal projections. As it turns out, these do not give us new subideals of the K-trivial sets; we can calculate from the family which Bp it characterizes. We finish by studying the union of Bp for p<1; we prove that this ideal consists of the sets that are robustly computable from some random sequence. This class was previously studied by Hirschfeldt [D. R. Hirschfeldt, C. G. Jockusch, R. Kuyper and P. E. Schupp, Coarse reducibility and algorithmic randomness, J. Symbolic Logic81(3) (2016) 1028–1046], who showed that it is a proper subclass of the K-trivial sets. We prove that all such sets are robustly computable from Ω, and that they form a proper subideal of the sets computable from every (weakly) LR-hard random sequence. We also show that the ideal cannot be characterized by a cost function, giving the first such example of a Σ03 subideal of the K-trivial sets. (shrink)

Combinatorial operations on sets are almost never well defined on Turing degrees, a fact so obvious that counterexamples are worth exhibiting. The case we focus on is the symmetric-difference operator; there are pairs of degrees for which the symmetric-difference operation is well defined. Some examples can be extracted from the literature, e.g. from the existence of nonzero degrees with strong minimal covers. We focus on the case of incomparable r.e. degrees for which the symmetric-difference operation is well defined.

This exploratory study of ethical decision making by individuals in organizations found moral intensity, as defined by Jones (1991), to significantly influence ethical decision making intentions of managers. Moral intensity explained 37% and 53% of the variance in ethical decision making in two decision-making scenarios. In part, the results of this research support our theoretical understanding of ethical/unethical decision-making and serve as a foundation for future research.

The paper is a critical discussion of the rich and insightful final chapter of Mitchell Green’s Self-Expression . There, Green seeks to elucidate the compelling, but inchoate intuition that when we’re fully and most expertly expressing ourselves, we can ‘push out’ from within not just our inner representations, but also the ways that we feel. I question, first, whether this type of ‘qualitative expression’ is really distinct from the other expressive forms that Green explores, and also whether it’s genuinely ‘expressive’. (...) I then scrutinize the nature of the ‘qualitative congruences’ that lie at the heart of Green’s theory; and I wonder whether they can play the role Green claims they can in providing a novel account of artistic expression. (shrink)

In our 2018 paper, “Hypocrisy and the Standing to Blame,” we offer an argument justifying the Nonhypocrisy Condition on the standing to blame. Benjamin Rossi (2018) has recently offered several criticisms of this view. We defend our account from Rossi’s criticisms and emphasize our account’s unique advantage: explaining why hypocritical blamers lack the standing to blame.

Those inclined to believe in the existence of propositions as traditionally conceived might seek to reduce them to some other type of entity. However, parsimonious propositionalists of this type are confronted with a choice of competing candidates – for example, sets of possible worlds, and various neo-Russellian and neo-Fregean constructions. It is argued that this choice is an arbitrary one, and that it closely resembles the type of problematic choice that, as Benacerraf pointed out, bedevils the attempt to reduce numbers (...) to sets – should the number 2 be identified with the set Ø or with the set Ø, Ø? An “argument from arbitrary identification” is formulated with the conclusion that propositions (and perhaps numbers) cannot be reduced away. Various responses to this argument are considered, but ultimately rejected. The paper concludes that the argument is sound: propositions, at least, are sui generis entities. (shrink)

Le canon 812 du Code de droit canon de 1983 exige que ceux qui enseignent une discipline théologique dans une université catholique aient un mandatum de la part de l’autorité ecclésiastique compétente. Entre insistances et rappels à l’ordre romains, s’en suivirent aux Etats-Unis neuf ans de consultations, discussions et conflits qui impliquèrent évêques, présidents d’universités et théologiens. Il y a là un fait théologique et ecclésial dont les Eglises d’autres pays n’ont pas fait la même expérience. L’examen des enjeux ecclésiologiques (...) de ces péripéties constitue l’objet de ces réflexions qui représentent ainsi une sorte de lettre théologique des Etats-Unis. Pourquoi l’acuité de la question dans ce pays ? Comment comprendre le mandatum avec l’emploi du concept de communion ? Qu’est-ce que ce mandatum comme fait historique et comme institution ecclésiale ? Telles sont les questions auxquelles tente de répondre J.G. Mueller dans cet article.Canon 812 of the Code of Canon Law of 1983 requires that those who teach a theological discipline in a Catholic university have a mandatum from the competent church authority. In between Rome’s insistence and calls to order, there followed nine years of consultations, discussions, and conflicts in the United States involving bishops, university presidents, and theologians. This is a theological and ecclesial fact of which Churches in other countries have not had the same experience. An examination of the ecclesiological stakes of these vicissitudes constitutes the subject of these reflections, which represents a sort of theological letter from the United States. Why the acuity of the question in this country? How can we understand the mandatum by using the concept of communion? What is this mandatum as a historical fact and as an ecclesiastical institution? Such are the questions that J.G. Mueller attempts to answer in this article. (shrink)

ABSTRACTA number of contemporary authors have argued that Aquinas’s understanding of God is ontotheological. In this paper, I consider the charge as it is formulated by Kevin Hart in his influential book The Trespass of the Sign: Deconstruction, Theology, and Philosophy. Hart claims that three features of Aquinas’s approach to the divine make it ontotheological, namely that it privileges positive theology over negative theology, regards God as the ‘highest value’, and takes God to be the essence of beings. I argue (...) that these features are either not to be found in Aquinas’s thinking about God or that Hart misunderstands them. (shrink)

In this paper I consider how Aquinas has been interpreted by continental philosophers of religion and particularly in relation to the problem of ontotheology. A patient examination of the texts of those who have dealt with Aquinas reveals two basic problems. First, there is an underestimation of the radicality of Aquinas’s negative theology. Second, no account is taken of the way Aquinas understands the relationship between reason and revelation. Aquinas’s position on this relationship is even more crucial for the overcoming (...) of onto-theology than is his negative theology. From a Christian perspective, what is at stake in overcoming onto-theology is the issue of keeping philosophical theology from overstepping its bounds and intruding on the domain of revelation. Revelation is the final standard when it comes to God-talk. If negative theology is to be done properly, it must be integrated into a theological position like Aquinas’s that, while granting reason and revelation each their legitimate “autonomy,” gives priority to the latter in questions of theology. (shrink)

One way to work toward intercultural understanding is through interreligious dialogue, given the centrality that religion often has in a culture. David Burrell has suggested that Maimonides and Aquinas can offer us principles for interreligious dialogue. In particular, he argues that their negative theology shows us the impossibility of one tradition claiming a better understanding of God than those advanced by other traditions. This should lead religious traditions away fromcompetition and toward dialogue. In my paper, I propose a critique of (...) Burrell’s thesis, arguing for a different interpretation of Maimonides and Aquinas and adifferent understanding of interreligious dialogue. While it is true that Maimonides and Aquinas have a well-developed sense of the limits of our theological knowledge, they do not draw the conclusion that these limitations necessarily make all understandings of God equal. I think Maimonides and Aquinas show us instead that the firmest basis for interreligious dialogue is the recognition that some genuine knowledge of the divine is available to all, regardless of religious tradition. (shrink)

First Philosophy and the Kinds of Substance JOSEPH G. DEFILIPPO ON A CERTAIN INTERPRETATION Aristotle's Metaphysics contains two incompati- ble conceptions of metaphysics or, as he calls it, first philosophy. At two points in the treatise he identifies first philosophy with theology . Along with this identification comes a certain view about the nature and number of theoretical sciences. We are told in E. 1 that there are three: natural philosophy, mathematics, and theology. Natural philosophy deals with nonseparate,' mutable (...) substance, whereas the objects of mathematics are nonseparate but immutable. It is left to theology to study substance that is both separate and immutable . Hence it is prior to the other two theoretical sciences and more worthy of honor. But for Aristotle first philosophy is not merely a compartmentalized science concerned with a single genus or kind of substance; he means it to be a universal science of "being qua being." Indeed, it is the status of first philosophy as the primary theoretical science that is supposed to provide for its universal scope. As he says in E. 1, it is universal "in this way, because it is first" 0o26a3o-31). Large and well- known difficulties loom in the way of this tantalizing idea. First, it is not clear how theology's position of primacy is the cause of its universal scope; if anything, divine substance seems to be a special item within a more.. (shrink)

In lieu of an abstract, here is a brief excerpt of the content:Reviewed by:Eternal Life and Human Happiness in Heaven: Philosophical Problems, Thomistic Solutions by Christopher M. BrownElizabeth C. Shaw and Staff*BROWN, Christopher M. Eternal Life and Human Happiness in Heaven: Philosophical Problems, Thomistic Solutions. Washington, D.C.: The Catholic University of America Press, 2021. xiii + 487 pp. Cloth, $75.00The contents of the book are straightforwardly announced by the title. Christopher Brown entertains four apparent problems about eternal life in heaven (...) considered by contemporary philosophers and theologians and offers solutions to them from the thought of St. Thomas Aquinas. The book consists of seventeen chapters together with an introduction and conclusion and is divided into four parts. In the first part Brown lays out the problems and the solutions to them proposed by contemporary philosophers and theologians. In the second part he explains St. Thomas's distinction between essential and accidental reward in heaven and goes on to treat of the former—which consists in the beatific vision, that is, our beholding of God—and its proper accidents—which are delight, joy, and charity. In the third part he then deals with the accidental reward, which has to do with the perfected condition of our glorified bodies, society with other persons, and so on. Finally, in the fourth part Brown, drawing on his expositions of St. Thomas's doctrine in the two previous parts, details Thomistic solutions to the four problems discussed in the first part and argues that these solutions are superior to those proposed by the contemporary philosophers and theologians he has engaged.So, what are the four problems that Brown addresses? Let's present them as questions. (1) Is heaven just a private communion between a human person and God, or is it a perfect community centered on God that also involves angels, other human persons, and other creatures? (2) Is heaven just a spiritual affair, or are our resurrected bodies a part of it? (3) Is heaven a static or dynamic reality? (4) Is heaven boring?The answers are as follows. Ad primum: Heaven is a perfect community centered on God that also involves angels, other human persons, and other creatures. Ad secundum: Heaven is a spiritual and physical affair that includes our souls and our resurrected bodies. Ad tertium: Heaven is a dynamic reality. Ad quartum: Heaven is not boring!I cannot cover here all of the specifics of the way Brown shows how St. Thomas arrives at these answers. People who know St. Thomas well, even if they have not reflected much on these problems before, probably will [End Page 135] not have great difficulty thinking through how he might get to the first and second answers, at least in general terms. But the third and fourth, I think, call for further comment. My comments will necessarily be brief.If I understand Brown correctly, he wants to say (and contends that St. Thomas holds) that heaven is dynamic insofar as in heaven we are in act. But we can be in act in two senses: We can be in act in an unchanging way or in a changing way. In heaven my capacities to know God and to love him are both fully perfected, that is, they are fully actualized and undergo no change. But in heaven we will enjoy our resurrected bodies as well, and our bodies will also be active and interacting with other bodies. This activity will entail change. So, either way we will be active in heaven and, therefore, heaven will be something dynamic.What, then, about the problem of boredom? Because we will be perfectly happy in heaven, argues Brown (interpreting St. Thomas), heaven won't be boring. But the matter doesn't end there. Brown points out that Brian Ribeiro, developing an idea of Bernard Williams, objects that a person who is perfectly happy in the way that we are supposed to be in heaven, cannot be personally identical with any person in this life because the conditions of the beatified person and the nonbeatified person are just too radically different for there to be continuity between the two. Brown replies that St. Thomas convincingly shows that God can, by grace, prepare persons in this... (shrink)

As sports fans, we often experience what seem to be strong garden-variety emotions—everything from joy and euphoria to anger, dread and despair. In self-description, in physiology and even in phenomenology, these reactions to sporting events present themselves as genuine emotions. But we don’t act on these ‘sporting emotions’ in the ways one might expect. This is because these reactions are not genuine emotions. Or so I argue. Johan Huizinga suggested that play has a pretend ‘set aside’ ‘extra-ordinary’ character. And Kendall (...) Walton has argued that make-believe is involved in our emotional responses to fiction, as well as to sport. Here I articulate and extend the idea that sporting emotions centrally involve pretense and make-believe in ways that can meet some forceful objections. These extensions draw on a ‘double-consciousness’ I claim to find in the pretense of play. I end by saying why the proper characterization of our sporting emotions is important. (shrink)

The literature on self-driving cars and ethics continues to grow. Yet much of it focuses on ethical complexities emerging from an individual vehicle. That is an important but insufficient step towards determining how the technology will impact human lives and society more generally. What must complement ongoing discussions is a broader, system level of analysis that engages with the interactions and effects that these cars will have on one another and on the socio-technical systems in which they are embedded. To (...) bring the conversation of self-driving cars to the system level, we make use of two traffic scenarios which highlight some of the complexities that designers, policymakers, and others should consider related to the technology. We then describe three approaches that could be used to address such complexities and their associated shortcomings. We conclude by bringing attention to the “Moral Responsibility for Computing Artifacts: The Rules”, a framework that can provide insight into how to approach ethical issues related to self-driving cars. (shrink)

Joseph G. Ramsey argues that Richard Wright’s 1940 novella “Bright and Morning Star” has been consistently misunderstood. What has been almost universally read as a narrative of communist heroism stages instead a heroic mistake. “Bright and Morning Star” is not a story primarily about heroic individual sacrifice, but about the ways collective struggle can fail.

Floridi and Sanders, seminal work, “On the morality of artificial agents” has catalyzed attention around the moral status of computer systems that perform tasks for humans, effectively acting as “artificial agents.” Floridi and Sanders argue that the class of entities considered moral agents can be expanded to include computers if we adopt the appropriate level of abstraction. In this paper we argue that the move to distinguish levels of abstraction is far from decisive on this issue. We also argue that (...) adopting certain levels of abstraction out of context can be dangerous when the level of abstraction obscures the humans who constitute computer systems. We arrive at this critique of Floridi and Sanders by examining the debate over the moral status of computer systems using the notion of interpretive flexibility. We frame the debate as a struggle over the meaning and significance of computer systems that behave independently, and not as a debate about the ‘true’ status of autonomous systems. Our analysis leads to the conclusion that while levels of abstraction are useful for particular purposes, when it comes to agency and responsibility, computer systems should be conceptualized and identified in ways that keep them tethered to the humans who create and deploy them. (shrink)