In his _Between Logic and the World_, in the course of presenting his theory of generics, Nickel (Between logic and the world, Oxford University Press, 2016) argues for a theory of characteristicness, or “genericity”, which states that a property is characteristic for a kind if and only if its presence among the members of that kind is explicable by some explanatory domain that recognizes the existence of that kind in the course of engaging the explanatory strategies made available by that (...) explanatory domain. I argue that this notion of genericity is too narrow, excluding properties characteristic for kinds that go unrecognized in such explanatory domains. In particular, Nickel’s theory excludes some characteristic properties of anthropic kinds, such as lilies and cedars, members of which have properties that may be similarly exploited in various human practices despite having divergent geneses. I argue for a generalization of Nickel’s view of genericity where explicability of presence is only one sort of genericity, with others, such as practicability, being possible too. (shrink)

The reason of faith -- Thought and language -- Truth -- The Monologion arguments for the existence of God -- The Proslogion argument for the existence of God -- The divine attributes -- Thinking and speaking about God -- Creation and the word -- The Trinity -- Modality -- Freedom -- Morality -- Incarnation and atonement -- Original sin, grace, and salvation.

By observing how fatalism expresses itself in one's daily life, in everything from table manners to shopping to sport, the book proposes ways to limit its influence.

This paper is concerned with the logical structure of arithmetical theories. We survey results concerning logics and admissible rules of constructive arithmetical theories. We prove a new theorem: the admissible propositional rules of Heyting Arithmetic are the same as the admissible propositional rules of Intuitionistic Propositional Logic. We provide some further insights concerning predicate logical admissible rules for arithmetical theories.

In this paper we describe a framework for the construction of entities that can serve as interpretations of arbitrary contiguous chunks of text. An important part of the paper is devoted to describing stacking cells, or the proposed meanings for bracket-structures.

A possible way out of the conundrum of quantum gravity is the proposal that general relativity (GR) emerges from an underlying microscopic description. Despite recent interest in the emergent gravity program within the physics as well as the philosophy community, an assessment of the general motivation for this idea is lacking at the moment. We intend to fill this gap in the literature by discussing the main arguments in favour of the hypothesis that the metric field and its dynamics are (...) emergent. First, we distinguish between microstructure inspired from GR, such as through quantization or discretization, and microstructure that is not directly motivated from GR, such as strings, quantum bits or condensed matter fields. The emergent gravity approach can then be defined as the view that the metric field and its dynamics are derivable from the latter type of microstructure. Subsequently, we assess in how far the following properties of (semi-classical) GR are suggestive of underlying microstructure: (1) the metric's universal coupling to matter fields, (2) perturbative non-renormalizability, (3) black hole thermodynamics, and (4) the holographic principle. In the conclusion we formalize the general structure of the plausibility arguments put forward. (shrink)

This article critically evaluates the possible impact of the Charter on the relationship between the Court of Justice of the European Union and national constitutional courts. While it is premature to provide a definitive assessment of the kind of collaboration that these courts will develop, it is crucial to identify a number of features of the new landscape that will influence the direction in which the relationship between the CJEU and constitutional courts will evolve. This article discusses several reasons that (...) may result in better or a higher number of judicial interactions, as well as factors that may create tension or cause problems in the relationship between the CJEU and national constitutional courts. As such, it offers a framework that may help us to understand future post-Charter judgments by these courts setting out how they conceive their engagement with their counterpart on fundamental rights issues. (shrink)

In this note we compare propositional logics for closed substitutions and propositional logics for open substitutions in constructive arithmetical theories. We provide a strong example where these logics diverge in an essential way. We prove that for Markov's Arithmetic, that is, Heyting's Arithmetic plus Markov's principle plus Extended Church's Thesis, the logic of closed and the logic of open substitutions are the same.

In this paper, we show that the predicate logics of consistent extensions of Heyting's Arithmetic plus Church's Thesis with uniqueness condition are complete $\Pi _{2}^{0}$. Similarly, we show that the predicate logic of HA*, i.e. Heyting's Arithmetic plus the Completeness Principle (for HA*) is complete $\Pi _{2}^{0}$. These results extend the known results due to Valery Plisko. To prove the results we adapt Plisko's method to use Tennenbaum's Theorem to prove 'categoricity of interpretations' under certain assumptions.

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 this paper, we study finitely axiomatizable conservative extensions of a theoryUin the case whereUis recursively enumerable and not finitely axiomatizable. Stanisław Krajewski posed the question whether there are minimal conservative extensions of this sort. We answer this question negatively.Consider a finite expansion of the signature ofUthat contains at least one predicate symbol of arity ≥ 2. We show that, for any finite extensionαofUin the expanded language that is conservative overU, there is a conservative extensionβofUin the expanded language, such that$\alpha (...) \vdash \beta$and$\beta \not \vdash \alpha$. The result is preserved when we consider eitherextensionsormodel-conservative extensionsofUinstead ofconservative extensions. Moreover, the result is preserved when we replace$\dashv$as ordering on the finitely axiomatized extensions in the expanded language by a relevant kind of interpretability, to witinterpretability that identically translates the symbols of the U-language.We show that the result fails when we consider an expansion with only unary predicate symbols for conservative extensions ofUordered by interpretability that preserves the symbols ofU. (shrink)

The hallmark of implicit learning is that complex knowledge can be acquired unconsciously. The second order conditionals of Reed and Johnson were developed to be complex, and they are popular materials for implicit learning research. Recently, it was demonstrated that in a sequence made noisy , shared features of the SOCs may be learned explicitly . What are these shared features? We hypothesized that low reversal frequency may play a significant role. We have varied reversal frequency, and discovered that reversal (...) frequency affected response times, inclusion exclusion behavior, and recognition ratings. Not only does it appear to be important to distinguish implicit and explicit knowledge, but also to distinguish what the knowledge is of. (shrink)

In this paper we examine various requirements on the formalisation choices under which self-reference can be adequately formalised in arithmetic. In particular, we study self-referential numberings, which immediately provide a strong notion of self-reference even for expressively weak languages. The results of this paper suggest that the question whether truly self-referential reasoning can be formalised in arithmetic is more sensitive to the underlying coding apparatus than usually believed. As a case study, we show how this sensitivity affects the formal study (...) of certain principles of self-referential truth. (shrink)

Over the past decade land has again moved to the centre of resource conflicts, agrarian struggles, and competing visions over the future of food and farming. This renewed interest in land necessitates asking the seemingly simple, but pertinent, question ‘whatisland?’ To reach a more profound understanding of the uniqueness of land, and what distinguishes land from other resources, this symposium suggests the notion of ‘land imaginaries’ as a crucial lens in the study of current land transformations. Political-economy, and the particular (...) economic, financial, or political interests of various actors involved in land projects do not directly result in, or translate into, outcomes, such as dispossession and enclosure, increased commodification, financialization, and assetization, or mobilization and resistance. All these processes are informed by different imaginaries of land—the underlying understandings, views, and visions of what land is, can, and should be—and associated visions, hopes, and dreams regarding land. Drawing on a variety of case studies from across the world, crossing Global North/South and East/West, and including contemporary and historical instances of land transformation, this symposium addresses the multifaceted ways in which implicit, explicit, and emergent understandings of land shape current land transformations. (shrink)

In this article, we want to reply to the recent article by Buturovic, to be able to correct some statements and allegations about this combined procedure. Organ donation after euthanasia is an extremely difficult procedure from an ethical point of view. On the one hand, we see a suffering patient who wants to die but who also wants to make an altruistic effort to donate his organs. On the other hand, we visualise a patient in need of an organ but (...) who is wary of the fact that someone else needs to die in order to potentially receive a transplant organ. Healthcare professionals seem to walk a tightrope when balancing between the interests of the patients at these two extremes: while facilitating the dying patient’s last wish on the one hand and abiding by all regulations regarding donation and transplantation on the other. Yet, these physicians, nurses and transplant coordinators do their utmost best to keep a strict line between euthanasia and organ donation, to avoid any external pressure on the patient, and to respect his autonomy. They really make an utmost attempt to make the process bearable for the donating patient. However, undeniably the patient who is about to undergo organ donation after euthanasia is nevertheless confronted with dozens of feelings and thoughts. However, this does not imply that procedural safeguards are failing to disentangle organ donation from euthanasia. (shrink)

The problem of Uniqueness and Explicit Definability of Fixed Points for Interpretability Logic is considered. It turns out that Uniqueness is an immediate corollary of a theorem of Smoryński.

_Seeking Understanding: The Lifelong Pursuit to Build the Scientific Mind_ explores the multiple ways in which the human mind grows in understanding of the self and the world as an essential dimension of transformative learning along the lifespan.

With direct-to-consumer advertisements (DTCA), pharmaceutical companies can market their prescription drugs directly to consumers. In order to properly study the argumentative aspect of these advertisements from a pragma-dialectical perspective, it is necessary to characterize DTCA as an ‘argumentative activity type’. This characterization shows that in DTCA, the advertiser combines two genres of communicative activity: promotion and consultation. The use of promotion stems from the advertiser’s commercial objective of selling products, while the use of consultation is a result of the legal (...) obligation to present a fair balance between arguments for and against the use of a drug. (shrink)

A good place to start in assessing a theory of truth is to ask whether the theory under discussion is consistent with Aristotle’s commonsensical definition of truth from Metaphysics 4: “What is false says of that which is that it is not, or of that which is not that it is; and what is true says of that which is that it is, or of that which is not that it is not.”1 Philosophers of a realist bent will be delighted (...) to see that Anselm unambiguously adopts the Aristotelian commonplace. A statement is true, he says, “when it signifies that what‐is is.”2 But the theory of truth that Anselm builds on this observation is one that would surely have confounded Aristotle. For no matter what the topic, Anselm’s thinking always eagerly returns to God; and the unchallenged centrality of God in Anselm’s philosophical explorations is nowhere more in evidence than in his account of truth. Indeed, we see in the student’s opening question in De veritate that the entire discussion has God as its origin and its aim: “Since we believe that God is truth, and we say that truth is in many other things, I would like to know whether, wherever truth is said to be, we must acknowledge that God is that truth.”3 The student then reminds Anselm that in the Monologion he had argued from the truth of statements to an eternal Supreme Truth. Does this not commit Anselm (the student seems to be asking) to holding that God himself is somehow the truth of true statements? But what definition of truth could make sense of such an odd claim? Anselm is happy to take up the challenge of showing that his description of God as “Supreme Truth” is no mere metaphor, but the expression of the deepest insight into the nature of truth. An account of truth is just theology under a different name. This first distinctive characteristic of Anselm’s theory, the centrality of God as Supreme Truth, helps account for a second distinctive characteristic: its strong insistence on the unity of truth. All truth either is God or somehow reflects God; thus, one simple being provides the.... (shrink)

In this paper we prove that the preordering $\lesssim $ of provable implication over any recursively enumerable theory $T$ containing a modicum of arithmetic is uniformly dense. This means that we can find a recursive extensional density function $F$ for $\lesssim $. A recursive function $F$ is a density function if it computes, for $A$ and $B$ with $A\lnsim B$, an element $C$ such that $A\lnsim C\lnsim B$. The function is extensional if it preserves $T$-provable equivalence. Secondly, we prove a (...) general result that implies that, for extensions of elementary arithmetic, the ordering $\lesssim $ restricted to $\Sigma_{n}$-sentences is uniformly dense. In the last section we provide historical notes and background material. (shrink)