Nikolaj Jang Lee Linding Pedersen

The norm of assertion, to be in force, is a social norm. What is the content of our social norm of assertion? Various linguistic arguments purport to show that to assert is to represent oneself as knowing. But to represent oneself as knowing does not entail that assertion is governed by a knowledge norm. At best these linguistic arguments provide indirect support for a knowledge norm. Furthermore, there are alternative, non-normative explanations for the linguistic data (as in recent work from Van Elswyk). Direct arguments would rely on normative judgments about the permissibility or impermissibility of assertions with and without the speaker knowing the content asserted. John Turri's work experimental results purport to show that our norm of assertion is factive, and probably knowledge. But as a number of recent experimentalists (Kneer, Reuter and Broessel, Marsili and Wiegmann) have shown, Turri's results rely on the problemmatic use of 'should' as in 'Maria should assert that she owns a 1990 watch.' Correcting for this, these experimentalists provide strong evidence that our norm of assertion is not factive. The standard reply to evidence like this from the assertion of unlucky falsehoods is the excuse maneuver. But Marsili and Wiegmann, following Turri's protocol for testing for excuse validation, show that participants who judge that assertions unlucky falsehoods are permissible are not guilty of excuse validation. Given our current understanding of the experimental evidence, knowledge is not our norm of assertion.

Second-order axiomatizations of certain important mathematical theories—such as arithmetic and real analysis—can be shown to be categorical. Categoricity implies semantic completeness, and semantic completeness in turn implies determinacy of truth-value. Second-order axiomatizations are thus appealing to realists as they sometimes seem to offer support for the realist thesis that mathematical statements have determinate truth-values. The status of second-order logic is a controversial issue, however. Worries about ontological commitment have been influential in the debate. Recently, Vann McGee has argued that one can get some of the technical advantages of second-order axiomatizations—categoricity, in particular—while walking free of worries about ontological commitment. In so arguing he appeals to the notion of an open-ended schema—a schema that holds no matter how the language of the relevant theory is extended. Contra McGee, we argue that second-order quantification and open-ended schemas are on a par when it comes to ontological commitment

It is undeniable that computer technology has had a major impact on how we engage enquiry. We use computer devices to store information that helps us in our daily lives—just think of the contacts on your phone and whatever calendar app you might use to keep track of your schedule. Furthermore, people enjoy easy and quick access to a wide range of reliable online resources such as Nature, Reuters, and Encyclopedia Britannica through their laptops or smartphones. Powerful search engines such as Google open up the door to swaths of information, enabling people easily to acquire a wide range of true beliefs through reliable means about all kinds of subject matters. However, what is the status of such true beliefs? In particular, once beliefs cease to be occurrent, do we still have non-occurrent beliefs, and, if true and reliably sustained, do they still qualify as knowledge? If they do, we would have cases of extended belief and knowledge, as these computer devices go beyond onboard capacities such as perception and memory. However, unlike our beliefs and desires, many information-storing apps and resources do not have the capacity automatically to “update” their information in light of new information. Moreover, wouldn’t extended belief and knowledge lead to massive cognitive bloat—an unpalatable explosion of belief and knowledge completely detached from an ability naturally to recall the relevant information? It would seem so given the wide variety of storage repositories and devices at one’s fingertips. Doesn’t cognitive bloat threaten to undermine the notion of expertise? Is it really possible to become an expert on a given topic by simply and easily looking up information via one’s smartphone and saving it? And where, now, would we place cognitive effort—steps taken by individuals to commit details to memory, to apply knowledge, to deliberate, and to assess and reflect? In “Extended Knowledge Overextended?”, Nikolaj Jang Lee Linding Pedersen and Jens Christian Bjerring offer a comprehensive discussion of extended belief and knowledge. They criticize two recent attempts to mitigate concerns about cognitive bloat by arguing that their effectiveness is contingent on the current state of technology—in particular, the fact that computer devices are currently external to us. However, if computer devices seamlessly integrated with our own onboard capacities—the so-called neuromedia—become reality, it may be much more difficult to resist extended belief and knowledge and, with them, massive cognitive bloat.

According to moderate truth pluralism, there is a single property that qualifies as truth for any domain whatsoever. However, propositions concerning different domains may possess this single truth property in virtue of different properties. Empirical propositions may be true in virtue of corresponding to reality while legal propositions may be true in virtue of cohering with the body of law. Moderate pluralists claim that truth is a completely general doxastic norm: for any p, the belief that p is correct if and only if p is true—regardless of what domain p pertains to. Moderate pluralists additionally claim that domain-specific properties are local doxastic norms which serve as standards of correctness within their respective domains, and that they do so because they are ways of being true and truth is a general, doxastic norm. This paper offers a grounding-theoretic account of the metaphysics of moderate pluralism and uses it as platform for developing a criticism of the moderate pluralist’s account of doxastic normativity. Two strategies are explored as potential responses to the criticism, but are ultimately dismissed.

Crispin Wright is widely known for having introduced epistemic entitlement, a species of non‐evidential warrant, as a response to certain skeptical challenges. This paper investigates a fundamental issue concerning entitlement: it appears to be quite generous, as it appears to apply indiscriminately to anti‐skepticial hypotheses as well as a range of radically different—indeed, even incompatible—propositions. It argues that the generosity of entitlement is reflective of an underlying commitment to a form of epistemic relativism. In addition, the paper presents an axiology that helps entitlement theorists to address the pressing issue of how, given the absence of evidence, there can be anything epistemically good about acceptance of anti‐skeptical hypotheses and other cornerstones for inquiry. Lastly, the paper argues that the issues of generosity and epistemic relativism are rather deeply rooted: they surface at the level of value. It explains why.

According to ontological pluralism there are several ways of being. This is so if there is an unrestricted quantifier that ranges over everything there is, and there are several semantically primitive, restricted quantifiers with possible meanings such that each restricted quantifier has a non-empty domain that is properly included in the domain of the unrestricted quantifier, the domains of the restricted quantifiers do not overlap, and the meaning of each restricted quantifier is at least as natural as the meaning of the unrestricted quantifier. My long-standing interest in the debate concerning pluralism about truth has shaped my choice of focus in this piece. According to truth pluralism there are several ways of being true. Different properties are relevant to the truth of propositions concerning different domains. The problem of mixed compounds challenges truth pluralists to provide a principled account of the truth of mixed compounds, i.e. compounds whose constituents are true in different ways. My aim here is to present and articulate a corresponding issue facing ontological pluralists: the problem of mixed beings. The problem of mixed beings challenges ontological pluralists to provide a principled account of the way in which mixed beings exist, i.e. beings whose constituents exist in different ways.

This is the first edited collection entirely dedicated to non-evidentialist epistemology or non-evidentialism—the controversial view that evidence is not required in order for doxastic attitudes to enjoy a positive epistemic status. Belief or acceptance can be epistemically justified, warranted, or rational without evidence. The volume is divided into three section: the first focuses on hinge epistemology, the second offers a critical reflection about evidentialist and non-evidentialist epistemologies, and the third explores extensions of non-evidentialism to the fields of social psychology, psychiatry, and mathematics. Contributors: N. Ashton, A. Coliva, J. Kim, K. McCain, A. Meylan, L. Moretti, S. Moruzzi, J. Ohlorst, N. Pedersen, T. Piazza, L. Zanetti

If you want to understand McDowell's spatial metaphors when he talks about perceptual knowledge, place him side-by-side with Dretske on perceptual knowledge. Though McDowell shows no evidence of reading Dretske's writings on knowledge from the late 1960s onwards (McDowell mentions "Epistemic Operators" once in passing), McDowell gives the same four arguments as Dretske for the conclusion that knowledge requires "conclusive" reasons that rule of the possibility of mistake. Despite various differences, we think it is best to read McDowell as re-discovering Dretske on perceptual knowledge. Since Dretske is easy to understand, all of McDowell's metaphors become easy to understand. But what about McDowell's disjunctivism? Turns out McDowell is not an ontological disjunctivist, and his epistemological disjunctivism is really just the banal point that some perceptual experiences provide conclusive reasons for perceptual belief and some do not. Perceptual experiences are either conclusive or inconclusive. Dretske would agree.

According to moderate truth pluralism, truth is both One and Many. There is a single truth property that applies across all truth‐apt domains of discourse, but instances of this property are grounded in different ways. Propositions concerning medium‐sized dry goods might be true in virtue of corresponding with reality while propositions pertaining to the law might be true in virtue of cohering with the body of law. Moderate truth pluralists must answer two questions concerning logic: (Q1) Which logic governs inferences concerning each truth‐apt domain considered separately? (Q2) Which logic governs inferences that involve several truth‐apt domains? This paper has three objectives. The first objective is to present and explain the moderate pluralist’s answers to (Q1) and (Q2). The second objective is to argue that there is a tension between these answers. The answer to (Q1) involves a commitment to a form of logical pluralism. However, reflection on the moderate truth pluralist’s answer to (Q2) shows that they are committed to taking logic to be topic neutrality. This, in turn, forces a commitment to logical monism. It would seem that the moderate truth pluralist cannot have it both ways. The third objective is constructive in nature. I offer an account of what moderate truth pluralists should say about logic and how they might resolve the tension in their view. I suggest that, just like moderate truth pluralists distinguish truth proper and “quasi‐truth,” they should endorse a distinction between logic proper and “quasi‐logic.” Quasi‐truth is truth‐like in the sense that instances of quasi‐truth ground instances of truth. Quasi‐logic is logic‐like in the sense that it concerns arguments that are necessarily truth‐preserving but are not generally so in a topic neutral way. I suggest that moderate truth pluralists should be monists about truth proper and logic proper but pluralists about quasi‐truth and quasi‐logic. This allows them to say that logic proper is topic neutral while still accommodating the idea that, for different domains, different arguments may be necessarily truth‐preserving.

This edited volume brings together 18 state-of-the art essays on pluralism about truth and logic. Parts I and II are dedicated to respectively truth pluralism and logical pluralism, and Part III to their interconnections. Some contributors challenge pluralism, arguing that the nature of truth or logic is uniform. The majority of contributors, however, defend pluralism, articulate novel versions of the view, or contribute to fundamental debates internal to the pluralist camp. The volume will be of interest to truth theorists and philosophers of logic, as well as philosophers interested in relativism, contextualism, metaphysics, philosophy of language, semantics, paradox, epistemology, or normativity.

We review the "Entitlement" projects of Tyler Burge and Crispin Wright in light of recent work from and surrounding both philosophers. Our review dispels three misunderstandings. First, Burge and Wright are not involved in a common “entitlement” project. Second, though for both Wright and Burge entitlement is the new notion, “entitlement” is not some altogether third topic not clearly connected to the nature of knowledge or the encounter with skepticism. Third, entitlement vs. justification does not align with the externalism vs. internalism distinction

Table of Contents 1. Introduction and Overview: Two Entitlement Projects, Peter J. Graham, Nikolaj J.L.L. Pedersen, Zachary Bachman, and Luis Rosa Part I. Engaging Burge's Project 2. Entitlement: The Basis of Empirical Warrant, Tyler Burge 3. Perceptual Entitlement and Scepticism, Anthony Brueckner and Jon Altschul 4. Epistemic Entitlement Its Scope and Limits, Mikkel Gerken 5. Why Should Warrant Persist in Demon Worlds?, Peter J. Graham Part II. Extending the Externalist Project 6. Epistemic Entitlement and Epistemic Competence, Ernest Sosa 7. Extended Entitlement, Adam Carter and Duncan Pritchard 8. Moorean Pragmatics, Social Comparisons and Common Knowledge, Allan Hazlett 9. Internalism and Entitlement to Rules and Methods, Joshua Schecter Part III. Engaging Wright's Project 10. Full Bloodied Entitlement, Martin Smith 11. Pluralist Consequentialist Anti-Scepticism, Nikolaj Jang Lee Linding Pedersen 12. Against (Neo-Wittensteinian) Entitlements, Annalisa Coliva 13. The Truth Fairy and the Indirect Consequentialist, Daniel Elstein and Carrie S. I. Jenkins 14. Knowledge for Nothing, Patrick Greenough

ABSTRACTThis paper discusses the normativity of truth and logic. The paper has three objectives. First, I argue that logic is normative for thought in the sense of underwriting instrumental rationality. Logic is a good instrument for achieving truth, the goal of cognition. In recent work, Filippo Ferrari has argued that the normative nature of truth may vary across domains. My second aim is to extend this idea to logic, against the background of the idea that logic serves to underwrite instrumental rationality. The third objective is to further develop Ferrari’s framework of normative alethic variability. I do so through a discussion of the normative problem of mixed compounds: the challenge of providing a principled account of the normativity of compounds with constituents whose respective normative profiles differ. I argue that the challenge can be met. Besides offering a solution to a major challenge, the response offered sheds new light on the normative variability framework: the truth of a single mixed compound may have different normative profiles across different ‘disagreement-realizers’. This feature of the view is rooted in a key commitment of the normative variability framework – namely, that disagreement and alethic normativity are intimately connected.

Our main aim in this paper is to contribute towards a better understanding of the epistemology of absence-based inferences. Many absence-based inferences are classified as fallacies. There are exceptions, however. We investigate what features make absence-based inferences epistemically good or reliable. In Section 2 we present Sanford Goldberg’s account of the reliability of absence-based inference, introducing the central notion of epistemic coverage. In Section 3 we approach the idea of epistemic coverage through a comparison of alethic and evidential principles. The Equivalence Schema–a well-known alethic principle–says that it is true that $p$ if and only if $p$ . We take epistemic coverage to underwrite a suitably qualified evidential analogue of the Equivalence Schema: for a high proportion of values of $p$ , subject $S$ has evidence that $p$ due to her reliance on source $S^{*}$ if and only if $p$ . We show how this evidential version of the Equivalence Schema suffices for the reliability of certain absence-based inferences. Section 4 is dedicated to exploring consequences of the Evidential Equivalence Schema. The slogan ‘absence of evidence is evidence of absence’ has received a lot of bad press. More elaborately, what has received a lot of bad press is something like the following idea: absence of evidence sufficiently good to justify belief in $p$ is evidence sufficiently good to justify belief in $\sim p$ . A striking consequence of the Evidential Equivalence Schema is that absence of evidence sufficiently good to justify belief in p is evidence sufficiently good to justify belief in $\sim p$ . We establish this claim in Section 4 and show how this supports the reliability of an additional type of absence-based inference. Section 4 immediately raises the following question: how can we make philosophically good sense of the idea that absence of evidence is evidence of absence? We address this question in Section 5. Section 6 contains some summary remarks

A mathematical theory T is categorical if, and only if, any two models of T are isomorphic. If T is categorical, it can be shown to be semantically complete: for every sentence ϕ in the language of T, either ϕ follows semantically from T or ¬ϕ does. For this reason some authors maintain that categoricity theorems are philosophically significant: they support the realist thesis that mathematical statements have determinate truth-values. Second-order arithmetic (PA2) is a case in hand: it can be shown to be categorical and semantically complete. The status of second-order logic is a controversial issue, however. Worries about the purported set-theoretic nature and ontological commitments of second-order logic have been influential in the debate.