Many philosophers these days consider themselves naturalists, but it's doubtful any two of them intend the same position by the term. In Second Philosophy, Penelope Maddy describes and practices a particularly austere form of naturalism called "Second Philosophy". Without a definitive criterion for what counts as "science" and what doesn't, Second Philosophy can't be specified directly ("trust only the methods of science" for example), so Maddy proceeds instead by illustrating the behaviors of an idealized inquirer she calls the (...) "Second Philosopher". mhis Second Philosopher begins from perceptual common sense experimentation, theory formation and testing, working all the while to asses, correct and improve her methods as she goes. Second Philosophy is then the result of the Second Philosopher's investigations. Maddy delineates the Second Philosopher's approach by tracing her reactions to various familiar skeptical and transcendental views (Descartes, Kant, Carnap, late Putnam, van Fraassen), comparing her methods to those of other self-described naturalists (especially Quine), and examining a prominent contemporary debate (between disquotationalists and correspondence theorists in the theory of truth) to extract a properly second-philosophical line of thought. She then undertakes to practice Second Philosophy in her reflections on the ground of logical truth, the methodology, ontology and epistemology of mathematics, and the general prospects for metaphysics naturalized. (shrink)

Personality research has functioned under the prevailing influence of middle-level theorizing sufficiently long to justify consideration of the effects of this approach. Despite improvements in precision and testability of hypotheses, with resulting increases in volume of research, the pervasive effect of several practical dangers of middle-level theorizing are identified. These involve the unappreciated failure to test comprehensive theories when concepts from them have been extirpated, overly-weak justification of research methods, a vanity of small differences, and insufficient theoretical precision in framing (...) empirical efforts. Ways of avoiding these dangers are explored, and it is concluded that the most promising is a comparative analytic stance toward inquiry that reconsiders comprehensive theorizing without courting ambiguity and imprecision. (shrink)

The eponymous dialogue presents the sophist as a figure who defies definition, and those difficulties are attributed to the conception of the image. Ultimately, the sophist is defined as a species of image maker. The image, however, which is important throughout the Platonic corpus as a metaphor, an analogy, and a metaphysical concept as well, receives in the Sophist little clarification or definition apart from whatever may be inferred from the division of image making arts. In the Sophist, the sophist (...) escapes definition as in no other dialogue, rendering even the concluding division one that makes the distinction of the sophist from the philosopher problematic, if not impossible. The paper explores how the dialogue problematizes and rethinks the metaphysics of the image, as compared to its use in dialogues such as the Phaedo and the Republic, pointing to a refinement in understanding the relation of judgment to knowledge and appearance to reality. (shrink)

Penelope Maddy has recently addressed the set-theoretic multiverse, and expressed reservations on its status and merits ([Maddy, 2017]). The purpose of the paper is to examine her concerns, by using the interpretative framework of set-theoretic naturalism. I first distinguish three main forms of 'multiversism', and then I proceed to analyse Maddy's concerns. Among other things, I take into account salient aspects of multiverse-related mathematics , in particular, research programmes in set theory for which the use of the (...) multiverse seems to be crucial, and show how one may provide responses to Maddy's concerns based on a careful analysis of 'multiverse practice'. (shrink)

Review of Penelope Maddy, What Do Philosophers Do? Skepticism and the Practice of Philosophy (Oxford University Press, Oxford, 2017, 248 pp.).

Review of Maddy, Penelope "Defending the Axioms".

Review of _ What do Philosophers do? Scepticism and the Practice of Philosophy _, by Penelope Maddy.

Review of What do Philosophers Do? Skepticism and the Practice of Philosophy by Penelope Maddy.

The paper compares two theories of the nature of logic: Penelope Maddy's and my own. The two theories share a significant element: they both view logic as grounded not just in the mind (language, concepts, conventions, etc.), but also, and crucially, in the world. But the two theories differ in significant ways as well. Most distinctly, one is an anti-holist, "austere naturalist" theory while the other is a non-naturalist "foundational-holistic" theory. This methodological difference affects their questions, goals, orientations, the (...) scope of their investigations, their logical realism (the way they ground logic in the world), their explanation of the modal force of logic, and their approach to the relation between logic and mathematics. The paper is not polemic. One of its goal is a perspicuous description and analysis of the two theories, explaining their differences as well as commonalities. Another goal is showing that and how (i) a grounding of logic is possible, (ii) logical realism can be arrived at from different perspectives and using different methodologies, and (iii) grounding logic in the world is compatible with a central role for the human mind in logic. (shrink)

Penelope Maddy’s Second Philosophy is one of the most well-known ap- proaches in recent philosophy of mathematics. She applies her second-philosophical method to analyze mathematical methodology by reconstructing historical cases in a setting of means-ends relations. However, outside of Maddy’s own work, this kind of methodological analysis has not yet been extensively used and analyzed. In the present work, we will make a first step in this direction. We develop a general framework that allows us to clarify the (...) procedure and aims of the Second Philosopher’s investigation into set-theoretic methodology; pro- vides a platform to analyze the Second Philosopher’s methods themselves; and can be applied to further questions in the philosophy of set theory. (shrink)

*As mentioned in Peter Coy's NYT essay "When Being Good Is Just a Matter of Being Lucky" (2023) -/- ----- -/- How is the problem of free will related to the problem of moral luck? In this essay, I answer that question and outline a new solution to the paradox of moral luck, the source-paradox solution. This solution both explains why the paradox arises and why moral luck does not exist. To make my case, I highlight a few key connections (...) between the paradox of moral luck and two related problems, namely the problem of free will and determinism and the paradox of self-creation. Piecing together intuitions, arguments, and insights from recent work on each of these three problems, I argue that the type of control necessary for moral responsibility can only be had by someone who is a genuine source of his own actions, but the relevant notion of sourcehood admits no coherent characterization. If our commonsense view of moral responsibility is incoherent, it is unsurprising that our commitment to the existence of morally responsible agents commits us to some paradoxical things—e.g. to both the existence and impossibility of moral luck. For more information about this article, please write to gmail account: kristin.mickelson.42. (shrink)

On a now orthodox view, humans and many other animals possess a “number sense,” or approximate number system, that represents number. Recently, this orthodox view has been subject to numerous critiques that question whether the ANS genuinely represents number. We distinguish three lines of critique – the arguments from congruency, confounds, and imprecision – and show that none succeed. We then provide positive reasons to think that the ANS genuinely represents numbers, and not just non-numerical confounds or exotic substitutes for (...) number, such as “numerosities” or “quanticals,” as critics propose. In so doing, we raise a neglected question: numbers of what kind? Proponents of the orthodox view have been remarkably coy on this issue. But this is unsatisfactory since the predictions of the orthodox view, including the situations in which the ANS is expected to succeed or fail, turn on the kind of number being represented. In response, we propose that the ANS represents not only natural numbers, but also non-natural rational numbers. It does not represent irrational numbers, however, and thereby fails to represent the real numbers more generally. This distances our proposal from existing conjectures, refines our understanding of the ANS, and paves the way for future research. (shrink)

In this work we argue that there is no strong demarcation between pure and applied mathematics. We show this first by stressing non-deductive components within pure mathematics, like axiomatization and theory-building in general. We also stress the “purer” components of applied mathematics, like the theory of the models that are concerned with practical purposes. We further show that some mathematical theories can be viewed through either a pure or applied lens. These different lenses are tied to different communities, which endorse (...) different evaluative standards for theories. We evaluate the distinction between pure and applied mathematics from a late Wittgensteinian perspective. We note that the classical exegesis of the later Wittgenstein’s philosophy of mathematics, due to Maddy, leads to a clear-cut but misguided demarcation. We then turn our attention to a more niche interpretation of Wittgenstein by Dawson, which captures aspects of the aforementioned distinction more accurately. Building on this newer, maverick interpretation of the later Wittgenstein’s philosophy of mathematics, and endorsing an extended notion of meaning as use which includes social, mundane uses, we elaborate a fuzzy, but more realistic, demarcation. This demarcation, relying on family resemblance, is based on how direct and intended technical applications are, the kind of evaluative standards featured, and the range of rhetorical purposes at stake. (shrink)

Libertarian free will is, roughly, the view that agents cause actions to occur or not occur: Maddy’s decision to get a beer causes her to get up off her comfortable couch to get a beer, though she almost chose not to get up. Libertarian free will notoriously faces the luck objection, according to which agential states do not determine whether an action occurs or not, so it is beyond the control of the agent, hence lucky, whether an action occurs (...) or not: Maddy’s reasons for getting beer in equipoise with her reasons to remain in her comfortable seat do not determine that she will get up or stay seated, so it seems beyond her control, hence lucky, that she gets up. In this paper I consider a sub-set of the luck objection called the Physical Indeterminism Luck Objection, according to which indeterministic physical processes cause actions to occur or not, and agent’s lack control over these indeterministic physical processes, so agent’s lack control over, hence it is lucky, whether action occurs or not. After motivating the physical indeterminism luck objection, I consider responses from three recent event-causal libertarian models, and conclude that they fail to overcome the problem, though one promising avenue is opened up. (shrink)

Philosophers of science since Nagel have been interested in the links between intertheoretic reduction and explanation, understanding and other forms of epistemic progress. Although intertheoretic reduction is widely agreed to occur in pure mathematics as well as empirical science, the relationship between reduction and explanation in the mathematical setting has rarely been investigated in a similarly serious way. This paper examines an important particular case: the reduction of arithmetic to set theory. I claim that the reduction is unexplanatory. In defense (...) of this claim, I offer evidence from mathematical practice, and I respond to contrary suggestions due to Steinhart, Maddy, Kitcher and Quine. I then show how, even if set-theoretic reductions are generally not explanatory, set theory can nevertheless serve as a legitimate foundation for mathematics. Finally, some implications of my thesis for philosophy of mathematics and philosophy of science are discussed. In particular, I suggest that some reductions in mathematics are probably explanatory, and I propose that differing standards of theory acceptance might account for the apparent lack of unexplanatory reductions in the empirical sciences. (shrink)

The standard view about sex differences in sexual desire is that males are lusty and loose, while females are cool and coy. This is widely believed and is a core premise of some scientific programs like evolutionary psychology. But is it true? A mountain of evidence seems to support the standard view. Yet, this evidence is shot through with methodological and philosophical problems. Developments in the study of sexual desire suggest that some of these problems can be resolved, and when (...) they are, the standard view looks, at best, to be an exaggeration. (shrink)

When considering potential solutions to meaning-scepticism, Kripke (1982) did not consider a causal-theoretic approach. Kusch (2006) has argued that this is due to the qua-problem. I consider Kusch’s criticism of Maddy (1984) and McGinn (1984) before offering a different way to solve the qua-problem, one that is not susceptible to sceptical attack. If this solution is successful, at least one barrier to using a causal theory to refute Kripke’s scepticism is removed.

Mimarlık diğer sanat dallarından iki bakımdan ayrılır. İlk olarak mimari yapıtlarla etkileşim kaçınılmazdır. Müzik dinlemeden, tiyatro veya sinemaya gitmeden, resim veya heykel sergilerini gezmeden yaşamımızı sürdürebiliriz ancak mimari yapılar olmadan bu olanaklı olmaz. Bu bakımdan mimarlık sanatlar içinde belki de insan yaşamını en fazla etkileyen daldır. İkinci olarak mimarlık bir yaşam gereksinimini karşılayan, böyle bir işlevi olan belki de tek sanat dalıdır. Örneğin resim, heykel, şiir, sinema veya tiyatro yapıtlarını sanatsal açıdan değerlendirirken hangi gereksinimimizi karşıladıkları sorusunu sormayız. Buna karşılık mimari (...) yapılar barınma başta olmak üzere bir dizi maddi gereksinimimizi karşılarlar. Hangi gereksinimi karşılamak amacıyla yapıldıkları sorusu onların sanatsal açıdan değerlendirilmesinde önem taşır. Bu yazıda mimarlığın sanatlar içindeki bu iki özgünlüğünü dikkate alan bir düşünürün, Ömer Naci Soykan'ın mimarlık konusundaki görüşlerini sırasıyla “mimarlıkta temel nitelikler”, “mimarlık etkinliği”, “mimarlık dili” ve “mimarlık estetiği” başlıkları altında ele alacağız. (shrink)

Recent discussions of how axioms are extrinsically justified have appealed to abductive considerations: on such accounts, axioms are adopted on the basis that they constitute the best explanation of some mathematical data, or phenomena. In the first part of this paper, I set out a potential problem caused by the appeal made to the notion of mathematical explanation and suggest that it can be remedied once it is noted that all the justificatory work is done by appeal to the theoretical (...) virtues. In the second part of the paper, I appeal to the theoretical virtues account of axiom justification to provide an argument that judgements of theoretical virtuousness, and therefore of extrinsic justification, are subjective in a substantive sense. This tells against a recent claim by Penelope Maddy that such justification is “wholly objective”. (shrink)

The laws of classical logic are taken to be logical truths, which in turn are taken to hold objectively. However, we might question our faith in these truths: why are they true? One general approach, proposed by Putnam [8] and more recently Dickson [3] or Maddy [5], is to adopt empiricism about logic. On this view, logical truths are true because they are true of the world alone – this gives logical truths an air of objectivity. Putnam and Dickson (...) both take logical truths to be true in virtue of the world’s structure, given by our best empirical theory, quantum mechanics. This assumes a determinate logical structure of the world given by quantum mechanics. Here, I argue that this assumption is false, and that the world’s logical structure, and hence the related ‘true’ logic, is underdetermined. This leads to what I call empirical conventionalism. (shrink)

Mit Beiträgen von Heiner Hastedt, Peter Schefe, Michael Heidelberger, Wolfgang Coy, Peter Janich, Sybille Krämer, Heinz Zemanek, Rafael Capurro, Ekkehard Martens, Yvonne Dittrich, Holm Tetens, Geert Keil, John R. Searle, Margaret A. Boden, Godela Unseld, Ulrike Teubner, Rüdiger Weingarten, Florian Rötzer und Simone Dietz.

İdrak ve niteliği felsefenin en önemli problemlerinden biridir. İbn Sînâ hissî, hayalî, vehmî ve aklî olmak üzere dört farklı idrak mertebesi dillendirir. Buna göre insan nefsi nesnelerin suretlerini duyu yetileriyle algılar. Daha sonra bu suretleri hayal yetisine teslim eder. Akabinde akıl bu sureti barındırdığı maddî eklentilerden arındırarak aklî suretlerin oluşumu için gerekli zeminleri hazırlar. Daha sonra faal akıl insan nefsine aklî suretleri verir. İnsan zihninde duyularla algılanan bu kavramlardan başka kavramlar da vardır. Bu küllî kavramların yeri nesnel âlem değil öznel (...) âlemdir. İslam felsefesi geleneğinde Fârâbî ilk defa bu ayırımı yapar ve ma‘kūlleri birinci ve ikinci ma‘kūller diye iki kısma ayırır. İbn Sînâ da bu sınıflandırmayı benimser ve konu hakkında yeni açıklamalar getirir. İbn Sînâ, ikinci ma‘kūllerin sonraki dönemlerde yapılan felsefî ve mantıkî ayırımını her ne kadar dillendirmese de eserlerinden bu iki ma‘kūl türünün farklılığına teveccüh eder. Bu çalışmada İbn Sînâ felsefesinde idrak olgusunun gerçekleşme niteliği ele alınacak ve daha sonraki dönemlerde dillendirilen ikinci felsefî ma‘kūl anlamların İbn Sînâ felsefesindeki yeri açıklanacaktır. (shrink)

Gila Sher interviewed by Chen Bo: -/- I. Academic Background and Earlier Research: 1. Sher’s early years. 2. Intellectual influence: Kant, Quine, and Tarski. 3. Origin and main Ideas of The Bounds of Logic. 4. Branching quantifiers and IF logic. 5. Preparation for the next step. -/- II. Foundational Holism and a Post-Quinean Model of Knowledge: 1. General characterization of foundational holism. 2. Circularity, infinite regress, and philosophical arguments. 3. Comparing foundational holism and foundherentism. 4. A post-Quinean model of knowledge. (...) 5. Intellect and figuring out. 6. Comparing foundational holism with Quine’s holism. 7. Evaluation of Quine’s Philosophy -/- III. Substantive Theory of Truth and Relevant Issues: 1. Outline of Sher’s substantive theory of truth. 2. Criticism of deflationism and treatment of the Liar. 3. Comparing Sher’s substantive theory of truth with Tarski’s theory of truth. -/- IV. A New Philosophy of Logic and Comparison with Other Theories: 1. Foundational account of logic. 2. Standard of logicality, set theory and logic. 3. Psychologism, Hanna’s and Maddy’s conceptions of logic. 4. Quine’s theses about the revisability of logic. -/- V. Epilogue. (shrink)

Felsefe tarihinin hiç şüphesiz en önemli filozoflarından biri olan Aristoteles (M.Ö. 384-322), aynı zamanda bilim tarihinin de en önemli kişilerindendir. Yaşadığı dönemde henüz bilim ve felsefe ayrılmamıştır; bununla birlikte Aristoteles, bilimsel ve sistemli düşünmenin, örnekleme yapmanın, bilim insanının doğaya öğrenmek için yaklaşmasının ilkelerini, ilk kez bu derece düzenli şekilde ortaya koyan kişi olmuştur. Dört neden kuramı söz konusu ilkelerin temelini oluşturmaktadır. Bu çalışmada günümüz biyolojisinin en kapsamlı tartışmalarından biri olan ‘fenotipin ne olduğu ve nasıl oluştuğu’ konusunun, Aristoteles’in dört neden kuramı (...) ile ilişkisi incelenmiştir. Genotip, fenotip ve çevrenin son derece karmaşık yolları içeren etkileşim ağı, araştırılması için birden fazla nedensel sorgulamayı gerektirir ki bu sorgulama bir anlamda Aristoteles’in dört neden kuramının, maddi, formel ve fail nedenlerinin bir arada sorgulanmasına benzerdir. (shrink)

Paul Horwich (1990) once suggested restricting the T-Schema to the maximally consistent set of its instances. But Vann McGee (1992) proved that there are multiple incompatible such sets, none of which, given minimal assumptions, is recursively axiomatizable. The analogous view for set theory---that Naïve Comprehension should be restricted according to consistency maxims---has recently been defended by Laurence Goldstein (2006; 2013). It can be traced back to W.V.O. Quine(1951), who held that Naïve Comprehension embodies the only really intuitive conception of set (...) and should be restricted as little as possible. The view might even have been held by Ernst Zermelo (1908), who,according to Penelope Maddy (1988), subscribed to a ‘one step back from disaster’ rule of thumb: if a natural principle leads to contra-diction, the principle should be weakened just enough to block the contradiction. We prove a generalization of McGee’s Theorem, anduse it to show that the situation for set theory is the same as that for truth: there are multiple incompatible sets of instances of Naïve Comprehension, none of which, given minimal assumptions, is recursively axiomatizable. This shows that the view adumbrated by Goldstein, Quine and perhaps Zermelo is untenable. (shrink)

In this paper, I argue that a naturalist approach in philosophy of mathematics justifies a pluralist conception of set theory. For the pluralist, there is not a Single Universe, but there is rather a Multiverse, composed by a plurality of universes generated by various set theories. In order to justify a pluralistic approach to sets, I apply the two naturalistic principles developed by Penelope Maddy (cfr. Maddy (1997)), UNIFY and MAXIMIZE, and analyze through them the potential of the (...) set theoretic multiverse to be the best framework for mathematical practice. According to UNIFY, an adequate set theory should be foundational, in the sense that it should allow one to represent all the currently accepted mathematical theories. As for MAXIMIZE, this states that any adequate set theory should be as powerful as possible, allowing one to prove as many results and isomorphisms as possible. In a recent paper, Maddy (2017) has argued that this two principle justify ZFC as the best framework for mathematical practice. I argue that, pace Maddy, these two principles justify a multiverse conception of set theory, more precisely, the generic multiverse with a core (GMH). (shrink)

Some recent work by philosophers of mathematics has been aimed at showing that our knowledge of the existence of at least some mathematical objects and/or sets can be epistemically grounded by appealing to perceptual experience. The sensory capacity that they refer to in doing so is the ability to perceive numbers, mathematical properties and/or sets. The chief defense of this view as it applies to the perception of sets is found in Penelope Maddy’s Realism in Mathematics, but a number (...) of other philosophers have made similar, if more simple, appeals of this sort. For example, Jaegwon Kim (1981, 1982), John Bigelow (1988, 1990), and John Bigelow and Robert Pargetter (1990) have all defended such views. The main critical issue that will be raised here concerns the coherence of the notions of set perception and mathematical perception, and whether appeals to such perceptual faculties can really provide any justification for or explanation of belief in the existence of sets, mathematical properties and/or numbers. (shrink)

21. yüzyılın üçüncü on yılının şafağında, insanlığın varlığı son derece tehlikeli hale geldi. Ormanlarımızı kesiyor, tatlı su akiferlerimizi tüketiyor ve hayati önem taşıyan topraklarımızı kaybediyoruz. Okyanuslarımızdaki yaşamı sıyırıp yerine yüz milyonlarca ton plastik atık koyuyoruz. Çevremizi toksik endüstriyel kimyasallarla dolduruyoruz. Kirliliğimiz, kıtalardaki yaşamın dokusunu parçalayan ısı dalgalarına, kuraklıklara ve vahşi yangınlara neden olan iklim değişikliğini tetikliyor. Ve dünyaya yeni nesiller getiriyoruz, onurlu bir varoluşun kaynaklarına erişmeye ihtiyaç duyan milyonlarca insan. Hayata yönelik tehditlerin kapsamı ve genişliği her geçen gün artmaktadır. Bu (...) sürdürülebilir bir kalkınma şekli değildir. -/- Hastalıklarımızın temel nedeni, yanlış bir düşünce tarzından kaynaklanır. Bu tam olarak ne anlama geliyor? bu, ruhsal doğamızı inkar ederken kendimizi esas olarak maddi varlıklar olarak düşündüğümüz anlamına gelir. Maddi varlıklar olarak var olduğumuzu ve başka bir şey olmadığını düşündüğümüz için öncelikle bedenlerimizi zararlardan korumaya ve maddi varlığımızı sürdürmeye önem veririz. Manevi doğamız, eğer hiç düşünülürse, fiziksel varlığımızın ikincil bir yönü olarak ele alınır - ciddiye alınmaması gereken bir şey. Bizim için önemli olan tek şey maddi dünyada ortaya çıkan fenomenlerdir - görülebilen, duyulabilen, dokunulabilen veya ölçülebilen şeyler, ancak duyularımızın bizi aldattığını biliyoruz, duyular beynin bir yapısıdır. . Gerçek bir dünya olarak kabul ettiğimiz şey bir yanılsamadır. Pozitivist ve materyalist düşüncenin tahakkümü mantıksızlığa ve yıkıma yol açar. -/- Peki bu yaklaşım bizi nereye götürdü? Bize bir mutluluk ve tatmin duygusu getirdi mi? Her günü neşeli bir işbirliği ruhu içinde, parlak umutlar ve mutlu beklentilerle dolu kalplerimizle yaşamak yerine, kendimizi diğerlerinden soyutladık ve onları rakip veya düşman olarak gördük. Düşüncelerimiz, sonsuz bir savaş, yoksulluk, açlık ve çevresel yıkım döngüsüne yol açan şüphe, korku ve açgözlülükle dolu. Yakında uyanmadıkça ve ruhsal doğamıza dikkat etmedikçe, Dünya'da insanlık için bir gelecek olmayacak. -/- Kelimeler hayattır. Kelimeler hafiftir. Kelimeler güçtür. Kelimeler enerjidir. Sözler gerçektir. Kelimeler canlandırabilir ve kelimeler de öldürebilir. Kelimeler umut verebilir veya bizi umutsuzluğa sürükleyebilir. İnsanlar barışı inşa etmek için kelimeleri, savaşmak için kelimeleri kullanırlar. Kelimeler kültürler, dinler ve milletler arasında duvarlar oluşturabilir. Ve kelimeler de köprüler kurabilir. Bir bireyin, bir ailenin, bir topluluğun, bir ülkenin ve gezegenimizin varlığı, konuştuğumuz kelimelerin gücüyle iyiye veya kötüye yönlendirilmektedir. Konuştuğumuz kelimeler bu dünyada olan her şeyden sorumludur. Bu nedenle, konuştuğumuz kelimelerden sorumlu olmalıyız. Gelecek nesiller adına, umarım her birimiz sadece parlak, ışık dolu sözler söylemek için elimizden gelen her şeyi yaparız, böylece bir gün torunlarımız ışıkla dolu bir dünyaya doğar. Kaybedecek vakit yok. Bu andan itibaren, umarım hepimiz kullandığımız kelimelere yakından bakar ve onları parlaklık ile doldurmak için sürekli çaba gösteririz. -/- Kimse bizim için hayatımızı değiştiremez. Kimse bizim için dünyayı değiştirmeyecek. Her birimizin, konuştuğumuz her kelimenin serbest bıraktığı olağanüstü, yaratıcı gücü tanımasının ve bilinçli olarak sadece şükran, teşvik ve iyi niyetle dolu kelimeleri konuşmanın zamanı geldi. Bu andan itibaren, kendimiz ve başkaları için sevgi ve bağışlama ile rezonansa giren kelimeleri seçelim. Sadece bir adım ileri gidersek bunu kesinlikle yapabiliriz. Her seferinde bir adım, her seferinde bir kelime, bilincimizdeki trajedi ve izolasyon tohumlarını söküp onları mutluluk ve uzlaşma dalgalarına dönüştürebiliriz. Kendimiz, Toprak Ana ve gelecek nesiller adına, insanlığın Dünya üzerindeki olumlu evrimine katkıda bulunan kelimeleri kullanalım. (shrink)

I've previously suggested that the historical evidence used to challenge scientific realism should lead us to embrace what I call Uniformitarianism, but many recently influential forms of scientific realism seem happy to share this commitment. I trace a number of further points of common ground that collectively constitute an appealing Middle Path between classical forms of realism and instrumentalism, and I suggest that many contemporary realists and instrumentalists have already become fellow travelers on this Middle Path without recognizing how far (...) they have thereby diverged from those who share their labels and slogans. I conclude by describing their central remaining disagreement and the sorts of evidence needed to resolve it. (shrink)

Albert Einstein once made the following remark about "the world of our sense experiences": "the fact that it is comprehensible is a miracle." (1936, p. 351) A few decades later, another physicist, Eugene Wigner, wondered about the unreasonable effectiveness of mathematics in the natural sciences, concluding his classic article thus: "the miracle of the appropriateness of the language of mathematics for the formulation of the laws of physics is a wonderful gift which we neither understand nor deserve" (1960, p. 14). (...) At least three factors are involved in Einstein's and Wigner's miracles: the physical world, mathematics, and human cognition. One way to relate these factors is to ask how the universe could possibly be structured in such a way that mathematics would be applicable to it, and we would be able to understand that application. This is roughly Wigner's question. Alternatively, the way of the mathematical naturalist is to argue that we abstract certain properties from the world, perhaps using our bodies and physical tools, thereby articulating basic mathematical concepts, which we continue building into the complex formal structures of mathematics. John Stuart Mill, Penelope Maddy, and Rafael Nuñez teach this strategy of cognitive abstraction, in very different manners. But what if the very concepts and basic principles of mathematics were built into our cognitive structure itself? Given such a cognitive a priori mathematical endowment, would the miracles of the link between world and cognition (Einstein) and mathematics and world (Wigner) not vanish, or at least significantly diminish? This is the stance of Stanislas Deheane and Elizabeth Brannon's 2011 anthology, following a venerable rationalist tradition including Plato and Immanuel Kant. (shrink)

Review of *New Essays on the A Priori*, an excellent collection edited by Paul Boghossian and Christopher Peacocke. Contributors include: Tyler Burge; Quassim Cassam; Philip Kitcher; Penelope Maddy; Hartry Field; Paul Horwich; Peter Railton; Stephen Yablo; Bob Hale; Crispin Wright; Frank Jackson; Stewart Shapiro; Michael Friedman; Martin Davies; Bill Brewer; and Thomas Nagel.

This book is written so as to be ‘accessible to philosophers without a mathematical background’. The reviewer can assure the reader that this aim is achieved, even if only by focusing throughout on just one example of an arithmetical truth, namely ‘7+5=12’. This example’s familiarity will be reassuring; but its loneliness in this regard will not. Quantified propositions — even propositions of Goldbach type — are below the author’s radar.The author offers ‘a new kind of arithmetical epistemology’, one which ‘respects (...) certain important intuitions’ 1 : apriorism, realism, and empiricism. The book contains some clarification of these ‘isms’, and some thoughtful critiques of major positions regarding them, as espoused by such representative figures as Boghossian, Bealer, Peacocke, Field, Bostock, Maddy, Locke, Kant, C.I. Lewis, Ayer, Quine, Fodor, and McDowell. The philosophical reader will find some interest and value in these wider-ranging discussions. Our concern in this review, however, is to examine closely the original positive proposal on offer.Arithmetical truths, the author maintains, are conceptual truths. Knowing truths like 7+5=12 involves no ‘epistemic reliance on any empirical evidence’; but that, she says, is not to claim ‘epistemic independence of the senses altogether’. She wants to show that "experience grounds our concepts … and then mere conceptual examination enables us to learn arithmetical truths ." Concepts that are ‘appropriately sensitive’ to ‘the nature of [an independent] reality’ she calls grounded. Because of the role of grounded concepts, ‘arithmetical truths explain our arithmetical beliefs in the right sort of way for those beliefs to count as knowledge’ .In the context of her concentration on the special nature of arithmetical knowledge, the author offers what could strike some bystanders as an unnecessarily over-ambitious account of knowledge tout court. Knowledge, for the author, is "true belief which … ". (shrink)