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Added by: Laura Jimenez
Publisher's Note: In Unsimple Truths, Sandra Mitchell argues that the long-standing scientific and philosophical deference to reductive explanations founded on simple universal laws, linear causal models, and predict-and-act strategies fails to accommodate the kinds of knowledge that many contemporary sciences are providing about the world. She advocates, instead, for a new understanding that represents the rich, variegated, interdependent fabric of many levels and kinds of explanation that are integrated with one another to ground effective prediction and action. Mitchell draws from diverse fields including psychiatry, social insect biology, and studies of climate change to defend "integrative pluralism" - a theory of scientific practices that makes sense of how many natural and social sciences represent the multi-level, multi-component, dynamic structures they study. She explains how we must, in light of the now-acknowledged complexity and contingency of biological and social systems, revise how we conceptualize the world, how we investigate the world, and how we act in the world.Dalla Chiara, Maria Luisa. Logical Self Reference, Set Theoretical Paradoxes and the Measurement Problem in Quantum Mechanics1977, International Journal of Philosophical Logic 6 (1):331-347.-
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Added by: Sara Peppe
Introduction: From a logical point of view the measurement problem of quantum mechanics, can be described as a characteristic question of 'semantical closure' of a theory: to what extent can a consistent theory (in this case 2R) be closed with respect to the objects and the concepfs which are described and expressed in its metatheory?Comment: This paper considers the measurement problem in Quantum Mechanics from a logical perspective. Previous and deep knowledge of logics and Quantum Mechanics' theories is vital.
Dang, Haixin. Do Collaborators in Science Need to Agree?2019, Philosophy of Science 86, 1029-1040-
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Added by: Björn Freter, Contributed by: Dana Tulodziecki
Abstract: I argue that collaborators do not need to reach broad agreement over the justification of a consensus claim. This is because maintaining a diversity of justifiers within a scientific collaboration has important epistemic value. I develop a view of collective justification that depends on the diversity of epistemic perspectives present in a group. I argue that a group can be collectively justified in asserting that P as long as the disagreement among collaborators over the reasons for P is itself justified. In conclusion, I make a case for multimethod collaborative research and work through an example in the social sciences.Comment: Reading connecting philosophy of science and social epistemology; suitable for lower-level classes and up; good article for highlighting one way in which science is a social epistemic enterprise
De Toffoli, Silvia. Groundwork for a Fallibilist Account of Mathematics2021, The Philosophical Quarterly, 71(4).-
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Added by: Fenner Stanley TanswellAbstract:
According to the received view, genuine mathematical justification derives from proofs. In this article, I challenge this view. First, I sketch a notion of proof that cannot be reduced to deduction from the axioms but rather is tailored to human agents. Secondly, I identify a tension between the received view and mathematical practice. In some cases, cognitively diligent, well-functioning mathematicians go wrong. In these cases, it is plausible to think that proof sets the bar for justification too high. I then propose a fallibilist account of mathematical justification. I show that the main function of mathematical justification is to guarantee that the mathematical community can correct the errors that inevitably arise from our fallible practices.Comment (from this Blueprint): De Toffoli makes a strong case for the importance of mathematical practice in addressing important issues about mathematics. In this paper, she looks at proof and justification, with an emphasis on the fact that mathematicians are fallible. With this in mind, she argues that there are circumstances under which we can have mathematical justification, despite a possibility of being wrong. This paper touches on many cases and questions that will reappear later across the Blueprint, such as collaboration, testimony, computer proofs, and diagrams.
De Toffoli, Silvia, Giardino, Valeria. An Inquiry into the Practice of Proving in Low-Dimensional Topology2015, in From Logic to Practice, Gabriele Lolli, Giorgio Venturi and Marco Panza (eds.). Springer International Publishing.-
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Added by: Fenner Stanley TanswellAbstract:
The aim of this article is to investigate specific aspects connected with visualization in the practice of a mathematical subfield: low-dimensional topology. Through a case study, it will be established that visualization can play an epistemic role. The background assumption is that the consideration of the actual practice of mathematics is relevant to address epistemological issues. It will be shown that in low-dimensional topology, justifications can be based on sequences of pictures. Three theses will be defended. First, the representations used in the practice are an integral part of the mathematical reasoning. As a matter of fact, they convey in a material form the relevant transitions and thus allow experts to draw inferential connections. Second, in low-dimensional topology experts exploit a particular type of manipulative imagination which is connected to intuition of two- and three-dimensional space and motor agency. This imagination allows recognizing the transformations which connect different pictures in an argument. Third, the epistemic—and inferential—actions performed are permissible only within a specific practice: this form of reasoning is subject-matter dependent. Local criteria of validity are established to assure the soundness of representationally heterogeneous arguments in low-dimensional topology.Comment (from this Blueprint): De Toffoli and Giardino look at proof practices in low-dimensional topology, and especially a proof by Rolfsen that relies on epistemic actions on a diagrammatic representation. They make the case that the many diagrams are used to trigger our manipulative imagination to make inferential moves which cannot be reduced to formal statements without loss of intuition.
Demarest, Heather. Fundamental Properties and the Laws of Nature2015, Philosophy Compass 10(5) 224-344.-
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Added by: Laura Jimenez
Abstract: Fundamental properties and the laws of nature go hand in hand: mass and gravitation, charge and electromagnetism, spin and quantum mechanics. So, it is unsurprising that one's account of fundamental properties affects one's view of the laws of nature and vice versa. In this essay,the author surveys a variety of recent attempts to provide a joint account of the fundamental properties and the laws of nature. Many of these accounts are new and unexplored. Some of them posit surprising entities, such as counterfacts. Other accounts posit surprising laws of nature, such as instantaneous laws that constrain the initial configuration of particles. These exciting developments challenge our assumptions about our basic ontology and provide fertile ground for further exploration.Comment: The article introduces in a simple way some fundamental concepts such as ‘law of nature’, ‘properties’, the notion of ‘categorical’ and ‘dispositional’ or the distinction between the governing and the systems approaches. It could serve as an introduction for those undergraduates that have never heard of these concepts before, or as a further reading for those in need of clarification. Some examples of modern fundamental physics are used as examples.
Dick, Stephanie. AfterMath: The Work of Proof in the Age of Human–Machine Collaboration2011, Isis, 102(3): 494-505.-
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Added by: Fenner Stanley TanswellAbstract:
During the 1970s and 1980s, a team of Automated Theorem Proving researchers at the Argonne National Laboratory near Chicago developed the Automated Reasoning Assistant, or AURA, to assist human users in the search for mathematical proofs. The resulting hybrid humans+AURA system developed the capacity to make novel contributions to pure mathematics by very untraditional means. This essay traces how these unconventional contributions were made and made possible through negotiations between the humans and the AURA at Argonne and the transformation in mathematical intuition they produced. At play in these negotiations were experimental practices, nonhumans, and nonmathematical modes of knowing. This story invites an earnest engagement between historians of mathematics and scholars in the history of science and science studies interested in experimental practice, material culture, and the roles of nonhumans in knowledge making.Comment (from this Blueprint): Dick traces the history of the AURA automated reasoning assistant in the 1970s and 80s, arguing that the introduction of the computer system led to novel contributions to mathematics by unconventional means. Dick’s emphasis is on the AURA system as changing the material culture of mathematics, and thereby leading to collaboration and even negotiations between the mathematicians and the computer system.
Dissanayake, Ellen. Becoming Homo Aestheticus: Sources of Aesthetic Imagination in Mother-Infant Interactions2001, Substance 30 (1/2):85.-
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Added by: Chris Blake-Turner, Contributed by: Christy Mag Uidhir
Introduction: Along with the vital abilities to cry and to suckle, human neonates are born with remarkable capacities that predispose them for social interaction with others. For example, newborns prefer human faces and human voices to any other sight or sound (Johnson et al. 1991, 11). They can imitate face, mouth, and hand movements and respond appropriately to another person's emotional expressions of sadness, fear, and surprise. It is perhaps less well known that at birth, infants can also estimate and anticipate intervals of time and temporal sequences (DeCasper and Carstens 1980). They can remember these temporal patterns and categorize them in both time and space, and in terms of affect and arousal (Beebe, Lachman and Jaffe 1997). By six weeks of age, these innate perceptual and cognitive abilities permit normal infants to engage in complex communicative interchanges with adult partners--the playful behavior that is commonly or colloquially called "babytalk."Comment:
Dōgen. Dōgen 道元 (1200–1253)2011, In James W. Heisig, Thomas P. Kasulis and John C. Maraldo (eds.) Japanese Philosophy. A Sourcebook. Honolulu: University of Hawai’i Press, pp. 141-162-
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Added by: Björn FreterAbstract:
In Japanese religious history, Dōgen (1200–1253) is revered as the founder of the Japanese school of Sōtō Zen Buddhism. Tradition says he was born of an aristocratic family, orphaned, and at the age of twelve joined the Tendai Buddhist monastic community on Mt Hiei in northeastern Kyoto. In search of an ideal teacher, he soon wandered off from the central community on the mountain and ended up in a small temple in eastern Kyoto, Kennin-ji.Comment (from this Blueprint): Excerpts from Shōbōgenzō (Repository of the Eye for the Truth), the major philosophical work of Dōgen (1200–1253), founder of the Japanese school of Sōtō Zen Buddhism allowing to deepen his philosophical understanding of nature.
Donaldson, Sue, Kymlicka, Will. Zoopolis: A Political Theory of Animal Rights2011, Oxford University Press-
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Added by: Björn FreterPublisher’s Note:
Zoopolis offers a new agenda for the theory and practice of animal rights. Most animal rights theory focuses on the intrinsic capacities or interests of animals, and the moral status and moral rights that these intrinsic characteristics give rise to. Zoopolis shifts the debate from the realm of moral theory and applied ethics to the realm of political theory, focusing on the relational obligations that arise from the varied ways that animals relate to human societies and institutions. Building on recent developments in the political theory of group-differentiated citizenship, Zoopolis introduces us to the genuine "political animal". It argues that different types of animals stand in different relationships to human political communities. Domesticated animals should be seen as full members of human-animal mixed communities, participating in the cooperative project of shared citizenship. Wilderness animals, by contrast, form their own sovereign communities entitled to protection against colonization, invasion, domination and other threats to self-determination. `Liminal' animals who are wild but live in the midst of human settlement (such as crows or raccoons) should be seen as "denizens", resident of our societies, but not fully included in rights and responsibilities of citizenship. To all of these animals we owe respect for their basic inviolable rights. But we inevitably and appropriately have very different relations with them, with different types of obligations. Humans and animals are inextricably bound in a complex web of relationships, and Zoopolis offers an original and profoundly affirmative vision of how to ground this complex web of relations on principles of justice and compassion.Comment (from this Blueprint): An introduction to the groundbreaking theory of Zoopolis focussing on developing a political vision of human aninmals and non-human animals living together.
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D. Mitchell, Sandra. Unsimple Truths: Science, Complexity and Policy
2009, The University of Chicago Press Chicago and London.
Comment: The first five chapters, dealing with scientific methodology and epistemology could serve for undergraduate courses in general philosophy of science. The last chapter dedicated to integrative pluralism, is more specialized and thus more suitable for postgraduate courses.