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Added by: Clotilde Torregrossa, Contributed by: Simon Fokt
Abstract: Several accounts of representation in cognitive systems have recently been proposed. These look for a theory that will establish how a representation comes to have a certain content, and how these representations are used by cognitive systems. Covariation accounts are unsatisfactory, as they make intelligent reasoning and cognition impossible. Cummins' interpretation-based account cannot explain the distinction between cognitive and non-cognitive systems, nor how certain cognitive representations appear to have intrinsic meaning. Cognitive systems can be defined as model-constructers, or systems that use information from interpreted models as arguments in the functions they execute. An account based on this definition solves many of the problems raised by the earlier proposalsKukla, Rebecca. Objectivity and perspective in empirical knowledge2006, Episteme 3 (1-2):80-95.-
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Added by: Chris Blake-Turner, Contributed by: Wayne RiggsAbstract:
Article: Epistemologists generally think that genuine warrant that is available to anyone must be available to everyone who is exposed to the relevant causal inputs and is able and willing to properly exercise her rationality. The motivating idea behind this requirement is roughly that an objective view is one that is not bound to a particular perspective. In this paper I ask whether the aperspectivality of our warrants is a precondition for securing the objectivity of our claims. I draw upon a Sellarsian account of perception in order to argue that it is not; rather, inquirers can have contingent properties and perspectives that give them access to forms of rational warrant and objective knowledge that others do not have. The universal accessibility of reasons, on my account, is not a precondition for the legitimacy of any actual warrant, but rather a regulative ideal governing inquiry and communicationComment:
Lai, Ten-Herng. Objectionable Commemorations, Historical Value, and Repudiatory Honouring, Australasian Journal of Philosophy-
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Added by: Ten-Herng LaiAbstract:
Many have argued that certain statues or monuments are objectionable, and thus ought to be removed. Even if their arguments are compelling, a major obstacle is the apparent historical value of those commemorations. Preservation in some form seems to be the best way to respect the value of commemorations as connections to the past or opportunities to learn important historical lessons. Against this, I argue that we have exaggerated the historical value of objectionable commemorations. Sometimes commemorations connect to biased or distorted versions of history, if not mere myths. We can also learn historical lessons through what I call repudiatory honouring: the honouring of certain victims or resistors that can only make sense if the oppressor(s) or target(s) of resistance are deemed unjust, where no part of the original objectionable commemorations is preserved. This type of commemorative practice can even help to overcome some of the obstacles objectionable commemorations pose against properly connecting to the past.Comment (from this Blueprint): Many scholars in this debate have been too charitable to racists, colonialists, oppressors, and their sympathisers. While admirable, I think it is important to expose the flaws of preservationism: there is simply not much value in preservation.
Lavelle, J Suilin, Kenny Smith. Do our modern skulls house stone-age minds?2014, in M. Massimi (ed.), Philosophy and the Sciences for Everyone. Routledge-
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Added by: Laura Jimenez
Summary: This is the fifth chapter of the book Philosophy and the Sciences for Everyone. The chapter explores scientific interpretations of how our minds evolved, and some of the methodologies used in forming these interpretations. It relates evolutionary debates to a core issue in the philosophy of mind, namely, whether all knowledge comes from experience, or whether we have 'inborn' knowledge about certain aspects of our world.Comment: Good introduction to evolutionary psychology and the debate about nativism for undergraduate students. It looks at examples coming from ecology such as beaver colonies to understand how the human mind might have adapted to solve specific tasks that our ancestors faced. It is the first chapter of the book dedicated to the philosophy of cognitive sciences. Useful in philosophy of science or philosophy of mind courses.
Lehan, Vanessa. Reducing Stereotype Threat in First-Year Logic Classes2015, Feminist Philosophy Quarterly 1 (2):1-13.-
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Added by: Clotilde Torregrossa, Contributed by: Matthew Clemens
Abstract: In this paper I examine some research on how to diminish or eliminate stereotype threat in mathematics. Some of the successful strategies include: informing our students about stereotype threat, challenging the idea that logical intelligence is an 'innate' ability, making students In threatened groups feel welcomed, and introducing counter-stereotypical role models. The purpose of this paper is to take these strategies that have proven successful and come up with specific ways to incorporate them into introductory logic classes. For example, the possible benefit of presenting logic to our undergraduate students by concentrating on aspects of logic that do not result in a clash of schemas.Comment: A very accessible paper, requiring virtually no previous knowledge of logic or feminist philosophy. It is particularly appropriate for the "logic" session of a course on teaching philosophy. It can also be proposed as a preliminary reading for an intro to Logic course, insofar as knowledge of the interaction between stereotype threat and logic performance can have a positive effect on the performance of those potentially affected (as argued in the paper itself).
Leng, Mary. Mathematics and Reality2010, Oxford University Press, USA.-
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Added by: Jamie Collin
Publisher's Note: Mary Leng offers a defense of mathematical fictionalism, according to which we have no reason to believe that there are any mathematical objects. Perhaps the most pressing challenge to mathematical fictionalism is the indispensability argument for the truth of our mathematical theories (and therefore for the existence of the mathematical objects posited by those theories). According to this argument, if we have reason to believe anything, we have reason to believe that the claims of our best empirical theories are (at least approximately) true. But since claims whose truth would require the existence of mathematical objects are indispensable in formulating our best empirical theories, it follows that we have good reason to believe in the mathematical objects posited by those mathematical theories used in empirical science, and therefore to believe that the mathematical theories utilized in empirical science are true. Previous responses to the indispensability argument have focussed on arguing that mathematical assumptions can be dispensed with in formulating our empirical theories. Leng, by contrast, offers an account of the role of mathematics in empirical science according to which the successful use of mathematics in formulating our empirical theories need not rely on the truth of the mathematics utilized.Comment: This book presents the most developed account of mathematical fictionalism. The book, or chapters from it, would provide useful further reading in advanced undergraduate or postgraduate courses on metaphysics or philosophy of mathematics.
Leng, Mary. “Algebraic” Approaches to Mathematics2009, In Otávio Bueno & Øystein Linnebo (eds.). New Waves in Philosophy of Mathematics. Palgrave Macmillan.-
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Added by: Jamie Collin
Summary: Surveys the opposition between views of mathematics which take mathematics to represent a independent mathematical reality and views which take mathematical axioms to define or circumscribe their subject matter; and defends the latter view against influential objections.Comment: A very clear and useful survey text for advanced undergraduate or postgraduate courses on metaphysics or philosophy of mathematics.
Leng, Mary. What’s there to know?2007, In M. Leng, A. Paseau, and M. Potter (eds.), Mathematical Knowledge. OUP-
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Added by: Jamie Collin
Summary: Defends an account of mathematical knowledge in which mathematical knowledge is a kind of modal knowledge. Leng argues that nominalists should take mathematical knowledge to consist in knowledge of the consistency of mathematical axiomatic systems, and knowledge of what necessarily follows from those axioms. She defends this view against objections that modal knowledge requires knowledge of abstract objects, and argues that we should understand possibility and necessity in a primative way.Comment: This would be useful in an advanced undergraduate course on metaphysics, epistemology or philosophy of logic and mathematics. This is not an easy paper, but Leng does an excellent job of making clear some difficult ideas. The view defended is an important one in both philosophy of logic and philosophy of mathematics. Any reasonably comprehensive treatment of nominalism should include this paper.
Leng, Mary. Platonism and Anti-Platonism: Why Worry?2005, International Studies in the Philosophy of Science 19(1):65-84-
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Added by: Sara Peppe
Abstract: This paper argues that it is scientific realists who should be most concerned about the issue of Platonism and anti-Platonism in mathematics. If one is merely interested in accounting for the practice of pure mathematics, it is unlikely that a story about the ontology of mathematical theories will be essential to such an account. The question of mathematical ontology comes to the fore, however, once one considers our scientific theories. Given that those theories include amongst their laws assertions that imply the existence of mathematical objects, scientific realism, when construed as a claim about the truth or approximate truth of our scientific theories, implies mathematical Platonism. However, a standard argument for scientific realism, the 'no miracles' argument, falls short of establishing mathematical Platonism. As a result, this argument cannot establish scientific realism as it is usually defined, but only some weaker position. Scientific 'realists' should therefore either redefine their position as a claim about the existence of unobservable physical objects, or alternatively look for an argument for their position that does establish mathematical Platonism.Comment: Previous knowledge both on Platonism in philosophy of mathematics and scientific realism is needed. Essential paper for advanced courses of philosophy of science.
León-Portilla, Miguel. Aztec Thought and Culture: A Study of the Ancient Nahuatl Mind1963, University of Oklahoma Press-
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Added by: M. Jimena Clavel Vázquez and Andrés Hernández Villarreal
Publisher's note: For at least two millennia before the advent of the Spaniards in 1519, there was a flourishing civilization in central Mexico. During that long span of time a cultural evolution took place which saw a high development of the arts and literature, the formulation of complex religious doctrines, systems of education, and diverse political and social organization.The rich documentation concerning these people, commonly called Aztecs, includes, in addition to a few codices written before the Conquest, thousands of folios in the Nahuatl or Aztec language written by natives after the Conquest. Adapting the Latin alphabet, which they had been taught by the missionary friars, to their native tongue, they recorded poems, chronicles, and traditions.
The fundamental concepts of ancient Mexico presented and examined in this book have been taken from more than ninety original Aztec documents. They concern the origin of the universe and of life, conjectures on the mystery of God, the possibility of comprehending things beyond the realm of experience, life after death, and the meaning of education, history, and art. The philosophy of the Nahuatl wise men, which probably stemmed from the ancient doctrines and traditions of the Teotihuacans and Toltecs, quite often reveals profound intuition and in some instances is remarkably “modern.”
This English edition is not a direct translation of the original Spanish, but an adaptation and rewriting of the text for the English-speaking reader.
Comment:
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Kukla, Rebecca. Cognitive models and representation
1992, British Journal for the Philosophy of Science 43 (2):219-32.
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