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Philosophers say what art is and then scientists and then other scholars study how we are equipped, cognitively and socially, to make art and appreciate it. This time-honoured approach will not work. Recent science reveals that we have poor intuitive access to artistic and aesthetic phenomena. Dominic McIver Lopes argues for a new approach that mandates closer integration, from the start, between aesthetics and the human sciences. In these eleven essays he proposes a methodology especially suited to aesthetics, where problems in philosophy are addressed principally by examining how aesthetic phenomena are understood in the human sciences. Since the human sciences include much of the humanities as well as the social, behavioural, and brain sciences, the methodology promises to integrate arts research across the academy. Aesthetics on the Edge opens with a four essays outlining the methodology and its potential. The following essays put the methodology to work, shedding light on the perceptual and social-pragmatic capacities that are implicated in responding to works of art, especially images, but also music, literature, and conceptual art.
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Mathematical ecology is an area of applied mathematics concerned with the application of mathematical concepts, tools and techniques, usually in the form of mathematical models, to problems arising in population dynamics, ecology and evolution. This Special Issue is designed to provide a snapshot of the state of the art in mathematical ecology. Topics of interest are (in no particular order) biological invasions, biological control, ecological pattern formation, ecologically relevant multiscale models, food webs, individual movement and dispersal, eco-epidemiology, evolutionary ecology, agroecosystems, regime shifts and early warning signals, synchronization and chaos. The list is inclusive rather than exclusive, and a few other relevant topics will also be considered.
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Offering an engaging and accessible portrait of the current state of the field, Philosophy of Science: A New Introduction shows students how to think philosophically about science and why it is both essential and fascinating to do so. Gillian Barker and Philip Kitcher reconsider the core questions in philosophy of science in light of the multitude of changes that have taken place in the decades since the publication of C.G. Hempel's classic work, Philosophy of Natural Science (1966)--both in the field and also in history and sociology of science and the sciences themselves. They explore how philosophical questions are connected to vigorous current debates--including climate change, science and religion, race, intellectual property rights, and medical research priorities--showing how these questions, and philosophers' attempts to answer them, matter in the real world. Featuring numerous illustrative examples and extensive further reading lists, Philosophy of Science: A New Introduction is ideal for courses in philosophy of science, history and philosophy of science, and epistemology/theory of knowledge. It is also compelling and illuminating reading for scientists, science students, and anyone interested in the natural sciences and in their place in global society today.
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Mathematical ecology is an area of applied mathematics concerned with the application of mathematical concepts, tools and techniques, usually in the form of mathematical models, to problems arising in population dynamics, ecology and evolution. This Special Issue is designed to provide a snapshot of the state of the art in mathematical ecology. Topics of interest are (in no particular order) biological invasions, biological control, ecological pattern formation, ecologically relevant multiscale models, food webs, individual movement and dispersal, eco-epidemiology, evolutionary ecology, agroecosystems, regime shifts and early warning signals, synchronization and chaos. The list is inclusive rather than exclusive, and a few other relevant topics will also be considered.
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Mathematical ecology is an area of applied mathematics concerned with the application of mathematical concepts, tools and techniques, usually in the form of mathematical models, to problems arising in population dynamics, ecology and evolution. This Special Issue is designed to provide a snapshot of the state of the art in mathematical ecology. Topics of interest are (in no particular order) biological invasions, biological control, ecological pattern formation, ecologically relevant multiscale models, food webs, individual movement and dispersal, eco-epidemiology, evolutionary ecology, agroecosystems, regime shifts and early warning signals, synchronization and chaos. The list is inclusive rather than exclusive, and a few other relevant topics will also be considered.
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Philosophy and science --- Philosophy and science. --- Science and philosophy --- Science
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The dialectical materialism of Marx is not only a useful philosophical method for understanding the processes of society, but is also a powerful tool for the assessment of the scientific method, according to Marxists Grant and Woods. . . . They explain the philosophical basis of dialectical materialism and defend its practice using examples from current work in formal logic and physics. They suggest that just as science provides confirmation of dialectical materialism, so dialectical materialism helps demonstrate where science has lost its way. They are especially critical of the injection of mysticism into current works of theoretical physics. Book News
DIALECTIC --- PHILOSOPHY AND SCIENCE --- PHILOSOPHY --- Dialectic --- Philosophy And Science --- Philosophy
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Sorrell is critical of the scientistic tendency in philosophy. He does not wish to devalue science but supports the need to raise the status of arts and humanities within the discipline.
Scientism. --- Philosophy and science. --- Scientism --- Philosophy and science --- History.
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Written by the man considered the "Person of the Century" by Time magazine, this is not a glimpse into Einstein's personal life, but an extension and elaboration into his thinking on science. Two of the great theories of the physical world were created in the early 20th century: the theory of relativity and quantum mechanics. Einstein created the theory of relativity and was also one of the founders of quantum theory. Here, Einstein describes the failure of classical mechanics and the rise of the electromagnetic field, the theory of relativity, and of the quanta. Written in German by Einstein himself, the book is faced, page-by-page, with a translation by the noted Professor of Philosophy Paul Arthur Schilpp.
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