2,685 research outputs found
The evaluation of group breeding schemes in relation to the structure of the breeding system
International audienc
(Information) Paradox Regained? A Brief Comment on Maudlin on Black Hole Information Loss
We discuss some recent work by Tim Maudlin concerning Black Hole Information Loss. We argue, contra Maudlin, that there is a paradox, in the straightforward sense that there are propositions that appear true, but which are incompatible with one another. We discuss the significance of the paradox and Maudlin's response to it
(Information) Paradox Regained? A Brief Comment on Maudlin on Black Hole Information Loss
We discuss some recent work by Tim Maudlin concerning Black Hole Information Loss. We argue, contra Maudlin, that there is a paradox, in the straightforward sense that there are propositions that appear true, but which are incompatible with one another. We discuss the significance of the paradox and Maudlin's response to it
(Information) Paradox Regained? A Brief Comment on Maudlin on Black Hole Information Loss
We discuss some recent work by Tim Maudlin concerning Black Hole Information Loss. We argue, contra Maudlin, that there is a paradox, in the straightforward sense that there are propositions that appear true, but which are incompatible with one another. We discuss the significance of the paradox and Maudlin's response to it
(Information) Paradox Regained? A Brief Comment on Maudlin on Black Hole Information Loss
We discuss some recent work by Tim Maudlin concerning Black Hole Information Loss. We argue, contra Maudlin, that there is a paradox, in the straightforward sense that there are propositions that appear true, but which are incompatible with one another. We discuss the significance of the paradox and Maudlin's response to it
Selection for prolificacy in sheep in relation to meat production characters
International audienc
Why Be Regular? Part I
We provide a novel perspective on "regularity" as a property of representations of the Weyl algebra. We first critique a
proposal by Halvorson [2004, "Complementarity of representations in quantum mechanics", Studies in History and
Philosophy of Modern Physics 35(1), pp. 45--56], who argues that the non-regular "position" and "momentum" representations of the Weyl algebra demonstrate that a quantum mechanical particle can have definite values for position or momentum, contrary to a widespread view. We how that there are obstacles to such an intepretation of non-regular representations. In Part II, we propose a justification for focusing on regular representations, pace Halvorson, by drawing on algebraic methods
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