6 found
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  1. Proof in C17 Algebra.Brendan Larvor - 2005 - Philosophia Scientiae:43-59.
    By the middle of the seventeenth century we that find that algebra is able to offer proofs in its own right. That is, by that time algebraic argument had achieved the status of proof. How did this transformation come about?
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  2. Tales of wonder: Ian Hacking: Why is there philosophy of mathematics at all? Cambridge University Press, 2014, 304pp, $80 HB.Brendan Larvor - 2015 - Metascience 24 (3):471-478.
    Why is there Philosophy of Mathematics at all? Ian Hacking. in Metascience (2015).
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  3. Williams on Dawkins – response.Brendan Larvor - 2010 - Think 9 (26):21-27.
    Peter Williams complains that Richard Dawkins wraps his naturalism in ‘a fake finery of counterfeit meaning and purpose’. For his part, Williams has wrapped his complaint in an unoriginal and inapt analogy. The weavers in Hans Christian Andersen's fable announce that the Emperor's clothes are invisible to stupid people; almost the whole population pretends to see them for fear of being thought stupid . Fear of being thought stupid does not seem to trouble Richard Dawkins. Moreover, Williams offers no reason (...)
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  4. Blasphemy and the Rushdie Affair.Brendan Larvor - 1995 - Philosophy Now 14:13-14.
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  5. Tu quoque, Archbishop.Brendan Larvor - 2004 - Think 3 (7):101-108.
    Brendan Larvor finds that the Archbishop of Canterbury's recent arguments about religious education are a curate's egg.
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  6. Two Cultures.Brendan Larvor - 1998 - Cogito 12 (1):13-16.
    The schism between analytic and continental philosophy resists repair because it is not confined to philosophers. It is a local manifestation of a far more profound and pervasive division. In 1959 C.P. Snow lamented the partition of intellectual life in to `two cultures': that of the scientist and that of the literary intellectual. If we follow the practice of most universities and bundle historical and literary studies together in the faculty of humanities on the one hand, and count pure mathematics (...)
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