•  153
    This work is a companion to philosophy in Australia and New Zealand. It contains over two hundred entries on: Australasian philosophy departments; notable Australasian philosophers; significant events in the history of Australasian philosophy; and areas to which Australasian philosophers have made notable contributions.
  •  14
    In this second volume of The Antipodean Philosopher, Graham Oppy and N.N. Trakakis have brought together fourteen leading Australasian philosophers, inviting them to speak in a frank and accessible way about their philosophical lives: for example, what drew them to a career in philosophy, what philosophy means to them, and their perceptions and criticisms of the ways in which philosophy is studied and taught in Australia and New Zealand. The philosophers interviewed include Brian Ellis, Frank Ja…Read more
  • Philosophy in both Australia and New Zealand has been has been experiencing, for some time now, something of a 'golden age', exercising an influence in the global arena that is disproportionate to the population of the two countries. To capture the distinctive and internationally recognised contributions Australasian philosophers have made to their discipline, a series of public talks by leading Australasian philosophers was convened at various literary events and festivals across Australia and …Read more
  •  358
    Bayes not Bust! Why Simplicity is no Problem for Bayesians
    with David L. Dowe and Graham Oppy
    British Journal for the Philosophy of Science 58 (4): 709-754. 2007.
    The advent of formal definitions of the simplicity of a theory has important implications for model selection. But what is the best way to define simplicity? Forster and Sober ([1994]) advocate the use of Akaike's Information Criterion (AIC), a non-Bayesian formalisation of the notion of simplicity. This forms an important part of their wider attack on Bayesianism in the philosophy of science. We defend a Bayesian alternative: the simplicity of a theory is to be characterised in terms of Wallace…Read more
  •  37
    Empirical data sets are algorithmically compressible: reply to McAllister?
    with Charles Twardy and David L. Dowe
    Studies in History and Philosophy of Science Part A 36 (2): 391-402. 2005.
  •  79
    Empirical data sets are algorithmically compressible: Reply to McAllister
    with Charles Twardy and David L. Dowe
    Studies in the History and Philosophy of Science, Part A 36 (2): 391-402. 2005.
    James McAllister’s 2003 article, “Algorithmic randomness in empirical data” claims that empirical data sets are algorithmically random, and hence incompressible. We show that this claim is mistaken. We present theoretical arguments and empirical evidence for compressibility, and discuss the matter in the framework of Minimum Message Length (MML) inference, which shows that the theory which best compresses the data is the one with highest posterior probability, and the best explanation of the dat…Read more