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    "In My Empty Existence I Have Seen It All”: On Colin McCahon’s Last Paintings

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    In this essay, the authors consider Colin McCahon’s so-called Last Paintings, the series of four paintings found in his studio after his death. The status of these works has always been ambiguous. Were they actually completed by McCahon or left abandoned? Are the artistic effects found within them intentional or merely the effect of chance? Against most readings of McCahon, which decide one way or another, the authors try to keep both options open. They attempt to show how this might work with regard to the painting understood to be McCahon's very last, I considered all the acts of oppression (1981)

    Insanity and Immigration Control in New Zealand and Australia, 1860-1930.

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    Roughly fifteen percent of the world’s total population is believed to live with some form of disability. The proportion in refugee and migrant populations is undoubtedly higher, exacerbated by their exposure to high risk, violence and uncertainty. People who have disabilities are also among those most prone to poverty, social marginalisation, prejudice and discrimination. Yet despite various mechanisms introduced by the international community to protect people with disabilities, including the UN Convention on the Rights of Persons with Disabilities (2007), the stigma and barriers refugee and migrants face in gaining entry or asylum prevails. These barriers are practical as well as political: legislation introduced in Australia, for example, has fortified the ability of government to deport people who are non-citizens, under a policy of removal that has done away with legal processes. The policy gained some negative attention in the media in the early years of this century, when controversies surrounded the deportation of mentally ill Australian citizens Cornelia Rau and Vivian Alvarez Solon by mistake. But despite these brief moments of outrage, the government has continued to deport families and individuals it considers will impose “excessive cost” on the public purse in the long run

    Against All Odds

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    More than eighty years on from the Holocaust, what Elie Wiesel called the ‘duty to bear witness for the dead and for the living’ continues to find literary expression. This year alone, a forgotten novel written at breakneck speed by an exiled German Jew in the aftermath of Kristallnacht – Ulrich Alexander Boschwitz’s, The Passenger,  described as part John Buchan, part Franz Kafka – was unearthed and published in translation by Pushkin Press in London, while previously-unheard testimonies of Nazi ‘death march’ survivors have been transcribed to form the centrepiece of an important new exhibition in the same city

    Morganeering, Or, The Triumph of the Trust: A Satirical Burlesque on the Worship of Wealth

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    I’ll begin with a confession: before taking on this review, I’d never even heard of Alexander Bickerton, let alone his only novel, Morganeering. In my defence, he doesn’t rate a mention in the Oxford Companion to New Zealand Literature (he lies in the gap between “bibliography” and “Biggs, Bruce”), or even in Lawrence Jones’ encyclopaedic survey of the novel in the Oxford History of New Zealand Literature in English. As Lyman Tower Sargent explains in his thorough introduction, Bickerton was well known during his lifetime, albeit for other reasons than his fiction. As the inaugural professor of physics at Canterbury College, where he taught from 1874 to 1902, he numbered Ernest Rutherford and Ettie Rout among his pupils

    Funds of identity: Applying a Vygotskian perspective on identity to enhance social justice in education

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    This paper provides an overview of the funds of identity (FoI) concept, theoretical framework, and applications, with a focus on its theoretical origins and application in education. Funds of identity (FoI) theory aims to complement the funds of knowledge (FoK) conceptual framework that draws attention to knowledge and competencies of minoritised students. Funds of identity theory is distinctive because of its focus on funds that are defined as significant by students themselves. Grounded in Vygotskian perspectives on identity, funds of identity scholarship offers a conceptual framework and concrete methods for the enactment of education that is personally meaningful. The paper concludes by exploring the relevance of FoI theory within the New Zealand setting, especially to support social justice for Māori learners

    Paradigm lost: The loss of bicultural and relation-centred paradigms in New Zealand education and ongoing discrepancies in students' experiences and outcomes

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    The term paradigm lost (with apologies to Milton) references the lost opportunities arising from a discrepancy in both what the New Zealand education context promises and what is implemented in many schools. Honouring the Treaty of Waitangi inherently promises an education system that draws on the worldviews of both Māori and Pākehā. We argue that the schooling model, adopted in 1877 and substantively unchallenged since, does not reflect the views of the uniqueness of every child as contained in the heritages of both Treaty signatory partners. More concerning is that the accompanying assimilatory practices within schooling have perpetuated their disastrous impact on Māori. This article explores the impacts of the ‘lost paradigm’ on students’ sense of self and therefore on their sense of belonging at school. The potential and hope for paradigm regained is also presented, drawing from the responses of educators who have participated in a professional learning and development course, where participants engage in a process of conscientisation, resistance and transformative praxis, that changes both their personal educational practice and that of their school. Through this course, participants experience what Freire (1996) refers to as ‘radical hope’ – the belief that we can make life better for others and change the paradigms that lead to oppression and despair

    The Consistency of Arithmetic

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    This paper offers an elementary proof that formal arithmetic is consistent. The system that will be proved consistent is a first-order theory R♯, based as usual on the Peano postulates and the recursion equations for + and ×. However, the reasoning will apply to any axiomatizable extension of R♯ got by adding classical arithmetical truths. Moreover, it will continue to apply through a large range of variation of the un- derlying logic of R♯, while on a simple and straightforward translation, the classical first-order theory P♯ of Peano arithmetic turns out to be an exact subsystem of R♯. Since the reasoning is elementary, it is formalizable within R♯ itself; i.e., we can actually demonstrate within R♯ (or within P♯, if we care) a statement that, in a natural fashion, asserts the consistency of R♯ itself. The reader is unlikely to have missed the significance of the remarks just made. In plain English, this paper repeals Goedel’s famous second theorem. (That’s the one that asserts that sufficiently strong systems are inadequate to demonstrate their own consistency.) That theorem (or at least the significance usually claimed for it) was a mis- take—a subtle and understandable mistake, perhaps, but a mistake nonetheless. Accordingly, this paper reinstates the formal program which is often taken to have been blasted away by Goedel’s theorems— namely, the Hilbert program of demonstrating, by methods that everybody can recognize as effective and finitary, that intuitive mathematics is reliable. Indeed, the present consistency proof for arithmetic will be recognized as correct by anyone who can count to 3. (So much, indeed, for the claim that the reliability of arithmetic rests on transfinite induction up to ε0, and for the incredible mythology that underlies it.

    Relevant Arithmetic and Mathematical Pluralism

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    In The Consistency of Arithmetic and elsewhere, Meyer claims to “repeal” Goedel’s second incompleteness theorem. In this paper, I review his argument, and then consider two ways of understanding it: from the perspective of mathematical pluralism and monism, respectively. Is relevant arithmetic just another legitimate practice among many, or is it a rival of its classical counterpart—a corrective to Goedel, setting us back on the path to the (One) True Arithmetic? To help answer, I sketch a few worked examples from relevant mathematics, to see what a non-classical (re)formulation of mathematics might look like in practice. I conclude that, while it is unlikely that relevant arithmetic describes past and present mathematical practice, and so might be most acceptable as a pluralist enterprise, it may yet prescribe a more monistic future venture

    Dividing the Light: Personal reflections on anthropological becomings

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    Images can be powerful – and the choices that go into their making, both revealing and obscuring. In 2019 I undertook to make a stained-glass window, based on a photo I had taken ten years prior at a missionary base in South Sudan. I use reflections on this art project to highlight the idea of memory as practice, with a focus on the slippery and sometimes problematic ethics of ethnographic representation as a positioned, porous, and ‘becoming’ subject. Through explaining the context in which the photo was taken, alongside the process of the window’s construction, I reflect critically on discomfort, desire, risk, and imagination, considering the work of the (white) gaze and my own internalised structures of colonial feeling. I evoke ghosts, haunting, and the phantasmal to consider affective connections between (personal and historical) pasts and present, as well as self and other – with acknowledgement that sometimes a past self can also become an other that we must learn to recognise, and dwell with, as part of grappling with the ‘splinters’ of anthropological practice and being

    Matteo Grassano writes on a 19th century Italian newspaper in Nice

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    Il Trattato di Torino, firmato il 24 marzo del 1860 da Vittorio Emanuele II, sancì la cessione delle province di Nizza e della Savoia alla Francia. Fu l’epilogo di una proposta intavolata con gli accordi di Plombières nel luglio 1858 e ufficializzata, con alcune modifiche, per mezzo del trattato di alleanza sardo-francese nel gennaio 1859. Come è noto, l’alleanza stabiliva l’aiuto militare della Francia al Piemonte in caso di aggressione austriaca, un aiuto di cui Nizza e la Savoia avrebbero rappresentato la contropartita. L’armistizio di Villafranca nel luglio 1859, con il mancato accorpamento del Veneto austriaco al Regno di Sardegna, fece sì che l’imperatore francese Napoleone III rinunciasse momentaneamente alle sue pretese territoriali; quando però, in seguito all’insediamento del nuovo governo avvenuto il 21 gennaio 1860, Cavour riprese in mano il corso della politica sabauda, fu chiaro a tutti che l’annessione degli Stati Centrali aveva un prezzo ineludibile: la rinuncia alla provincia di Nizza e alla Savoia. Si giunse così, in meno di due mesi, alla stesura del Trattato di Torino, che fu diffuso ufficialmente solo il 1° aprile. Nei territori sabaudi, ormai occupati dalle truppe francesi, che in accordo con i piemontesi avevano iniziato a oltrepassare i confini già dal 24 marzo, il 15-16 aprile del 1860 a Nizza e il 22-23 in Savoia si svolsero i plebisciti che confermarono con “percentuali bulgare” (sicuramente da ridimensionare visto i torbidi e il clima di pressione in cui avvennero le consultazioni) le decisioni dei governi

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