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  • Publisher:
    Cambridge University Press
    Publication date:
    03 June 2026
    30 June 2026
    ISBN:
    9781009574938
    9781009574891
    9781009574945
    Dimensions:
    (229 x 152 mm)
    Weight & Pages:
    300 Pages
    Dimensions:
    (229 x 152 mm)
    Weight & Pages:
    300 Pages
Selected: Digital
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Book description

Wittgenstein once said that his aim was to make the philosophical problems 'completely disappear', a remark that has baffled philosophers ever since. In this book, Sorin Bangu reconstructs and defends Wittgenstein's unusual idea, and applies it to the traditional problems in philosophy of mathematics, setting out and explaining the subtleties of what is considered the most difficult area of Wittgenstein's views. He also considers how, according to the later Wittgenstein, we should think of the relation between philosophy and mathematics, articulating Wittgenstein's 'normativist' dissolution strategy and explaining his 'therapeutic' vision of the relation between the two disciplines. His book shows how these controversial views sit within the context of current debates in the philosophy of mathematics, and mounts a detailed and convincing defence of the radical eliminative claim – that philosophy of mathematics after Wittgenstein is devoid of its traditional problems.

Reviews

‘In Philosophy of Mathematics after Wittgenstein, Sorin Bangu takes on the steep challenge of defending – both as a scholarly interpretation and as an independent philosophical position – Wittgenstein's radical claim that all traditional philosophical problems about mathematics can be dissolved or eliminated.  To an impressive degree, he succeeds in this, weaving a meticulous, closely argued, patiently defended story of how various tools of ‘eliminative normativism' function in seven particular cases, ranging from 2+2=4 to Cantor's theorem.'

Penelope Maddy - University of California, Irvine

‘In this forthright, engaging book Sorin Bangu pursues the sensible idea that Wittgenstein's thoughts about mathematics should be seen in the light of his radical conception of philosophy. Bangu's perceptive, carefully researched, and well-argued analyses provide a valuable contribution to our understanding of Wittgenstein's philosophy of mathematics.'

Severin Schroeder - University of Reading

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