Can a line be analysed mathematically such a way that it does
not fall apart into a set of discrete points? Are there objects of
pure mathematics that can change through time? L. E. J. Brouwer
argued that the two questions are related and that the answer to
both is "yes," introducing the concept of choice sequences. This
book subjects Brouwer's choice sequences to a phenomenological
critique in the style of Husserl.
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