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Published online by Cambridge University Press: 12 March 2026
Many ‘physical phonetic ‘ variables are continuous, so physically there is an infinitely large range of possible sounds. The generative phonologists, unlike Bloomfield, believe in a universal level of ’systematic phonetics’, where only a fixed finite number of distinct values are possible for each phonetic variable, and hence there is only a finite set of possible segments. To justify this hypothesis it would be necessary (a) to show that facts follow from it which are arbitrary on Bloomfield's theory, and (b) to explain away any counter-evidence. It is argued here that hardly any true predictions have been shown to follow from the hypothesis, and evidence is offered against it.