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The number of syllables in the English names of finite integers tends to increase as the integers grow larger, and must gradually increase indefinitely, since only a finite number of names can be made with a given finite number of syllables. Hence the names of some integers must consist of at least nineteen syllables, and among these there must be a least. Hence "the least integer not nameable in fewer than nineteen syllables" must denote a definite integer; in fact, it denotes 111, 777. But "the least integer not nameable in fewer than nineteen syllables" is itself a name consisting of eighteen syllables; hence the least integer not nameable in fewer than nineteen syllables can be named in eighteen syllables, which is a contradiction. This contradiction was suggested to us by Mr. G. G. Berry of the Bodleian Library.
--
Principia Mathematica, written with Alfred North Whitehead, (1910), vol. I, Introduction, ch. II: The Theory of Logical Types. This is a statement of the Berry paradox.

 

Bertrand Russell

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Can the ear hear a thirteen-syllable line as consisting of thirteen syllables? I don't think so, but I think that a series of thirteen-syllable lines (supposing that was the length chosen) would, after a while, begin to have a characteristic resemblance. For the most part, though, counting the syllables seems to be something that works, if it works, for the poet. It is a private method of organization.

 

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