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Ideas for 'works', 'Frege Philosophy of Language (2nd ed)' and 'The Elm and the Expert'

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6. Mathematics / C. Sources of Mathematics / 10. Constructivism / b. Intuitionism
Intuitionism says that totality of numbers is only potential, but is still determinate [Dummett]
     Full Idea: From the intuitionist point of view natural numbers are mental constructions, so their totality is only potential, but it is neverthless a fully determinate totality.
     From: Michael Dummett (Frege Philosophy of Language (2nd ed) [1973], Ch.14)
     A reaction: This could only be if the means of constructing the numbers was fully determinate, so how does that situation come about?