Definite descriptions in Frege's theory of cardinal numbers

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For the source of its axioms, geometry rests on intuition and arithmetical objects are not intuitive and fundamental rules of arithmetic cannot be based on intuition. August 09 Özge Ekin Bogaziçi University ‐ Freie University 2/20
1) Al Always tto separate t sharply h l the th psychological h l i lf from the th logical, l i l the th subjective from the objective; 2) Never to ask for the meaning of a word in isolation but only in the context of a proposition; 3) Never to lose sight of the distinction between concept (Begriff) and object (Gegenstand). (cf. FA, p. X) August 09 Özge Ekin Bogaziçi University ‐ Freie University 3/20
Page 1: Özge Ekin Özge Ekin Bogazici Univ
Page 5 and 6: “Only with the definite article o
Page 7 and 8: The number 1 is the cardinal number
Page 9 and 10: According to Frege: In the sentence
Page 11 and 12: FFrege, bby ttrying i tto ffree ari
Page 13 and 14: Immediate and singular Frege object
Page 15 and 16: Frege’s definition of number is p
Page 17 and 18: The form of time, with its unity gi
Page 19 and 20: Wh What t FFrege says llogically i

Definite descriptions in Frege's theory of cardinal numbers

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