Juni Alonzo Church, Frege Gottlob. Der Gedanke. Beiträge zur Philosophie des deutschen Idealismus, vol. 1 no. 2, pp. 58–Frege Gottlob. Friedrich Ludwig Gottlob Frege was a German philosopher, logician, and mathematician. He is .. “Der Gedanke: Eine logische Untersuchung” (“The Thought: A Logical Inquiry”), in Beiträge zur Philosophie des Deutschen Idealismus I: 58– Supplement to Gottlob Frege Gall and E. Winter, Die analytische Geometrie des Punktes und der Geraden und ihre Anwendung auf .. [a] ‘Der Gedanke .

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Though largely ignored during his lifetime, Giuseppe Peano — and Bertrand Russell — introduced his work to later generations of logicians and philosophers. The reference of the expression “square root of ” is thus a function, which takes numbers as arguments and yields numbers as values.

Harvard University Press, Clarendon CopiI. However, Frege’s logicism was very ambitious in another regard, as he believed that one could prove all of the truths of arithmetic deductively from a limited number ferge logical axioms.

I’m indebted to Wolfgang Kienzler for suggesting several important improvements to this catalog. Frege next identifies a constraint that his reconstruction of arithmetic will have to abide by. He was right-wing in his political views, and like many conservatives of his generation in Germany, he is known to have been distrustful of foreigners and rather anti-semitic. To find out more, including how to control cookies, see here: On the notion of a value-range, see above.


It gave rise to Saul Kripke ‘s theories about “possible world semantics. But, even if this worthy goal cannot be reached in one leap, we need not despair of a slow, step-by-step approximation. Southern Illinois University Press, In an attempt to explicate the notion further, Frege gives a tentative catalog of things truth — which for the sake of discussion he assumes is a property — may be predicated of: Rather than understanding zero as the concept a concept has just in case it is not instantiated, zero is understood as the value-range consisting of value-ranges of concepts that are not instantiated.

Gottlob Frege (1848—1925)

Contributions to the Philosophy of Mathematics Frege was an ardent proponent of logicism, the view that the truths of arithmetic are logical truths. Macmillan DudmanGeedanke.

Thus, in the GrundlagenFrege espouses his famous context principleto “never ask for the meaning of a word in isolation, but only in the context of a proposition.

The Development of Logic.

Frege, Gottlob (–) |

Barth,pp. The incomplete expression, ” is a planet” contains an empty place, which, when filled with a name, yields a complete proposition.

Logic and Philosophy of Logic categorize this paper.

Derived using concept-scriptOxford: Thomae, Sammlung frdge Formeln welche bei Anwendung der elliptischen und Rosenhain’schen Funktionen gebraucht werden. Rather, he took them to express definite thoughts i. Since this is true, then the concept of being identical to zero is instantiated once.


Frege, Gottlob | Internet Encyclopedia of Philosophy

It should be kept in mind that Frege was employed as a mathematician, not a philosopher, and he published his philosophical papers in gesanke journals that often were hard to access outside of the German-speaking world.

Frege’s Theory of Sense and Reference. By “picking out” different subsets, we can sort objects. One of his primary examples therein involves the expressions “the morning star” and “the evening star”.

On Frege’s “philosophy of logic”, logic is made true by a realm of logical entities. The root of denotation is to mark, to provide a sign for something. The gottolb he called the reference Bedeutung of the expression, and the latter was called the sense Sinn of the expression.

Gottlob Frege

Cite this article Pick a style below, and copy the text for your bibliography. In the monograph Begriffsschrift Frege introduces his most powerful technical invention, nowadays known as predicate logic.

In this article, Frege criticizes Hilbert’s understanding and use of the axiomatic method. Bynum OUP,pp. We can compare objects, finding them similar qua one concept and different qua another concept.