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|Negation||Chisholm II 181 ff
Negation/Frege/Simons: Problem: negative facts - Solution: simply two truth values (t/f) and a function that swaps the two - WittgensteinVsFrege: connection should not be represented as a function - Operator N: forms a conjugates negation from a sentence: the asserted (the used variables) is false - Notation: x^: all values of x. - Negation/Simons: only has the smallest range: atomic sentences. - Operator N: always negates the disjunction, never the conjunction, because of Wittgenstein’s need for atoms. - Ontology: only complexes and the verbs E! and N.
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Frege IV 61
Negation/Denial/Judgment/FregeVsKant: he speaks of affirmative and negative judgments. - That’s quite unnecessary - even a negative one judgment is a simple judgment.
Negation/Denial/Frege: is not equal to the judgments. - It is not an "opposite pole" to the judgments.
Description/Subordinate Clause/Subset/Name/Frege: E.g. "the negation of the notion that 3 is greater than 5" - this expression refers to a specific individual thing. - This individual thing is a notion. - The definite article turns the entire expression into a single name, a representative of a proper name.
Thought/Frege: to every idea belongs its denial as an independent second idea. - Thoughts are not made up, but composed. - Their truth is not their being thought. - They are timeless, precisely because they must always carry a determination of time with them. - Thus, "today", "yesterday" and "I" become "He" (two thoughts). - By replacing "horse" with "mare" the thought does not change, only the coloring.
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Tugendhat II 66f
Negation/Frege: not a property - not always with the sign of negation. - E.g. "Christ is immortal" is not negative per se. - The negation sign applies only to the propositional content. - Proof: Negation in subsets: only the whole sentence is asserted. - In the subset (non-asserting) the "not" belongs to the propositional content from the outset.
Tugendhat II 12
Proposition/Frege/Tugendhat: negation always refers to the propositional content, not the assertion.
Die Grundlagen der Arithmetik Stuttgart 1987
Funktion, Begriff, Bedeutung Göttingen 1994
Logische Untersuchungen Göttingen 1993
Die erste Person Frankfurt 1992
Roderick M. Chisholm
Erkenntnistheorie Graz 2004
Vorlesungen zur Einführung in die Sprachanalytische Philosophie Frankfurt 1976
Philosophische Aufsätze Frankfurt 1992