Begriffsschrift
E51421
Begriffsschrift is Gottlob Frege’s groundbreaking 1879 work that introduced a formal logical notation and is widely regarded as the foundation of modern symbolic logic.
Observed surface forms (2)
| Surface form | As subject | As object |
|---|---|---|
| Begriffsschrift: eine der arithmetischen nachgebildete Formelsprache des reinen Denkens | 0 | 1 |
| Gottlob Frege's logical works | 0 | 1 |
Statements (50)
| Predicate | Object |
|---|---|
| instanceOf |
book
→
foundational work in symbolic logic → logical work → |
| aimedTo |
clarify the logical structure of mathematical reasoning
→
provide a formula language for pure thought → |
| author | Gottlob Frege → |
| countryOfOrigin | Germany → |
| field |
logic
→
mathematical logic → philosophy of logic → |
| genre | technical treatise → |
| hasForm |
diagrammatic formula language
→
two-dimensional logical notation → |
| hasFullTitle |
Begriffsschrift
self-linksurface differs
→
surface form:
Begriffsschrift: eine der arithmetischen nachgebildete Formelsprache des reinen Denkens
|
| hasTitle | Begriffsschrift self-link → |
| hasTopic |
analysis of propositions
→
axioms of logic → formal proofs → identity → implication → logical consequence → negation → quantifiers → rules of inference → |
| historicalPeriod | 19th century → |
| influenced |
Bertrand Russell
→
Principia Mathematica → analytic philosophy → foundations of mathematics → modern symbolic logic → predicate calculus → |
| introducedConcept |
Frege’s system in "Grundgesetze der Arithmetik"
→
surface form:
Fregean function–argument analysis
Frege’s system in "Grundgesetze der Arithmetik" →
surface form:
Fregean quantifier notation
axiomatic system for logic → formal logical notation → formal proof system → formalization of logical inference → predicate logic → quantification theory → truth-functional connectives in symbolic form → |
| originalLanguage | German → |
| placeOfPublication |
Halle (Saale)
→
surface form:
Halle
|
| precededBy | traditional Aristotelian syllogistic logic → |
| publicationYear | 1879 → |
| publisher | Louis Nebert → |
| regardedAs |
first fully formal system of logic
→
foundation of modern symbolic logic → |
| titleLanguage | German → |
| translatedTitle |
Concept Notation
→
Concept Script → |
Referenced by (5)
Full triples — surface form annotated when it differs from this entity's canonical label.
this entity surface form:
Begriffsschrift: eine der arithmetischen nachgebildete Formelsprache des reinen Denkens
subject surface form:
Friedrich Ludwig Gottlob Frege
subject surface form:
Principia Mathematica
this entity surface form:
Gottlob Frege's logical works