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- Hilbert's_fourth_problem abstract "In mathematics, Hilbert's fourth problem in the 1900 Hilbert problems was a foundational question in geometry. In one statement derived from the original, it was to find geometries whose axioms are closest to those of Euclidean geometry if the ordering and incidence axioms are retained, the congruence axioms weakened, and the equivalent of the parallel postulate omitted. A solution was given by Georg Hamel. The original statement of Hilbert, however, has also been judged too vague to admit a definitive answer.".
- Hilbert's_fourth_problem wikiPageID "1573991".
- Hilbert's_fourth_problem wikiPageRevisionID "548616620".
- Hilbert's_fourth_problem hasPhotoCollection Hilbert's_fourth_problem.
- Hilbert's_fourth_problem subject Category:Axiomatics_of_Euclidean_geometry.
- Hilbert's_fourth_problem subject Category:Hilbert's_problems.
- Hilbert's_fourth_problem type Abstraction100002137.
- Hilbert's_fourth_problem type Attribute100024264.
- Hilbert's_fourth_problem type Condition113920835.
- Hilbert's_fourth_problem type Difficulty114408086.
- Hilbert's_fourth_problem type Hilbert'sProblems.
- Hilbert's_fourth_problem type Problem114410605.
- Hilbert's_fourth_problem type State100024720.
- Hilbert's_fourth_problem comment "In mathematics, Hilbert's fourth problem in the 1900 Hilbert problems was a foundational question in geometry. In one statement derived from the original, it was to find geometries whose axioms are closest to those of Euclidean geometry if the ordering and incidence axioms are retained, the congruence axioms weakened, and the equivalent of the parallel postulate omitted. A solution was given by Georg Hamel.".
- Hilbert's_fourth_problem label "Hilbert's fourth problem".
- Hilbert's_fourth_problem label "Четвёртая проблема Гильберта".
- Hilbert's_fourth_problem label "希爾伯特第四問題".
- Hilbert's_fourth_problem sameAs m.05cl4r.
- Hilbert's_fourth_problem sameAs Q4515035.
- Hilbert's_fourth_problem sameAs Q4515035.
- Hilbert's_fourth_problem sameAs Hilbert's_fourth_problem.
- Hilbert's_fourth_problem wasDerivedFrom Hilbert's_fourth_problem?oldid=548616620.
- Hilbert's_fourth_problem isPrimaryTopicOf Hilbert's_fourth_problem.