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- Hilberts_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.Even though there are solutions to the problem, in particular the one proposed by Rouben V. Ambartzumian, the original statement of Hilbert has been judged too vague to admit a definitive answer.".
- Hilberts_fourth_problem wikiPageID "1573991".
- Hilberts_fourth_problem wikiPageLength "6330".
- Hilberts_fourth_problem wikiPageOutDegree "31".
- Hilberts_fourth_problem wikiPageRevisionID "688238856".
- Hilberts_fourth_problem wikiPageWikiLink American_Mathematical_Society.
- Hilberts_fourth_problem wikiPageWikiLink Axiom.
- Hilberts_fourth_problem wikiPageWikiLink Category:Foundations_of_geometry.
- Hilberts_fourth_problem wikiPageWikiLink Category:Hilberts_problems.
- Hilberts_fourth_problem wikiPageWikiLink Chord_(geometry).
- Hilberts_fourth_problem wikiPageWikiLink Congruence_(geometry).
- Hilberts_fourth_problem wikiPageWikiLink Euclidean_geometry.
- Hilberts_fourth_problem wikiPageWikiLink European_Mathematical_Society.
- Hilberts_fourth_problem wikiPageWikiLink Geodesic.
- Hilberts_fourth_problem wikiPageWikiLink Geometry.
- Hilberts_fourth_problem wikiPageWikiLink Georg_Hamel.
- Hilberts_fourth_problem wikiPageWikiLink Great_circle.
- Hilberts_fourth_problem wikiPageWikiLink Hilberts_problems.
- Hilberts_fourth_problem wikiPageWikiLink Hyperbolic_geometry.
- Hilberts_fourth_problem wikiPageWikiLink IRMA_Lectures_in_Mathematics_and_Theoretical_Physics.
- Hilberts_fourth_problem wikiPageWikiLink Incidence_(geometry).
- Hilberts_fourth_problem wikiPageWikiLink Map_projection.
- Hilberts_fourth_problem wikiPageWikiLink Mathematics.
- Hilberts_fourth_problem wikiPageWikiLink Non-Archimedean_geometry.
- Hilberts_fourth_problem wikiPageWikiLink Non-Euclidean_geometry.
- Hilberts_fourth_problem wikiPageWikiLink Ordered_geometry.
- Hilberts_fourth_problem wikiPageWikiLink Parallel_postulate.
- Hilberts_fourth_problem wikiPageWikiLink Rouben_V._Ambartzumian.
- Hilberts_fourth_problem wikiPageWikiLink Tangent.
- Hilberts_fourth_problem wikiPageWikiLink Unit_disk.
- Hilberts_fourth_problem wikiPageWikiLink File:Gnomonic.png.
- Hilberts_fourth_problem wikiPageWikiLink File:Uniform_tiling_73-t1_klein.png.
- Hilberts_fourth_problem wikiPageWikiLinkText "4th".
- Hilberts_fourth_problem wikiPageWikiLinkText "Hilbert's fourth problem".
- Hilberts_fourth_problem wikiPageWikiLinkText "Hilbert’s Fourth Problem".
- Hilberts_fourth_problem wikiPageUsesTemplate Template:Cite_book.
- Hilberts_fourth_problem wikiPageUsesTemplate Template:Hilberts_problems.
- Hilberts_fourth_problem wikiPageUsesTemplate Template:Main.
- Hilberts_fourth_problem wikiPageUsesTemplate Template:Reflist.
- Hilberts_fourth_problem subject Category:Foundations_of_geometry.
- Hilberts_fourth_problem subject Category:Hilberts_problems.
- Hilberts_fourth_problem hypernym Question.
- Hilberts_fourth_problem type Work.
- Hilberts_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.".
- Hilberts_fourth_problem label "Hilbert's fourth problem".
- Hilberts_fourth_problem sameAs Q4515035.
- Hilberts_fourth_problem sameAs Quarto_problema_de_Hilbert.
- Hilberts_fourth_problem sameAs m.05cl4r.
- Hilberts_fourth_problem sameAs Четвёртая_проблема_Гильберта.
- Hilberts_fourth_problem sameAs Hilberts_fjärde_problem.
- Hilberts_fourth_problem sameAs Q4515035.
- Hilberts_fourth_problem sameAs 希爾伯特第四問題.
- Hilberts_fourth_problem wasDerivedFrom Hilberts_fourth_problem?oldid=688238856.
- Hilberts_fourth_problem isPrimaryTopicOf Hilberts_fourth_problem.