KnowraEudoxus of CnidusLinked fromLinked fromThe 19 pages that link to Eudoxus of Cnidus, each with the reason it gives.All 19Related 19Euclid's ElementsRelated: Euclid's treatment of proportion and magnitudes incorporates results associated with Eudoxus.EuclidRelated: The Elements incorporates ideas linked to Eudoxus, especially in its treatment of proportion and area.AlmagestRelated: His sphere-based approach contrasts with Ptolemy’s circles and computational devices.Ptolemaic systemRelated: His sphere-based approach was an early mathematical attempt to preserve an Earth-centered cosmos.Irrational numberRelated: His theory allowed geometry to reason rigorously without reducing every magnitude to a fraction.Ancient Greek mathematicsRelated: His methods addressed incommensurable magnitudes and anticipated integral reasoning.Aristotelian cosmologyRelated: Aristotle adapted and elaborated the concentric-sphere approach associated with Eudoxus.Retrograde motionRelated: His concentric-sphere system was an early attempt to represent complex planetary paths.Ancient Greek astronomyRelated: His sphere system was an early mathematical account of the planets' complex appearances.Greek mathematicsRelated: His work addressed incommensurable magnitudes and underpinned later geometric proofs.GeocentrismRelated: His homocentric spheres were an early mathematical attempt to preserve an Earth-centered cosmos.Claudius PtolemyRelated: His homocentric spheres were an earlier attempt to represent planetary motions geometrically.Uniform circular motionRelated: His spheres used combinations of uniform rotations to model planetary motions.De revolutionibus orbium coelestiumRelated: His sphere-based astronomy belongs to the ancient tradition Copernicus reassessed.Method of exhaustionRelated: His theory of proportion grounded the method's rigorous comparison of magnitudes.Aristarchus of SamosRelated: His geocentric model represents the influential mathematical approach Aristarchus’s proposal displaced in principle.AcademyRelated: His mathematical and astronomical work illustrates the range of inquiry linked to the school.Celestial spheresRelated: His homocentric sphere model is an early systematic account of nested celestial rotations.Square root of 2Related: His theory allowed geometry to handle lengths such as a square's diagonal without treating them as fractions.
KnowraEudoxus of CnidusLinked fromLinked fromThe 19 pages that link to Eudoxus of Cnidus, each with the reason it gives.All 19Related 19Euclid's ElementsRelated: Euclid's treatment of proportion and magnitudes incorporates results associated with Eudoxus.EuclidRelated: The Elements incorporates ideas linked to Eudoxus, especially in its treatment of proportion and area.AlmagestRelated: His sphere-based approach contrasts with Ptolemy’s circles and computational devices.Ptolemaic systemRelated: His sphere-based approach was an early mathematical attempt to preserve an Earth-centered cosmos.Irrational numberRelated: His theory allowed geometry to reason rigorously without reducing every magnitude to a fraction.Ancient Greek mathematicsRelated: His methods addressed incommensurable magnitudes and anticipated integral reasoning.Aristotelian cosmologyRelated: Aristotle adapted and elaborated the concentric-sphere approach associated with Eudoxus.Retrograde motionRelated: His concentric-sphere system was an early attempt to represent complex planetary paths.Ancient Greek astronomyRelated: His sphere system was an early mathematical account of the planets' complex appearances.Greek mathematicsRelated: His work addressed incommensurable magnitudes and underpinned later geometric proofs.GeocentrismRelated: His homocentric spheres were an early mathematical attempt to preserve an Earth-centered cosmos.Claudius PtolemyRelated: His homocentric spheres were an earlier attempt to represent planetary motions geometrically.Uniform circular motionRelated: His spheres used combinations of uniform rotations to model planetary motions.De revolutionibus orbium coelestiumRelated: His sphere-based astronomy belongs to the ancient tradition Copernicus reassessed.Method of exhaustionRelated: His theory of proportion grounded the method's rigorous comparison of magnitudes.Aristarchus of SamosRelated: His geocentric model represents the influential mathematical approach Aristarchus’s proposal displaced in principle.AcademyRelated: His mathematical and astronomical work illustrates the range of inquiry linked to the school.Celestial spheresRelated: His homocentric sphere model is an early systematic account of nested celestial rotations.Square root of 2Related: His theory allowed geometry to handle lengths such as a square's diagonal without treating them as fractions.