Linked from

The 75 pages that link to Kepler's laws of planetary motion, each with the reason it gives.

• Sidereal yearNarrower topic: They provide the framework for understanding Earth’s orbital period.

• Astronomical observationRelated: Tycho Brahe’s precise positional observations enabled Kepler to derive these laws.

• Earth's massRelated: Orbital periods and sizes connect gravitational dynamics to the mass of a central body.

• Planetary orbitRelated: These laws summarize the geometry and timing of planetary motion.

• Medium Earth orbitRelated: They explain why MEO satellites move more slowly than low-orbit satellites.

• SatelliteRelated: They approximate satellite orbits and relate orbital size to period.

• Scientific lawBroader topic: These empirical regularities preceded Newton’s unified account of planetary motion.

• Solar massRelated: Orbital observations provide a route to measuring the Sun’s mass.

• Copernican systemBroader topic: They retained the Sun-centered ordering but corrected Copernicus’s circular-orbit account.

• Exoplanet detectionNarrower topic: They connect a planet’s measured period to the scale and shape of its orbit.

• Space rendezvousNarrower topic: They explain why spacecraft in different orbits move at different speeds and return to positions predictably.

• Kepler's equationNarrower topic: Kepler's equation is the computational form of the timing problem behind the area law.

• Kepler's second lawNarrower topic: The equal-area rule is the second of the three laws.

• Molniya orbitRelated: Kepler’s second law explains why the satellite moves slowly near apogee.

• Reinhard GenzelRelated: Orbital measurements connect a star’s period and distance to the enclosed mass.

• Kepler orbitRelated: They summarize observable regularities that Newtonian Kepler orbits explain.

• Titius–Bode lawRelated: They describe planetary motion, but do not derive the law’s spacing pattern.

• Geosynchronous orbitRelated: Kepler’s third law links the geosynchronous period to its characteristic orbital radius.

• Moons of HaumeaRelated: Orbital periods and separations of the moons are interpreted through these laws.

• Astronomical masses and mass distributionsRelated: Orbital periods and distances yield the combined mass of an orbiting system.

• Astronomical system of unitsRelated: The system’s distance and time units simplify their orbital relationships.

• Gliese 581dNarrower topic: These orbital rules connect the proposed signal’s period to Gliese 581d’s inferred orbit.

• Location of EarthRelated: They describe the geometry and pace of Earth’s annual orbit.

• Maria CunitzRelated: The planetary predictions in Cunitz’s tables rested on Kepler’s orbital theory.

• Newton's theorem of revolving orbitsRelated: The theorem extends the analysis of the nonuniform orbital motion Kepler described.