Linked from

The 16 pages that link to Tully–Fisher relation, each with the reason it gives.

• Cosmic distance ladderRelated: It estimates galaxy distances beyond the range where individual stars can be resolved.

• GalaxyRelated: It links galactic dynamics to observable properties and enables distance estimates.

• Peculiar velocityRelated: It provides galaxy distances needed to infer peculiar velocities from observed redshifts.

• Spiral galaxyRelated: It links measurable disk rotation to galaxy brightness and distance estimates.

• Virgo ClusterRelated: It has been used to estimate distances to Virgo galaxies and map their motions.

• Great AttractorRelated: Distance estimates using this relation helped reveal coherent motions across nearby galaxies.

• Laniakea SuperclusterRelated: Distance estimates from this relation contributed to the galaxy-motion maps behind Laniakea.

• Virgo SuperclusterRelated: Distance estimates using this relation helped map galaxy flows around Virgo.

• Cosmic flowRelated: It estimates galaxy distances for large peculiar-velocity samples.

• Local VoidRelated: It can estimate distances needed to map galaxy motions around the Local Void.

• Allan SandageRelated: This relation offered another way to estimate galaxy distances and test Sandage’s distance scale.

• Faber–Jackson relationCompared with: It is the corresponding luminosity–kinematics scaling for rotation-supported disk galaxies.

• Local SheetRelated: It provides distance estimates that help map nearby galaxy structures.

• IC 342/Maffei GroupRelated: It has helped estimate distances to spiral members despite their obscured sightlines.

• Messier 106Related: Its rotation and luminosity let Messier 106 serve as a case for this distance indicator.

• South Pole WallRelated: Distance indicators of this kind support maps that correct redshift-based distortions.