Linked from

The 14 pages that link to Similarity (geometry), each with the reason it gives.

• Euclidean geometryRelated: Euclidean similarity connects shape to scale and underlies proportional reasoning.

• Linear perspectiveCompared with: Perspective does not preserve uniform scale across objects at different depths.

• TriangleRelated: Equal corresponding angles make triangles similar even when their side lengths differ.

• Congruence (geometry)Compared with: Similar figures may differ in size, whereas congruent figures must match in size.

• TrigonometryRelated: Similar right triangles make side ratios depend only on angle.

• GeometryRelated: It distinguishes shared shape from shared size.

• Triangle areaRelated: Similar triangles have areas that scale as the square of their side-length ratio.

• Doubling the cubeRelated: Similar cubes scale volume as the cube of their side-length ratio.

• Surface-area-to-volume ratioRelated: Comparing similar shapes isolates the effect of scale on the ratio.

• ProportionRelated: Similar figures retain the same proportions despite differing in overall size.

• Pythagorean tripleRelated: Scaling a triple preserves its equation and produces a similar right triangle.

• Geometric proofRelated: Similarity proofs establish proportionality without requiring figures to have equal size.

• Inversive geometryCompared with: Inversion preserves angles but does not scale all distances by a single constant.

• Hjelmslev's theoremCompared with: In Euclidean geometry, equal angles establish triangle similarity, not necessarily congruence.